From 10debb40b65265138c06ee0b4c521f38cf630317 Mon Sep 17 00:00:00 2001 From: Benjamin Pope Date: Tue, 11 Jun 2024 17:58:13 +0100 Subject: [PATCH 01/44] Update requirements.txt scikit-learn --- requirements.txt | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/requirements.txt b/requirements.txt index f319be3..14ffd72 100644 --- a/requirements.txt +++ b/requirements.txt @@ -15,7 +15,7 @@ tornado matplotlib lightkurve>=2.0.0 numpy -sklearn +scikit-learn more-itertools scipy!=1.4.1 poetry From 3f997ea20994ecc37bc8c4b6e96367319549457f Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 16:20:39 +1100 Subject: [PATCH 02/44] Migrate to Keras Core (JAX); drop TensorFlow; use .keras; update CI/docs; add scripts; bump Python --- .travis.yml | 8 +- README.md | 18 + docs/getting_started/installation.rst | 16 + docs/getting_started/other_features.ipynb | 553 +------- docs/getting_started/other_features.ipynb.bak | 550 ++++++++ docs/getting_started/tutorial.ipynb | 1177 +---------------- docs/getting_started/tutorial.ipynb.bak | 1155 ++++++++++++++++ notebooks/jax_keras.ipynb | 0 requirements.txt | 4 +- scripts/convert_h5_to_keras.py | 60 + scripts/update_notebooks.py | 75 ++ setup.py | 5 +- stella/metrics.py | 2 +- stella/neural_network.py | 196 +-- stella/tests/test_mark_flares.py | 2 +- stella/tests/test_neural_network.py | 10 +- 16 files changed, 1994 insertions(+), 1837 deletions(-) create mode 100644 docs/getting_started/other_features.ipynb.bak create mode 100644 docs/getting_started/tutorial.ipynb.bak create mode 100644 notebooks/jax_keras.ipynb create mode 100644 scripts/convert_h5_to_keras.py create mode 100644 scripts/update_notebooks.py diff --git a/.travis.yml b/.travis.yml index 626a84c..e4b7abc 100644 --- a/.travis.yml +++ b/.travis.yml @@ -1,7 +1,7 @@ -dist: xenial +dist: focal language: python -python: 3.7 +python: 3.10 matrix: include: @@ -19,7 +19,9 @@ before_install: install: - pip install tornado - - pip install tensorflow>2.1.0 + - pip install --upgrade pip + - pip install keras jax jaxlib + - export KERAS_BACKEND=jax - pip install scipy!=1.4.1 - pip install lightkurve - pip install astropy diff --git a/README.md b/README.md index fd12aa4..32cb971 100644 --- a/README.md +++ b/README.md @@ -29,6 +29,24 @@ Alternatively you can install the current development version of stella: cd stella python setup.py install +Backend and models +------------------ +- stella uses Keras Core with the JAX backend. Set the backend before importing `keras`: + +```bash +export KERAS_BACKEND=jax +``` + +- Models are saved/loaded in the native Keras format (`.keras`). If you have older `.h5` + models, re-save them once with TF-Keras and then use them with Keras Core: + +```python +# one-time conversion in an environment that has TensorFlow: +import tensorflow as tf +m = tf.keras.models.load_model("old.h5") +m.save("new.keras") +``` +

If your work uses the stella software, please cite Feinstein, Montet, & Ansdell (2020).

diff --git a/docs/getting_started/installation.rst b/docs/getting_started/installation.rst index 1b60427..ec35f2d 100644 --- a/docs/getting_started/installation.rst +++ b/docs/getting_started/installation.rst @@ -13,3 +13,19 @@ Alternatively you can install the current development version of stella:: git clone https://github.com/afeinstein20/stella cd stella python setup.py install + +Backend +------- +stella uses Keras Core with the JAX backend. + +- Install dependencies (CPU): + + .. code-block:: bash + + pip install -U keras jax jaxlib + +- Select the backend before importing ``keras``: + + .. code-block:: bash + + export KERAS_BACKEND=jax diff --git a/docs/getting_started/other_features.ipynb b/docs/getting_started/other_features.ipynb index fc242fe..e8aac6d 100644 --- a/docs/getting_started/other_features.ipynb +++ b/docs/getting_started/other_features.ipynb @@ -1,552 +1 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Other Fun Features" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Some other features that are included in the $\\texttt{stella}$ package include finding rotation periods and fitting flares with a simple analytic model to extract parameters such as the equivalent duration. Here, we will go through each of these additional modules." - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [], - "source": [ - "import os, sys\n", - "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", - "import stella\n", - "import numpy as np\n", - "from tqdm import tqdm_notebook\n", - "import matplotlib.pyplot as plt\n", - "\n", - "plt.rcParams['font.size'] = 20" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "First thing's first: we need a light curve! We're going to use the same one that has been used in the previous demonstrations." - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", - " LightkurveWarning)\n" - ] - }, - { - "data": { - "image/png": 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\n", 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" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "from lightkurve.search import search_lightcurvefile\n", - "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", - "lc = lc.download().PDCSAP_FLUX.normalize()\n", - "lc.plot()\n", - "lc = lc.remove_nans()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 1.1 Measuring Rotation Periods" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "To measure the rotation period of a light curve, you need the following information: a target ID (can be anything you want), a time array, a flux array, and a flux error array. These can all be retrieved from the $\\texttt{lightkurve}$ object. Then, you initialize the class $\\texttt{stella.MeasureProt}$." - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [], - "source": [ - "mProt = stella.MeasureProt([lc.targetid], [lc.time], [lc.flux], [lc.flux_err])" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "The rotation measurement tool used in this class is a Lomb-Scargle Periodogram. You have the option the set the minimum frequency (minf=1/12.5) and maximum frequency (maxf=1/0.1) that the periodogram searches over. You can also set the samples per peak (spp=50). The default values are noted in parentheses." - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 29.80it/s]\n" - ] - } - ], - "source": [ - "mProt.run_LS()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Calling this will create an $\\texttt{astropy.table.Table}$ attribute with some metrics about the rotation period measured in that light curve. The columns in this table include:\n", - "- Target_ID: the ID for that light curve.\n", - "- period_days: the period as measured in the first orbit.\n", - "- secondary_period_days: the period as measured in the second orbit.\n", - "- gauss_width: the width of a best-fit Gaussian to the most likely period.\n", - "- max_power: the power of the periodogram at the most likely period.\n", - "- orbit_flag: a combined flag per orbit (0 = reliable measurement).\n", - "- oflag1: period flag for the first orbit (0 = reliable measurement).\n", - "- oflag2: period flag for the first orbit (0 = reliable measurement).\n", - "- Flags: Defines a flag based on all observations of the given target. This mainly applies to stars observed in multiple sectors, otherwise it is the same value as the orbit_flag (0 = reliable measurement).\n", - "- avg_period_days: the average most likely period for that target. This is averaged over multiple sectors when available.\n", - " \n", - "Note that by fitting to each orbit, we are limiting the period search space to relatively short rotation periods." - ] - }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "Table length=1\n", - "\n", - "\n", - "\n", - "\n", - "
Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
int64float64float64float64float64float64float64float64float64int64float64
621246463.22967914764591773.21636224711885930.33188306480480350.948139023632630.19343617519244910.00.00.003.2296791476459177
" - ], - "text/plain": [ - "\n", - "Target_ID period_days secondary_period_days ... Flags avg_period_days \n", - " int64 float64 float64 ... int64 float64 \n", - "--------- ------------------ --------------------- ... ----- ------------------\n", - " 62124646 3.2296791476459177 3.2163622471188593 ... 0 3.2296791476459177" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "mProt.LS_results" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "For this star, we find a period of 3.23 days. We can fold over this period in $\\texttt{lightkurve}$ to see if this period is found in the light curve:" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 8, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "lc.fold(mProt.LS_results['avg_period_days'].data[0]).plot()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "That looks nice! (And so do those flares!!)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### 1.2 Fitting Flares" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "In $\\texttt{stella}$, we use a very basic model flare fit of a sharp rise and an exponential decay. This can be done through a class included in the code. The first thing that needs to be done is get predictions for where the flares occur. " - ] - }, - { - "cell_type": "code", - "execution_count": 9, - "metadata": {}, - "outputs": [], - "source": [ - "MODEL_DIR = '/Users/arcticfox/Documents/flares/run01/'\n", - "MODEL = [os.path.join(MODEL_DIR,i) for i in \n", - " os.listdir(MODEL_DIR) if i.endswith('.h5')][0]" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "100%|██████████| 1/1 [00:00<00:00, 1.16it/s]\n" - ] - } - ], - "source": [ - "cnn = stella.ConvNN(output_dir='.')\n", - "cnn.predict(modelname=MODEL,\n", - " times=lc.time,\n", - " fluxes=lc.flux,\n", - " errs=lc.flux_err)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Again, now we have a light curve with predictions from just one of the $\\texttt{stella}$ models." - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(14,4))\n", - "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=cnn.predictions[0], vmin=0, vmax=1)\n", - "plt.xlabel('Time [BJD - 2457000]')\n", - "plt.ylabel('Normalized Flux');" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Now we can initiate our flare fitting class, `stella.FitFlares`, and start fitting those flares!" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [], - "source": [ - "ff = stella.FitFlares(id=[lc.targetid],\n", - " time=[lc.time],\n", - " flux=[lc.flux],\n", - " flux_err=[lc.flux_err],\n", - " predictions=[cnn.predictions[0]])" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "The flares are identified given a certain probability threshold (here, I use a threshold of 0.5, which is what was used in [Feinstein et al. (2020)](https://arxiv.org/abs/2005.07710)). For the cleanest sample of flares, one could explore a higher probability threshold.\n", - "\n", - "Several parameters about the flare are returned in an astropy Table:\n", - "- tpeak: the peak time of the flare\n", - "- amp: the amplitude of the flare\n", - "- dur_min: the duration of the flare, given in minutes\n", - "- rise: how quickly the flare goes off (this is very fast and generally the same across all flares)\n", - "- fall: the exponential decay\n", - "- prob: the probability at the tpeak time" - ] - }, - { - "cell_type": "code", - "execution_count": 13, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 3.06it/s]\n" - ] - }, - { - "data": { - "text/html": [ - "Table length=16\n", - "
\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "\n", - "
Target_IDtpeakampdur_minrisefallprob
float64float64float64float64float64float64float64
62124646.01656.45766947437780.00517271866554260139.0307026803608960.00010.00688458976865427650.9807868599891663
62124646.01657.31324338198560.00935070228511011346.0427474926023450.00010.005440531357077170.9993744492530823
62124646.01659.18828153893080.0165110534040283139.068943053366020.00010.0048665709253705070.9999998807907104
62124646.01659.93274023421740.00531299853780956839.0434203414553450.00010.0099615092212989240.6145604252815247
62124646.01661.35915489099530.01616045832644144640.07148748342360.00010.0054786545406301720.9998658895492554
62124646.01664.60226137635350.0192907510039818140.1231279321261950.00010.0083774666962270731.0
62124646.01665.10504612819890.01314713709421687539.0896531890076840.00010.0080857918850959530.9999781847000122
62124646.01671.53841797829930.02035861226105141839.1231058612179940.00010.0077604368901831541.0
62124646.01673.18702736909740.0205590406398600839.114627785012330.00010.007054779840450441.0
62124646.01676.2536836973380.03055554684541682339.214232149922520.00010.0090138280819179881.0
62124646.01676.95506884504040.00673877124922315639.025499944224180.00010.0046305339257480510.997788667678833
62124646.01677.32451111334220.2810143935238597640.429627767115780.00010.0065647640076292621.0
62124646.01677.79534147014150.00859558528051674539.04217474905530.00010.00624890500430893250.9562909603118896
62124646.01679.16477600030750.006115484082584130539.035647558860110.00010.00713760243215867150.9747272729873657
62124646.01679.5717171545920.00905349498155829339.06350144752650.00010.0088848388797201030.9999923706054688
62124646.01681.73419719783940.01064266441690119239.0321765605989060.00010.0034022541541514470.9999966621398926
" - ], - "text/plain": [ - "\n", - "Target_ID tpeak ... fall prob \n", - " float64 float64 ... float64 float64 \n", - "---------- ------------------ ... --------------------- ------------------\n", - "62124646.0 1656.4576694743778 ... 0.0068845897686542765 0.9807868599891663\n", - "62124646.0 1657.3132433819856 ... 0.00544053135707717 0.9993744492530823\n", - "62124646.0 1659.1882815389308 ... 0.004866570925370507 0.9999998807907104\n", - "62124646.0 1659.9327402342174 ... 0.009961509221298924 0.6145604252815247\n", - "62124646.0 1661.3591548909953 ... 0.005478654540630172 0.9998658895492554\n", - "62124646.0 1664.6022613763535 ... 0.008377466696227073 1.0\n", - "62124646.0 1665.1050461281989 ... 0.008085791885095953 0.9999781847000122\n", - "62124646.0 1671.5384179782993 ... 0.007760436890183154 1.0\n", - "62124646.0 1673.1870273690974 ... 0.00705477984045044 1.0\n", - "62124646.0 1676.253683697338 ... 0.009013828081917988 1.0\n", - "62124646.0 1676.9550688450404 ... 0.004630533925748051 0.997788667678833\n", - "62124646.0 1677.3245111133422 ... 0.006564764007629262 1.0\n", - "62124646.0 1677.7953414701415 ... 0.0062489050043089325 0.9562909603118896\n", - "62124646.0 1679.1647760003075 ... 0.0071376024321586715 0.9747272729873657\n", - "62124646.0 1679.571717154592 ... 0.008884838879720103 0.9999923706054688\n", - "62124646.0 1681.7341971978394 ... 0.003402254154151447 0.9999966621398926" - ] - }, - "execution_count": 13, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "ff.identify_flare_peaks(threshold=0.5)\n", - "\n", - "ff.flare_table" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Cool! We can mark all of our flares as well, just to see them better by-eye:" - ] - }, - { - "cell_type": "code", - "execution_count": 14, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(14,4))\n", - "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", - "\n", - "for tpeak in ff.flare_table['tpeak']:\n", - " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", - "\n", - "plt.ylim(0.94,1.3)\n", - "plt.xlabel('Time [BJD - 2457000]')\n", - "plt.ylabel('Normalized Flux');" - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(0.96, 1.05)" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(14,4))\n", - "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", - "for tpeak in ff.flare_table['tpeak']:\n", - " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", - "plt.xlim(1660,1666)\n", - "plt.ylim(0.96,1.05)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "You'll also note there is a flare at time$\\sim$1665.5 that was not identified. As there was a significant gap in the data and the CNN cannot handle data gap, the cadences around this region were ignored. Hence, that flare was not identified. \n", - "\n", - "Additionally, the light curve looks to have a few flares at time$\\sim$1663. Zooming in, these don't look like flares. This is better seen when the eye is not guided by the prediction assignment of the neural network:" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Text(1.1, 0, 'Time [BJD - 2457000]')" - ] - }, - "execution_count": 16, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4), sharex=True, sharey=True)\n", - "ax1.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=8)\n", - "ax2.plot(ff.time[0], ff.flux[0], 'k.')\n", - "for tpeak in ff.flare_table['tpeak']:\n", - " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", - "plt.xlim(1662.5,1663.5)\n", - "plt.ylim(1.01,1.035)\n", - "plt.xticks(np.arange(1662.5, 1664.0, 0.5))\n", - "ax1.set_ylabel('Normalized Flux')\n", - "ax1.set_xlabel('Time [BJD - 2457000]', x=1.1)" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.7.3" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} +{"cells": [{"cell_type": "markdown", "metadata": {}, "source": ["## Other Fun Features"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Some other features that are included in the $\\texttt{stella}$ package include finding rotation periods and fitting flares with a simple analytic model to extract parameters such as the equivalent duration. Here, we will go through each of these additional modules."]}, {"cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": ["import os, sys\n", "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", "import stella\n", "import numpy as np\n", "from tqdm import tqdm_notebook\n", "import matplotlib.pyplot as plt\n", "\n", "plt.rcParams['font.size'] = 20"]}, {"cell_type": "markdown", "metadata": {}, "source": ["First thing's first: we need a light curve! We're going to use the same one that has been used in the previous demonstrations."]}, {"cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", " LightkurveWarning)\n"]}, {"data": {"image/png": 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\n", 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"]}, "metadata": {}, "output_type": "display_data"}], "source": ["from lightkurve.search import search_lightcurvefile\n", "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", "lc = lc.download().PDCSAP_FLUX.normalize()\n", "lc.plot()\n", "lc = lc.remove_nans()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["### 1.1 Measuring Rotation Periods"]}, {"cell_type": "markdown", "metadata": {}, "source": ["To measure the rotation period of a light curve, you need the following information: a target ID (can be anything you want), a time array, a flux array, and a flux error array. These can all be retrieved from the $\\texttt{lightkurve}$ object. Then, you initialize the class $\\texttt{stella.MeasureProt}$."]}, {"cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": ["mProt = stella.MeasureProt([lc.targetid], [lc.time], [lc.flux], [lc.flux_err])"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The rotation measurement tool used in this class is a Lomb-Scargle Periodogram. You have the option the set the minimum frequency (minf=1/12.5) and maximum frequency (maxf=1/0.1) that the periodogram searches over. You can also set the samples per peak (spp=50). The default values are noted in parentheses."]}, {"cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 29.80it/s]\n"]}], "source": ["mProt.run_LS()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Calling this will create an $\\texttt{astropy.table.Table}$ attribute with some metrics about the rotation period measured in that light curve. The columns in this table include:\n", "- Target_ID: the ID for that light curve.\n", "- period_days: the period as measured in the first orbit.\n", "- secondary_period_days: the period as measured in the second orbit.\n", "- gauss_width: the width of a best-fit Gaussian to the most likely period.\n", "- max_power: the power of the periodogram at the most likely period.\n", "- orbit_flag: a combined flag per orbit (0 = reliable measurement).\n", "- oflag1: period flag for the first orbit (0 = reliable measurement).\n", "- oflag2: period flag for the first orbit (0 = reliable measurement).\n", "- Flags: Defines a flag based on all observations of the given target. This mainly applies to stars observed in multiple sectors, otherwise it is the same value as the orbit_flag (0 = reliable measurement).\n", "- avg_period_days: the average most likely period for that target. This is averaged over multiple sectors when available.\n", " \n", "Note that by fitting to each orbit, we are limiting the period search space to relatively short rotation periods."]}, {"cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [{"data": {"text/html": ["Table length=1\n", "
\n", "\n", "\n", "\n", "
Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
int64float64float64float64float64float64float64float64float64int64float64
621246463.22967914764591773.21636224711885930.33188306480480350.948139023632630.19343617519244910.00.00.003.2296791476459177
"], "text/plain": ["\n", "Target_ID period_days secondary_period_days ... Flags avg_period_days \n", " int64 float64 float64 ... int64 float64 \n", "--------- ------------------ --------------------- ... ----- ------------------\n", " 62124646 3.2296791476459177 3.2163622471188593 ... 0 3.2296791476459177"]}, "execution_count": 6, "metadata": {}, "output_type": "execute_result"}], "source": ["mProt.LS_results"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For this star, we find a period of 3.23 days. We can fold over this period in $\\texttt{lightkurve}$ to see if this period is found in the light curve:"]}, {"cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [{"data": {"text/plain": [""]}, "execution_count": 8, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {}, "output_type": "display_data"}], "source": ["lc.fold(mProt.LS_results['avg_period_days'].data[0]).plot()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["That looks nice! (And so do those flares!!)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["### 1.2 Fitting Flares"]}, {"cell_type": "markdown", "metadata": {}, "source": ["In $\\texttt{stella}$, we use a very basic model flare fit of a sharp rise and an exponential decay. This can be done through a class included in the code. The first thing that needs to be done is get predictions for where the flares occur. "]}, {"cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": ["MODEL_DIR = '/Users/arcticfox/Documents/flares/run01/'\nMODEL = [os.path.join(MODEL_DIR,i) for i in \n os.listdir(MODEL_DIR) if i.endswith('.keras')][0]"]}, {"cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [{"name": "stdout", "output_type": "stream", "text": ["WARNING: No stella.DataSet object passed in.\n", "Can only use stella.ConvNN.predict().\n"]}, {"name": "stderr", "output_type": "stream", "text": ["100%|██████████| 1/1 [00:00<00:00, 1.16it/s]\n"]}], "source": ["cnn = stella.ConvNN(output_dir='.')\n", "cnn.predict(modelname=MODEL,\n", " times=lc.time,\n", " fluxes=lc.flux,\n", " errs=lc.flux_err)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Again, now we have a light curve with predictions from just one of the $\\texttt{stella}$ models."]}, {"cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=cnn.predictions[0], vmin=0, vmax=1)\n", "plt.xlabel('Time [BJD - 2457000]')\n", "plt.ylabel('Normalized Flux');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Now we can initiate our flare fitting class, `stella.FitFlares`, and start fitting those flares!"]}, {"cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [], "source": ["ff = stella.FitFlares(id=[lc.targetid],\n", " time=[lc.time],\n", " flux=[lc.flux],\n", " flux_err=[lc.flux_err],\n", " predictions=[cnn.predictions[0]])"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The flares are identified given a certain probability threshold (here, I use a threshold of 0.5, which is what was used in [Feinstein et al. (2020)](https://arxiv.org/abs/2005.07710)). For the cleanest sample of flares, one could explore a higher probability threshold.\n", "\n", "Several parameters about the flare are returned in an astropy Table:\n", "- tpeak: the peak time of the flare\n", "- amp: the amplitude of the flare\n", "- dur_min: the duration of the flare, given in minutes\n", "- rise: how quickly the flare goes off (this is very fast and generally the same across all flares)\n", "- fall: the exponential decay\n", "- prob: the probability at the tpeak time"]}, {"cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 3.06it/s]\n"]}, {"data": {"text/html": ["Table length=16\n", "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
Target_IDtpeakampdur_minrisefallprob
float64float64float64float64float64float64float64
62124646.01656.45766947437780.00517271866554260139.0307026803608960.00010.00688458976865427650.9807868599891663
62124646.01657.31324338198560.00935070228511011346.0427474926023450.00010.005440531357077170.9993744492530823
62124646.01659.18828153893080.0165110534040283139.068943053366020.00010.0048665709253705070.9999998807907104
62124646.01659.93274023421740.00531299853780956839.0434203414553450.00010.0099615092212989240.6145604252815247
62124646.01661.35915489099530.01616045832644144640.07148748342360.00010.0054786545406301720.9998658895492554
62124646.01664.60226137635350.0192907510039818140.1231279321261950.00010.0083774666962270731.0
62124646.01665.10504612819890.01314713709421687539.0896531890076840.00010.0080857918850959530.9999781847000122
62124646.01671.53841797829930.02035861226105141839.1231058612179940.00010.0077604368901831541.0
62124646.01673.18702736909740.0205590406398600839.114627785012330.00010.007054779840450441.0
62124646.01676.2536836973380.03055554684541682339.214232149922520.00010.0090138280819179881.0
62124646.01676.95506884504040.00673877124922315639.025499944224180.00010.0046305339257480510.997788667678833
62124646.01677.32451111334220.2810143935238597640.429627767115780.00010.0065647640076292621.0
62124646.01677.79534147014150.00859558528051674539.04217474905530.00010.00624890500430893250.9562909603118896
62124646.01679.16477600030750.006115484082584130539.035647558860110.00010.00713760243215867150.9747272729873657
62124646.01679.5717171545920.00905349498155829339.06350144752650.00010.0088848388797201030.9999923706054688
62124646.01681.73419719783940.01064266441690119239.0321765605989060.00010.0034022541541514470.9999966621398926
"], "text/plain": ["\n", "Target_ID tpeak ... fall prob \n", " float64 float64 ... float64 float64 \n", "---------- ------------------ ... --------------------- ------------------\n", "62124646.0 1656.4576694743778 ... 0.0068845897686542765 0.9807868599891663\n", "62124646.0 1657.3132433819856 ... 0.00544053135707717 0.9993744492530823\n", "62124646.0 1659.1882815389308 ... 0.004866570925370507 0.9999998807907104\n", "62124646.0 1659.9327402342174 ... 0.009961509221298924 0.6145604252815247\n", "62124646.0 1661.3591548909953 ... 0.005478654540630172 0.9998658895492554\n", "62124646.0 1664.6022613763535 ... 0.008377466696227073 1.0\n", "62124646.0 1665.1050461281989 ... 0.008085791885095953 0.9999781847000122\n", "62124646.0 1671.5384179782993 ... 0.007760436890183154 1.0\n", "62124646.0 1673.1870273690974 ... 0.00705477984045044 1.0\n", "62124646.0 1676.253683697338 ... 0.009013828081917988 1.0\n", "62124646.0 1676.9550688450404 ... 0.004630533925748051 0.997788667678833\n", "62124646.0 1677.3245111133422 ... 0.006564764007629262 1.0\n", "62124646.0 1677.7953414701415 ... 0.0062489050043089325 0.9562909603118896\n", "62124646.0 1679.1647760003075 ... 0.0071376024321586715 0.9747272729873657\n", "62124646.0 1679.571717154592 ... 0.008884838879720103 0.9999923706054688\n", "62124646.0 1681.7341971978394 ... 0.003402254154151447 0.9999966621398926"]}, "execution_count": 13, "metadata": {}, "output_type": "execute_result"}], "source": ["ff.identify_flare_peaks(threshold=0.5)\n", "\n", "ff.flare_table"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Cool! We can mark all of our flares as well, just to see them better by-eye:"]}, {"cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", "\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "\n", "plt.ylim(0.94,1.3)\n", "plt.xlabel('Time [BJD - 2457000]')\n", "plt.ylabel('Normalized Flux');"]}, {"cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [{"data": {"text/plain": ["(0.96, 1.05)"]}, "execution_count": 15, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "plt.xlim(1660,1666)\n", "plt.ylim(0.96,1.05)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["You'll also note there is a flare at time$\\sim$1665.5 that was not identified. As there was a significant gap in the data and the CNN cannot handle data gap, the cadences around this region were ignored. Hence, that flare was not identified. \n", "\n", "Additionally, the light curve looks to have a few flares at time$\\sim$1663. Zooming in, these don't look like flares. This is better seen when the eye is not guided by the prediction assignment of the neural network:"]}, {"cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [{"data": {"text/plain": ["Text(1.1, 0, 'Time [BJD - 2457000]')"]}, "execution_count": 16, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4), sharex=True, sharey=True)\n", "ax1.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=8)\n", "ax2.plot(ff.time[0], ff.flux[0], 'k.')\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "plt.xlim(1662.5,1663.5)\n", "plt.ylim(1.01,1.035)\n", "plt.xticks(np.arange(1662.5, 1664.0, 0.5))\n", "ax1.set_ylabel('Normalized Flux')\n", "ax1.set_xlabel('Time [BJD - 2457000]', x=1.1)"]}], "metadata": {"kernelspec": {"display_name": "Python 3", "language": "python", "name": "python3"}, "language_info": {"codemirror_mode": {"name": "ipython", "version": 3}, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.3"}}, "nbformat": 4, "nbformat_minor": 2} \ No newline at end of file diff --git a/docs/getting_started/other_features.ipynb.bak b/docs/getting_started/other_features.ipynb.bak new file mode 100644 index 0000000..b8bb38d --- /dev/null +++ b/docs/getting_started/other_features.ipynb.bak @@ -0,0 +1,550 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Other Fun Features" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Some other features that are included in the $\\texttt{stella}$ package include finding rotation periods and fitting flares with a simple analytic model to extract parameters such as the equivalent duration. Here, we will go through each of these additional modules." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "import os, sys\n", + "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", + "import stella\n", + "import numpy as np\n", + "from tqdm import tqdm_notebook\n", + "import matplotlib.pyplot as plt\n", + "\n", + "plt.rcParams['font.size'] = 20" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "First thing's first: we need a light curve! We're going to use the same one that has been used in the previous demonstrations." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", + " LightkurveWarning)\n" + ] + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from lightkurve.search import search_lightcurvefile\n", + "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", + "lc = lc.download().PDCSAP_FLUX.normalize()\n", + "lc.plot()\n", + "lc = lc.remove_nans()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 1.1 Measuring Rotation Periods" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To measure the rotation period of a light curve, you need the following information: a target ID (can be anything you want), a time array, a flux array, and a flux error array. These can all be retrieved from the $\\texttt{lightkurve}$ object. Then, you initialize the class $\\texttt{stella.MeasureProt}$." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "mProt = stella.MeasureProt([lc.targetid], [lc.time], [lc.flux], [lc.flux_err])" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The rotation measurement tool used in this class is a Lomb-Scargle Periodogram. You have the option the set the minimum frequency (minf=1/12.5) and maximum frequency (maxf=1/0.1) that the periodogram searches over. You can also set the samples per peak (spp=50). The default values are noted in parentheses." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 29.80it/s]\n" + ] + } + ], + "source": [ + "mProt.run_LS()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Calling this will create an $\\texttt{astropy.table.Table}$ attribute with some metrics about the rotation period measured in that light curve. The columns in this table include:\n", + "- Target_ID: the ID for that light curve.\n", + "- period_days: the period as measured in the first orbit.\n", + "- secondary_period_days: the period as measured in the second orbit.\n", + "- gauss_width: the width of a best-fit Gaussian to the most likely period.\n", + "- max_power: the power of the periodogram at the most likely period.\n", + "- orbit_flag: a combined flag per orbit (0 = reliable measurement).\n", + "- oflag1: period flag for the first orbit (0 = reliable measurement).\n", + "- oflag2: period flag for the first orbit (0 = reliable measurement).\n", + "- Flags: Defines a flag based on all observations of the given target. This mainly applies to stars observed in multiple sectors, otherwise it is the same value as the orbit_flag (0 = reliable measurement).\n", + "- avg_period_days: the average most likely period for that target. This is averaged over multiple sectors when available.\n", + " \n", + "Note that by fitting to each orbit, we are limiting the period search space to relatively short rotation periods." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "Table length=1\n", + "
\n", + "\n", + "\n", + "\n", + "
Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
int64float64float64float64float64float64float64float64float64int64float64
621246463.22967914764591773.21636224711885930.33188306480480350.948139023632630.19343617519244910.00.00.003.2296791476459177
" + ], + "text/plain": [ + "\n", + "Target_ID period_days secondary_period_days ... Flags avg_period_days \n", + " int64 float64 float64 ... int64 float64 \n", + "--------- ------------------ --------------------- ... ----- ------------------\n", + " 62124646 3.2296791476459177 3.2163622471188593 ... 0 3.2296791476459177" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "mProt.LS_results" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For this star, we find a period of 3.23 days. We can fold over this period in $\\texttt{lightkurve}$ to see if this period is found in the light curve:" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "lc.fold(mProt.LS_results['avg_period_days'].data[0]).plot()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "That looks nice! (And so do those flares!!)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 1.2 Fitting Flares" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In $\\texttt{stella}$, we use a very basic model flare fit of a sharp rise and an exponential decay. This can be done through a class included in the code. The first thing that needs to be done is get predictions for where the flares occur. " + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "MODEL_DIR = '/Users/arcticfox/Documents/flares/run01/'\nMODEL = [os.path.join(MODEL_DIR,i) for i in \n os.listdir(MODEL_DIR) if i.endswith('.keras')][0]" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "100%|██████████| 1/1 [00:00<00:00, 1.16it/s]\n" + ] + } + ], + "source": [ + "cnn = stella.ConvNN(output_dir='.')\n", + "cnn.predict(modelname=MODEL,\n", + " times=lc.time,\n", + " fluxes=lc.flux,\n", + " errs=lc.flux_err)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Again, now we have a light curve with predictions from just one of the $\\texttt{stella}$ models." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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OEnY4sLy/Fdbahuy4sC8BWzJz+UX4SdNS4FC2fK6xXO1HRERERERkRAw5Cct2PRxsfQJ/Mr1hs9b2JEvGbHnV91ztR0REREREZKRs1ZgwERERERERGZ4BW8KMMY/hj+8601q7Kvt8KKy19sicRJdHxpirgCsLHYeIiIiIiGzfBuuOeBh+Elbc5/lQbElhDhERERGRfnmx6MeB7wKzgWXAN5zquj8XNiqRLTdgd0RrrWOtda21dX2eD+Xh5i98EREREdmeebHoycBdwC5ACL/69W+9WPSkggYmshU0JizLWnuVtdYM5VHoWEVERETGkO/R2zOrWzFwQwFiEckJJWEiIiIiMip5sagBZg2wenYeQxHJqcEKcxyypTu11j61pb8rIiIiIgLgVNdZLxZdDUzvZ/XqfMcjkiuDFeZ4gi0vsjFi48KMMUFgDpCy1r49UscRERERkVHhCuBWNu6SGAe+VZhwRLbeYEnY1eSp0qEx5kTgxOzT6uzPDxpjbs/+f4O19qvZ/58GvAmsYJPm6WHuR0RERERGOae67jYvFg0A1wCTgHXA5U513W8KG5nIljPWFr6i/BDm6FphrZ2V3XYW8E7fZVuyn61hjLEAKtIhIiIikh/Z8WFBIOVU1xX+AlbkPQyWM4yKJGxboyRMREREREQGM1jOoOqIIiIiIiIieTTYmLDNGGMMcDIwF39sVrifzay19sgcxCYiIiIiIrLdGXISZowJA38DDgMMftGOvk1rts9yERERERER6cdwuiNeChwOXAtMwE+4rgKmAp8CVgJ3A6HchigiIiIiIrL9GE4SNh94yVp7pbW2sXuhtTZmrb0bOAI4HvhyjmMUERERkTHOi0WrvFh0fy8WnVDoWES21nCSsDnAP/s8t/hlQv0n1i4DHgTOyklkIiIiIjLmebGo48WiPwbWALXASi8Wvd2LRYPv8asio9ZwkrAU0NXneRswcZNtVgA7bm1QIiIiIiJZXwXOAYqAiuzP+cB1hQxKZGsMJwlbhV8RsVsd8MFNttkbaEREREREJDcuAoo3WVYMXJCdwFlkmzOcJOyfwIf6PP8z8H5jzC+NMccZY74PHAU8kcP4RERERGRsqxpgeQnDnG5JZLQYThL2O+AtY8ys7PMfAi8AnwEeAL4CvA18PYfxiYiIiMjY9q8Blr/hVNel8hqJSI4Ya7d8Wi9jTAD4GLATsBz4i7U2npvQRi9jjAWw1qoJXERERGQEebHoIcBjgNtncRI42qmue7IwUYm8t8Fyhq1qwrXWpoE/bs0+REREREQGcRmQYeMkzMMvGieyTRpOd0QRERERkbzxYtEdgEOB0CarwsAl+Y9IJDeG3RJmjPkAsCcwnT7zhPVhrbXXbG1gIiIiIjLmTQUS+GXp+zLArLxHI5IjQ07CjDHjgDuBY7oXDbCpBZSEiYiIiGyHvFj0KOCLwCT8atk/darrWkfocG+weSsYQBp4fISOKTLihtMS9kNgHvAP4C5gNf4fgIiIiIiMAV4s+hX8m+2R7KK9gHO8WHQfp7quLdfHc6rr2rxYdCFwxiarAkBLro8nki9Dro5ojGkE3rDWHjyyIY1+qo4oIiIiY40Xi1YA69m8ZSoDfN2prrtxhI77Cv5QmE01AROc6jpvJI4rsrUGyxmGU5jDBZ7NVVAiIiIisk35MP13DXSBs0bwuHMGWF4KlI3gcUVGzHCSsJeAHUcqEBEREREZ1WYNsq5iBI9bN8DytuxDZJsznCTsGuB4Y8yY744oIiIiMgYtwS/A1p81I3jcy4D4JsviwBXqiijbqiEX5rDWPmaMORX4kzHmr/gtY/0OiLTW3pGj+ERERERkdFjGwNWxK0fwuI8CLwCHZI9vgQ3APSN4TJERNZwS9SHgY0AVcGb2sendkO4/DCVhIiIiItuXAwdZN30Ej/slYH96E0ADVAO3A8eP4HFFRsxwStR/Fz/xegP/zsMaVKJeREREZKxYPsi6jhE87ueA4k2WBYEaLxYtG4nS+CIjbThJ2KnAf4H9rbXJEYpHREREREanRUAnvXOE9fWrETxuyQDLbTaWbSYJa16zwweBi4EdgEeAWyqnrmwobFRSCMMpzFEJ/F0JmIiIiMiYZNm8QEY3dwSP+wDQXwGOd4H6ETxuTjWv2eHTHRn30beSJSe/mig/cEUqclnamtea1+wwqdCxSf4NpyXsTWDKSAUiIiKyrZo3/Ysh4FPAAvy78v/30KofP1rYqLZ99y/bywAH4F9/PP+xHV9ZC7DHV2+OALdah+MwJIGfYfjh69df1DnQvrxY1ADTgIRTXbfNXLiPMjvi1wbozznAJSN03FfpvyDIeqe6bqBqjaNCjbugFDi6pCIdvvGV4C+vu+/A8LKbwwTWd+FVBQO7X9Q++bJTX7qy0u9yKUM0+5YffMRJeFdP/VvLQSWrUmEA47fSdgJd+EOnrnmo7obmQsY5GGPt0N67xphPAr8A9rHWDjRfw5gw2OzXIiIytsyb/sWAZ+2jJBIH2a6uEBhsMJAkmXyazq57gLtrvYXbTHep0eL+ZXtNB2qTCWf6f+4Z59bdXVLUtD6SSFHUWX/mHlU25IDJfg1bPODfGD74+vUXbdZi4sWiBwF34hePMPgVnk91quvezdsJjWJzI6eXWsccbkpL5ppgMGCDgT/VfXvCO7gmDbzzzmnfsABeLLo3/mvXn4xTXTecm/tD5sWirwB79rMqAUxxquuaRuK4W2rOD27aPfJW8y/G/fXdA0LrOl0TCDDz/e22/YRK03BNF860yWRMhq6pFizM2Xl9+o47/hAsdNzbitm33HhMoC3zwI63bwgaC8b0ezlugXeA3R+qu6ErvxH2GixnGM4fy2rgYeB5Y8yPgBcZuET9U1sQp4iIyDbHs/Ykr7n5ELoSUFYKnV0QMCF2nHYkq9YdSWvHz2vcU7zgLB6tOs0977dX/355oWPeFmQy5r57r9tnlw13tptUVQivophwvL2o9eSdi2zQwYmnKX+zFSeRIT6zxOmaWrw3xhyNf63Sw4tFq4FaoLTP4gOAJ71YdCenui6Tx9MadY6Y/fmfu445l+JibH0DXXOKiX1x9vklbzURebXDS04Ir9+t7psnvPnt6/4NFGrs0rgBlmfwJ4keNUnYTt/5/pzS15temXj32wFjLaakGNvRwe7Hrzd/ubkMd9fZtBc1su786ZQ910LFMy28u64icGj0nMeKViZPeKTzzpEscLJdcPDumfXztUETDA2UgIF/s2VH/N4Jv8lbcMMwnCTsCfys0gBXMPBkfTCy/YJFRq3oH6+JAPvh36D4b91J3xrV3SREZOvUuKfsa8ZX/o7OLpg0AdY3QFkJFIXgjWWkqooILpjIjE+3OF2loRoM75z3zGmLAsXmEz/d5661hY5/tLr73/vOvv8X+++/4Y4mPGOwxUWElzeTnDWOdMSleFkblY8sx3Z0kNipElPmUbKmKegF3YvYJAkDPsPmhR1cYCpwJPD3kT+j0efg3T73UccE/xxe1WCoqIANG8iUuqy7eAYzv/A6qYmltO0/0Uk7VJc+1vTCgQ999k+PLXTPi4QHzFlH8vvuEeAsNr9ubcMfFzYqeLHoB8pfP+mFcfe8HTAYCAWxHX5O5ZWEcIMR0s311F82g1lfX4ob9zDZXpYWDrcOL8yNnL7XI513qv5CP2oCp1ZnIu7z43YvL3eDZYMlYH1dwihNwobTHfEqhvgHZq399lbENOqpO6L0J/rHa87Asz91mhzHOhhbYVfgcFzdSd96u9CxbWvmRk6fg3/R9PojnXeO6bvUuXb8jRee1+qVXTf9nVVVe+y0xix7pMrE60Ppsuldf338sH1+mRwfrgCeX37WpcsKHetoVuPMj1h42RhnF8pKIJWGzuxwpJlTYcUaUhOLMdEIU69NsnTlBEK/i2NaAniVMGlB27rqPRJTfrrPXbpRs4nodTcX7/Hyy4+1/SV1IKk0LftPpuK1VkilWPeJGQTilvH/iGEzKRo/tjNlL28guKwejCFTEaF9v0mvd+w98XIvEnhk8ZUXdXqx6NPAwQMc7hKnuu77+Ty/Qqtx5gfSYfeOxN4zPxlZsgGnowu6EgA0fnwyVX9eT+euk2jfs4iJ963CsQ7W83t4BoIZ/vr2qwxw7es51XUjchPei0WnAy8DZUAYv0hHF/App7ru/pE45nB4sajp7LL3nrjr3ic3HT2Hqr8upXfqXF/xscXE3xxHSzRF6bPNBJMGLxLGJpNkKouxpUU4nSncls4v1Db/+tZN9u841XX9FSYZE2rcBQZrb7Ul4QszZRkC69K4O84aahKWeqjuhtBIxziQwXKGISdh0mtbSMI61s4sASYBq0umrNAdlRFyTMVnioHT4ntEPtF44qSjx9/W4ITeaQLPIz2phPWfm7o+tXOgWi1iQzM3cvpsC3/u2imyS9cORRQtabdFq5LvOrs7VeUnOWkz03m0cWrFN2oPu3lVoWPdFs09+7w32l8M7Tarcg3Tdo/z8i8rIRQkFfFYdUmUTFkQHDI25KQw5rfAecvPunTMfvEPpMaZf7ZXXPQrJ95lCAbxXHAiJdDUZ/y3MTQftyuzdlrKqsRkgos8Qg1dmJWNPZt45cE2pzU1s9ZbOGq6UhVa9Lqbx5NK/3vyE8tnFT21HoDWfSdR/uJ6KImQTiSJHzed8vtXEN99IpGlTZhEGsJFdBwwjaZDJvnXvdbDBpw4jvn4G+f/7Db8Vq/+/N6prvtUvs6v0I4o/dRZ1nq/9qpKjJsAt6UdcCDtT/taf/ZUxt+2hsTeEwi/0oBjAWOwGNKzJ7LPkXG+f9UzGAPWQktHmHAwQyScxmJxq5eM2HWRF4tOxu+JVYM/X9k3nOq6F0fqeMPR9vYun//E+z5wCzZAamopwXc3rwXReuhUyl9tp23/MsqeWA9lJdiODrxdZxCoW4MJ9hkSZnhxyozkEb986PnPOQ5fxS+GUgd8yamueyRf5zUaHF1yxgleV+JnXlFgmtuZxJsYxKlP4c6ZPdQkzD5Ud8NwqsHnVE7GhBljrgDesdbemcPYJMc61s4M3LPyfX+896n5J7TWRUxZeac3a9p5j7725MyfFS9pfYI3l7XXegtThY5zW3XMhPMiFi7OpNOfTU+ITAm5xrUZD++4INXXr8A09Y69D6xuZuq3Wietv3jWxzmJ+woY9jbh9B+ePt6MZ/HqT+8QqnqggYpHYhAMMf6mULR51xKa1rrw785PU9L26U81nvm1333iNzcWOuZtQY0zfz+MuYrSyLHxfSeY8LIY+/1oLX87dzqEA9DZxdqv7UamOMDkvzZRvNa4JhJxk1Xu2YlJrnf0/13z2b8/9y0lYlkfed/nPhUujvzKiXf6X6ipNDZtIbDJx6q1hN9qIH5iKZGL63EjEVi38YWZ05oqs1Bf48yfUestXJOvcxiNDj/6hmDQSXyptDJ57ez/LAm3Tu4dAhTckL2P6Lh45S5F6+NQWoqJlGIS9RAMktplCk0fnkDlU2spe7MVgyFdHiyuP2Ly/Z6l0xn4Wq1gd8jzrcY55UupD4z7YdF/NtA1I0Iwth48C6HexqvKJzrJjC8mE3BxgiFIpbAOdB2xC+6ecebXPA9YXl0yhRvuPJT1TaVYCwft8S6Xnv4E5bFowKmuS+c6di8WdYBrgNOBFFAN3OPFokeMhuIqj/x3wk1kDIQDBPpJwACK6pqxrZ1EFgcwoSC2sRnvAzvivrkSQiG8eJzu7NYZX7Xv3NPWtqTThlCo5x7uLsD9Xix6lFNd90y+zq2QasKfWojrnGyshy2PQGcSx3Px3wJDNmp70wwnM7wceP9IBSK58cule/7hN1fv+9HMnSHDv5roeLXEWXZ1qibywCv38eayRgvJGmf+czXO/F0LHeu25pgJ57nWMf/x2juuTc6ZMD0Ya3NtKgNt7Xh1YT8BMwZCITDdVbsM4+5c+5NCxz7azas68+ZMu9dQf8C40JSfrKJocRMEQ0z4VIgNwUqSH22EM9difpWCHySo/1T6+zXlZ7w2d9y5o7Y1ejSoceafRij0PHCcM6nLFD/xLsZxeezbO0IgAIkEqaogXlGAOVe/S0l9EW7C4C6NEXl+pVPxbNO5WHtPoc9jtNjngpsr3Q0dd1JWbHqrZa/ESzsAACAASURBVGcvkNKbf8+Hl9TT+bcgXTXTN07AHAenuBintBS3tNR1IpE3j6n4zECFB8aEieMaX/Yefe37FW+vDbcu9phNb4thsCV7TZ9I4GQcjNcJRWHCb2aH1Lku7btVMOn+dylf3I5xA+A4BNozTH1wXVG80wkPcuhR0ZIy0mrcBf+bCTs/LPrPBnAcQuvjvR3lMr33WJwEuGFL8RvNkPST39aaWbhzmgjdtJKKdBer68u55NZ5rK6vIJV2SWdcFr02g0tvPRZgpCr8nYE/BUQRfpfEMmAW8McROt6QHbrTBXv9+ivTgwQCMFi2vzaOtRZT34p1/cTXXbISEwhg43G/NdLzcKdUE64M84lTl/ZNwLqFgR+P2MkUiBeLRrxY9HteLNrgxaKtXiz6+0s+evJxNhQ4uburrNuRvRnTOOzOXf/JabA5NJwkbDVQPlKByNa74cy5FX9+YPePhV5qpLN9PU55OZFH34CWdv9ywTgY44BxDsI4b9a4p5xf6Ji3FXMjp5dkUqm1XlvHTtaxOA2tGNeFjg4IBgg/3eRfkzmu/0HqmJ47WoH1iersPCHSj6Mrzr5s58+0fbn+h0HCzQHoyI6rSacpPjaDd/5KnM4UhMPYeBwnHMIpLyO1Q8Xu64+oysz68Y03z/rJDz5U2LMYfQ6LXrgTgcBdJJMOVRUEZ/k3/J32TrrWpHtyiHR1iBm3rCQ9tQxn9QZY/A62vgm7oQXqVmBfevPkmhlfOKWApzJqFL206t/B5qRDSxt9x3pYl57uXH05gH2+E3d9a+9CY3BKSiAYwMuk6djFpeGT48sbP1a5+H13XzkmJ2z97vdPvXBD7frdTcay274NgCHR1JvUup3Z1zaZItCWxKz1oKMDE+8C4+BVleA0tBBe3QGZDF5jE179Brz6DWSaW8gkTGSQw2/3NyRrQqfuhfXON3tlXwbj4CRSeOXZ55ne1zpTVoTblMJJZF9zazHjwgR/Xw+ex+JXirjvid1JJQ3O2hZC/3qb8LNvYd/awNurKjn3ux/fa4RO4/P0X1xlDy8W3WGEjjkknuGZ1CrrjwuND14J3Vj8z4pUtiUnmcF2dYHngetiysvAdagIricQhIz1SNoUiewjYzPQf6n+bd2DwBeA8UDZurXBk1/+R9FfTUfvtH+m+21qPagKYNNphjik6pCcR5sjw0nC/gQcZcygH2ZSAPOil844Zsev3rXoualNptbDrm+ga0Y5kef61IMwjt+BO+D/kZuSYkxR5H+PrjxnyTHTvjC5cNEXjheLlnix6PleLPobLxa9LNvffDM1O198oJdOtZjS4okkEqRnTiC4cgM2mcQGXEhlcFc3Q2kZYP0P00zG/wn+6269gneXGI3m7n3l7sba66r2TIMJU/Jsn2Jx48tpeDiEAUxpCSSTmPIyvM5OGvYMs/zcGTQdOslg+DLW1s76yQ9uHfBAY0yNc8r0YEPTkp6LK8+SfrtPkmDpabnxZgQxsRYCbSlY2+C/X+l+4L+XV6+7p8Y55bJ8nsNoU+PM/zCtnXNIpzFdG9+JtcUhTJ+LARvo/WrNRIKEl/bO5mKCQTAQL0+y8qc7se60XWjZeQcad58+MRUrje1y+3c+OfJnM3rUOPMjixdP/JHT7l+82h2CgGXN6y5Omd+oYroSvSmvtQTWprCdXf7nL2DLiile3gGui9fYBOm0f7OmOILjONhMv5P8dvvAiJ3cKHDY+y+eSTrzMoDXlP0MyKQhlcZ4m1/AWjLYzjR9K29EYq1kMv57eo1XxpLV43BeixF6oQ5nXSPheDPj65fAX1/n/TNXj9T7t2yQdZsmZ3lTE1iwIrCysYRiN/tdbzGhgUf6GGP8aoidfusObqD3WsFxIeORWRujsz5JBo8UaTJ4JKwlbT2SpEnZVMHGN40ELxbdD3/KiCKAVMZw2rEHB9ikE7xN9fkOa87grVgJ1r5XIvbNh+puGLUl/4fzD3kl/jwMfzbG7DFC8cgwzYteWg28nGluPq19Wbtxl6wmNaWcyLoEZDysMdjuBMx1MMXF2NZWbHs7XiJOfKq3U9uk+Jp9zvramLoD68Wik4A3gR/gd3P4FrDEi0X36btdTejUC9jQuAiDazs6AUOqJPtnk0hCJAxYjLGQSPTeUXQc/66WMRj//6tqAqd+M28nuI3w1m943Mt4vPGHCmhphWT27qBjwIP4Qr8FwaYzfktYcwtdU4rYcNx0Kt/OMPPBBLP/2MGEF5LFTsI7e9ZPfnBQAU9nVKhxFzjsWbqC5nQ2oQI64mSW9/kCM/Ssc5rD2HAAm0iycQHc7klwbXdidl1NYMEP8nAKo85RwQVVXnHkydA7G3pf0z4XqYGuDLZPa4JJ9149ZKrCmK7e8QsmHCKV7KD+qp3IrC/FdrmE1iUJr05gOx3jNYR/u/Ot3xsTNzvnTb6glGDwtTWv2ADZC6y3H85ea2c8yiZuXGgvO7odUin/5gwGrIeJd2FTaWy7f61lwkV4qRRevBMvHqe9zcFaf/jTQ8tm8Y2nP8LPX96Tlq4QFPACPi+Sqbe6/9ddkuhdnkrjtnVhN+k+F3prPTZgoLS3V2GmNUCgPUVwvMsD149nxTIH950Y4ckhPve3d7j9zef55b9f5qf/fp6mV9eNVBI2UDGmMJD3CsRHH3C1W1Nx9gN43gw3Dfue06e1e7Cc31qcdJ+bXD0JmANBF9vZiUlnSMXTpEnzan0FZ11zLAuO/hjzjzmRS35yCO1JQ2LtjttTIvZ++uQjn/ziUZjum9l9pVP+6wQ9n8OZZcuxXV3YbDJmrfXwx4A9B1Q+VHfDd/JyBltoOPOEvYo/gHUf4FVjTBewns3L1ltr7ZwcxSfv7ZtAFUVBTCfYzgROpAp3TfYDoSyCaesCYzClJdiWVsCSmBVh7dfmYDMBjGccrzSzbsc7rj1z2RmX31HIk8mja/EH9nZ/0xRlH7eRbeqvcU+ZFZhV+pP08nYoCmdL+Fqcdb3FNzw3gAuEPmhIPpX9wDAGAi42mSIzbQJ2h0n+69/Qcu1RO1xY+4+VP/1X3s5yFKtx5p8DTAToWhHe+APX4t8pjGe/oDo7/bF2FppO3Jkpz6Yoeb0FN9aITaYY95Kh6umy4uVnT/0ksCjvJzNK1Djzw0DjnKObnLdfzX68BwK9XV969H5su41+5TOaeltrekqfAbY4gi0rhngcp63z4prAgmtq0/f0P/J8O3TETl++0sl4V3nVlTjLsy21Pa+PX4LaJDPZGweb35F1GlLQ1Lvcs5amE6cR6rR4K7qY8ovX/FbJbFIX36nCNH5u5iXAdj3VS9bPSKd35K3e4pCZlxPZBAtaVqQwkTC2M+FXQdvkjrfpvjO+rhm3yIFUEgIBbCLhJ2dTJ0BJGZGKN+hMORz7i5OwD7YQXtbKC6FSbj/oOG664rmpH6rO3wnny9ySM0zG2pvcRFfPeDhjbc9kr73LNv49A9iMtbbJLzxjgHSx/zV50DnN1L9bzOLnUlBSxGWPvcQBFZ10eiGSwA5V8PXvLJsQWz113+ppa3I91m7iAMu78C/iX8rx8QZ09AFXG5tK/5m29uMBjOOw6zFtvHhTsb9BMgXhECTTfte5XnHgmuwHyDeBko26MXv4hVCAYLHL8rZirvr0odi6DT1TBNS9ZTjnmbn87vcPzQTeGfmzzYt3yLaC/eTamTQ/2eknqhu/dv570+ueV63PZ+rqteC6Te6M6eca110DLHqo7oZtoiL1cDJpB78cybvZx/rscrPJY3vKzke1edFLvw58Pt3YZKzrYNMOFgg0JyHlX9CarlTPG9l6/t0XGzCsvThKZHGESX9LM/WeOJP+kCG40ty+4++/s1vBTii/TrTYYMZmiNskHV6SlE1jsbt6sWgVAJGixcHpSYPj+B+q2e5bbjL7oem6+PV7YUPxLHo+FLLbe7vNwI0nCby4hMBzr+MuWYWpb1l0+IeuGvNjK2uc+acBv+x+3tUQ9F9P06f1JZXa+B51Mkm6PEzp0jil/1yFWboSr6kZ29GBbW+HVeuZed2rF9Y484dzc2m7UePMDxMONwPFkWSfO96Zfgob9vl6ctc0YpIpTKbPQmuxgQDpnaeTOGAOzvuKmHRhkInXj6f046X3XfLq/DFREOWoPS872Vm2+ioD/vijSJG/op/WMDy78XP/kqo5/O6G3n8A43dD8iJBnKTDlJ++AhkPU1QExREIBCheEWfalUsuH+FTK7h5ky8Ie5nMfL+bfO+frNOVIVOcbQHLZLBdyZ7PBmsMmJ60wcs+cFIpvFD2fprjgPVwdx5HctYE0k0NFIeT/M9DhxP+4bsUvVqPae3Cbeig7MHlfOP8PUre982bt6v389ySM1wvlfp7pjLyZae/JKv7SU8rd48E8PF/ZBY6Bq4y0AngZfzfGTc9xZHzV8KGVg7/1Qb2Lo9z73MT+MSX5/HpQw7m43sdwUkHHMl9P9yjdt6Uz+X6c3igGz8WaM/xsQaVCLb9mNeXHN+zIJ3moR+8j68/9Ao9r24iCY7BhEKYUKjLFBWd6EQipbXewutrvXu/W+stLMWYL/Tswxi/N01Wyzr4wb374S2uxyZT/jiy7L9Xx9ONfO/n+3w+X+ebB2Frrb32C1N44O7ZOE3tfhdDb/Pvrp5prTf2RTKZ8Q+/feMfH6q74bltJQGDYSRM1tpZ1trZQ3mMZMDimxe99Hjgu4DfjSuR7L0L2xHvvdXV3b3L9jbtduxZRuWzMPGet4n8J0Zo0RJKH36DGVe8amZ99o2XatwFg/W93i5YbCKRSfFG0nBfy3R+17wjz8TLaE4nQxYbqBl/7u9JpcKd/0n6H47GgOv/uQQasgNFg0GcRr9VLPxSQ+/OS4uxRSHctc3Q1LpxK0QyaQKLXm+ucRdsV1/6w1FTeuaFwF0bLWzN+F8ykT69sFKpbHfPXpnqcsJruqClo+d1Te46GSaNp2i3AFXHBwKhY8a1nnTSRSMyYegot4hEogjgzV8V91k8QBdD47+f3Y4ktqTI75bk9BnLNKWKTGUR1aHX2O2La8m8m6L5Vx2kXrWHv3FKVeu8yZ9dOG/yBfuN9EkVSk1gwaVeQ+O9fnOAwV3XjJPYtAy911MFFXpaav4NfKTWW+jWegurTMYeYR3j37nJjrerfLmRkj81+i3k4TA2lYL2DgwWJ1JEwAkF5o77n/Z51RfOzOMp55XXEZ/ptbT6f+C79BmOay3GDfSOSrTWT8Y8D6xtwNoijFOGcQ7AODsAhwJeZuYE//czGawDqUApgUV1uA1t1NcHWX17ADr8FjJrwCtysXiEXm6g4vU1R+T37EeWTad/QTp9lMn+jW86s/IAXz5XApFab+Gfs8+vBs4F/lP6wgrPM7D+rQBhN4kxCaZVt/O7p6bz+ONTcR7tJLPe4rW0k1rfxp9unViVSST+M2/K53L5PfcT/JakvizwjlNdV5fD4wzqqOAp+wVXdHy+bwtWZlwZTc908n83H8WxP29icrTTD83LYJPJxTaZnPr3+J33P9Jxx0bJQW3m3lvxX+PuseN91hpW/Lmkp9CXKSvD7luOd3wl7FPBs7eWXJCH082X8ueWFjlP/3ESNDb5NwG77x4ENk1TNnpLWWBqrbfwllpv4TaTePWlyZq3wGiYrHle9NIWstUq028vw5aUYDq7IOhCVxKKI9h458ZvV8cFL0PTcTOofHSd31WxvoXN7yqYllrv3so8nUpBpNbM+dvj8bJ5j7RFyfiXPgRJMynQQfr7bY89/rupRxAO+/V6O7IfjJMnwDo/2fIccKyz0YdmTzePkmK8ihKc+uaeRMEC6dkT8SaUYVo6CSxZ+/yjmYVjbvxSTcXZx9HW/lcAa7JdYYzx73Sn05hg0L8g7eYG/EHkWckdqrCuIbzcL1/d9f7JRJY1MPsHHs5khw2PBQjYNMW7mWTlh7yJN+55T9+O+tutmsCC6Ra7smegvev6N126u9EaZ7Mv+Ow7tg7sX71I8DyTtqXd3btsIEB612mEl61gyrcjrL48AxkPt6LcTxyM6R4MnTDGnPTQup89mN8zHlk1gQWfwfN+6YUCxulu+TbG/6Q0FtP/rGn/BI6r9Ra2bLqixpl/DHALsBOOA2WQ8QK4bUkIhyGRwBQV4ZSVQsCFUNC/C9yVbDfGvP+h2E+Xj9CpFsTcyOmOl0l3kk6HANxPzCFzX++wHuO6fqIUdDBdKawBxzPrnFBw6iNdv93s1a9x5u+bmjXx4eDy+glgKN7bYX3ZVEqfWknJ5Axfqn2ba/ffDSfhYT9SRfPBs0jaIA4ela+txnl+w/2PrbvrxDy+BCOmxpk/F3gYwCsrwWnLjpMrKvKr8PVvt1pv4eJB9jkhWRZ+qzLSMW7/Y5poawlSeXQVr79ewrq7k5gO43cB7ZH9fHGcP+B5p+TiAtmLRacCy/DHgHWzwK+d6rr/2dr9D0WNc0pR52GVnZFn23tvcAO2uMhvKQ+HcCoq/C6x8Ti2tdXi2VCtt3DAedOyPTeWARtVeDQRh3QoiNuSwFSXk7i0Et4twVlsMaTJ7JEk8GTnoW277rToX7dfPOya7aPJy3/f7/JLTtrxGjqy47yqwjjNyd5iR47TX6tYAphe6y1s2HTFaDNYzrDFXQeNMWXGmB2MMWO+a1W+zYte6tJ3ugALpr3Dv5id5NfXMK4L4eDG6VW2Jad4VQY7vnzjBCwU8h/BAGArapz523XxlRbPO/LvbVFS1qUhXsra1nLaUkW8dFMJj9897Qg8DzyPzIQ+LTOdnf7FLeBY0+ei1vT5L34Vv0SyJwHLhAJ0zdsHO3s6jhPGTJ5Aau6+B374hO/unZ+zHR1q3FN2Ixj4S/fzjcYiZDJgHGw67b8Pe5anN2qdwXVwmnoLHYXqk0w+3+Od16tYusDQ9LM0639uWP6tSOidbxeNibF3Nc78o/G8dwn1mZ7HZPzXsW9L+EYswKJa795dar2FX3m043dlxnFf6vknCQYx8QSl+8Pqq4BECqc40pOAQbbKlzFha+3/zpt8wfbWsvtDwDipvuMULcZazMBfm0f3l4AB1HoLH671Fu4MXIC1EAr0jsjO/hs5pSVQWQbjKqG0BCYWw5SqUhtwR10xFC8WDXux6O1eLBr3YtGEF4s+lr1Ifk/HlJ9d4iW63qYo3POHnny2GW+P3l+3mWzSn/RwHBfXuDc5oeC0/hIwgFpv4YtdH5wzJT19XBtYItUeRS/6c18fcHEjzY3lmESG4PHlNBy8E+nGEMVLM4SWWVp3no5z+Ljj+9vvtubwKed8jWwCBv50FD1/054HwX6m8AoEPjtYAgZQ6y1seLLlrvHt6wNP/vPu8Zz8xeW8HJvErMwKsEV9ErBsi7DjZG/62pOBG3NxbsDFbD4HmQFO92LR8Tk6xoCODC84AGycaSUbJWDgd1W2Yf/6yWtowFuzFq+tHTz7ncESMIDs+kPoO6bNcZh+VBq3PQWBAKnTygn8yiF0R4zAQ4sxT7xL6qVi2qJznsTa+AFn3VR7wFk3zRqB0x5Rx1R8pnxuxWf+ur7d6UnAANypU7PjF7NfK57X2yPJt7zWW1i0LSRg72VYSZgxJmCM+boxZil+/9zlQJMxZml2+Zgci1EAUzZ6VhT2P/TSaVxjYFwVtr0DE/bHL/T2//Z/BFa2+Hdbsf5HWDgMnueX9A2HcYqLIRR8Ll8nUwhLU2WheCrIo0t2YdGK2by0egf++ZuJbPgNfusLQDpNOhnIvmwG2uKwwyR/wO1mY0K6uyThv6xtvXNbJD64M+HFMQL/XU7wxTqCT/+XcO0rBN5eN2YKSBzxvq9MwtrXaGnduC9BSbhv9T3/9Uz6Y0BMMAiuuxrLAmAh0Bxc175RWWVnXQvNu4/H/qwFk7HYyeNg/91h19m01O+8y1EHX/PyUYd+Z6AB3du8msCCvYFHAEPfrnJper+4YNPuSBa/0thGVczcYPAAY8xfLICXwV3TSGtRhT9vm2P8fw/AS6fxkim8VNq/WLZMAyaM0CnmXY27YBae53fJNv3kln0vCHrXv1TrLdy0q1R/fo61fyNShDuj+/PC8z9zImEIBglG2xj3/bVU/qiBylvqqbw69fEF/zh/tM0z+BpwJhDBL9h1OPC2F4sO2pW9Zv8r3pfp6mwGZqVKe3sMO7ENeF0Oqf1mYYP+2GZrLZ6XwWYyu/89dfdXHun67eazYfex6LdfSRvP7gHQXh+CeHf3+0p2L2/EGEPnh6ZQ8q84s5te4sKv3MeN1/ySr516L8Uz0u7u37g5NNj+R7uP7H3xQ4GWxPd6Fphs5cjuUTTJpP8tVVzsPyIRTDD4q9rk7/9vqMd41Ft4WMYGb/vu/D2wZR4v1O+08bxY2arAPtudjF1U4y7IRffwE+n/mrW7YNyIOcqdfzDWLAKM29X/n7lJJKE93jMsxGQyK4Drh7L/Wm/h8lpv4b7ASUAX1pIwLgQ8CLh4LwZwVjfChiasY2g/dg/SUyq75yN1sfZw4LkDzrppW6uq+tuMy7z0pt2861ZCeckmHQ97xi9mwHw4fyGOrCEnYcaYEPB34Dr8WcpXAv/K/pyVXf6P7HYysjbqv24mZq9/3ACZdetxKytgajV0dmFK+7yR09k3etpCd5JQFMF4Hk4w6Jfzbe/Ai8chmSqtKTrtb/k5nfxLeS7/XLEj6dVhqh4PMfGBENU/W+mv7O7rbS3htS14IRdL9gNgRcy/WJo5BaZOSjO+8hqMORhj2jAmgXH8Vp10bxem0IY4pr0Lp77JL5IQCvnLF68OHVl6+qgun5o7qVcBZ7MiER0bz//T3eXAZjLYVGo1mcwHajP33FvrLTyl1ltYZToT73Pb/J4X1vUvMlpuNZDO4I2vgFnTei8EHAccZy+s/WPeTjOPjplwXhjPe6b7osds2rU8nfZfz1CopxUcf0zFx4HZtd7C5X03f7j1tkxt5t6PGphnkilMKkNre/Y73fMgnSHT2QWe9Vvajcnmztbg2aoRPNW8mVt+9s4YHul+bsP9tBxA7wWB/5pbYO5Q9l/rLfRqvYXHsar9i/aNZJ/3vgfFRTil9RR/Nk7TDRNoPncCzeeNp+W2SuPU8+ZWnVgOebHoPGCnflYV4Ved7ddHjr/+k9S9+zrpTADAae/tvmaAwNJVBP6zGltRDqUlGAzGUl/rLXxjqLE9turn7wLXJt9JQtj/5nvjd5VMqoqTmFxEYlGQ2TP+yxXffor1fynmpnM/wgOXRzn/4Mc5brcn7xp876PXh4761olFb8aOoaufXml9biTYVMrvJhePYzs7l9pU6rzhHuvvibs/094S/kb5443J5glV/k2zngNYyKRJvq+Mxs/vwYZz9qDpnJ1N1/urfrNFJ7axwRKMEZti5+jQpyYkZ1Q96mRfyODT8Y3HLvfvKmDXWm/hsAqG1HoL7wMmYO3n1zwV5oizV2OtR/iNDn98OZCeXoUNuhS9sY6Ku1+k4q5/UXbfq66zrrUcOHnYJ1ggx1R8ZlKmq2uerSxxTEmfVMRx/EmvOxNQki2E1HMVayyYA2u9e9fkO96RMpyWsIuBw/Bntd4tW6jjg9baWcAuwF+Aj2S3k5G10V0ANxyGQADjupiMJbNiJSbeiVNZgTFOmlDocqCObDUpk+jC6cjevUqlMKEQXmfn5nMyJJPzapz520U/+U0lEmGbWl7M+OcChDdA6YMv9iarmWy56ex4JTeZwTqm5+6sbW6DFWsX1a76SbB2/c+vqM3c809gNvAV4Bost/SdqNldUY+pb8yWWLc9Xe9wXZzOxNdrnPnbdRGJGmf+Qe7itf0Wge5uP+y+GLW9y38E7FnrLWzsu32tt/BNEwzcCPRU8ytaln0vz5zqz8HSHMdd2YCzpjFbHdQedNSh39muChwcM+G8UKa9YzlQjOv032ID/vstmeyu7Nn1/+ydeXhdVbn/P2vtM2ZOm84tpQwBhSIooKIICCelIAjeG1JaAVEQxAFHqvc64YTVq6A4IiIyFMrxqj+n0h5AFPUiM2UOFGhL2zRNMw9n2uv9/bH2GXOStmmSpiXf58mTnH3O2Xvtlb3Xfr/v8H2BY2Mm+v+GS5GJmejdiJyC6+JrzRlYbjKJMgYB3PYOTGcX0tOD6enB7e19eFFo2RtH8RTHHYumXHqlSSSaMaY+sy01fehs+zzKe9bupsXE0quuV676Zv42k0pTd0UvXVdOJf1cD+76DbgvrCf9r5dp+7Sau+T6K07dnWOMIZYM817J58UJTd+rC2xov5XeXBTB6UsW92JFJVPotk6bXm9neJfIbRG+LDvkJ75yayj3r02QVAbnyHKCD2/hgsuf4cql5/DHn82l9+89bI8lufacI1n/HV9jRO97qp+Hf+XasO/V9t/aFLlChVP725RaH1YB9TETLV3duBOsTd357c0bDz5hitMn2UP6/CCG+OkzIBFkyk+eYeovnqT2F88TWrdj2UlHXvK1kRwrD0OJb7jYYMCoYlFomYrUXHynpFPbcSUbXFBtCbum6iHN55/FTPTqmIkOWYA3HGIm2hcz0R/74nLZo2WHIuEAbihnIrhVISr/up7g4xtsWqQIeiBJ5Zpny4KPbXzfSI65N+AODHyJVMpx0yna+/OEpDK2UyptszCAjEQPyAUxc9dotz7Yq9hlYQ6l1Drvz6O9ZmjF72vgCW+fC0dviBMPe1uYY3H98s8B38nfJiK4W1pQ+ZEGpYyyfa8uXTNwa/YfHdGNT+PzHZGN1hQVPaanljNw3Hzc2jJ01wDuzKp3PHLjp/81pic1zlj99Enm698+QwXXtVE3bzOda6VAACKLEr1psOpnJw2XfhTRjTfj+C7CTWPmTENv86JgWg8+jtYfjaVX/WSPT2oCIqIbL5IyfbPK9PsKBAo9p4MhwNkxE/3TsPv1Nf0RY96DUtn0UFl4KHrLDmTbdnRttZX9BoyjxcyecsI9//zSPpn+ubh++VRgJTblS0TkN+7G184glbLiJOC2KQAAIABJREFUOaWv0WI8CDTGTHSohqeDENGNzyZnlL0hsM27zH0+VHk50tVl00U9IyQr0qFUXMEJa+K3P76757i3cfqCT7/R3bz1mYKePUD6yPn4nt4w3FffEjPREfcniujGTqAapaAsTPD0GhJ/HbAKYcUI6Xisf9VeTzcyLfW3A0uHeHubntk8yOFy0ru+envgsfVLC1LXAPFpSJtBan2eyNFXYyY64l5pDTVLz5Du1J9xYMW6R/ndzW/mX99TTDsxwLZHBKcvZVP1PC+QKNAh9WtF8OJiFbuJikWhZbrziNqO8Oa+Kn/rLgddrouZ6KdG4/jvPfOT6/pjLQtJu1aMIp0mddRsAuvyAhWOk1NuFvMYWl+ilHpiberO3Zpj01L/Aaw9U4w0ENYzm4etvdodLAotC5jK8Ebau2cgguvXOKk826quxpYnKJ0lQgAEfNHYwO3njdY4TvOf97Cqrjg2MWcqwadeBSA9fwa+jds9D6aycxsKWlGrRAKSKX/MXTVqczEWiPjPvwk3fTGAVJQx/+QuBroCbH9g2EviMzET/f74jHB0MVrCHIcAq0sRMG/nBlgNTDZqHnv8u3iDUgrfnFmoGdNsCmJlhasC/rMpImAeForr5ghEHgFLzaqm56yFpGdVIWE/7oxKMPLPYz/0vTPH6mT2Bur8AwRe7iHY30XnX0E5+bdC3n0y2Li9KGaix+2s/iNmoh/ATf+XtxP7yylBwACM+XGDf8l+Fw2L6PPeANysknlzuHO3xeU7I2AA2uf7D2CTiEA8gfj96PZuZEsLesY0TN8A7uYW3M1bkde2Kt382h/24FT2GhbXL68AtgANgN/t7gm4r25cmiVgQHGfpRK4MWaib98dAgaA0sf7t/Xn/nnptG32rjRK64wwh/2oJYIhipxD+woklX60mIAB+F5pI3HYzAKBo6x0Opy3JwTMwxWAVUPs6yf1uCoiYApqqmD6FKioCkWmXfJow+Gf29trRWyY9watixHd6Pg2bB9EwABUCQIGoGAr8PWRDxHWdq78CxDBwP3/OJwz3/8kShQvhebh60vZ42ptRWhCQXQwCBK4CHh2UfmFh+/JsccDi0LLgsaYlsrHt1Xpjl0pRwQgPVoEDCCxsfyd6vhqa0CkXVKHlxN4brt9M6N667peNA7Q+s3AYyKyucG/ZHd7ktZTokEUds+jGoUXWEV/Yka2vi2j4ptBWyeUhWBqDVRXwNQq8DvuaBIwAOVKRCVMlwrmbnlf3Nj59JrF69kzIOBHBgasjTG1tnPxG74QHHqvexcRX9NLxk1fjPbS6FNpNvzJz0Xf2oAuWfkqLvDGfZWA7Qy7Q8KSwM6Kg8uxDZ0nMbZ4AQZlcgBYcY0pNX/RtdUz1nTd9OcSBIyYiYpCXYL1IBWg/6RDQCt0b5LQU1sIvNSG7XchK0f9LPYiEgm6/Y+/QmV9H4TLitI1hvTG/Dhmorfs6jFiJnoNcI8MJGx9TpGRJ3k/xnV7IrrxqN07i4mLiG70gzyOUjZZJINkqrRCl8WCmInesCv7XxO/PakDgYOV16RTBf3Iay3o2hpMSyvEE6hwCPwB66Ht7p3WUHvJvtjc8nogICKkX9mAtHcMThsGG2V1Si7nT8dM9NKRHDjmrupV8JfCuyHXy0aMwSST2R9JpRCRd47kWHsTi+uXN5nevlDJN/v6CLUlMQtm4pYHMFqjgn5UeflnYyYa3dNjx0x0JXB/xjsheYI+ADKrDtXbj9rRheroQXX3v1la29sa5o5q/6XdxXAiCAUCLV4/xD7dVlI0cijEgbeONFUuHzETvQfh+Xt+eTDdySBoRXhdK1kFP7+vwKHgRXUPB/66qPzCIReqiQCTSv2edHqagmEeWYNw3GiO4e6nvtn9li91vI0AAoKp9uf6YmqdW6syqXu5WspZIvK3Bv+S3RFzO4vSbjwHWwqzx4g4TfMjTtMD4rrnMBDPpHGj0h7pUXlrbEc3bG6Bji5LypKpt4zGGPIRM9FO6R84ytm4I7dRvIwaFGpqNWbzVtsb1jUQT6I6u8rd9RsGGoJLP7YotGxCpddG/OffJ2WhgzVkbS5lrAbid0+ax3Ef7WfRJ7cTKDdoX8Y6UsfGTHTC1MSONnaHhK0D/lMpVVJpTClVhy0KfHJ3BqCU+k+l1PVKqQeUUt1KKVFKjahAVik1Vyl1k1Jqi1IqoZR6VSl1nVJqvygaz2B184ptWLW4Uvjt6uYVZ65uXrFjiPczuBPUj/I3iNaYkI+KPz9D9W8eJ/zwBsofeInamx+ifO1zVSfNv2yvp8KMFp7srftVusxPAj+4nspbAQatXS/GTHQkRvxi3TswaKM4OlsP5f2EgSciurFUwfu+iC8CwexDNyuYJZaM+nz2QZJTmVtYLBSxM6yJ354C6nA00h+HZIqsX93RmP5+3Ao/qVlVpKeVY9LJH4zmCY4GTEv9MtNS/7Jpqe8yLfV/NS31hxZ9pBHA3dZqX5UmWvbBbKRYsU+APSX2788Q3YLDua5tJwBYg9axvZ3SbijiNO2SVPlEwOL65XOAOxgYunxDdrTjbG7HpwM44RCk3N/Hem4eNdn4mImeQjr93wCSyKXqmuoK9PZ226TYcRCfD9EaBhI19PTfu6j8wr1lYL1rmPeyxR2Lai+ZgpguIEg6jQwfrc2gB6iImeho1vicnHx8O9/5wvsIHVdDoLWXrBKr64IIJpUCrW2vtnAYHKcOpc4exTGMGhoCSxdEdOOjwOnieIZseWhn0XCAU2Im+sRoj+eaRXc9fNa/OsKABNZ57UMyc5v522v5ovx+dHk5uqICHQpNw+f70G4cajiV27eOcPhZRJwmPyIPodU7xZ+n8AhovB6BGSXTQrhAMGaiu2X77ipi7qqNTtfAjzL/X5MNihmkdUeux6a2aemSTiPGVeKa600q/VrEf375WIxrdxHR530e1z1FxHtueFlBkk5DMIAyin+vKGPNddNI9mlMWoHSL4zFNTuRsDsk7EfYm+AhpdSHlFIHKaXCSqkFSqmLsSly07zP7Q6+CHwMOBrYvJvfzUIpdTDwKHAxVrXxWmwDvCuB/1NKjXkfiXHGBdgO8pnIYwL4Lp7RtjPE3FUSM3d9ivxomFKEH9qIf1t3NtQN1qgLbO0hsKljS8Rp2ufn8bCvX1tzzweDZ/UfWUXHBm2LP9PpQi/XYNfiSArEiZloWrlSUFQiWtnaPaVQGTJif5Ro/YuRHGeiYFHtJSoSWrYJ+HLBGyZvbjNEzJiMV/SYmHvX0yM5XsxEEzoYjGaN6O4u8AdsbcJhc9Dtvfi3dOHrjEMipU+Zc9mEqb0zLfXfBW7DirpUYYWPnjct9fk9+kIiAr19NggVGibLpFCxD6B2T5ukxky0E1gI/IX8mGYmhVlplN+HmVmLTJ+KmloDs+s2n3boJ8/ak+OOI54D1KA04WIhg2QS6elF+vp/EUuvOnfUR+G616AYIJ0X/KkuR9IuKhCwy1Eylf2R3v5TjOuOKMI5CugDW4ecNGniJknSpDLNux2AhvD732h6erYBVrK+ooqsMupQIjK22XV1zESHlaLfXcRMdJtKuVdw3/P0bQDCITLPNaUUkkiiy8ttXXVvL25XF2ZgwGeU+sXiaZdPqEhCQ/iCKySdeolMNDIzpejSEfIcPhMz0fvHalyfePM9CWCZTmTGMDilX4VCEAjYFhf9/TZ6rvVPT6+9ZFd7kraP8L0hcXr1B8OnV3/wC4uqLn4epXrRanqBUlQWkjsjN6d87GF2zETHtFlybOC2jwv8Dmztoq2x847vOd/ENYBYUqa0ddg5zmyQ7oh/yZSxHF8xFoWW6UWhZWcuCi27eVHFRXdHnPO2g1wDgk4WCcVkbE2nKMtaKRfH2S/69w2HXRbmAFBKfQv4PEPn5X5HRD6/WwNQ6hRsz5qXgJOAvwK3i8j7d3M/a7B1E58Qkevztn8f+BTwcxG5fHf2Ocyx9qowRzEW1y9Xq5tXjMjYiujG92CVLYsEOvJWIqW9lwIif7zjiWcunjI9vRDYrGc2v7in4x8vHPb1a5WKuz+q+/kjl3/0ly/oH37xOHxtSUJtAznRDJNX8ZHD8piJjrjWJaIblwK3Z167NeU4Xf05YzkUxEyvRTk+lGtEqsouvGfdNfucXHLEt6QeRz1PKj3MfTHoCXdXzESb9uS4i2d9VKW3tbYK1GUOnD5wGr6NO1ChIKTcnHiFUghyQSx++16dX9NSHwQGKJ1e87ie2fxmgMX1y91063ZNdw8ojakIoXv6d0WM49iYiY6qilREN9YC7QXH9vkws6egN+/IvhbHSgzLgTPfde8L339gNMcwmlhcv/zXwIUA6ZdfLaiNzUJlVFIBkb6YiY5Zv66Ic96bqSh/lB4beDTzZqC3tHk9IN2c4ZL/f1cqHEvfOSIVtpHCtNR/24gsf3RjJT+58wQ2/jtIKJjifRe+xAcWNXPGvLccSij4PAMDWatKqipR3T354wYy15EA/DNmomOayhrRjXXAxRxY+2Ve7bD/R7/fS0EEUiXsaMdZGUvduWwsx7WrOGnhlf8beGZLTv3Ouw+Ts6oIbO3G1FaiO3oKnuPepfuGnTVjHi1EAud3kk5X4/gK65+VQoVCSDxeat1KxUw0YFrqpwBTgFdLiWyYlvpVwFA1V5/UM5t3mulw+tFfDgDnIrLQbG8/WPX0nWuMBEjGFa7XzNp1S68FgyFAXbGC71gh4jQpxFzpTqm41mnvy9lkQHa+tYNyNFJRjjLGKgzaR25Ca111d/evxpQsgiVgIhITpU7E5/MTjxfOZzAIicTgLzoOKuDP2Jl/VYHAe9d0/apn8Af3PQzHGXaLhHk7exvwIeAYoBroAh4HbhKRPWrwq5Q6mRGQMC8K9hK2efTB+eIhSqlKbJGvAqaLSN+ejNHb54QiYXuKiG78I/AeUaqw15CyDVrFNV4wXrj485v5jw+3oh1SXpr3w8B79MzmEnJeEweL511ZtvXUul9Ur1q31JeAH776f1z5xlNwlYuvr7iM0avPsN6vPTYOIroxAOolkHkohZleY9USlUKCAXRdLSqeslGxDFFw9KvayGGrN18/5ovmaCDiNL0Jv++JQTLJgzCo9i48UinfguPrxrdgI+AawFSX46QFUi7ipgcdVaHOXpu64497etyRwrTUn4Ft91EKrp7Z7ANYXL88lX7pZZuHojQm4EMndnpJXBoz0RtHbbB5iOjGHVhDCQDx++zcOg6pmZUEtvdn/8WpCr8EupLORFSaW1y/3CEvCyC9aXNpw6AQB8VM9JWxHFfEOe9hRI4FcGdOwdfRhyS99UlykSRVU4WqqkTEiAqFzld+3113P/XNcZln01L/pnWby5741KXvxnliE+V1KQ47vQt/SIjrKay7wXEJhx0GcmnY7qFzcV5ro1Tap8AvFFy2p1HbXUUk/P4FJBIvA1lhjuz/PqPkp5SX3gUi8rtY+s69Kv19wkmf/Xr5g1u+mK23yoMEAph0EsfY+5FQ0BKJRArlumN+zeZjUe0lU0w8vmPQveQ4dp7jef9/j5iVTdV8+UdPJg89tsMniPIrJ+7HudQ368Xb83dhWur7yEt3LcLLembzsKJwpx/95enGx1PS1z+NV7YqXBcdDuH2D1jjP56AQNCScRFEgRr6ihxXApaP0/xNhynXPF/gNPf5bR9Yx4GqCnQyjYnHveizR8WVSinHCa9NrhzVSHM+GgJLlcA6jDmSkEe2CiK0yrb/yTS8L80/no2Z6BFjNca9gdFSR8TbyYMicqmIHCsih3q/L91TAraHOMX7vbZYvVFEerBpDmXA28Z7YPsI3gf0oguvDxUI2Dxuz6g+/fwdNH6kFZ8ftMYP+IETyETSJigWz7vyeGCzf0PHUn8ClE8hKN59yVYSh00nMbe66BtZ72wKG13dI9hUBTkKWA+gKj1nuuPAtBpUt41smP5+TEcnprMTSSQPFNgnGjkvCl/QgJjHbTpB3qJaso9KvhwJJ48GAQPwoj7ZVGjdO4AMxJGUlaEWQIzkjU7+0OBfsjfr7w4BMGJoTSuejfvZknQwRujp8evF9cvPXFy//EPkr9FiLAHTw4rj/edYETALdQCZf7LPh1sTBteQOKAG/+YupK8f6bU/vtYelZgWvn/sxrJHOKPg1bS6IT6WxVvHxZgVeSvQDaBb2nMELAuFnj8Hpk+1a7MRJSJ3ipHdLQPYE2z+1g9OxHliE4c1dHLF357nmGU7WHfvLNbdUg7gFBvhqr0HM70GQiEvXUqB0rhz6trvMdEPjxcBA4gN3PaKeCmVmSbkgI0mGPGUcr3aGjcNxj034mt6cm/1EItUXfyF4MtdJQkYgEomcdA2wpBKo3r6UP1xlOseOp4EDGBNx43tTjj8zUFviBQQMOX3w4FzkanVXBf9N/OObQ08unWq/v3T9erZtrJwtwzcltx6yGmZz5uW+gUM36y5ZEO/TZtnVW3aPOuGTZtn9c14y44W2bhtOq+1KZJJVCBA2rg2YpTIzK3kEoCKFRFzGMDWgI07AQO4J7XqBRzn0oLokhgykWUVT2L6M31f7cm4tWX0nXiIv/vMI9NvO/vrjx9/wffGSgTsN7jukfh9MDBQgmQJ+T1UbQlIwRy/iNK7mp66X2C3SdgExWHe76Ga+WVS5uqHeB+l1Fc9UZCd/ozqyCcAYiaaAt6Ja3LnppQ1ABwna7h+8AuvoTX0pB0e66/l+YGqTPuPd5iW+p1aMXsDi+dd6TNi7nPjAzVV/9xkb3dXeKJnLmd9ohl/XRW+9j4S08ttzxrssuUGHRdHz9+ZFP2uImainTETPQQRcbu8CHs6jWrrQoIBzI52pLvHKs0hSHc3blfXlaNx7LHEovILjzKJ+N2AIlWUQTJ8SscVMRP922iOJWaiVwLvBaxB5fOBVoh4ch3a66lSUY7UViPh0H2jdWzTUr/QtNT/3bTU95mW+s2mpf4S01I/nNGWShrDLU/N4bJlZ/PpM8/ig6e9h7NOOYclZ56pgD8BN1JijZbM+Q1GU8xE/3c0zmcoxMxdfdj6XQsvOhd8pd3W+Wlt68QCAVQ4TGD7wLtOr/vwRBSbuSD/hS8UhMohMw0viJnoQ2M/JPAUAS/EK/0AvPQc716qLEOMQdZvwmzehtnairy8EbOj4/LTF/73uMzzqylf7Y7V/QQrXM7+wWv8/SezuPmidxJvDeQiSkVXvt7RBX1xUm9agHvEgaSPOhh3Xh26pX2vXBsKDsq98Abrpu1zL53OGogqHEZPnYKeUnuUrqmOnz7tsmPHa4wNgaXlEf+SDSQT3/Jt30kCjzGQSORP+09jJvrS2I5wSHyJ8vJLyffIFRnjMn0KvLKJWc4rpOrSfOC6i/jK8jP49Rffwqc/+T4++cv30ZdO35H3lQMZXnm7tXjDps2zlAj3dKedD/756fqyrf8IKXZ0QJ83lz4fUud1+pA8YoCgstL0GUaWFTzqAMo9m2nvwchNeM4aoGCckqdgC5CeXUtv5A04Xf2E1z5D2b3PH63Xb3vi+Iu+f8JoDmlR+YXl4rrvQ+y1iDBcQ2tv3JlIHQA3xEy0Puau2u9s7OEwrJyO14B5tzFUL7ExRCaUMZQObmZ7zRDvv+4RM9EnI7rxUjegb3TyCifFdcEIIkJFteEPXTP5zYtvoLe5Eu03TD9yB/910OPMDcaPBu7Zu2cxGO5A3zUKVZ4KOzhe2YoSuO2PxzL/vHY+dtlavl9xBvqlVkxfCqnQDBwxIx1/w/Rjnrjhqq1jMKSjdXt3TkVpIG7JrjGkZ1YT6HM9owtQyreo6uLfKzj37u5fTbiFadG8T8w2rnkyWzdTqjA88/AqJGR/jZnoT8diTDET/UNEN642rrtY69yDVAQI+FGHHWgfDDbvfF7Dwv96QQX8R6559OoRP1RNS/3hwGPk1tMy4BdYsjKUoua997dWceen3468tAmMwTlgLpLXeysDNXc28lqu+akynmyy3w9Ykkk6/VLMRO8a6TnsDmImui6iG3+AMVfqgSTJ2ZWEXvZuLhF0VaWtTVBWvEFEmhfVfuj8NR2/XDUe49tFDFJw9M2YTrqmGlq3W0IZCnXS1z8tZqLj3fj0D8ANwGUUP0rLy5BNLZbkZBqfC9DWrt2+/juBMScJD8YrT9U7ujn4MkPz/VU89Ls32jkLBLLGYHpqJb7WwsexbutEt3WSvTCsMTtYOnYcEDPR1ohu/BlweYGhbVzPWQOqIgxTqnG7ejyNKh1QPv3w6dMvP+zu1p8N5fAdFUScpjqQbZSXaXr7SokWFNUG2uidt+2vwEfHcnzD4e72XwhwY0Q3/gp4BDi6oBY4EIBuS4T+44ptfPGm95C6o5tAazukXQJKsfWfDp/f+I66n+dkqp5l+KDBPID6b1zrAKcDh1909AnUT9147E++e7bqN4qqF5/MEW6lkUQClc4IHXnjy9TSuS7K8VFgytq5nT2eUduhEHNXmYhufAM2wFBmx+2dW370XDvE3zSP6rseydW8h4NUtaQUm1/9Z0PNBw2wA7//G3T1XL82uXJE59YQXBoWR3cVrleyM7GYfPQCo6LZsK9hZyQrNYKffaKGZRKDETPRX+qksYWvmcUq7Wa9Fc/0V/Cz205k47Wz6f1eLz1Xd/PCx6dy1Z9PJClqwvWHi/jPDw3MrfqMae8szCrw+UhdvZ0v/v69PDRnHmd9/N/MO1cRP6+e1IF1mxNHzCx/4oarRqTWtzPETHSddk1hCp7rkqqrINDrYpIpTG8fpq8P09uLSSbfKyJLxmIse4JI7SUnmnh8M6lUzhjIq1nJQiSX/22374iZ6LvHcmwxEz1DG0NubJ6Mc/2B0LoDeepF5KkX4dmXkVdeq3f7+58/9aRvXnnqKdcsGOEhb6S0Q+sK01JfUh7YFVf9+idvRZo3QDKJM29OVq2tGE4oBOHBmTiSSiGpJKTTG4DdbXy6p/gexhjVM4DTOUBGWVSFgtbD7Lq4ff2Ynl7MQFwJ3HZ63Yd3pyfQWOPXpTb6gkF88+biW3AgvlkzZ+8FAkbMRCVmopdj664LIMkkIF4dUxJQuDVh2k9fQHtk3luOPee/00d85jvL3/Cla8esobOLmg+QPqSSP361HpJpO6ZkLgXRSQ9TTGPXi4P3FgHLIGaiHwHWZgUkMkPWjs3sqq7AdPXYPm1dvejeAejuw+3ueT4SWvb4opoPHTbUvkeKhuDSyohufBUx29HaEjAYnFVQnOaVbd7LRiAyIYiCiboxEz0G+EpBmroxZMRnEgHNjrsMsqXVplI6DlIRxq2r5KU/lBEJv//xReELHD2zeRueenZSFM8lAzwcD/NYPMy3bq7njCOPrzy19iLxtcdTuOY3vtb+a6Z3t377p187U6l/byZ0/zODB5hK21IAIFuK4bpZwmtTUb3WH1bJ95zRSp8fDcRMdAu2d6/n3BpMemRKNWUPNOfEWqoqUHNnwrYdyOZWpKdPS0/fNGnv/AHBwC6LVTUElp7WEFj614bA0lcj/iVrxEgfweDgNWfXrsI+bI/QvX7N7g3sjIRtwt7Uu/LTDtm2R+ONjMutuLiHou2dQ+1ARL4qImpXfkZ15BMM99gGpC25fkS5++KXjx5FItpP+MH16I4+6OnHv76VHVf1sOKeN45qaHuk+PAjF6kPP3LRlPeds2w6YnoG5lcqAJNOZ89EBHTCJfDZV3jofeX85XPzaPlpF+W/eprwui0HPv6zz46xI0FdNmjTrDpMIoEkEgwsnE3HsiPoOetQet45h7Ryfza249l1RJymKQ1TL/2ZJBJ/ZyCel/aQIzu2CLhoabGRp25g2OLpUYPI2/Lz+/H7YHMrss2m8SutMbUVyAEzcdq6DvI99cp1zstbXzzt+C9/ewRHG6pJpwIWl3ojJe62tgeDkE6j586xPYqGlu7GN2cWas7s4vSOduAc7ANsXMmC18fpVQX42vuzNQkqGMT0DyA9PV59jQ/lukh/3Of29F47nmMcDqubV+ysFcTZq5tX7G2S8ARQ0I9M9fRb6elEEhSYgKLrXXOZct9mpvzxJWr/9JIz+wePfnvWdY90NfiXjNSpUBIn1V964DHLrlq35utzlgM888+puMEKK2hQBNXRQ2p+XYENlqkEVRAb71qloRAz0UV4tbpZpNMQ8GG2taO67HVMIGjTFBMJSKUVqfTRprf3+Yj//D3uPbh42uVliyo+cHwk/P7fSyrVjUdy89dQExqmb3Ru3UgBHxhtif89RcxEv4bIxuyGvMjjY09XoDZst9t8PtLzpqL6EzhtvTj9KZR2jjaO2vbn695RBWwdMIonE0EOdZIETYjlXz2Bv19djUn52XH6fMQVNevnz4bmrdzg71cVPt9Dm0nVleFL6sJji9ciJtM2weSyf3DdonVWAI6Mmej/G8NpGhE8h80SYAZWZZz82n5Jp9G9njqh0qiqStjRicQTg8rdpH9gacRp+p+Ir2lIXtAQWBpuCCy9XkTuFtc9WcTMx3UbADUoam/3an8NnVT3daAmZqJtu3jK+x12Wx1x0A6U8gMfB/4bqAVeEZERGVp7oI54CTb95wYRGWTg5snXnyYi945kbEX726/UEYsR0Y1hHN2HoPI9cHLxYTh3brSqOyLWcPQaCKpKNUC/rlrTd8u4e44z+PAjF51sXPWLzn/75nd9pteP69L/tgMpe/BVEgumorp6CLR7/CqTqmbyGkrCr2LuXR8c63F6UrO/Jq8uRcrDqL4But9TT8WDW9E7+rIPDFEKCTpf0wn36pi7asSpvl5UZgG2tcAuq1kuqvyAEmNul3jiPBUMOGKMlUPu6itUuwKyaR1K2bQTsA8A1+3CmKNiJrqxeP9jhYhu/CtKnwzA1Bpo77KFy1pjtELNnY5q60KlrSSxaA1+H2b+jFPvefKaXa4XMy31cWCoBl5n6ZnNf8rfcOK5/1MBfDR0/1Pfpj+Fc8DcYQnYMPCtbl6x1wyuiG48HHiCvHNH8m+XAAAgAElEQVRX1dVIVxcqGLSqqlrl0j8tXlJaL1zTd8te9ygvrl/+YeDnJd56dnXzigmhzuWJQTxCpi+U0hAMZFOOet8yg8qn2guaPOdBUBwUS696dY/HUXPRvK3vn/PqzJ+8qLtOmkrds62YN1aTWl+G09JhldkKWpwAWmOqy2EgjvKED5TQpxxnytrUnRMqYyaiG7vJ9DRDQSiAW1dpFR39AfucyJRMi0A4hHLdTN3Lw4icujZ+227JaS+ednlARK43AwMfknjCwefY6L03j8rnyzZEN+VBdN+w6p0JYEXMRL+yu+c+XojoxpXA+ShtSZDW1B6ToOMx2wfPnVaN096LCoeQPquy+tZTOzj/U5uZMsNl2nTD8+kAh/uTpFA0/WkR8U/ssP69dJqN/30cc7/9MHr2dJzuOEd9coAnvpogccAUAlu8dT4fxddraSSBwyeK02A4RHRjDbAN7QQydo0JB9AD3q0WDIArhTWmnhJoBgIk55STDukXQtuSVzt9yeeAAXzOj9K1gZN8rf1+tNeTLvs9sYqcybS9T4biFMVETKnTYuk799ge3xcwqhL1RTtuBK7BGnZdWDW3H4rIiBbYSYn6iYOIbpyKUm0FBZ8zalCtXdkHBD5f1nj0rqN7lFKL1vTdMt41gZz/pQvePVBfs7bta3EnvL6LjAcmtWAG/le2ET9kCqbOIfzg9lyo1kuREwElxmA9MuPWlyKiG/+JVZe0SmHlflQ4iN7ejScpm/NqWQPgdzF31W5LJXsCEV8BrsLKcgewfcs+omc2D3uvRnxLTlOh4FoZiCulNaIE0i5maiW6cyCvF8yg/l/5uA642mv8O66IOOelAB9lYeiPZx+8Mr3GeghLePGZPuXfazf/ZJeVVE1LfZ4BNwjv0DOb/5V5ceK5/xPGmEdnvLzusK71aFVXhw4GRkLC+lY3rxiznlW7iohuDAHbsWkxXiqXp9Ll2LSuQYaO4/xt7cBtJ4/zUEticf3yTwHfJpcV8jfgfaubV3QP/a3xhdffajMQQHmN3b37buDoOYSfHLZ0NQ7Ux9xVm4b6QENgqQKasDUZYWAlcIOqrgyLa94jPT1X9x9Zc2D4xR7cmgq2nVuHJs6C57rpf9JF7+jBSk/rnFML8lOQM+hQSi1am7rz4ZHMw1giohuDQD+Z68BxMH6FjqdR5eVI/0Au2huyEewSxmY3cAuoT65N3ZGdiEXhCw4C5gNPi+sGEblKRA7V5WVHmGRyHskUKhRABhJYB5bORmqyCnJiMAxOXfIii7cC/xUz0dfGYm5GExHdmHGIg9akZpTj32qvHzO9Ct3ea4kCsPCt3Zz/mdc48NAUv/zGLD5+zWZ6+hXT6oS7Wubzw4/UU/FkJyTTiAj9C6cT3jKAk1ZIVxeHfsjPi79M2b6cnUOZfcM+tx4ATplokcXhENGNXwK+inepiM+PSnuVIn6/vW5ROTXFPAdZcnqI9lNmM3OV7d6Quf7csgDaTaOShtSUSvw7PBMp4M9G5HEcr9cquabsQ6MXmBsz0aE0HPY7jKpEvbfDE5RS/wLuxBZE/hBLfv5npARsF4/rV0od7pGuLERkPbAWq6BTXJB6NVAO3DoaBOz1gpiJ7kDk9vwUM6dzIBe29wiYuK711tmc6dMQWTTeY20ILJ02oEJ3d3+swwlvKhQz9HfYjKLAhk58bYrUjGBuyRVBjAExArxlPAmYh3PIU3yKHzUNvd0zaJTyDFjJ91adG3GaIiM4ziXA57AGViU2crEUWDHUF05acOmyk6Zf+JryOTFJJBRg58prGqu78gkYFKYj5kMdHzPRT+0NAuYd/zxEYCBDtux/Xxm8mpoSaO14a0Pg/KNLv1kSCUFImBRdJk6XiZMy2bmZs3ja5b5FFRdd0RA4/wnf0xvb/A82v+GgmVs1jrL9aUaG6SP94mjCq5GYBth0EuNaiW/xPK6u6wmj2HtNrDz5SQ1lFzy2qPzC8a5jG4TVzSuuxWZwHA8csLp5xWkTiYABeKk6Z4ISxBTcd8GtJcRblUI5DkprdDAQUuHQxoayC5INoWV3NgTOr2wILC1+7v9UjPm1GPek5NTQ8X1HzrhWair7TWf3Duns+jWuObDnqFpUfxLXr5FgkJ43zSBBOcEj8tKRjVvo7c7Ug9pnw/VKqRkTkYABxEw0gXVOkVnHJOna+saER44AVVmeOR/b8iL7MFGAqhL4GEi6Ifz+9oaKC7c0hC9oF5FnjTF/Mq67DTGbxJiPI3K6EZmHF+mSbD8nKFTqy/xWeNIbuQYfIAreHDPRC/cFAgZF6Z/GYKoybb8E3dZjo44AIpz9wW0c/bY4P/z8XCqqU4TKoG6q0Nbi8NjDM0jOrMzWIyqE8me2I9NqkJ5eUIpHXpsGgE5aDiW+EmWSqkTqvJWgr4iZ6Lv2JQIGEDPRrwOXYeuspLDva94HnZyzDOyF1HnctBwB054jLeAnXV+Bituor7+zP+/6zLtmjXdVusMGdQxwVcxEK19PBGxn2K1ImEd+VgDnYv+lvwG+4JGgkQ1AqXOwxijATGAR8DLWCwHQJiKf9T57IPAKsEFEDiwxtn9hjZP/BzwHvBXbQ6wZOEFEdox0nEXH2u8jYRlEnCYXMRrAqQji9ias9DeqtPKNo/8ZS96xR82NdwULbr+mrO6OLbU1a9puAokkls5UwVs3D/5geXlWkjYxtxJ3Vg1lz2y3D1ZXMOWBHU5f8ri9lW4Q0Y1nA6tQOhQ/Zgahx7ygraO9mpqMwl/G2FGCUv/A3ns3Kr/vaGw68Exsv7Yb1vTd0pt/DNNS/yrWE1uMBFCpZzZniWDD7I9WxCvclwMvt09TGTJoJOflzqwXw6ZyZL2L0ZiJnrfbkzLKiOjzbgOWFXjlwyFUMpklCEopK/uen2KB+sbagVu/tLP9uy2HvtLlxg/sI01bvJyeVIh55R3Uas33P3LMjQ/+derFuGlHVVaQmFuD//GXmLdwgK2J6Uhqyk7rwUpg9urmFWOh3DliRHSjj4xDwecDLxVRPKVP5aV64ualdWmFcpwz1vTfunrvjXzfQUQ3VgOtoAIZ40ccjXLzUoqUsnMtggp5dUyZtDmv/bxUlyMhf59Kub/SHb23iXH/D0GlDqzDae9FiwM9fahgAInHAUX7qbOYcu8WkgdMo+ft09nx7jKmR7cy7anNJLdJYXZB5lUui+JFYGHMXbXTbth7GxHdGMZGtHziKJR2IJXpt6RQZSFIJK3fznOUqYJoik1lJOXmOfmsMUsq5fn7yEXky0Ko/kxmrue4yFc+zK6zxVFFaYm5d80a8wkZA0R0ox+lXkZkbmp2Fb4t3faKUTrXRkQM3/rdOno6wqy4dD5/3vAsoFCe2XHOFSfSKtOp/XPG9LTzZQ6ajX7ZKsnGj5pBaN22oqOXjHytRzsdQC8iPwR+vz/IpEd04xHAfWQcdioTrRY7z27OadJ3RC3lz3d7z/i8nXhkLOsIzv+extIqyNknGUI7uD7s3cADe0PoaCJgj9MRlVJTsOlMl2G9Rf8HfEZEHhyFwX3V2/dQyBKu4UiY9/484GtYidKp2DTE3wFXi8gu18DswphfTyTsw4j5OcCxZ/fxyB/KbVg782D3+mrgOEjQhwlodJp33dN9ywPD73lkWHD7NbOAm/2vxU+Z/9WX/KRdcA1uTRCns0R9Usbw8zzz4tMk5tcgPkVgU/fj9/WufPNYjHN3ENGNlSjVYiqDZbo7nlvItM42yrbIfxBLGq1b0bpGKRW2b9KPLc49dk3fLdmonmmpT2Iba5dCjZ7Z3NXgX1IljvOp+KF1X9Ft7SqwPVmYL+7z2boPKRrP0Kkcf0LpsyfKwyzinPcdUJ/LlqzV1UJ7ZyEByzS3VHlGpNLfXJtc+cXh9t2/ZUHr+jjTvvTYWTzTMRtHGXyJFIdd/xS9LdXIwABMr0PaO5CgH9XZQ3r2FM78yKus+cECnOqqXSVhApyxunnF3Xs4HWOCiG60tbleaopydM4O9/tsKkzGSC/w0KqPrU2u/DHA4vrlGmB184pxT2neF+DViMXxojaiNCpjuCtQjs8a7T7HGvkiZLzh4veRPmwu+tUWm4qbMciMgepK4tNDhJpbUeUhpN/jS44D6RQ9x0+j8qHtpA6fBz7Y0jiHVHmKmdFt1Kx/jfSgsnoFtp7mGpT6n5i7qrf4ExMVEd1YAawDFojWqIyX3+t/JymvLYBWRbF/ZWt7++O2tYuXjquUQtLeM6hoyXRn1uC0dGZrpLKZJvn3h+MUOjy180IsfefhYzcDY4+IbnSAWwSW9h47j8pHNnmpcWQN+N+88CT3rp5Kz0ZF40fbUMoGypSC0xpPxrySJrDVe8xl5rW8DPpsdFhVVSLdecktmeu98JnVHjPRqWN+wnsREX3e/SAnZTdk7Iu8a7Hn7XOp+vcW6zQocAKovDkrImGOzqUeZq9t73PZZ6gB+HvMRHPHfx1ixCRMKRUAPgl8Httjaz3weREZ04agEx2vJxIGEHGa7kHMqQuO7OeVp730gfwbOehn238sILGgBuVC6NUuKh/cuj68se87wF1rkytHJRVtwe3XOBhe1n3pAxZ84hmU0jkJ/UwefT4yi0kwl8Of8RKLSJtSavra1J0TgyT4mo5SPt+Tkkxm51blqRwVeJgz8DmljPcB4Ctr+m75bmaDaalPGTG+HWnN413TqfYnOKZyB37liFJq1unz3nyKiNwcP2ZeULq6Cb/U4RX/p4sMA1NsPJeqixDgXTET/ceezcjoI+I03YRSFyOCqq6Cnp5MLaP1eOdfP5neZwDIAEpPX5tcWdKQbNs8N3HBPxoDL3TMIPxIJzPWdOBs67ZRTGOgvBxJJlEilpCFgiTmVNN3+Uzm/Ph5ks6cnZEwAW4Dlk+0CFgxIvq87WhdhzGeF7X4Os4T6ci/fhzH6Ol1bQQDdYBRSq3F1hI+vLp5xV5KZZ2YiOjGg7A10IrsdWvnODvXPl+u/sO7kBML5xN4ZiPKiO1HJ2LTQ1Np8Nu2AiqjDJe59j0S1nvqAVTcuxF3aiVOX5LeSD0dx1QgaZdwcydlL/YRWt+G7ktsUMLLwA+AP+zLstMR3bgc+DbBoFVFVBrl9yFeU/qC6xqFGIOqLEd6+gpqeVUwgKRSnlMLsk1sjcGdEsJpj+ecmdndFT/PFJ5H7tyYe9eEU+kbKSK68VNumf87qj/lk/IgTjydJZy/X/8k/7y/ltkze1H4mX9oHKUMoTJYdPK7UC92DU6Cz173WHEgEdtLz24p+IXQiVJHxNxVW9jPEXGa3oCYB4CpaCdPkMzaGu68KTibO3KO1/xU2GxtosJUl6E7e+33Bj3/vYyZwgypv8RM9MxxOMUJjT0hYa8AB2ClkL8O/FhE9qkc2bHA642EAUR0Yy9QTqY8OPOQcBxaPnA46WmVhF7oYMraDehEOuM4SSuhH6VOXZtc+cieHL/Bv0S1nTPjxx2n1X3k4CueRgUDuZqerBHiPeRU/iKTW0AyaVIY88OYuevKPRnPWCDia/ozxpxhDSvJe8jne5YyXllVIIxShH+t6bvlHZkX6a2HDNz02mGh6148nvKNSYxAhe7n7E1PsebndX1AuRihf+EM3Bqo/PtWG0FMm9LBrlxqJBkPsbfNBRWKmbsmbMpBxGnaABygQkGbkipAIGCLl0uSygIi/C9g6drkyg35n/j3C0emlt2z1Dfvv5/D5wShtx9cFxXwjrFgNmxssV70/n6orqb3QD9tjYeCCPNXbcU3MGRKYgqYt7p5RXFezYRERJ9XjVIdiKhBJCx7nRSlVimFnjMTnJxTwYtQClZI5i/Af65uXjFhr6vxhpea2IE/oEilsvOZP9fiutnX4mgGDqmi7AUv+qu19XrnF+lDzqGVgddofeCEBYT/ZetFzAFWfc7Mn0V8hg+VhvDWAaSl7duxHb/8wvjMwPggohufxu87gpSN4lrFQq9Zui68X8UIylGI6z2HfD7biyo71+RIgrfWiCIXaStG1vEmeO09DoqZ6KiUVEwkRHTjVGCxgVt1Hvm85eEn+eOddZxwcg89XUGOfnsPwbCtw1t86PFIf6KQhJVwPKiqSmQgblUnC/FrlL54omRqjAe8KPpNwAeyGzP3enWF10BbBl2KRoPOpDznR79KIbeuCyKLY+6qNaN2Avsw9oSEZSrvOrCpTrsCEZH5IxjnPoPXKQn7FPD97AalUVqRLvez9SNvYvYPn7DkSw2K1wBqC0rNHXE3dv+SJcCvtzfOC0z53SZ0UqCinGwjSzFI0EElXC/q5RaJRpBvYH9tosr4RnRjAKWynW8HRxCKIjWlSZgAf1jTd0umzpJ/PP/29JW/OdWZels/MpBEbWv3CsHznILGpmsmFs4g+FSLlZdPpig2lgdFw3JIAlNjJjqh044a/EuUGHlOOfowcS3JVD5fTnJ3ULolhQTY3vvLUDypqyqr3Z7eH5//wJZjfn3ewQTSYVRnj62jMWK95skUVIShL25rRQbiUFVJ/wxN6/sPt9dtWpj+904qX7YpYAKibY/GnwHfX928YsLX0uQj4jS9FXhQaWUN06KIQcE1JYIqL0PVTbFR6qHRDhyxunlFy5gMeh9ERDceALyI0oHMtkwdnlKFc28CDiolWS915n8DIGK8qK2UJmEiqOlTSKg4gZZemzE2Zxq6vdumoTsaUqkf39N728fG7eTHCRHdOBvYSDDokEjae7oECZO8OsdsxMsfgGTS+59Apq1LYS2tYFDobMShpIF7VcxEv1vqjf0JEd34I+CKzAJx/mc2c+KiHja8VMabT+xi/TPlHHl8D/6gsOLqA7n/huK2sIOcgpY4h0NWMMJzzEoqtT5mooeM24lNIHhE7PfAWYAic98Xp7xmIahQyGZwZLIYMkRs6OyN78XcVZ8dq3PYF7GnJGy3ISIjUl3cV/B6JGEAEd34d+DEjIdOaUX/QVUEdqRwOvrzcuSLwycKYOHa1B1P7+qxGvxLfFjBiauBShGh+52zqHrAy8byOXl1aQaqKqG7J2dAOF6qYqFbZ1PMRA8YybmPFyK+JVMwbhtKq0HGa7GLymeFJHK+JwGl+lHqrDV9t2T7XF3++w/KK5+uxLR2opLJXAoeWCMqlZNbTs2bin9TW27B9ftQxhQUouMRtjx8DeSr+1LqUcS3pAOkJpsaJKYEoVVDP2j8fiSZAK05/e/bufvEOqS6HJVIW6JlbDG+eGlMAAT9VhJfKUQrNn7hLZiKXKmeThqcnjSIOfG573xhwqVz7g4iTtNlID/DqyPIzWIJElZTha6t2ZXd/mV184rXfWpLPjxp9d+h9eJM1LEUCXNDfnQ8nSUAWRKWEdzJpN96hEwyxfseuVA+H6k3zSPV2kp4Y67OxotEnBwz0b+N86mPGzyyeytKvRPtaBxtUzjzrusMCcsntxnDtmBbPrJOLfu35K9B1sIw2B5VL47pCU4QRHRjLfAgSh2MiAPw2+efZOX1M/jQf7Ww+vZppJKaM9/fitJw/jveRHepxgvZutOS5uvjwOkxE20duzOZ2PCIWAPwGZQ6NfuAKiW2pSArzpVxFEBRmqLdAuphoCHmrppUPizCmPUJe73i9UrCACK68d3AD1D6SKUViekVBLb1kCtUzicL2bsTBUmU+uja5MobS+23IbC0DmgEqtB6ADf9fcBKAyqFuAZ3WhXOdk892snkHqssWcimHGS8OwXGnomDOi7mrtplIri3ENGNp6D0fcXpLoPg89sHTdaDlc15bwd1H3CbuO5R4Y/N+NrATV22YNnxAXlqZmSiYHbxTc2Zgn9zu7cfjzz4fSjXzSNiHhkTSSKcFkvfOSYiLGOJiNM0V2m9UYyxkltIEQkrioIVo6YKadsB4TIOvzHN8xeDiItK54xXVVluC8O9GhsVClqPIkBVFYkKl5YPvgHxZRwHisp/t/7jsT9858SxOu/xRMRpWgisy4gTWOSn1nqEoKba/uyaOElwdfOKCdXodyKgwb8kIEb+glanZg2k/EiYVqh0zsDKEoNMg+DMfS0MJg2ZAEPAj6qbSnx+OUYMoU29onoT89a2/6KELO3+iYjT9GXl939V0mkF+ZdyCRKWDcwUzqfyOdloml0rMtkFBY62TaAWxMxdr6vyD8+p8D5gMXCcP2AOv/GBZ1FKM31Okg3NYe797VSaPrqZsgr4132V3PCNOXS+5iMZBzEO2MU8jdY+jFHYtknfB34aM9GNe/H0JhwiTlM5tt74vag8HbDBZlzWsZNHxv4MfAf4v5i7alC+5yRymCRho4zXMwnLIKLP61eODrtTqtFtXt18scc7+2fWXwioJ7DRrYeA7rXJlb0NgaWnA/8LKLQK4roFkdRM8XiqvgZ/s3csR3u59TrnjfH5CnO/c17FR1FqScxd9dKoTcAYI+Kc9zxaHzbkBRYMQSKjBplZMXPEIVODIGLwHzuD9MMtOVJVpOqVT8LE77MrccojuJk51IpsQa+RPuDNMXdV82id795AxGl6B4p7EYI5opA3l0OQAgHwOzbiBdTdUEvbZV2IBuUaMjV9lIWgb8CL2hp7zWZ6ZykF5WUIQnx2CBNyxJd0Gv/+7PX7lehRxNf0LoS/FUTJi0nY9GmosvCukrD5q5tXTBpSQyDia3oCpd6UkaTP1tihCrzcBcRADCbg4LhDkAkoNMps5DiOMCvmrnrdiaZEnKZafL6rMO5V5CQ4shgU9fIi7YXS33lRBxtREJAXsOq2P0TkT/tSZsFYIaIbF6LkB+8+t/3oi7/QUj1tdjrfNtjsJYJUAPcDF+uZze17ZaD7OCJOUy3wKeAqrPM701St2KRzgYeUUkvXpu58dVwHuQ9jkoSNMiZJGEScplmIbJHqClS3V5tVytCCXOpavkhGKZRQORQjEApCPEHi6KkEn/DqkrMPMc9gzpdUzTSKhU7gP2Imeh/7GCK+JoXwoNLq+JIfKKWeBV5aizcXrms7A82dAa9t2zkJKyuD/n7SdVX42noY7AoDRF6Imeg+LY+cj4bAUiXGPITIsTZqsAskLBSE3lzp29Q/V7HjrD7bN8XxHAH5y2pevYcKhhAxeYpdgM+H9vlOXtN/636Z0hVxmhYAT6BVVcH6kCFh8+aiSzVSLY0LVzevuHVMBrofoMG/xBGRm7HN2DXKtrnwHlh5GQslyAIZwY68SI7dDFYWX7C1nzcDX9yXZOfHAl7K/L3AieTbUsWZ+IJX7yil0xLt3J4fc1f9fkwHvB/AtNTPxfa9ek7PbB7Y2+PZ3xBxmsqAk7GCSH/L9PaLOE0K4PUkZDKamCRho4xJEmYRcZo60bo669ErqAkjR7oyf+8M+SqH2U25olEzqxq9NS/dOKuGVETELFbGzF3LRnZmEwcN/iX/C+p99lW+Z7qUhLHn9c6Q0IxC5PQaaO3Mfc7RORKWaRqaKSb3FNNM0EGlXE+5KzvDjwMNMRMd1BVoX0fE1/RJ4NqSaXP5EIG6Kci2XEnBtP9Xy/ZzuiAYsGpcbTsGle/l7QAVCOTvWxR8fE3/rT8etZOZoIj4z18KcptCqQISNncOqnS7hVI4c3Xzir+M6UD3AzT4l1QAjSLyS5tHJFa0KJ6wl7bj2F5Wmes0s/ZqlVu37XtJYHnMXXXdXjqVCY8G/5K3AE1Y1blpArmG5PnINLsVkohchMh9QDWwPuaumuyLN4lJ7KeYJGGjjEkSZmGL7/kJjtKZGqwsCcsr6t4lAgYlC2kLvLJlYdRAPE+JSucEOLJkj1ZgmVLq3onSA2xP0eBfYhsN7w4JMyb3/oF18Gqe2EY+CfOQS0ksSm20x+wDztyfi+8BGvxLThCRB1AqFyssvnZFkGlToKU1+3750irUjAR9P3NwD5mFfrXVRsqGu/rsfh9HqRNjqTv6xuB0JiQa/EuCoHYA5XaLwNQp6MqKXSVhZaubV0x6wHcRi0LLlHHdm4ALvQXArsta2ahXPhEDEJNE6ZdQBICnlVLXrU3duV/f96OJBv8SBZwE1ANhEdkKrImlJ8UKJjGJ1ysmSdgoY5KEWXgh6uuwKoaqIBKWKTgeTmGuGKVIWF4KDa5BLZgLG7cUpnU4XjEu8tlY8o7vD9rJfoAG//mHgzxLhh0NR8IQW4Pkve+8dRbuv7fa7yg8slwYcczAStd7BSW2bu9nwMqYib4uxBAa/Es0ttHsx0peuyKY2kpUW4d9XVkJvb1UX1VL7297SPnnogzozj5k+448RwSC0Am8CPwD+EXMXfX8uJ3YBEJDYGkFcDfwDhuhCaBnzdglEra6ecXres0dKRoCS4OIHANyqMBXMLIApRRaK0U2fXs1cO7a1J37VEuESUxiEpOYyJgkYaOMSRJWiIjTdCRwO1odlav5IKf4tKskLGcMFG7NpMqBTfmaNxva2pGePhsJCwQeobfv+Fh6/85XbggsrUPkCZA5g+VkiyJhbk6ePzm/hsCGTtsLyPEhqaQVj4CsHFJ+7AtoRekFa5Mrd7U34H6HBv/57wS5H5RTXN9ofA6qshza2lHhcFbxUE0NIgEwM+YjlWFUdz+AK5VlzcrnnHjvfV/Y7xqt7gkaAksPAh4DqvW82aCHbFidwZWrm1f8cHxG9/pAQ2CpAiqBvrXJla8rJb5JTGISkxgPTJKwUcYkCSuNiK/pOyj1OTVSElZCmMNulgKGgIht1uw4YMzSWOdNd4zWOewLaPAvmYXWW/IESChWnctFtGwIJrVgKoFXdqAcH+I4Xu8vk5dCSj+wHFi9NnXH+nE/qQkIGxVT9wEnDSJi06egBgagswdVWYn09xc0u5TaqqgcdfBvUeoV4KF77/vC5EJbAg2BpRo4G5/v83rW9GPR1jtQRMYE+PLq5hXf2BtjnMQkJjGJSUxipJgkYaOMSRI2NBr8Sx4CjrOvhqirGQoFJCyXLpdNSSzcjQtcEkuvunnPR73vocG/5LtAXld6j/h6TSqzNV55pDZVEcTXm0BpB+XzZb6YVEq1Ag1rBleVgcAAABXtSURBVG59blxPYh9BQ2DpZcB3gTDgyxBfKQshUythWzsqlUb5/UaMeUWJnLg2vnLr3hzzvorF9cuPAw4B2oEZwAbggdXNKyaFCyYxiUlMYhL7HCZJ2ChjkoQNjYbA0hAiK0Heayu/d1cdkSIiBnlkbBvC/2/vzsPlqOo0jn/fQMImBEQxIkiAAQWdAREEWUPACG4oyAgBNTAojAvimFHZlOAoihuKCLggCISwqbgABgQCDggiAg8oi0BYxYSwBAgxkPz845xOKp3q7tv39q3um/t+nqeeSledU3X63pPT99dnqQMRsyXdOf3FaS91/A0MIRNG7nc8cOySI4WVzSBNuk/rI6fjixb31ATSRI0cNU/SHOCG375wtv/IbWLCqIkrAusCc4DxwKnAGOAF0rzIL0xfMNWNqZmZmS3mIKzDHIS1lucazAB2avpssKIIFi8WIRXWh9DzwMFIP5u+YOqwDrzqTRi53xjgONLyyCtRe+BwRF4lcZlpHnOBf7ti0YWzKy2omZmZ2TDjIKzDHIT1zYSR+wmNOAY4GlipT5mKgVhyPjBp+ovT5ne8gMuZtDyyDgRORVoNIBYHYZoLHHHFS9N+0rUCmpmZmQ0jDsI6zEFY+yaMmrgS6WG/mzVJtoAUdD0OPAxcPH3B1McqKN5yZcKoiSsAbwXeBDwEXD19wdS53S2VmZmZ2fDiIKzDHIT134RRE9cCtgLWBtYBZgEvArdNXzD1/m6WzczMzMysUxyEdZiDMDMzMzMza6ZZzDCi+uKYmZmZmZkNXw7CzMzMzMzMKuQgzMzMzMzMrEIOwszMzMzMzCrkIMzMzMzMzKxCDsLMzMzMzMwq5CDMzMzMzMysQg7CzMzMzMzMKuQgzMzMzMzMrEIOwszMzMzMzCrkIMzMzMzMzKxCDsLMzMzMzMwqtGK3CzCUSYpul8HMzMzMzIYW94SZmZmZmZlVSBHuzOmvYk9YRKibZbHe4/phjbhuWDOuH9aM64c14/oxdLgnzMzMzMzMrEIOwszMzMzMzCrkIMzMzMzMzKxCDsLMzMzMzMwq5CDMzMzMzMysQg7CzMzMzMzMKuQgzMzMzMzMrEIOwszMzMzMzCrkIMzMzMzMzKxCDsLMzMzMzMwqtGK3CzDETel2AaynuX5YI64b1ozrhzXj+mHNuH4MEYqIbpfBzMzMzMxs2PBwRDMzMzMzswo5CDMzMzMzM6uQgzAzMzMzM7MKDYsgTNL7JZ0s6TpJcyWFpHNa5FlB0iGSrpX0lKQXJN0v6XxJm9alnZSv2Wg7rOT6Z7bI8/pO/xxsWYNdNwp5Rks6XtLtkp7L97pD0umSRpakX0XSFEl3S5ovaZakCyRt1qn3bq31Yv1w29E7Kvhsmdnidx2Sji25h9uPHtCL9cPtR++o4vNF0jqSTsyfJ89KmiPpT5L+V9LqDe7h9qMiw2V1xGOALYDngEeApo2MpJcBlwDjgVuBs4D5wGuAnYBNgXtKsl6S09e7ucntvgM8XXL8iWZltI4Z9LqRP9Sm5zRXApcBI4GxwH8CnwFeLKRfCbgC2IFUd74DrA/sC7xT0viIuLH/b9na0HP1o8BtR/cNdv04CViz7FLAUaTP8Mvq7uH2o3f0XP0ocPvRfYNaPySNBW4E1gGuIdWFlYEJwInAgZK2i4gXCnncflQpIpb7DdgV2ITUMI0DAjinSfpzc5pDG5wfWfd6Uk4/qY0ynZnzjO32z2c4bxXUjVVJjeJTwHYl6Vckr1JaOHZkvseFwIjC8b3y8TuLx70Nu/rhtqNHtsGuH02u8/Z8nVtKzrn96JGtR+uH248e2Sr4fDklp/9i3fEVgN/lcx+qO+f2o8JtWAxHjIirI+LeyDWpGUlbAROB8yPi9AbXK/tW2oagCurGYaRG9siI+ENJ+peK95aknAfgsxGxqJD2EuA6YHNgl1bltYHrtfphvaWLny0fzfulruP2o7f0Wv2w3lJB/dgo739Zl24h8Jv88pWFe7j9qNhwGY7Yjol5f56k0cC7SV2xc4CrIuJvTfJuKekIUnfvo8DVEfFIi/vtKWkNYCHwt3yPuQN6BzZY+lM3JpK+PZqWhwbsSRo+8hBweUTMqUu/MfBa4J6IeKDkepeRhh2MB64e0LuxTquifhS57RhaBvLZspikV+W8zwFT6067/Ri6qqgfRW4/hpb+1I87gT2AdwJ/rh2UNIL0WbMIuKqQ3u1HxRyELWubvN8AuA9Yu3AuJJ0KHJ6/Saj3qbrXCyX9CDgiIuY3uN/3614/K+nIiDil3YLboGurbigtqLAFMBv4CPAVlv4/97ykwyPijMKx1+V92ZxDgHvzvnSBB+uqKupHkduOoWUgny1FB5PmDJ4ZEc/WnXP7MXRVUT+K3H4MLf2pHycC7wK+JGlX4BZgFGlO2BjgkIj4cyG924+KDYvhiG1aJ++/RZrIuBmwOrA7qeJ/DKhfjeoB4JOkCrwasC5pQv1M4FCg7I+oa4EPkP5DrUL6BmJyPvc9SR8tyWPd1W7deDnpj+q1gROAL5G+uXoFcAipB+RHksYX8ozO+2calKF2vGwytnVXFfUD3HYMVf35bFlKHi50SH75g5Ikbj+GrirqB7j9GKrarh8RMQvYDvg5qfdqMnA46W/VC0gLQRW5/ahatyelVb3RYvIjcHc+fwewQt25LUhd93OBUX241/rAk/l6W/SxfO/K6WfX39/b0KobwKtz+gBOK7neJ/O53xaOTWxRhrfV5/E2fOpHi/K57ViO6keDa9T+//+pwXm3Hz269UL9aFE+tx/LWf0grbB7O6kHa09gDVIP2KGk4aqPAxsW0rv9qHhzT9iyaku2/irquv0j4jZSr9fqpG8hmoqIh4FL88ud+3LziPg1aT7ZK0gTIK13tFs3it8m/bzkerVjbykcq+UZTbna8bKlha27qqgfDbnt6Hmd+Gyp9VI06uVw+zF0VVE/GnL70fP6Uz/OBP4d2CciLouIuRHxeKSFPY4GXgV8sZDe7UfFHIQt6+68b1TJnsr7Vfp4vdl5v1obZehPHht8bdWNiJgHPNwkT1ldqt2j0ZjrTfK+0Zht654q6kcrbjt614A+WyStQ1omutmCC24/hq4q6kcrbj96V1v1Iz+IeRfgyYi4vSR9bWGNN5fcw+1HRRyELas2RvaN9SfyQ+xqlXBmH6+3bd7f35fEedWb15O6fMtWp7Hu6U/daJincKz4e76PtDLeppI2LMmzZ95fVXLOuquK+tGQ246eN9DPloNICy6cF40XXHD7MXRVUT8acvvR89qtH6Pyfg1Jo+rzsGRp+gWFY24/KuYgbFkXA48BH5BUPwzoWFJ37NUR8XjtoKSt6y8iaYSkI4G3kp5Af3nh3BhJ65XkeRmp+3hl4MqI+MfA3451UNt1g/SwxEXA5yUVn8exMvDl/PK82vFIA69Pyy9PzEvJ1vLsRVoe9i/AjI68I+ukQa8fbjuGtP7UD2CZBRcaPvvJ7ceQNuj1w+3HkNZW/Yj0eJO/khZ/WmrBjvz5ckx++bvacbcf1VP6mS/fJL0XeG9+OYb0NPn7SQ+eA3giIiYX0r8N+HV++TPSOOltgR2BWcCOEXFvIX1tsuRtOe1oYAfSNxbzgPdFxPRC+nGkbzVuIHXrzgJeQ5r0OCaXbdeIeKgjPwBraLDrRs7zBWBKPv9LYH6+zybA9cBuUXiEQf5W6ypge+BmUiP5WmBf0rdW4yPixg68fWuh1+qH247eUkX9yPl2I/3eb4mIN9efr0vr9qNH9Fr9cPvRWyr423R30kOZRwE3kj5PViH1aG1Aej7cdlF4HqXbj4p1e2WQKjbgOJasQla2zSzJswVwEWmM9AJSF+2pwLolab9O+mbgMdIfUPOAu4DvARuVpF+f9G3VLfn6L5ImRN5Emiy5erd/ZsNlG+y6UcizN2lp4Lm5jtyZf9crNUi/KnA8aVWjf+Z7XQhs3u2f2XDaeq1+uO3ora3C+nF+vt6hfSyX248e2Hqtfrj96K2tivoB/Adwdk63AHghf758BVizQR63HxVtw6InzMzMzMzMrFd4TpiZmZmZmVmFHISZmZmZmZlVyEGYmZmZmZlZhRyEmZmZmZmZVchBmJmZmZmZWYUchJmZmZmZmVXIQZiZmZmZmVmFHISZmS1nJF0jacg8BFJS1G1jul0mW35ImlxXv87sdpnMzByEmZn1qJLgpNU2qdtlHoAHgSl5e654osF7/aekmZLOkrRZ/cUkjcvprmlwvLjNk/R3SddK+rqkNw3mGy2UZTVJB0iaKukuSc9LelbSzZI+I2lUH69zTOG97F5yflKLenNYXfqxfaxvO5Xcaz1JZ0h6rPA7OknSWk3Kv7mkCyTNkjRf0t2SpkhapUme7SVdKulJSS9Iul3SEZJWKEl+PalefafpD9LMrEIrdrsAZmbW0JSSY0cAo0l/UD5dd+7WvP8QsOoglmswzIyI41qkKf48RgNvIb3XfSTtGBG3lmcr9SBwZv73KOCVwFbAZGCypKnAoRHxXHn2jtgJOAd4Erga+AWwFvAe4BvA3pJ2i4j5jS4gaSvgC6TA9WUt7ncJS+pI0c11r5+mvO4BrA8cDMwBbqory8akgGedfK+7SL+jTwF7SNohIubU5dkWuAoYCVwEPAyMz+9pt/z+/1mXZy/gYmA+cD7p5/du4NvADsC+xfQRcT1wvaSxuSxmZl3nIMzMrEeVBSW5t2s0cFJEzGyQ76FBLViXNPh5nAx8ghScTmrjcqVBn6QtgZ8CE4GXA3v2o6h99ThwIHBhRCwolGEycA2wPfBx4JtlmSWtDJwN/BG4D/hgi/v9IiLObFWoiHgaOK7BPU/I//xpfXAEfJ8UgB0eEScX8nwL+DTwZeCwwvEVgJ+QvjDYKyJ+mY+PAC4A9sn5vlrIswbwQ2AhMC4ibs7HjyUFc++XtF9ETGv1Ps3MusnDEc3MljNlc8IKw/COk7S1pMslPSPpKUkXS1o/p9tI0jRJs/Mwr6slbdHgPqtKOlLSrXko3XOSbpC0fxXvM5ue96/sxMVyb9ruwGxS7817O3HdRveKiHOLAVg+/ixLAq9xTS5xArAhKfhcNBhlLJI0kiWB7g/qzm0MTABmAqfUZf0i8DzwQUmrFY7vAmwGXFsLwAAiYhHw2fzyMEkq5Hk/6Xc9rRaA5TzzgWPyy/9u972ZmVXNQZiZ2fCyDXBd/vcPSUPK9gaulPT6/Ho9Um/Qb0h/KF8haamhbpLWBH4PfIXUK3EGcBbpD+Spkv5v8N8KkAImWHZIXb9FxCzg9PzygE5dt00v5v1LZScljScNrTsyIu7t4zW3zPOmPi/pg5LWa7NM7wHGkIKmu+rO7Zr303MQtVgOKv+f1OO1XeHU+Ly/vP5GEXE/cA+wAbBRX/IA1wLzgO0lrdTy3ZiZdZGHI5qZDS/vAA6MiHNrByT9mDTP53rgmxHx5cK5Y4Hjgf9i6YUNTgLeBHwuIk4spF+ZNLfpKEkXtTlPqylJxxVerkEKKHcAfk2aQ9VJ15B6Vt7S4ev21cF5v0ywIWk0aT7bdcB327hm/XyohZJ+BBzRbN5ZwUfz/vSSc6/L+3sa5L2X1FO2KfC7NvJsmrf7WuWJiJckPQC8gRS4/bXBdc3Mus5BmJnZ8PL7YgCWnUX6o/8ZCvNvsp+SgrAtawckrU2ay3RzMQCDNCxM0ueAt5PmVXUsCCMNa6v3F+C83NvSSY/mfUeGObZD0ieAPUg/uzNKkpxMmq82LiL68iiCB4BPkoZuPkKaU7gjaTjjoaSAdmKLMo0F3kZakOPikiSj8/6ZBpeoHV+zC3nMzHqOgzAzs+GlbNjeY3l/a0QsrDtXC0aKQ9e2AVYAoq53qmZk3i+zdPxARMTiuUF5btEbSEHjuZLeEBFHd/B2tXu1DHIkjWPZuVsz+7IIRsm19ib1Mj4O7BMRL9ad34e0AMfH85C9liJiBjCjcGgecKGkPwC3AftL+lpE3NbkMh8h/UzOKlmQw8zM2uQgzMxseCnrQXip0bk8xAuWBFYAa+f9NnlrpNWS6f0WEc8DN+Wg5RHgs5JOi4iHO3SLdfN+dh/SjmPZXroZLFkCv0/yIiDTgFnArvVBlqSXA6eRhvOd2s61y0TEw5IuJc1725kUkJWVa0XgoPzyB2VpWFJ3Rjc4XztefKxCVXnMzHqOF+YwM7N21f4Q/nZEqMm2a9OrdEBeTv1u0peKW3Xw0rWy39iHMhxX8t7HtXMzSfsCFwL/AHaJiLtLkr0WeAWwG7Co+OBk4MM5zRX52BF9vHUtyFytSZp3A68GZjQoF6TfAaT5W2U2yfviXK6O5snB4oakLxX61EtoZtYt7gkzM7N23URaEn2nbhckWyvvO/LFoqR1SHOlAOrnz3WcpANI8/IepaQHrGAO8OMG53YmBS2XkYaX3tHH22+b982CltqCHI16wSA9bBpggqQRxRUSJa1OWkBlHvCHQp6rgKNJ899OKBxH0kakQOvBurJdReq52wM4r64MO5NWYLzWQybNrNe5J8zMzNqSl3A/F9ha0rH5obtLkbSxpA0Huyx5CN+GpCXdr+/A9bYAriD1OF1afH7VYJD0YdLiJw8BOzeb5xURD0fEIWUbS977t/KxKwv32LrkviMkHQm8FXiC8iXfkbQBaVXDRgty1Mp2H2nhj7GkB0wXTSH1tJ2dh5HWzCCtYLizpPcUywZ8Lb88rW7xkYtyefcrvq+8KmftsQgDHqppZjbY3BNmZmb98QlSz8vxpIfw/p40lG5d0oIc2wD7k1bm64i6RUBWAzYH9syvj4qIf7RxubGF640kBV1vzhvAOcBh/S5sH0jalbT64QhST9JBSz+XGICnI+KkAd7qj5LuIM35epQ0b2oH4I2k3qkDImJug7yH5PL1ZUGOj5GCwe9K2o0UYG1LGtp5D6nXa7GIWCjpIFLv1kWSLiIFo7sBW5OeLfbtujxzJX2EFIxdI2ka8CTpGWavy8fPb1FOM7OucxBmZmZty38M70IaqjYR2AdYmRSI3Qt8mtSj1EnFxS8WkuYz/Qr4XkTU36vWO7egwbU2KFxvPmkhh3tJzxs7t5PPN2tiA5aMSDm4QZoHSaslDsQ3SM87G09a2n4RKdg5hdRzVtr7lns4a+VqNhQRSL1huXfqeNJwwXcAfyc9X25KRDxVkudGSduQessmAKuT3vPxwFfLAr+I+EWue0ezpN79Dfgf4Lt9XLbfzKyr5LbKzMy6KS8sMaPdxSxaXHN/YCopoDqwU9e1oSs/6+wBUq/epK4WxsyGPc8JMzOzXrBLYbW/MR243vvy/oYOXMuGMEmTc6DfsaGxZmYD5eGIZmbWbVPqXj/Xn4vkno7DSItN7Eya/3TOQApmy4XrWbqOVTHU1MysKQ9HNDOz5YKkcaRFHp4gPdD4qIhw74eZmfUcB2FmZmZmZmYV8pwwMzMzMzOzCjkIMzMzMzMzq5CDMDMzMzMzswo5CDMzMzMzM6uQgzAzMzMzM7MKOQgzMzMzMzOr0L8AGrpTMUjr7RYAAAAASUVORK5CYII=\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=cnn.predictions[0], vmin=0, vmax=1)\n", + "plt.xlabel('Time [BJD - 2457000]')\n", + "plt.ylabel('Normalized Flux');" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now we can initiate our flare fitting class, `stella.FitFlares`, and start fitting those flares!" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "ff = stella.FitFlares(id=[lc.targetid],\n", + " time=[lc.time],\n", + " flux=[lc.flux],\n", + " flux_err=[lc.flux_err],\n", + " predictions=[cnn.predictions[0]])" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The flares are identified given a certain probability threshold (here, I use a threshold of 0.5, which is what was used in [Feinstein et al. (2020)](https://arxiv.org/abs/2005.07710)). For the cleanest sample of flares, one could explore a higher probability threshold.\n", + "\n", + "Several parameters about the flare are returned in an astropy Table:\n", + "- tpeak: the peak time of the flare\n", + "- amp: the amplitude of the flare\n", + "- dur_min: the duration of the flare, given in minutes\n", + "- rise: how quickly the flare goes off (this is very fast and generally the same across all flares)\n", + "- fall: the exponential decay\n", + "- prob: the probability at the tpeak time" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 3.06it/s]\n" + ] + }, + { + "data": { + "text/html": [ + "Table length=16\n", + "
\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "
Target_IDtpeakampdur_minrisefallprob
float64float64float64float64float64float64float64
62124646.01656.45766947437780.00517271866554260139.0307026803608960.00010.00688458976865427650.9807868599891663
62124646.01657.31324338198560.00935070228511011346.0427474926023450.00010.005440531357077170.9993744492530823
62124646.01659.18828153893080.0165110534040283139.068943053366020.00010.0048665709253705070.9999998807907104
62124646.01659.93274023421740.00531299853780956839.0434203414553450.00010.0099615092212989240.6145604252815247
62124646.01661.35915489099530.01616045832644144640.07148748342360.00010.0054786545406301720.9998658895492554
62124646.01664.60226137635350.0192907510039818140.1231279321261950.00010.0083774666962270731.0
62124646.01665.10504612819890.01314713709421687539.0896531890076840.00010.0080857918850959530.9999781847000122
62124646.01671.53841797829930.02035861226105141839.1231058612179940.00010.0077604368901831541.0
62124646.01673.18702736909740.0205590406398600839.114627785012330.00010.007054779840450441.0
62124646.01676.2536836973380.03055554684541682339.214232149922520.00010.0090138280819179881.0
62124646.01676.95506884504040.00673877124922315639.025499944224180.00010.0046305339257480510.997788667678833
62124646.01677.32451111334220.2810143935238597640.429627767115780.00010.0065647640076292621.0
62124646.01677.79534147014150.00859558528051674539.04217474905530.00010.00624890500430893250.9562909603118896
62124646.01679.16477600030750.006115484082584130539.035647558860110.00010.00713760243215867150.9747272729873657
62124646.01679.5717171545920.00905349498155829339.06350144752650.00010.0088848388797201030.9999923706054688
62124646.01681.73419719783940.01064266441690119239.0321765605989060.00010.0034022541541514470.9999966621398926
" + ], + "text/plain": [ + "\n", + "Target_ID tpeak ... fall prob \n", + " float64 float64 ... float64 float64 \n", + "---------- ------------------ ... --------------------- ------------------\n", + "62124646.0 1656.4576694743778 ... 0.0068845897686542765 0.9807868599891663\n", + "62124646.0 1657.3132433819856 ... 0.00544053135707717 0.9993744492530823\n", + "62124646.0 1659.1882815389308 ... 0.004866570925370507 0.9999998807907104\n", + "62124646.0 1659.9327402342174 ... 0.009961509221298924 0.6145604252815247\n", + "62124646.0 1661.3591548909953 ... 0.005478654540630172 0.9998658895492554\n", + "62124646.0 1664.6022613763535 ... 0.008377466696227073 1.0\n", + "62124646.0 1665.1050461281989 ... 0.008085791885095953 0.9999781847000122\n", + "62124646.0 1671.5384179782993 ... 0.007760436890183154 1.0\n", + "62124646.0 1673.1870273690974 ... 0.00705477984045044 1.0\n", + "62124646.0 1676.253683697338 ... 0.009013828081917988 1.0\n", + "62124646.0 1676.9550688450404 ... 0.004630533925748051 0.997788667678833\n", + "62124646.0 1677.3245111133422 ... 0.006564764007629262 1.0\n", + "62124646.0 1677.7953414701415 ... 0.0062489050043089325 0.9562909603118896\n", + "62124646.0 1679.1647760003075 ... 0.0071376024321586715 0.9747272729873657\n", + "62124646.0 1679.571717154592 ... 0.008884838879720103 0.9999923706054688\n", + "62124646.0 1681.7341971978394 ... 0.003402254154151447 0.9999966621398926" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "ff.identify_flare_peaks(threshold=0.5)\n", + "\n", + "ff.flare_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Cool! We can mark all of our flares as well, just to see them better by-eye:" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", + "\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "\n", + "plt.ylim(0.94,1.3)\n", + "plt.xlabel('Time [BJD - 2457000]')\n", + "plt.ylabel('Normalized Flux');" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(0.96, 1.05)" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "plt.xlim(1660,1666)\n", + "plt.ylim(0.96,1.05)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "You'll also note there is a flare at time$\\sim$1665.5 that was not identified. As there was a significant gap in the data and the CNN cannot handle data gap, the cadences around this region were ignored. Hence, that flare was not identified. \n", + "\n", + "Additionally, the light curve looks to have a few flares at time$\\sim$1663. Zooming in, these don't look like flares. This is better seen when the eye is not guided by the prediction assignment of the neural network:" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Text(1.1, 0, 'Time [BJD - 2457000]')" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4), sharex=True, sharey=True)\n", + "ax1.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=8)\n", + "ax2.plot(ff.time[0], ff.flux[0], 'k.')\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "plt.xlim(1662.5,1663.5)\n", + "plt.ylim(1.01,1.035)\n", + "plt.xticks(np.arange(1662.5, 1664.0, 0.5))\n", + "ax1.set_ylabel('Normalized Flux')\n", + "ax1.set_xlabel('Time [BJD - 2457000]', x=1.1)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} \ No newline at end of file diff --git a/docs/getting_started/tutorial.ipynb b/docs/getting_started/tutorial.ipynb index f7b1bb6..fae569c 100644 --- a/docs/getting_started/tutorial.ipynb +++ b/docs/getting_started/tutorial.ipynb @@ -1,1176 +1 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Creating A New CNN" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Hi! Welcome to $\\texttt{stella}$, a package to identify stellar flares using $\\textit{TESS}$ two-minute data. Here, we'll run through an example of how to create a convolutional neural network (CNN) model and how to use it to predict where flares are in your own light curves. Let's get started!" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [], - "source": [ - "import os, sys\n", - "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", - "import stella\n", - "import numpy as np\n", - "from tqdm import tqdm_notebook\n", - "import matplotlib.pyplot as plt\n", - "\n", - "plt.rcParams['font.size'] = 20" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### 1.1 The Training Set" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "For this network, we'll be using the flare catalog presented in Günther et al. (2020), which were identified and hand-labeled using all stars observed at two-minute cadence in $\\textit{TESS}$ Sectors 1 and 2. The catalog and the light curves can be downloaded through $\\texttt{stella}$ with the following:" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "WARNING: AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future. [astropy.io.ascii.ui]\n", - "WARNING: Logging before flag parsing goes to stderr.\n", - "W0714 08:45:08.602910 4409996736 logger.py:204] AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future.\n" - ] - } - ], - "source": [ - "download = stella.DownloadSets(fn_dir='.')\n", - "download.download_catalog()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Et voila! A table of flares. For this demo, we'll only be using a subset of targets. Please ignore this when creating your own CNN!!\n", - "\n", - "And we'll download that subset of light curves." - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - " 0%| | 0/5 [00:00" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "ind_pc = np.where(ds.train_labels==1)[0] # Flares\n", - "ind_nc = np.where(ds.train_labels==0)[0] # No flares\n", - "\n", - "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), \n", - " sharex=True, sharey=True)\n", - "ax1.plot(ds.train_data[ind_pc[10]], 'r')\n", - "ax1.set_title('Flare')\n", - "ax1.set_xlabel('Cadences')\n", - "ax2.plot(ds.train_data[ind_nc[10]], 'k')\n", - "ax2.set_title('No Flare')\n", - "ax2.set_xlabel('Cadences');" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "That definitely looks like a flare on the left and definitely doesn't on the right!" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### 1.2 Creating & Training a Model" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Step 1. Specifiy a directory where you'd like your models to be saved to. " - ] - }, - { - "cell_type": "code", - "execution_count": 23, - "metadata": {}, - "outputs": [], - "source": [ - "OUT_DIR = '/Users/arcticfox/Desktop/results/'" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Step 2. Initialize the class! Call $\\texttt{stella.ConvNN()}$ and pass in your directory and the $\\texttt{stella.DataSet}$ object. If you're feeling adventerous, this is also the step where you can pass in a customized CNN architecture by passing in $\\textit{layers}$, and what $\\textit{optimizer}$, $\\textit{metrics}$, and $\\textit{loss}$ function you want to use. The default for each of these variables are described in the associated paper. " - ] - }, - { - "cell_type": "code", - "execution_count": 24, - "metadata": {}, - "outputs": [], - "source": [ - "cnn = stella.ConvNN(output_dir=OUT_DIR,\n", - " ds=ds)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "To train your model, simply call $\\texttt{cnn.train_models()}$. By default, this will train a single model over 350 epochs and will pass in a batch size = 64 (which means the CNN will see 64 light curves at a time while training) and use an initial random seed = 2. It's important to keep track of your random seeds so you can reproduce models later, if wanted. Calling this function will also predict on the validation set to give you an idea of how well your CNN is doing. \n", - "\n", - "However, if you pass in a list of seeds, then this function will train len(seeds) many models over the same number of epochs. This is useful for $\\textit{ensembling}$, or running a bunch of models and averaging the predicted values over them. \n", - "\n", - "The models you create will automatically be saved to your output directory in the following file format: 'ensemble_s{0:04d}_i{1:04d}_b{2}.h5'.format(seed, epochs, frac_balance)\n", - "\n", - "For this tutorial, we will train the CNN for 50 epochs, however we generally recommend training for $\\textbf{at least 300 epochs}$ or until signs of overfitting are seen in the metrics. More information on that below." - ] - }, - { - "cell_type": "code", - "execution_count": 29, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Model: \"sequential\"\n", - "_________________________________________________________________\n", - "Layer (type) Output Shape Param # \n", - "=================================================================\n", - "conv1d (Conv1D) (None, 200, 16) 128 \n", - "_________________________________________________________________\n", - "max_pooling1d (MaxPooling1D) (None, 100, 16) 0 \n", - "_________________________________________________________________\n", - "dropout (Dropout) (None, 100, 16) 0 \n", - "_________________________________________________________________\n", - "conv1d_1 (Conv1D) (None, 100, 64) 3136 \n", - "_________________________________________________________________\n", - "max_pooling1d_1 (MaxPooling1 (None, 50, 64) 0 \n", - "_________________________________________________________________\n", - "dropout_1 (Dropout) (None, 50, 64) 0 \n", - "_________________________________________________________________\n", - "flatten (Flatten) (None, 3200) 0 \n", - "_________________________________________________________________\n", - "dense (Dense) (None, 32) 102432 \n", - "_________________________________________________________________\n", - "dropout_2 (Dropout) (None, 32) 0 \n", - "_________________________________________________________________\n", - "dense_1 (Dense) (None, 1) 33 \n", - "=================================================================\n", - "Total params: 105,729\n", - "Trainable params: 105,729\n", - "Non-trainable params: 0\n", - "_________________________________________________________________\n", - "Train on 18458 samples, validate on 2307 samples\n", - "Epoch 1/200\n", - "18458/18458 [==============================] - 3s 174us/sample - loss: 0.5494 - accuracy: 0.7645 - precision: 0.2500 - recall: 2.3020e-04 - val_loss: 0.5289 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", - "Epoch 2/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.5324 - accuracy: 0.7647 - precision: 0.0000e+00 - recall: 0.0000e+00 - val_loss: 0.4919 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", - "Epoch 3/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.4737 - accuracy: 0.7863 - precision: 0.9761 - recall: 0.0942 - val_loss: 0.3863 - val_accuracy: 0.8466 - val_precision: 0.9944 - val_recall: 0.3327\n", - "Epoch 4/200\n", - "18458/18458 [==============================] - 3s 139us/sample - loss: 0.3604 - accuracy: 0.8620 - precision: 0.9653 - recall: 0.4291 - val_loss: 0.3166 - val_accuracy: 0.8643 - val_precision: 0.9865 - val_recall: 0.4140\n", - "Epoch 5/200\n", - "18458/18458 [==============================] - 3s 154us/sample - loss: 0.3120 - accuracy: 0.8820 - precision: 0.9577 - recall: 0.5216 - val_loss: 0.2419 - val_accuracy: 0.9016 - val_precision: 0.9809 - val_recall: 0.5822\n", - "Epoch 6/200\n", - "18458/18458 [==============================] - 3s 137us/sample - loss: 0.2938 - accuracy: 0.8948 - precision: 0.9475 - recall: 0.5854 - val_loss: 0.2647 - val_accuracy: 0.8882 - val_precision: 0.9892 - val_recall: 0.5180\n", - "Epoch 7/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.2628 - accuracy: 0.9055 - precision: 0.9514 - recall: 0.6308 - val_loss: 0.2178 - val_accuracy: 0.9137 - val_precision: 0.9797 - val_recall: 0.6371\n", - "Epoch 8/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.2715 - accuracy: 0.9031 - precision: 0.9422 - recall: 0.6268 - val_loss: 0.2429 - val_accuracy: 0.9068 - val_precision: 0.9816 - val_recall: 0.6049\n", - "Epoch 9/200\n", - "18458/18458 [==============================] - 3s 147us/sample - loss: 0.2567 - accuracy: 0.9083 - precision: 0.9311 - recall: 0.6593 - val_loss: 0.2139 - val_accuracy: 0.9272 - val_precision: 0.9640 - val_recall: 0.7089\n", - "Epoch 10/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.2447 - accuracy: 0.9140 - precision: 0.9230 - recall: 0.6924 - val_loss: 0.2234 - val_accuracy: 0.9272 - val_precision: 0.9593 - val_recall: 0.7127\n", - "Epoch 11/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.2286 - accuracy: 0.9192 - precision: 0.9242 - recall: 0.7155 - val_loss: 0.1910 - val_accuracy: 0.9332 - val_precision: 0.9518 - val_recall: 0.7467\n", - "Epoch 12/200\n", - "18458/18458 [==============================] - 2s 127us/sample - loss: 0.2241 - accuracy: 0.9227 - precision: 0.9244 - recall: 0.7316 - val_loss: 0.1881 - val_accuracy: 0.9276 - val_precision: 0.9525 - val_recall: 0.7202\n", - "Epoch 13/200\n", - "18458/18458 [==============================] - 2s 132us/sample - loss: 0.2025 - accuracy: 0.9306 - precision: 0.9327 - recall: 0.7599 - val_loss: 0.1686 - val_accuracy: 0.9371 - val_precision: 0.9444 - val_recall: 0.7713\n", - "Epoch 14/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.2141 - accuracy: 0.9288 - precision: 0.9314 - recall: 0.7530 - val_loss: 0.1662 - val_accuracy: 0.9371 - val_precision: 0.9528 - val_recall: 0.7637\n", - "Epoch 15/200\n", - "18458/18458 [==============================] - 3s 142us/sample - loss: 0.2016 - accuracy: 0.9320 - precision: 0.9282 - recall: 0.7705 - val_loss: 0.2023 - val_accuracy: 0.9224 - val_precision: 0.9730 - val_recall: 0.6805\n", - "Epoch 16/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.2043 - accuracy: 0.9303 - precision: 0.9245 - recall: 0.7666 - val_loss: 0.1942 - val_accuracy: 0.9306 - val_precision: 0.9792 - val_recall: 0.7127\n", - "Epoch 17/200\n", - "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1916 - accuracy: 0.9362 - precision: 0.9366 - recall: 0.7820 - val_loss: 0.1506 - val_accuracy: 0.9458 - val_precision: 0.9633 - val_recall: 0.7940\n", - "Epoch 18/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1894 - accuracy: 0.9370 - precision: 0.9364 - recall: 0.7857 - val_loss: 0.1658 - val_accuracy: 0.9363 - val_precision: 0.9848 - val_recall: 0.7335\n", - "Epoch 19/200\n", - "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1748 - accuracy: 0.9426 - precision: 0.9460 - recall: 0.8020 - val_loss: 0.1541 - val_accuracy: 0.9450 - val_precision: 0.9855 - val_recall: 0.7713\n", - "Epoch 20/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1772 - accuracy: 0.9430 - precision: 0.9487 - recall: 0.8011 - val_loss: 0.1432 - val_accuracy: 0.9484 - val_precision: 0.9724 - val_recall: 0.7977\n", - "Epoch 21/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1881 - accuracy: 0.9385 - precision: 0.9378 - recall: 0.7912 - val_loss: 0.1620 - val_accuracy: 0.9402 - val_precision: 0.9780 - val_recall: 0.7561\n", - "Epoch 22/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1757 - accuracy: 0.9428 - precision: 0.9489 - recall: 0.8002 - val_loss: 0.1311 - val_accuracy: 0.9567 - val_precision: 0.9673 - val_recall: 0.8393\n", - "Epoch 23/200\n", - "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1633 - accuracy: 0.9491 - precision: 0.9568 - recall: 0.8207 - val_loss: 0.1282 - val_accuracy: 0.9575 - val_precision: 0.9615 - val_recall: 0.8488\n", - "Epoch 24/200\n", - "18458/18458 [==============================] - 2s 129us/sample - loss: 0.1653 - accuracy: 0.9467 - precision: 0.9546 - recall: 0.8124 - val_loss: 0.1277 - val_accuracy: 0.9645 - val_precision: 0.9786 - val_recall: 0.8639\n", - "Epoch 25/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1575 - accuracy: 0.9516 - precision: 0.9600 - recall: 0.8290 - val_loss: 0.1345 - val_accuracy: 0.9714 - val_precision: 0.9715 - val_recall: 0.9017\n", - "Epoch 26/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1517 - accuracy: 0.9518 - precision: 0.9569 - recall: 0.8326 - val_loss: 0.1194 - val_accuracy: 0.9718 - val_precision: 0.9696 - val_recall: 0.9055\n", - "Epoch 27/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1546 - accuracy: 0.9519 - precision: 0.9567 - recall: 0.8336 - val_loss: 0.1546 - val_accuracy: 0.9714 - val_precision: 0.9530 - val_recall: 0.9206\n", - "Epoch 28/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1399 - accuracy: 0.9561 - precision: 0.9614 - recall: 0.8476 - val_loss: 0.1711 - val_accuracy: 0.9710 - val_precision: 0.9262 - val_recall: 0.9490\n", - "Epoch 29/200\n", - "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1476 - accuracy: 0.9546 - precision: 0.9599 - recall: 0.8423 - val_loss: 0.1175 - val_accuracy: 0.9632 - val_precision: 0.9723 - val_recall: 0.8639\n", - "Epoch 30/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1420 - accuracy: 0.9562 - precision: 0.9585 - recall: 0.8506 - val_loss: 0.1119 - val_accuracy: 0.9697 - val_precision: 0.9713 - val_recall: 0.8941\n", - "Epoch 31/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1488 - accuracy: 0.9539 - precision: 0.9561 - recall: 0.8430 - val_loss: 0.1121 - val_accuracy: 0.9736 - val_precision: 0.9680 - val_recall: 0.9149\n", - "Epoch 32/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1413 - accuracy: 0.9567 - precision: 0.9624 - recall: 0.8492 - val_loss: 0.1030 - val_accuracy: 0.9701 - val_precision: 0.9733 - val_recall: 0.8941\n", - "Epoch 33/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1398 - accuracy: 0.9547 - precision: 0.9580 - recall: 0.8444 - val_loss: 0.1127 - val_accuracy: 0.9775 - val_precision: 0.9649 - val_recall: 0.9357\n", - "Epoch 34/200\n", - "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1326 - accuracy: 0.9582 - precision: 0.9625 - recall: 0.8559 - val_loss: 0.1092 - val_accuracy: 0.9775 - val_precision: 0.9704 - val_recall: 0.9301\n", - "Epoch 35/200\n", - "18458/18458 [==============================] - 3s 186us/sample - loss: 0.1385 - accuracy: 0.9577 - precision: 0.9643 - recall: 0.8517 - val_loss: 0.1370 - val_accuracy: 0.9740 - val_precision: 0.9383 - val_recall: 0.9490\n", - "Epoch 36/200\n", - "18458/18458 [==============================] - 4s 207us/sample - loss: 0.1301 - accuracy: 0.9604 - precision: 0.9672 - recall: 0.8610 - val_loss: 0.1323 - val_accuracy: 0.9567 - val_precision: 0.9633 - val_recall: 0.8431\n", - "Epoch 37/200\n", - "18458/18458 [==============================] - 4s 192us/sample - loss: 0.1275 - accuracy: 0.9605 - precision: 0.9626 - recall: 0.8658 - val_loss: 0.1484 - val_accuracy: 0.9749 - val_precision: 0.9305 - val_recall: 0.9622\n", - "Epoch 38/200\n", - "18458/18458 [==============================] - 3s 168us/sample - loss: 0.1423 - accuracy: 0.9550 - precision: 0.9549 - recall: 0.8490 - val_loss: 0.1096 - val_accuracy: 0.9684 - val_precision: 0.9653 - val_recall: 0.8941\n", - "Epoch 39/200\n", - "18458/18458 [==============================] - 3s 146us/sample - loss: 0.1412 - accuracy: 0.9543 - precision: 0.9548 - recall: 0.8460 - val_loss: 0.1397 - val_accuracy: 0.9701 - val_precision: 0.9212 - val_recall: 0.9509\n", - "Epoch 40/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1285 - accuracy: 0.9598 - precision: 0.9649 - recall: 0.8605 - val_loss: 0.1038 - val_accuracy: 0.9679 - val_precision: 0.9577 - val_recall: 0.8998\n", - "Epoch 41/200\n", - "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1324 - accuracy: 0.9584 - precision: 0.9625 - recall: 0.8568 - val_loss: 0.1238 - val_accuracy: 0.9757 - val_precision: 0.9355 - val_recall: 0.9603\n", - "Epoch 42/200\n", - "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1273 - accuracy: 0.9613 - precision: 0.9635 - recall: 0.8686 - val_loss: 0.2219 - val_accuracy: 0.9376 - val_precision: 0.7966 - val_recall: 0.9773\n", - "Epoch 43/200\n", - "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1220 - accuracy: 0.9625 - precision: 0.9670 - recall: 0.8702 - val_loss: 0.0966 - val_accuracy: 0.9701 - val_precision: 0.9832 - val_recall: 0.8847\n", - "Epoch 44/200\n", - "18458/18458 [==============================] - 3s 152us/sample - loss: 0.1265 - accuracy: 0.9610 - precision: 0.9658 - recall: 0.8651 - val_loss: 0.0997 - val_accuracy: 0.9697 - val_precision: 0.9752 - val_recall: 0.8904\n", - "Epoch 45/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1268 - accuracy: 0.9615 - precision: 0.9633 - recall: 0.8695 - val_loss: 0.0941 - val_accuracy: 0.9710 - val_precision: 0.9676 - val_recall: 0.9036\n", - "Epoch 46/200\n", - "18458/18458 [==============================] - 3s 149us/sample - loss: 0.1285 - accuracy: 0.9601 - precision: 0.9635 - recall: 0.8633 - val_loss: 0.1479 - val_accuracy: 0.9684 - val_precision: 0.9028 - val_recall: 0.9660\n", - "Epoch 47/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1328 - accuracy: 0.9585 - precision: 0.9571 - recall: 0.8623 - val_loss: 0.1346 - val_accuracy: 0.9658 - val_precision: 0.9151 - val_recall: 0.9376\n", - "Epoch 48/200\n", - "18458/18458 [==============================] - 3s 137us/sample - loss: 0.1177 - accuracy: 0.9627 - precision: 0.9668 - recall: 0.8713 - val_loss: 0.1043 - val_accuracy: 0.9770 - val_precision: 0.9440 - val_recall: 0.9565\n", - "Epoch 49/200\n", - "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1247 - accuracy: 0.9613 - precision: 0.9649 - recall: 0.8669 - val_loss: 0.0888 - val_accuracy: 0.9705 - val_precision: 0.9792 - val_recall: 0.8904\n", - "Epoch 50/200\n", - "18458/18458 [==============================] - 3s 159us/sample - loss: 0.1171 - accuracy: 0.9642 - precision: 0.9668 - recall: 0.8780 - val_loss: 0.0991 - val_accuracy: 0.9701 - val_precision: 0.9812 - val_recall: 0.8866\n", - "Epoch 51/200\n", - "18458/18458 [==============================] - 3s 169us/sample - loss: 0.1190 - accuracy: 0.9638 - precision: 0.9674 - recall: 0.8755 - val_loss: 0.1182 - val_accuracy: 0.9723 - val_precision: 0.9204 - val_recall: 0.9622\n", - "Epoch 52/200\n", - "18458/18458 [==============================] - 3s 161us/sample - loss: 0.1179 - accuracy: 0.9628 - precision: 0.9635 - recall: 0.8752 - val_loss: 0.1217 - val_accuracy: 0.9627 - val_precision: 0.9743 - val_recall: 0.8601\n", - "Epoch 53/200\n", - "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1166 - accuracy: 0.9632 - precision: 0.9671 - recall: 0.8734 - val_loss: 0.1692 - val_accuracy: 0.9649 - val_precision: 0.8836 - val_recall: 0.9754\n", - "Epoch 54/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1164 - accuracy: 0.9627 - precision: 0.9661 - recall: 0.8720 - val_loss: 0.0974 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", - "Epoch 55/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1215 - accuracy: 0.9627 - precision: 0.9659 - recall: 0.8725 - val_loss: 0.1093 - val_accuracy: 0.9766 - val_precision: 0.9406 - val_recall: 0.9584\n", - "Epoch 56/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1217 - accuracy: 0.9619 - precision: 0.9636 - recall: 0.8709 - val_loss: 0.0962 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", - "Epoch 57/200\n", - "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1147 - accuracy: 0.9635 - precision: 0.9672 - recall: 0.8748 - val_loss: 0.1161 - val_accuracy: 0.9744 - val_precision: 0.9288 - val_recall: 0.9622\n", - "Epoch 58/200\n", - "18458/18458 [==============================] - 3s 141us/sample - loss: 0.1266 - accuracy: 0.9596 - precision: 0.9610 - recall: 0.8633 - val_loss: 0.1003 - val_accuracy: 0.9697 - val_precision: 0.9674 - val_recall: 0.8979\n", - "Epoch 59/200\n", - "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1082 - accuracy: 0.9647 - precision: 0.9641 - recall: 0.8831 - val_loss: 0.0879 - val_accuracy: 0.9710 - val_precision: 0.9833 - val_recall: 0.8885\n", - "Epoch 60/200\n", - "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1127 - accuracy: 0.9633 - precision: 0.9636 - recall: 0.8773 - val_loss: 0.0904 - val_accuracy: 0.9727 - val_precision: 0.9854 - val_recall: 0.8941\n", - "Epoch 61/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1044 - accuracy: 0.9679 - precision: 0.9688 - recall: 0.8923 - val_loss: 0.1206 - val_accuracy: 0.9688 - val_precision: 0.9044 - val_recall: 0.9660\n", - "Epoch 62/200\n", - "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1095 - accuracy: 0.9641 - precision: 0.9619 - recall: 0.8824 - val_loss: 0.1610 - val_accuracy: 0.9545 - val_precision: 0.8522 - val_recall: 0.9698\n", - "Epoch 63/200\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0996 - accuracy: 0.9681 - precision: 0.9686 - recall: 0.8936 - val_loss: 0.0970 - val_accuracy: 0.9775 - val_precision: 0.9425 - val_recall: 0.9603\n", - "Epoch 64/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1073 - accuracy: 0.9670 - precision: 0.9670 - recall: 0.8900 - val_loss: 0.0922 - val_accuracy: 0.9744 - val_precision: 0.9368 - val_recall: 0.9527\n", - "Epoch 65/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1280 - accuracy: 0.9597 - precision: 0.9658 - recall: 0.8591 - val_loss: 0.1154 - val_accuracy: 0.9688 - val_precision: 0.9117 - val_recall: 0.9565\n", - "Epoch 66/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1054 - accuracy: 0.9672 - precision: 0.9722 - recall: 0.8860 - val_loss: 0.0749 - val_accuracy: 0.9766 - val_precision: 0.9612 - val_recall: 0.9357\n", - "Epoch 67/200\n", - "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1024 - accuracy: 0.9691 - precision: 0.9682 - recall: 0.8983 - val_loss: 0.0882 - val_accuracy: 0.9723 - val_precision: 0.9412 - val_recall: 0.9376\n", - "Epoch 68/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1017 - accuracy: 0.9684 - precision: 0.9709 - recall: 0.8923 - val_loss: 0.0765 - val_accuracy: 0.9792 - val_precision: 0.9529 - val_recall: 0.9565\n", - "Epoch 69/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1056 - accuracy: 0.9665 - precision: 0.9662 - recall: 0.8886 - val_loss: 0.1364 - val_accuracy: 0.9645 - val_precision: 0.8847 - val_recall: 0.9716\n", - "Epoch 70/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1099 - accuracy: 0.9668 - precision: 0.9670 - recall: 0.8893 - val_loss: 0.1352 - val_accuracy: 0.9619 - val_precision: 0.8769 - val_recall: 0.9698\n", - "Epoch 71/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1013 - accuracy: 0.9669 - precision: 0.9670 - recall: 0.8897 - val_loss: 0.0828 - val_accuracy: 0.9796 - val_precision: 0.9513 - val_recall: 0.9603\n", - "Epoch 72/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1045 - accuracy: 0.9680 - precision: 0.9695 - recall: 0.8923 - val_loss: 0.0694 - val_accuracy: 0.9766 - val_precision: 0.9837 - val_recall: 0.9130\n", - "Epoch 73/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1014 - accuracy: 0.9668 - precision: 0.9674 - recall: 0.8888 - val_loss: 0.1153 - val_accuracy: 0.9671 - val_precision: 0.8953 - val_recall: 0.9698\n", - "Epoch 74/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1091 - accuracy: 0.9641 - precision: 0.9663 - recall: 0.8782 - val_loss: 0.0874 - val_accuracy: 0.9753 - val_precision: 0.9664 - val_recall: 0.9244\n", - "Epoch 75/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0947 - accuracy: 0.9706 - precision: 0.9698 - recall: 0.9031 - val_loss: 0.1204 - val_accuracy: 0.9593 - val_precision: 0.9801 - val_recall: 0.8393\n", - "Epoch 76/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1010 - accuracy: 0.9691 - precision: 0.9720 - recall: 0.8946 - val_loss: 0.0929 - val_accuracy: 0.9783 - val_precision: 0.9362 - val_recall: 0.9716\n", - "Epoch 77/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0931 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.0737 - val_accuracy: 0.9770 - val_precision: 0.9837 - val_recall: 0.9149\n", - "Epoch 78/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0983 - accuracy: 0.9686 - precision: 0.9698 - recall: 0.8946 - val_loss: 0.0979 - val_accuracy: 0.9757 - val_precision: 0.9261 - val_recall: 0.9716\n", - "Epoch 79/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0980 - accuracy: 0.9687 - precision: 0.9712 - recall: 0.8936 - val_loss: 0.0732 - val_accuracy: 0.9753 - val_precision: 0.9609 - val_recall: 0.9301\n", - "Epoch 80/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0974 - accuracy: 0.9698 - precision: 0.9704 - recall: 0.8989 - val_loss: 0.3404 - val_accuracy: 0.8331 - val_precision: 0.5793 - val_recall: 0.9943\n", - "Epoch 81/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0957 - accuracy: 0.9685 - precision: 0.9649 - recall: 0.8989 - val_loss: 0.0779 - val_accuracy: 0.9801 - val_precision: 0.9514 - val_recall: 0.9622\n", - "Epoch 82/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0977 - accuracy: 0.9691 - precision: 0.9689 - recall: 0.8976 - val_loss: 0.1189 - val_accuracy: 0.9636 - val_precision: 0.8843 - val_recall: 0.9679\n", - "Epoch 83/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1032 - accuracy: 0.9686 - precision: 0.9724 - recall: 0.8918 - val_loss: 0.1481 - val_accuracy: 0.9523 - val_precision: 0.8463 - val_recall: 0.9679\n", - "Epoch 84/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0898 - accuracy: 0.9713 - precision: 0.9706 - recall: 0.9056 - val_loss: 0.1526 - val_accuracy: 0.9549 - val_precision: 0.8489 - val_recall: 0.9773\n", - "Epoch 85/200\n", - "18458/18458 [==============================] - 3s 135us/sample - loss: 0.0930 - accuracy: 0.9711 - precision: 0.9694 - recall: 0.9056 - val_loss: 0.0901 - val_accuracy: 0.9783 - val_precision: 0.9378 - val_recall: 0.9698\n", - "Epoch 86/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0908 - accuracy: 0.9713 - precision: 0.9695 - recall: 0.9065 - val_loss: 0.0664 - val_accuracy: 0.9792 - val_precision: 0.9598 - val_recall: 0.9490\n", - "Epoch 87/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0961 - 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precision: 0.9704 - recall: 0.9068 - val_loss: 0.0771 - val_accuracy: 0.9792 - val_precision: 0.9512 - val_recall: 0.9584\n", - "Epoch 92/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0949 - accuracy: 0.9701 - precision: 0.9705 - recall: 0.9003 - val_loss: 0.1643 - val_accuracy: 0.9480 - val_precision: 0.8251 - val_recall: 0.9811\n", - "Epoch 93/200\n", - "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0939 - accuracy: 0.9699 - precision: 0.9707 - recall: 0.8994 - val_loss: 0.1503 - val_accuracy: 0.9536 - val_precision: 0.8436 - val_recall: 0.9792\n", - "Epoch 94/200\n", - "18458/18458 [==============================] - 3s 174us/sample - loss: 0.0853 - accuracy: 0.9726 - precision: 0.9722 - recall: 0.9095 - val_loss: 0.0682 - val_accuracy: 0.9809 - val_precision: 0.9550 - val_recall: 0.9622\n", - "Epoch 95/200\n", - "18458/18458 [==============================] - 3s 172us/sample - loss: 0.0918 - accuracy: 0.9735 - precision: 0.9742 - recall: 0.9114 - val_loss: 0.1143 - val_accuracy: 0.9675 - val_precision: 0.8914 - val_recall: 0.9773\n", - "Epoch 96/200\n", - "18458/18458 [==============================] - 3s 166us/sample - loss: 0.0991 - accuracy: 0.9674 - precision: 0.9636 - recall: 0.8953 - val_loss: 0.1964 - val_accuracy: 0.9380 - val_precision: 0.7915 - val_recall: 0.9905\n", - "Epoch 97/200\n", - "18458/18458 [==============================] - 3s 160us/sample - loss: 0.0984 - accuracy: 0.9678 - precision: 0.9659 - recall: 0.8946 - val_loss: 0.0652 - val_accuracy: 0.9814 - val_precision: 0.9602 - val_recall: 0.9584\n", - "Epoch 98/200\n", - "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0891 - accuracy: 0.9730 - precision: 0.9722 - recall: 0.9111 - val_loss: 0.0734 - val_accuracy: 0.9809 - val_precision: 0.9482 - val_recall: 0.9698\n", - "Epoch 99/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0890 - accuracy: 0.9712 - precision: 0.9681 - recall: 0.9077 - 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val_accuracy: 0.9818 - val_precision: 0.9586 - val_recall: 0.9622\n", - "Epoch 104/200\n", - "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0911 - accuracy: 0.9705 - precision: 0.9701 - recall: 0.9026 - val_loss: 0.1040 - val_accuracy: 0.9697 - val_precision: 0.8991 - val_recall: 0.9773\n", - "Epoch 105/200\n", - "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0922 - accuracy: 0.9706 - precision: 0.9694 - recall: 0.9035 - val_loss: 0.1581 - val_accuracy: 0.9519 - val_precision: 0.8382 - val_recall: 0.9792\n", - "Epoch 106/200\n", - "18458/18458 [==============================] - 3s 139us/sample - loss: 0.1069 - accuracy: 0.9667 - precision: 0.9635 - recall: 0.8925 - val_loss: 0.1421 - val_accuracy: 0.9567 - val_precision: 0.8557 - val_recall: 0.9754\n", - "Epoch 107/200\n", - "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0930 - accuracy: 0.9710 - precision: 0.9720 - recall: 0.9029 - val_loss: 0.1410 - val_accuracy: 0.9562 - val_precision: 0.8543 - val_recall: 0.9754\n", - "Epoch 108/200\n", - "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0886 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.1257 - val_accuracy: 0.9627 - val_precision: 0.8761 - val_recall: 0.9754\n", - "Epoch 109/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0888 - accuracy: 0.9717 - precision: 0.9712 - recall: 0.9068 - val_loss: 0.0702 - val_accuracy: 0.9818 - val_precision: 0.9534 - val_recall: 0.9679\n", - "Epoch 110/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0936 - accuracy: 0.9711 - precision: 0.9722 - recall: 0.9029 - val_loss: 0.0883 - val_accuracy: 0.9749 - val_precision: 0.9213 - val_recall: 0.9735\n", - "Epoch 111/200\n", - "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0896 - accuracy: 0.9719 - precision: 0.9712 - recall: 0.9077 - val_loss: 0.0853 - val_accuracy: 0.9775 - val_precision: 0.9328 - val_recall: 0.9716\n", - "Epoch 112/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0909 - accuracy: 0.9724 - precision: 0.9710 - recall: 0.9098 - val_loss: 0.1586 - val_accuracy: 0.9523 - val_precision: 0.8429 - val_recall: 0.9735\n", - "Epoch 113/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0875 - accuracy: 0.9717 - precision: 0.9719 - recall: 0.9061 - val_loss: 0.0689 - val_accuracy: 0.9809 - val_precision: 0.9602 - val_recall: 0.9565\n", - "Epoch 114/200\n", - "18458/18458 [==============================] - 3s 153us/sample - loss: 0.0836 - accuracy: 0.9737 - precision: 0.9758 - recall: 0.9107 - val_loss: 0.0657 - val_accuracy: 0.9818 - val_precision: 0.9518 - val_recall: 0.9698\n", - "Epoch 115/200\n", - "18458/18458 [==============================] - 3s 142us/sample - loss: 0.0921 - accuracy: 0.9711 - precision: 0.9708 - recall: 0.9042 - val_loss: 0.0702 - val_accuracy: 0.9805 - val_precision: 0.9498 - val_recall: 0.9660\n", - "Epoch 116/200\n", - "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0974 - accuracy: 0.9690 - precision: 0.9671 - recall: 0.8987 - val_loss: 0.1202 - val_accuracy: 0.9649 - val_precision: 0.8875 - val_recall: 0.9698\n", - "Epoch 117/200\n", - "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0850 - accuracy: 0.9722 - precision: 0.9717 - recall: 0.9084 - val_loss: 0.1045 - val_accuracy: 0.9714 - val_precision: 0.9069 - val_recall: 0.9754\n", - "Epoch 118/200\n", - "18458/18458 [==============================] - 3s 162us/sample - loss: 0.0857 - accuracy: 0.9741 - precision: 0.9733 - recall: 0.9151 - val_loss: 0.0758 - val_accuracy: 0.9809 - val_precision: 0.9499 - val_recall: 0.9679\n", - "Epoch 119/200\n", - "18458/18458 [==============================] - 3s 156us/sample - loss: 0.0863 - accuracy: 0.9729 - precision: 0.9729 - recall: 0.9100 - val_loss: 0.2024 - val_accuracy: 0.9315 - val_precision: 0.7732 - val_recall: 0.9924\n", - "Epoch 120/200\n", - "18458/18458 [==============================] - 3s 155us/sample - loss: 0.1031 - accuracy: 0.9690 - precision: 0.9694 - recall: 0.8966 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9458 - val_recall: 0.9244\n", - "Epoch 121/200\n", - "18458/18458 [==============================] - 3s 155us/sample - loss: 0.0880 - accuracy: 0.9724 - precision: 0.9712 - recall: 0.9098 - val_loss: 0.1191 - val_accuracy: 0.9662 - val_precision: 0.9005 - val_recall: 0.9584\n", - "Epoch 122/200\n", - "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0942 - accuracy: 0.9706 - precision: 0.9684 - recall: 0.9045 - val_loss: 0.1026 - val_accuracy: 0.9697 - val_precision: 0.9005 - val_recall: 0.9754\n", - "Epoch 123/200\n", - "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0876 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.0634 - val_accuracy: 0.9814 - val_precision: 0.9620 - val_recall: 0.9565\n", - "Epoch 124/200\n", - "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0854 - accuracy: 0.9725 - precision: 0.9715 - recall: 0.9098 - val_loss: 0.0870 - val_accuracy: 0.9736 - val_precision: 0.9179 - val_recall: 0.9716\n", - "Epoch 125/200\n", - "18458/18458 [==============================] - 3s 147us/sample - loss: 0.0901 - accuracy: 0.9721 - precision: 0.9717 - recall: 0.9079 - val_loss: 0.1402 - val_accuracy: 0.9541 - val_precision: 0.8484 - val_recall: 0.9735\n", - "Epoch 126/200\n", - "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0903 - accuracy: 0.9718 - precision: 0.9712 - recall: 0.9072 - val_loss: 0.1050 - val_accuracy: 0.9666 - val_precision: 0.8979 - val_recall: 0.9641\n", - "Epoch 127/200\n", - "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0899 - accuracy: 0.9718 - precision: 0.9721 - recall: 0.9063 - val_loss: 0.0627 - val_accuracy: 0.9775 - val_precision: 0.9818 - val_recall: 0.9187\n", - "Epoch 128/200\n", - "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0909 - accuracy: 0.9714 - precision: 0.9709 - recall: 0.9056 - val_loss: 0.1331 - val_accuracy: 0.9619 - val_precision: 0.8693 - val_recall: 0.9811\n", - "Epoch 129/200\n", - "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0987 - accuracy: 0.9680 - precision: 0.9681 - recall: 0.8936 - val_loss: 0.1068 - val_accuracy: 0.9666 - val_precision: 0.8897 - val_recall: 0.9754\n", - "Epoch 130/200\n", - "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0808 - accuracy: 0.9746 - precision: 0.9745 - recall: 0.9160 - val_loss: 0.0795 - val_accuracy: 0.9753 - val_precision: 0.9260 - val_recall: 0.9698\n", - "Epoch 131/200\n", - "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0899 - accuracy: 0.9722 - precision: 0.9698 - recall: 0.9100 - val_loss: 0.1077 - val_accuracy: 0.9623 - val_precision: 0.8932 - val_recall: 0.9490\n", - "Epoch 132/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0853 - accuracy: 0.9739 - precision: 0.9731 - recall: 0.9146 - val_loss: 0.1118 - val_accuracy: 0.9627 - val_precision: 0.8799 - val_recall: 0.9698\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Epoch 133/200\n", - "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0965 - accuracy: 0.9697 - precision: 0.9690 - recall: 0.8999 - val_loss: 0.1128 - val_accuracy: 0.9575 - val_precision: 0.8954 - val_recall: 0.9225\n", - "Epoch 134/200\n", - "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0885 - accuracy: 0.9717 - precision: 0.9682 - recall: 0.9098 - val_loss: 0.0859 - val_accuracy: 0.9701 - val_precision: 0.9064 - val_recall: 0.9698\n", - "Epoch 135/200\n", - "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0915 - accuracy: 0.9706 - precision: 0.9682 - recall: 0.9049 - val_loss: 0.0814 - val_accuracy: 0.9749 - val_precision: 0.9274 - val_recall: 0.9660\n", - "Epoch 136/200\n", - "18458/18458 [==============================] - 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val_precision: 0.8066 - val_recall: 0.9773\n", - "Epoch 165/200\n", - "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0893 - accuracy: 0.9721 - precision: 0.9689 - recall: 0.9107 - val_loss: 0.0724 - val_accuracy: 0.9805 - val_precision: 0.9465 - val_recall: 0.9698\n", - "Epoch 166/200\n", - "18458/18458 [==============================] - 2s 132us/sample - loss: 0.0803 - accuracy: 0.9741 - precision: 0.9719 - recall: 0.9164 - val_loss: 0.0907 - val_accuracy: 0.9701 - val_precision: 0.9244 - val_recall: 0.9471\n", - "Epoch 167/200\n", - "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0843 - accuracy: 0.9752 - precision: 0.9744 - recall: 0.9187 - val_loss: 0.0675 - val_accuracy: 0.9805 - val_precision: 0.9515 - val_recall: 0.9641\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Epoch 168/200\n", - "18458/18458 [==============================] - 2s 134us/sample - loss: 0.0885 - accuracy: 0.9733 - precision: 0.9723 - 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What can we learn from it? Behind the scenes, $\\texttt{stella}$ creates a table of the history output by each model run. What's in your history depends on your metrics. So, for example, the default metrics are 'accuracy', 'precision', and 'recall', so in our $\\texttt{cnn.history_table}$ we see columns for each of these values from the training set as well as from the validation set (the columns beginning with 'val_')." - ] - }, - { - "cell_type": "code", - "execution_count": 30, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "Table length=200\n", - "
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33837062.001372.11180698373372.2111965e-06
231017428.011361.11662942402430.999871
114794572.001357.46907674723180.012727063
139996019.001336.50187586954480.014939568
118327563.001369.85581146993420.45524606
" - ], - "text/plain": [ - "\n", - " tic gt tpeak pred_s0002 \n", - " float64 int64 float64 float32 \n", - "----------- ----- ------------------ -------------\n", - " 55269690.0 0 1332.7376590932145 0.0053598885\n", - "201795667.0 1 1373.0537959924561 1.0\n", - " 80453023.0 0 1374.3399511708512 0.00066155713\n", - "161172848.0 0 1343.1752241130807 0.020634037\n", - "231122278.0 0 1340.0770763736205 0.020502886\n", - " 25132694.0 0 1355.0857187085387 0.009274018\n", - " 31740375.0 1 1351.193163007814 0.99998176\n", - " 31852565.0 0 1332.3193510129825 0.016599169\n", - "220557560.0 1 1345.0766190177035 0.99853826\n", - " 31740375.0 0 1380.7584138286325 9.603994e-05\n", - " ... ... ... ...\n", - " 5727213.0 0 1377.555473552861 0.0006570381\n", - " 25132999.0 0 1375.6855870175875 0.057495333\n", - "176955267.0 1 1335.2901855122575 1.0\n", - "231910796.0 0 1365.9642105949472 0.0011209704\n", - "231831315.0 1 1370.6859209103193 1.0\n", - " 33837062.0 0 1372.1118069837337 2.2111965e-06\n", - "231017428.0 1 1361.1166294240243 0.999871\n", - "114794572.0 0 1357.4690767472318 0.012727063\n", - "139996019.0 0 1336.5018758695448 0.014939568\n", - "118327563.0 0 1369.8558114699342 0.45524606" - ] - }, - "execution_count": 31, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "cnn.val_pred_table" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We can visualize it this way, by plotting the time of flare peak versus the prediction of being a flare as determined by the CNN. This can be thought of as a probability. The points are colored by the ground truth of if that point is a flare or not as labeled in the initial catalog." - ] - }, - { - "cell_type": "code", - "execution_count": 32, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", 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" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(10,4))\n", - "plt.scatter(cnn.val_pred_table['tpeak'], cnn.val_pred_table['pred_s0002'],\n", - " c=cnn.val_pred_table['gt'], vmin=0, vmax=1)\n", - "plt.xlabel('Tpeak [BJD - 2457000]')\n", - "plt.ylabel('Probability of Flare')\n", - "plt.colorbar(label='Ground Truth');" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Most of the points with high probabilities are actually flares (ground truth = 1), which is great! The CNN is not perfect, but here is where ensembling a bunch of different models with different initial random seeds. By averaging across models, you can beat down the number of false positives (no flares with high probabilities) and false negatives (flares with low probabilities)." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### 1.3 Evaluating your Model" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "How do you know if the model you created and trained is good? There are a few different metrics you can look at. The first is looking at your loss and accuracy histories. Here are some features you should look for:\n", - "\n", - "- If your training and validation loss smoothly decline and flatten out at a low number, that's good!\n", - "\n", - "- If your validation loss traces your training loss, that's good!\n", - "\n", - "- If your validation loss starts to increase, your model is beginning to overfit. Rerun the model for fewer epochs and this should solve the issue." - ] - }, - { - "cell_type": "code", - "execution_count": 33, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(7,4))\n", - "plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3)\n", - "plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3)\n", - "plt.xlabel('Epochs')\n", - "plt.ylabel('Loss')\n", - "plt.legend();" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Some of the same rules as above apply here:\n", - "\n", - "- If your accuracy increases smoothly and levels out at a high number, that's good! It means your model is at that leveling value % accuracy." - ] - }, - { - "cell_type": "code", - "execution_count": 35, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(7,4))\n", - "plt.plot(cnn.history_table['accuracy_s0002'], 'k', label='Training', lw=3)\n", - "plt.plot(cnn.history_table['val_accuracy_s0002'], 'darkorange', label='Validation', lw=3)\n", - "plt.xlabel('Epochs')\n", - "plt.ylabel('Accuracy')\n", - "plt.legend();" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### 1.4 Predicting Flares in your Data" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "The function to predict on light curves takes care of the pre-processing for you. All you have to do is pass in an array of times, fluxes, and flux errors. So load in your files in whatever manner you like. For this example, we'll call a light curve using lightkurve." - ] - }, - { - "cell_type": "code", - "execution_count": 37, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", - " LightkurveWarning)\n" - ] - }, - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 37, - "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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\n", 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" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "#### create a lightkurve for a two minute target here for the example\n", - "from lightkurve.search import search_lightcurvefile\n", - "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", - "lc = lc.download().PDCSAP_FLUX\n", - "lc.plot()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Now we can use the model we saved to predict flares on new light curves! This is where it becomes important to keep track of your models and your output directory. To be extra sure you know what model you're using, in order to predict on new light curves you $\\textit{must}$ input the model filename." - ] - }, - { - "cell_type": "code", - "execution_count": 38, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "100%|██████████| 1/1 [00:00<00:00, 1.29it/s]\n" - ] - } - ], - "source": [ - "cnn.predict(modelname='/Users/arcticfox/Desktop/results/ensemble_s0002_i0050_b0.73.h5',\n", - " times=lc.time, \n", - " fluxes=lc.flux, \n", - " errs=lc.flux_err)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Et voila... Predictions!" - ] - }, - { - "cell_type": "code", - "execution_count": 39, - "metadata": { - "scrolled": true - }, - "outputs": [ - { - "data": { - "image/png": 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\n", 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" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(14,4))\n", - "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", - " c=cnn.predictions[0], vmin=0, vmax=1)\n", - "plt.colorbar(label='Probability of Flare')\n", - "plt.xlabel('Time [BJD-2457000]')\n", - "plt.ylabel('Normalized Flux')\n", - "plt.title('TIC {}'.format(lc.targetid));" - ] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.7.3" - } - }, - "nbformat": 4, - "nbformat_minor": 2 -} +{"cells": [{"cell_type": "markdown", "metadata": {}, "source": ["### Creating A New CNN"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Hi! Welcome to $\\texttt{stella}$, a package to identify stellar flares using $\\textit{TESS}$ two-minute data. Here, we'll run through an example of how to create a convolutional neural network (CNN) model and how to use it to predict where flares are in your own light curves. Let's get started!"]}, {"cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": ["import os, sys\n", "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", "import stella\n", "import numpy as np\n", "from tqdm import tqdm_notebook\n", "import matplotlib.pyplot as plt\n", "\n", "plt.rcParams['font.size'] = 20"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.1 The Training Set"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For this network, we'll be using the flare catalog presented in Günther et al. (2020), which were identified and hand-labeled using all stars observed at two-minute cadence in $\\textit{TESS}$ Sectors 1 and 2. The catalog and the light curves can be downloaded through $\\texttt{stella}$ with the following:"]}, {"cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["WARNING: AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future. [astropy.io.ascii.ui]\n", "WARNING: Logging before flag parsing goes to stderr.\n", "W0714 08:45:08.602910 4409996736 logger.py:204] AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future.\n"]}], "source": ["download = stella.DownloadSets(fn_dir='.')\n", "download.download_catalog()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Et voila! A table of flares. For this demo, we'll only be using a subset of targets. Please ignore this when creating your own CNN!!\n", "\n", "And we'll download that subset of light curves."]}, {"cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": [" 0%| | 0/5 [00:00"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["ind_pc = np.where(ds.train_labels==1)[0] # Flares\n", "ind_nc = np.where(ds.train_labels==0)[0] # No flares\n", "\n", "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), \n", " sharex=True, sharey=True)\n", "ax1.plot(ds.train_data[ind_pc[10]], 'r')\n", "ax1.set_title('Flare')\n", "ax1.set_xlabel('Cadences')\n", "ax2.plot(ds.train_data[ind_nc[10]], 'k')\n", "ax2.set_title('No Flare')\n", "ax2.set_xlabel('Cadences');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["That definitely looks like a flare on the left and definitely doesn't on the right!"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.2 Creating & Training a Model"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Step 1. Specifiy a directory where you'd like your models to be saved to. "]}, {"cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [], "source": ["OUT_DIR = '/Users/arcticfox/Desktop/results/'"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Step 2. Initialize the class! Call $\\texttt{stella.ConvNN()}$ and pass in your directory and the $\\texttt{stella.DataSet}$ object. If you're feeling adventerous, this is also the step where you can pass in a customized CNN architecture by passing in $\\textit{layers}$, and what $\\textit{optimizer}$, $\\textit{metrics}$, and $\\textit{loss}$ function you want to use. The default for each of these variables are described in the associated paper. "]}, {"cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": ["cnn = stella.ConvNN(output_dir=OUT_DIR,\n", " ds=ds)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["To train your model, simply call $\\texttt{cnn.train_models()}$. By default, this will train a single model over 350 epochs and will pass in a batch size = 64 (which means the CNN will see 64 light curves at a time while training) and use an initial random seed = 2. It's important to keep track of your random seeds so you can reproduce models later, if wanted. Calling this function will also predict on the validation set to give you an idea of how well your CNN is doing. \n\nHowever, if you pass in a list of seeds, then this function will train len(seeds) many models over the same number of epochs. This is useful for $\\textit{ensembling}$, or running a bunch of models and averaging the predicted values over them. \n\nThe models you create will automatically be saved to your output directory in the following file format: 'ensemble_s{0:04d}_i{1:04d}_b{2}.keras'.format(seed, epochs, frac_balance)\n\nFor this tutorial, we will train the CNN for 50 epochs, however we generally recommend training for $\\textbf{at least 300 epochs}$ or until signs of overfitting are seen in the metrics. More information on that below."]}, {"cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [{"name": "stdout", "output_type": "stream", "text": ["Model: \"sequential\"\n", "_________________________________________________________________\n", "Layer (type) Output Shape Param # \n", "=================================================================\n", "conv1d (Conv1D) (None, 200, 16) 128 \n", "_________________________________________________________________\n", "max_pooling1d (MaxPooling1D) (None, 100, 16) 0 \n", "_________________________________________________________________\n", "dropout (Dropout) (None, 100, 16) 0 \n", "_________________________________________________________________\n", "conv1d_1 (Conv1D) (None, 100, 64) 3136 \n", "_________________________________________________________________\n", "max_pooling1d_1 (MaxPooling1 (None, 50, 64) 0 \n", "_________________________________________________________________\n", "dropout_1 (Dropout) (None, 50, 64) 0 \n", "_________________________________________________________________\n", "flatten (Flatten) (None, 3200) 0 \n", "_________________________________________________________________\n", "dense (Dense) (None, 32) 102432 \n", "_________________________________________________________________\n", "dropout_2 (Dropout) (None, 32) 0 \n", "_________________________________________________________________\n", "dense_1 (Dense) (None, 1) 33 \n", "=================================================================\n", "Total params: 105,729\n", "Trainable params: 105,729\n", "Non-trainable params: 0\n", "_________________________________________________________________\n", "Train on 18458 samples, validate on 2307 samples\n", "Epoch 1/200\n", "18458/18458 [==============================] - 3s 174us/sample - loss: 0.5494 - accuracy: 0.7645 - precision: 0.2500 - recall: 2.3020e-04 - val_loss: 0.5289 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", "Epoch 2/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.5324 - accuracy: 0.7647 - precision: 0.0000e+00 - recall: 0.0000e+00 - val_loss: 0.4919 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", "Epoch 3/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.4737 - accuracy: 0.7863 - precision: 0.9761 - recall: 0.0942 - val_loss: 0.3863 - val_accuracy: 0.8466 - val_precision: 0.9944 - val_recall: 0.3327\n", "Epoch 4/200\n", "18458/18458 [==============================] - 3s 139us/sample - loss: 0.3604 - accuracy: 0.8620 - precision: 0.9653 - recall: 0.4291 - val_loss: 0.3166 - val_accuracy: 0.8643 - val_precision: 0.9865 - val_recall: 0.4140\n", "Epoch 5/200\n", "18458/18458 [==============================] - 3s 154us/sample - loss: 0.3120 - accuracy: 0.8820 - precision: 0.9577 - recall: 0.5216 - val_loss: 0.2419 - val_accuracy: 0.9016 - val_precision: 0.9809 - val_recall: 0.5822\n", "Epoch 6/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.2938 - accuracy: 0.8948 - precision: 0.9475 - recall: 0.5854 - val_loss: 0.2647 - val_accuracy: 0.8882 - val_precision: 0.9892 - val_recall: 0.5180\n", "Epoch 7/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.2628 - accuracy: 0.9055 - precision: 0.9514 - recall: 0.6308 - val_loss: 0.2178 - val_accuracy: 0.9137 - val_precision: 0.9797 - val_recall: 0.6371\n", "Epoch 8/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.2715 - accuracy: 0.9031 - precision: 0.9422 - recall: 0.6268 - val_loss: 0.2429 - val_accuracy: 0.9068 - val_precision: 0.9816 - val_recall: 0.6049\n", "Epoch 9/200\n", "18458/18458 [==============================] - 3s 147us/sample - loss: 0.2567 - accuracy: 0.9083 - precision: 0.9311 - recall: 0.6593 - val_loss: 0.2139 - val_accuracy: 0.9272 - val_precision: 0.9640 - val_recall: 0.7089\n", "Epoch 10/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.2447 - accuracy: 0.9140 - precision: 0.9230 - recall: 0.6924 - val_loss: 0.2234 - val_accuracy: 0.9272 - val_precision: 0.9593 - val_recall: 0.7127\n", "Epoch 11/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.2286 - accuracy: 0.9192 - precision: 0.9242 - recall: 0.7155 - val_loss: 0.1910 - val_accuracy: 0.9332 - val_precision: 0.9518 - val_recall: 0.7467\n", "Epoch 12/200\n", "18458/18458 [==============================] - 2s 127us/sample - loss: 0.2241 - accuracy: 0.9227 - precision: 0.9244 - recall: 0.7316 - val_loss: 0.1881 - val_accuracy: 0.9276 - val_precision: 0.9525 - val_recall: 0.7202\n", "Epoch 13/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.2025 - accuracy: 0.9306 - precision: 0.9327 - recall: 0.7599 - val_loss: 0.1686 - val_accuracy: 0.9371 - val_precision: 0.9444 - val_recall: 0.7713\n", "Epoch 14/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.2141 - accuracy: 0.9288 - precision: 0.9314 - recall: 0.7530 - val_loss: 0.1662 - val_accuracy: 0.9371 - val_precision: 0.9528 - val_recall: 0.7637\n", "Epoch 15/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.2016 - accuracy: 0.9320 - precision: 0.9282 - recall: 0.7705 - val_loss: 0.2023 - val_accuracy: 0.9224 - val_precision: 0.9730 - val_recall: 0.6805\n", "Epoch 16/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.2043 - accuracy: 0.9303 - precision: 0.9245 - recall: 0.7666 - val_loss: 0.1942 - val_accuracy: 0.9306 - val_precision: 0.9792 - val_recall: 0.7127\n", "Epoch 17/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1916 - accuracy: 0.9362 - precision: 0.9366 - recall: 0.7820 - val_loss: 0.1506 - val_accuracy: 0.9458 - val_precision: 0.9633 - val_recall: 0.7940\n", "Epoch 18/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1894 - accuracy: 0.9370 - precision: 0.9364 - recall: 0.7857 - val_loss: 0.1658 - val_accuracy: 0.9363 - val_precision: 0.9848 - val_recall: 0.7335\n", "Epoch 19/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1748 - accuracy: 0.9426 - precision: 0.9460 - recall: 0.8020 - val_loss: 0.1541 - val_accuracy: 0.9450 - val_precision: 0.9855 - val_recall: 0.7713\n", "Epoch 20/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1772 - accuracy: 0.9430 - precision: 0.9487 - recall: 0.8011 - val_loss: 0.1432 - val_accuracy: 0.9484 - val_precision: 0.9724 - val_recall: 0.7977\n", "Epoch 21/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1881 - accuracy: 0.9385 - precision: 0.9378 - recall: 0.7912 - val_loss: 0.1620 - val_accuracy: 0.9402 - val_precision: 0.9780 - val_recall: 0.7561\n", "Epoch 22/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1757 - accuracy: 0.9428 - precision: 0.9489 - recall: 0.8002 - val_loss: 0.1311 - val_accuracy: 0.9567 - val_precision: 0.9673 - val_recall: 0.8393\n", "Epoch 23/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1633 - accuracy: 0.9491 - precision: 0.9568 - recall: 0.8207 - val_loss: 0.1282 - val_accuracy: 0.9575 - val_precision: 0.9615 - val_recall: 0.8488\n", "Epoch 24/200\n", "18458/18458 [==============================] - 2s 129us/sample - loss: 0.1653 - accuracy: 0.9467 - precision: 0.9546 - recall: 0.8124 - val_loss: 0.1277 - val_accuracy: 0.9645 - val_precision: 0.9786 - val_recall: 0.8639\n", "Epoch 25/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1575 - accuracy: 0.9516 - precision: 0.9600 - recall: 0.8290 - val_loss: 0.1345 - val_accuracy: 0.9714 - val_precision: 0.9715 - val_recall: 0.9017\n", "Epoch 26/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1517 - accuracy: 0.9518 - precision: 0.9569 - recall: 0.8326 - val_loss: 0.1194 - val_accuracy: 0.9718 - val_precision: 0.9696 - val_recall: 0.9055\n", "Epoch 27/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1546 - accuracy: 0.9519 - precision: 0.9567 - recall: 0.8336 - val_loss: 0.1546 - val_accuracy: 0.9714 - val_precision: 0.9530 - val_recall: 0.9206\n", "Epoch 28/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1399 - accuracy: 0.9561 - precision: 0.9614 - recall: 0.8476 - val_loss: 0.1711 - val_accuracy: 0.9710 - val_precision: 0.9262 - val_recall: 0.9490\n", "Epoch 29/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1476 - accuracy: 0.9546 - precision: 0.9599 - recall: 0.8423 - val_loss: 0.1175 - val_accuracy: 0.9632 - val_precision: 0.9723 - val_recall: 0.8639\n", "Epoch 30/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1420 - accuracy: 0.9562 - precision: 0.9585 - recall: 0.8506 - val_loss: 0.1119 - val_accuracy: 0.9697 - val_precision: 0.9713 - val_recall: 0.8941\n", "Epoch 31/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1488 - accuracy: 0.9539 - precision: 0.9561 - recall: 0.8430 - val_loss: 0.1121 - val_accuracy: 0.9736 - val_precision: 0.9680 - val_recall: 0.9149\n", "Epoch 32/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1413 - accuracy: 0.9567 - precision: 0.9624 - recall: 0.8492 - val_loss: 0.1030 - val_accuracy: 0.9701 - val_precision: 0.9733 - val_recall: 0.8941\n", "Epoch 33/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1398 - accuracy: 0.9547 - precision: 0.9580 - recall: 0.8444 - val_loss: 0.1127 - val_accuracy: 0.9775 - val_precision: 0.9649 - val_recall: 0.9357\n", "Epoch 34/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1326 - accuracy: 0.9582 - precision: 0.9625 - recall: 0.8559 - val_loss: 0.1092 - val_accuracy: 0.9775 - val_precision: 0.9704 - val_recall: 0.9301\n", "Epoch 35/200\n", "18458/18458 [==============================] - 3s 186us/sample - loss: 0.1385 - accuracy: 0.9577 - precision: 0.9643 - recall: 0.8517 - val_loss: 0.1370 - val_accuracy: 0.9740 - val_precision: 0.9383 - val_recall: 0.9490\n", "Epoch 36/200\n", "18458/18458 [==============================] - 4s 207us/sample - loss: 0.1301 - accuracy: 0.9604 - precision: 0.9672 - recall: 0.8610 - val_loss: 0.1323 - val_accuracy: 0.9567 - val_precision: 0.9633 - val_recall: 0.8431\n", "Epoch 37/200\n", "18458/18458 [==============================] - 4s 192us/sample - loss: 0.1275 - accuracy: 0.9605 - precision: 0.9626 - recall: 0.8658 - val_loss: 0.1484 - val_accuracy: 0.9749 - val_precision: 0.9305 - val_recall: 0.9622\n", "Epoch 38/200\n", "18458/18458 [==============================] - 3s 168us/sample - loss: 0.1423 - accuracy: 0.9550 - precision: 0.9549 - recall: 0.8490 - val_loss: 0.1096 - val_accuracy: 0.9684 - val_precision: 0.9653 - val_recall: 0.8941\n", "Epoch 39/200\n", "18458/18458 [==============================] - 3s 146us/sample - loss: 0.1412 - accuracy: 0.9543 - precision: 0.9548 - recall: 0.8460 - val_loss: 0.1397 - val_accuracy: 0.9701 - val_precision: 0.9212 - val_recall: 0.9509\n", "Epoch 40/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1285 - accuracy: 0.9598 - precision: 0.9649 - recall: 0.8605 - val_loss: 0.1038 - val_accuracy: 0.9679 - val_precision: 0.9577 - val_recall: 0.8998\n", "Epoch 41/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1324 - accuracy: 0.9584 - precision: 0.9625 - recall: 0.8568 - val_loss: 0.1238 - val_accuracy: 0.9757 - val_precision: 0.9355 - val_recall: 0.9603\n", "Epoch 42/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1273 - accuracy: 0.9613 - precision: 0.9635 - recall: 0.8686 - val_loss: 0.2219 - val_accuracy: 0.9376 - val_precision: 0.7966 - val_recall: 0.9773\n", "Epoch 43/200\n", "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1220 - accuracy: 0.9625 - precision: 0.9670 - recall: 0.8702 - val_loss: 0.0966 - val_accuracy: 0.9701 - val_precision: 0.9832 - val_recall: 0.8847\n", "Epoch 44/200\n", "18458/18458 [==============================] - 3s 152us/sample - loss: 0.1265 - accuracy: 0.9610 - precision: 0.9658 - recall: 0.8651 - val_loss: 0.0997 - val_accuracy: 0.9697 - val_precision: 0.9752 - val_recall: 0.8904\n", "Epoch 45/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1268 - accuracy: 0.9615 - precision: 0.9633 - recall: 0.8695 - val_loss: 0.0941 - val_accuracy: 0.9710 - val_precision: 0.9676 - val_recall: 0.9036\n", "Epoch 46/200\n", "18458/18458 [==============================] - 3s 149us/sample - loss: 0.1285 - accuracy: 0.9601 - precision: 0.9635 - recall: 0.8633 - val_loss: 0.1479 - val_accuracy: 0.9684 - val_precision: 0.9028 - val_recall: 0.9660\n", "Epoch 47/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1328 - accuracy: 0.9585 - precision: 0.9571 - recall: 0.8623 - val_loss: 0.1346 - val_accuracy: 0.9658 - val_precision: 0.9151 - val_recall: 0.9376\n", "Epoch 48/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.1177 - accuracy: 0.9627 - precision: 0.9668 - recall: 0.8713 - val_loss: 0.1043 - val_accuracy: 0.9770 - val_precision: 0.9440 - val_recall: 0.9565\n", "Epoch 49/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1247 - accuracy: 0.9613 - precision: 0.9649 - recall: 0.8669 - val_loss: 0.0888 - val_accuracy: 0.9705 - val_precision: 0.9792 - val_recall: 0.8904\n", "Epoch 50/200\n", "18458/18458 [==============================] - 3s 159us/sample - loss: 0.1171 - accuracy: 0.9642 - precision: 0.9668 - recall: 0.8780 - val_loss: 0.0991 - val_accuracy: 0.9701 - val_precision: 0.9812 - val_recall: 0.8866\n", "Epoch 51/200\n", "18458/18458 [==============================] - 3s 169us/sample - loss: 0.1190 - accuracy: 0.9638 - precision: 0.9674 - recall: 0.8755 - val_loss: 0.1182 - val_accuracy: 0.9723 - val_precision: 0.9204 - val_recall: 0.9622\n", "Epoch 52/200\n", "18458/18458 [==============================] - 3s 161us/sample - loss: 0.1179 - accuracy: 0.9628 - precision: 0.9635 - recall: 0.8752 - val_loss: 0.1217 - val_accuracy: 0.9627 - val_precision: 0.9743 - val_recall: 0.8601\n", "Epoch 53/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1166 - accuracy: 0.9632 - precision: 0.9671 - recall: 0.8734 - val_loss: 0.1692 - val_accuracy: 0.9649 - val_precision: 0.8836 - val_recall: 0.9754\n", "Epoch 54/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1164 - accuracy: 0.9627 - precision: 0.9661 - recall: 0.8720 - val_loss: 0.0974 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", "Epoch 55/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1215 - accuracy: 0.9627 - precision: 0.9659 - recall: 0.8725 - val_loss: 0.1093 - val_accuracy: 0.9766 - val_precision: 0.9406 - val_recall: 0.9584\n", "Epoch 56/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1217 - accuracy: 0.9619 - precision: 0.9636 - recall: 0.8709 - val_loss: 0.0962 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", "Epoch 57/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1147 - accuracy: 0.9635 - precision: 0.9672 - recall: 0.8748 - val_loss: 0.1161 - val_accuracy: 0.9744 - val_precision: 0.9288 - val_recall: 0.9622\n", "Epoch 58/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.1266 - accuracy: 0.9596 - precision: 0.9610 - recall: 0.8633 - val_loss: 0.1003 - val_accuracy: 0.9697 - val_precision: 0.9674 - val_recall: 0.8979\n", "Epoch 59/200\n", "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1082 - accuracy: 0.9647 - precision: 0.9641 - recall: 0.8831 - val_loss: 0.0879 - val_accuracy: 0.9710 - val_precision: 0.9833 - val_recall: 0.8885\n", "Epoch 60/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1127 - accuracy: 0.9633 - precision: 0.9636 - recall: 0.8773 - val_loss: 0.0904 - val_accuracy: 0.9727 - val_precision: 0.9854 - val_recall: 0.8941\n", "Epoch 61/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1044 - accuracy: 0.9679 - precision: 0.9688 - recall: 0.8923 - val_loss: 0.1206 - val_accuracy: 0.9688 - val_precision: 0.9044 - val_recall: 0.9660\n", "Epoch 62/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1095 - accuracy: 0.9641 - precision: 0.9619 - recall: 0.8824 - val_loss: 0.1610 - val_accuracy: 0.9545 - val_precision: 0.8522 - val_recall: 0.9698\n", "Epoch 63/200\n"]}, {"name": "stdout", "output_type": "stream", "text": ["18458/18458 [==============================] - 3s 140us/sample - loss: 0.0996 - accuracy: 0.9681 - precision: 0.9686 - recall: 0.8936 - val_loss: 0.0970 - val_accuracy: 0.9775 - val_precision: 0.9425 - val_recall: 0.9603\n", "Epoch 64/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1073 - accuracy: 0.9670 - precision: 0.9670 - recall: 0.8900 - val_loss: 0.0922 - val_accuracy: 0.9744 - val_precision: 0.9368 - val_recall: 0.9527\n", "Epoch 65/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1280 - accuracy: 0.9597 - precision: 0.9658 - recall: 0.8591 - val_loss: 0.1154 - val_accuracy: 0.9688 - val_precision: 0.9117 - val_recall: 0.9565\n", "Epoch 66/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1054 - accuracy: 0.9672 - precision: 0.9722 - recall: 0.8860 - val_loss: 0.0749 - val_accuracy: 0.9766 - val_precision: 0.9612 - val_recall: 0.9357\n", "Epoch 67/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1024 - accuracy: 0.9691 - precision: 0.9682 - recall: 0.8983 - val_loss: 0.0882 - val_accuracy: 0.9723 - val_precision: 0.9412 - val_recall: 0.9376\n", "Epoch 68/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1017 - accuracy: 0.9684 - precision: 0.9709 - recall: 0.8923 - val_loss: 0.0765 - val_accuracy: 0.9792 - val_precision: 0.9529 - val_recall: 0.9565\n", "Epoch 69/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1056 - accuracy: 0.9665 - precision: 0.9662 - recall: 0.8886 - val_loss: 0.1364 - val_accuracy: 0.9645 - val_precision: 0.8847 - val_recall: 0.9716\n", "Epoch 70/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1099 - accuracy: 0.9668 - precision: 0.9670 - recall: 0.8893 - val_loss: 0.1352 - val_accuracy: 0.9619 - val_precision: 0.8769 - val_recall: 0.9698\n", "Epoch 71/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1013 - accuracy: 0.9669 - precision: 0.9670 - recall: 0.8897 - val_loss: 0.0828 - val_accuracy: 0.9796 - val_precision: 0.9513 - val_recall: 0.9603\n", "Epoch 72/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1045 - accuracy: 0.9680 - precision: 0.9695 - recall: 0.8923 - val_loss: 0.0694 - val_accuracy: 0.9766 - val_precision: 0.9837 - val_recall: 0.9130\n", "Epoch 73/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1014 - accuracy: 0.9668 - precision: 0.9674 - recall: 0.8888 - val_loss: 0.1153 - val_accuracy: 0.9671 - val_precision: 0.8953 - val_recall: 0.9698\n", "Epoch 74/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1091 - accuracy: 0.9641 - precision: 0.9663 - recall: 0.8782 - val_loss: 0.0874 - val_accuracy: 0.9753 - val_precision: 0.9664 - val_recall: 0.9244\n", "Epoch 75/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0947 - accuracy: 0.9706 - precision: 0.9698 - recall: 0.9031 - val_loss: 0.1204 - val_accuracy: 0.9593 - val_precision: 0.9801 - val_recall: 0.8393\n", "Epoch 76/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1010 - accuracy: 0.9691 - precision: 0.9720 - recall: 0.8946 - val_loss: 0.0929 - val_accuracy: 0.9783 - val_precision: 0.9362 - val_recall: 0.9716\n", "Epoch 77/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0931 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.0737 - val_accuracy: 0.9770 - val_precision: 0.9837 - val_recall: 0.9149\n", "Epoch 78/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0983 - accuracy: 0.9686 - precision: 0.9698 - recall: 0.8946 - val_loss: 0.0979 - val_accuracy: 0.9757 - val_precision: 0.9261 - val_recall: 0.9716\n", "Epoch 79/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0980 - accuracy: 0.9687 - precision: 0.9712 - recall: 0.8936 - val_loss: 0.0732 - val_accuracy: 0.9753 - val_precision: 0.9609 - val_recall: 0.9301\n", "Epoch 80/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0974 - 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val_recall: 0.9754\n", "Epoch 118/200\n", "18458/18458 [==============================] - 3s 162us/sample - loss: 0.0857 - accuracy: 0.9741 - precision: 0.9733 - recall: 0.9151 - val_loss: 0.0758 - val_accuracy: 0.9809 - val_precision: 0.9499 - val_recall: 0.9679\n", "Epoch 119/200\n", "18458/18458 [==============================] - 3s 156us/sample - loss: 0.0863 - accuracy: 0.9729 - precision: 0.9729 - recall: 0.9100 - val_loss: 0.2024 - val_accuracy: 0.9315 - val_precision: 0.7732 - val_recall: 0.9924\n", "Epoch 120/200\n", "18458/18458 [==============================] - 3s 155us/sample - loss: 0.1031 - accuracy: 0.9690 - precision: 0.9694 - recall: 0.8966 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9458 - val_recall: 0.9244\n", "Epoch 121/200\n", "18458/18458 [==============================] - 3s 155us/sample - loss: 0.0880 - accuracy: 0.9724 - precision: 0.9712 - recall: 0.9098 - val_loss: 0.1191 - val_accuracy: 0.9662 - val_precision: 0.9005 - val_recall: 0.9584\n", "Epoch 122/200\n", "18458/18458 [==============================] - 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precision: 0.9682 - recall: 0.9098 - val_loss: 0.0859 - val_accuracy: 0.9701 - val_precision: 0.9064 - val_recall: 0.9698\n", "Epoch 135/200\n", "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0915 - accuracy: 0.9706 - precision: 0.9682 - recall: 0.9049 - val_loss: 0.0814 - val_accuracy: 0.9749 - val_precision: 0.9274 - val_recall: 0.9660\n", "Epoch 136/200\n", "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0927 - accuracy: 0.9712 - precision: 0.9699 - recall: 0.9058 - val_loss: 0.1020 - val_accuracy: 0.9688 - val_precision: 0.8988 - val_recall: 0.9735\n", "Epoch 137/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0865 - accuracy: 0.9732 - precision: 0.9725 - recall: 0.9121 - val_loss: 0.0615 - val_accuracy: 0.9822 - val_precision: 0.9552 - val_recall: 0.9679\n", "Epoch 138/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0812 - accuracy: 0.9752 - precision: 0.9741 - 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accuracy: 0.9756 - precision: 0.9739 - recall: 0.9208 - val_loss: 0.1130 - val_accuracy: 0.9736 - val_precision: 0.9224 - val_recall: 0.9660\n", "Epoch 160/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0873 - accuracy: 0.9726 - precision: 0.9722 - recall: 0.9098 - val_loss: 0.1625 - val_accuracy: 0.9484 - val_precision: 0.8213 - val_recall: 0.9905\n", "Epoch 161/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0889 - accuracy: 0.9708 - precision: 0.9696 - recall: 0.9042 - val_loss: 0.1490 - val_accuracy: 0.9510 - val_precision: 0.8344 - val_recall: 0.9811\n", "Epoch 162/200\n", "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0771 - accuracy: 0.9758 - precision: 0.9735 - recall: 0.9222 - val_loss: 0.0893 - val_accuracy: 0.9740 - val_precision: 0.9180 - val_recall: 0.9735\n", "Epoch 163/200\n", "18458/18458 [==============================] - 2s 127us/sample - loss: 0.0778 - accuracy: 0.9752 - precision: 0.9725 - recall: 0.9208 - val_loss: 0.1083 - val_accuracy: 0.9645 - val_precision: 0.8834 - val_recall: 0.9735\n", "Epoch 164/200\n", "18458/18458 [==============================] - 2s 128us/sample - loss: 0.0917 - accuracy: 0.9722 - precision: 0.9738 - recall: 0.9061 - val_loss: 0.1728 - val_accuracy: 0.9410 - val_precision: 0.8066 - val_recall: 0.9773\n", "Epoch 165/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0893 - accuracy: 0.9721 - precision: 0.9689 - recall: 0.9107 - val_loss: 0.0724 - val_accuracy: 0.9805 - val_precision: 0.9465 - val_recall: 0.9698\n", "Epoch 166/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.0803 - accuracy: 0.9741 - precision: 0.9719 - recall: 0.9164 - val_loss: 0.0907 - val_accuracy: 0.9701 - val_precision: 0.9244 - val_recall: 0.9471\n", "Epoch 167/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0843 - accuracy: 0.9752 - precision: 0.9744 - recall: 0.9187 - val_loss: 0.0675 - val_accuracy: 0.9805 - val_precision: 0.9515 - val_recall: 0.9641\n"]}, {"name": "stdout", "output_type": "stream", "text": ["Epoch 168/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.0885 - accuracy: 0.9733 - precision: 0.9723 - recall: 0.9128 - val_loss: 0.2243 - val_accuracy: 0.9207 - val_precision: 0.7464 - val_recall: 0.9905\n", "Epoch 169/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0760 - accuracy: 0.9772 - precision: 0.9778 - recall: 0.9240 - val_loss: 0.1398 - val_accuracy: 0.9545 - val_precision: 0.8464 - val_recall: 0.9792\n", "Epoch 170/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0936 - accuracy: 0.9717 - precision: 0.9716 - recall: 0.9063 - val_loss: 0.1020 - val_accuracy: 0.9649 - val_precision: 0.9870 - val_recall: 0.8582\n", "Epoch 171/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0839 - accuracy: 0.9727 - precision: 0.9724 - recall: 0.9098 - val_loss: 0.0609 - val_accuracy: 0.9818 - val_precision: 0.9728 - val_recall: 0.9471\n", "Epoch 172/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0874 - accuracy: 0.9721 - precision: 0.9717 - recall: 0.9079 - val_loss: 0.0986 - val_accuracy: 0.9684 - val_precision: 0.8972 - val_recall: 0.9735\n", "Epoch 173/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0808 - accuracy: 0.9742 - precision: 0.9724 - recall: 0.9164 - val_loss: 0.0894 - val_accuracy: 0.9727 - val_precision: 0.9146 - val_recall: 0.9716\n", "Epoch 174/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0875 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.1509 - val_accuracy: 0.9471 - val_precision: 0.9880 - val_recall: 0.7788\n", "Epoch 175/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0845 - accuracy: 0.9733 - precision: 0.9739 - recall: 0.9111 - val_loss: 0.1013 - val_accuracy: 0.9666 - val_precision: 0.8897 - val_recall: 0.9754\n", "Epoch 176/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0906 - accuracy: 0.9718 - precision: 0.9721 - recall: 0.9063 - val_loss: 0.0845 - val_accuracy: 0.9762 - val_precision: 0.9293 - val_recall: 0.9698\n", "Epoch 177/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0943 - accuracy: 0.9703 - precision: 0.9691 - recall: 0.9026 - val_loss: 0.1231 - val_accuracy: 0.9580 - val_precision: 0.8636 - val_recall: 0.9698\n", "Epoch 178/200\n", "18458/18458 [==============================] - 2s 127us/sample - loss: 0.0820 - accuracy: 0.9752 - precision: 0.9741 - recall: 0.9190 - val_loss: 0.0791 - val_accuracy: 0.9731 - val_precision: 0.9238 - val_recall: 0.9622\n", "Epoch 179/200\n", "18458/18458 [==============================] - 2s 128us/sample - loss: 0.0810 - accuracy: 0.9746 - precision: 0.9736 - recall: 0.9171 - val_loss: 0.0765 - val_accuracy: 0.9757 - val_precision: 0.9308 - val_recall: 0.9660\n", "Epoch 180/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0872 - accuracy: 0.9720 - precision: 0.9705 - recall: 0.9086 - val_loss: 0.0805 - val_accuracy: 0.9753 - val_precision: 0.9245 - val_recall: 0.9716\n", "Epoch 181/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0781 - accuracy: 0.9755 - precision: 0.9739 - recall: 0.9206 - val_loss: 0.1136 - val_accuracy: 0.9606 - val_precision: 0.8712 - val_recall: 0.9716\n", "Epoch 182/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0909 - accuracy: 0.9705 - precision: 0.9708 - recall: 0.9017 - val_loss: 0.0902 - val_accuracy: 0.9718 - val_precision: 0.9143 - val_recall: 0.9679\n", "Epoch 183/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0750 - accuracy: 0.9774 - precision: 0.9776 - recall: 0.9252 - val_loss: 0.0919 - val_accuracy: 0.9701 - val_precision: 0.8993 - val_recall: 0.9792\n", "Epoch 184/200\n", "18458/18458 [==============================] - 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accuracy: 0.9730 - precision: 0.9711 - recall: 0.9123 - val_loss: 0.0624 - val_accuracy: 0.9840 - val_precision: 0.9677 - val_recall: 0.9622\n", "Epoch 189/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0829 - accuracy: 0.9742 - precision: 0.9729 - recall: 0.9160 - val_loss: 0.0748 - val_accuracy: 0.9766 - val_precision: 0.9342 - val_recall: 0.9660\n", "Epoch 190/200\n", "18458/18458 [==============================] - 3s 153us/sample - loss: 0.0881 - accuracy: 0.9717 - precision: 0.9700 - recall: 0.9079 - val_loss: 0.0644 - val_accuracy: 0.9801 - val_precision: 0.9464 - val_recall: 0.9679\n", "Epoch 191/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.0774 - accuracy: 0.9759 - precision: 0.9756 - recall: 0.9208 - val_loss: 0.0579 - val_accuracy: 0.9840 - val_precision: 0.9624 - val_recall: 0.9679\n", "Epoch 192/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0717 - accuracy: 0.9779 - precision: 0.9742 - recall: 0.9307 - val_loss: 0.1076 - val_accuracy: 0.9640 - val_precision: 0.8845 - val_recall: 0.9698\n", "Epoch 193/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0916 - accuracy: 0.9706 - precision: 0.9692 - recall: 0.9040 - val_loss: 0.0836 - val_accuracy: 0.9731 - val_precision: 0.9162 - val_recall: 0.9716\n", "Epoch 194/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.0653 - accuracy: 0.9797 - precision: 0.9806 - recall: 0.9321 - val_loss: 0.0641 - val_accuracy: 0.9805 - val_precision: 0.9449 - val_recall: 0.9716\n", "Epoch 195/200\n", "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0856 - accuracy: 0.9733 - precision: 0.9709 - recall: 0.9139 - val_loss: 0.1037 - val_accuracy: 0.9662 - val_precision: 0.8881 - val_recall: 0.9754\n", "Epoch 196/200\n", "18458/18458 [==============================] - 3s 146us/sample - loss: 0.0813 - accuracy: 0.9735 - precision: 0.9695 - recall: 0.9162 - val_loss: 0.1329 - val_accuracy: 0.9601 - val_precision: 0.8660 - val_recall: 0.9773\n", "Epoch 197/200\n", "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0766 - accuracy: 0.9764 - precision: 0.9766 - recall: 0.9217 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9080 - val_recall: 0.9698\n", "Epoch 198/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0770 - accuracy: 0.9752 - precision: 0.9721 - recall: 0.9210 - val_loss: 0.0955 - val_accuracy: 0.9697 - val_precision: 0.9033 - val_recall: 0.9716\n", "Epoch 199/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0745 - accuracy: 0.9766 - precision: 0.9734 - recall: 0.9259 - val_loss: 0.0863 - val_accuracy: 0.9688 - val_precision: 0.9059 - val_recall: 0.9641\n", "Epoch 200/200\n", "18458/18458 [==============================] - 3s 149us/sample - loss: 0.0731 - accuracy: 0.9768 - precision: 0.9750 - recall: 0.9250 - val_loss: 0.0722 - val_accuracy: 0.9740 - val_precision: 0.9241 - val_recall: 0.9660\n"]}], "source": ["cnn.train_models(seeds=2, epochs=200)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["We've got a trained CNN! What can we learn from it? Behind the scenes, $\\texttt{stella}$ creates a table of the history output by each model run. What's in your history depends on your metrics. So, for example, the default metrics are 'accuracy', 'precision', and 'recall', so in our $\\texttt{cnn.history_table}$ we see columns for each of these values from the training set as well as from the validation set (the columns beginning with 'val_')."]}, {"cell_type": "code", "execution_count": 30, "metadata": {}, "outputs": [{"data": {"text/html": ["Table length=200\n", "
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loss_s0002accuracy_s0002precision_s0002recall_s0002val_loss_s0002val_accuracy_s0002val_precision_s0002val_recall_s0002
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ticgttpeakpred_s0002
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139996019.001336.50187586954480.014939568
118327563.001369.85581146993420.45524606
"], "text/plain": ["\n", " tic gt tpeak pred_s0002 \n", " float64 int64 float64 float32 \n", "----------- ----- ------------------ -------------\n", " 55269690.0 0 1332.7376590932145 0.0053598885\n", "201795667.0 1 1373.0537959924561 1.0\n", " 80453023.0 0 1374.3399511708512 0.00066155713\n", "161172848.0 0 1343.1752241130807 0.020634037\n", "231122278.0 0 1340.0770763736205 0.020502886\n", " 25132694.0 0 1355.0857187085387 0.009274018\n", " 31740375.0 1 1351.193163007814 0.99998176\n", " 31852565.0 0 1332.3193510129825 0.016599169\n", "220557560.0 1 1345.0766190177035 0.99853826\n", " 31740375.0 0 1380.7584138286325 9.603994e-05\n", " ... ... ... ...\n", " 5727213.0 0 1377.555473552861 0.0006570381\n", " 25132999.0 0 1375.6855870175875 0.057495333\n", "176955267.0 1 1335.2901855122575 1.0\n", "231910796.0 0 1365.9642105949472 0.0011209704\n", "231831315.0 1 1370.6859209103193 1.0\n", " 33837062.0 0 1372.1118069837337 2.2111965e-06\n", "231017428.0 1 1361.1166294240243 0.999871\n", "114794572.0 0 1357.4690767472318 0.012727063\n", "139996019.0 0 1336.5018758695448 0.014939568\n", "118327563.0 0 1369.8558114699342 0.45524606"]}, "execution_count": 31, "metadata": {}, "output_type": "execute_result"}], "source": ["cnn.val_pred_table"]}, {"cell_type": "markdown", "metadata": {}, "source": ["We can visualize it this way, by plotting the time of flare peak versus the prediction of being a flare as determined by the CNN. This can be thought of as a probability. The points are colored by the ground truth of if that point is a flare or not as labeled in the initial catalog."]}, {"cell_type": "code", "execution_count": 32, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", 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"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(10,4))\n", "plt.scatter(cnn.val_pred_table['tpeak'], cnn.val_pred_table['pred_s0002'],\n", " c=cnn.val_pred_table['gt'], vmin=0, vmax=1)\n", "plt.xlabel('Tpeak [BJD - 2457000]')\n", "plt.ylabel('Probability of Flare')\n", "plt.colorbar(label='Ground Truth');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Most of the points with high probabilities are actually flares (ground truth = 1), which is great! The CNN is not perfect, but here is where ensembling a bunch of different models with different initial random seeds. By averaging across models, you can beat down the number of false positives (no flares with high probabilities) and false negatives (flares with low probabilities)."]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.3 Evaluating your Model"]}, {"cell_type": "markdown", "metadata": {}, "source": ["How do you know if the model you created and trained is good? There are a few different metrics you can look at. The first is looking at your loss and accuracy histories. Here are some features you should look for:\n", "\n", "- If your training and validation loss smoothly decline and flatten out at a low number, that's good!\n", "\n", "- If your validation loss traces your training loss, that's good!\n", "\n", "- If your validation loss starts to increase, your model is beginning to overfit. Rerun the model for fewer epochs and this should solve the issue."]}, {"cell_type": "code", "execution_count": 33, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(7,4))\n", "plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3)\n", "plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3)\n", "plt.xlabel('Epochs')\n", "plt.ylabel('Loss')\n", "plt.legend();"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Some of the same rules as above apply here:\n", "\n", "- If your accuracy increases smoothly and levels out at a high number, that's good! It means your model is at that leveling value % accuracy."]}, {"cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(7,4))\n", "plt.plot(cnn.history_table['accuracy_s0002'], 'k', label='Training', lw=3)\n", "plt.plot(cnn.history_table['val_accuracy_s0002'], 'darkorange', label='Validation', lw=3)\n", "plt.xlabel('Epochs')\n", "plt.ylabel('Accuracy')\n", "plt.legend();"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.4 Predicting Flares in your Data"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The function to predict on light curves takes care of the pre-processing for you. All you have to do is pass in an array of times, fluxes, and flux errors. So load in your files in whatever manner you like. For this example, we'll call a light curve using lightkurve."]}, {"cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", " LightkurveWarning)\n"]}, {"data": {"text/plain": [""]}, "execution_count": 37, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", 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"]}, "metadata": {}, "output_type": "display_data"}], "source": ["#### create a lightkurve for a two minute target here for the example\n", "from lightkurve.search import search_lightcurvefile\n", "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", "lc = lc.download().PDCSAP_FLUX\n", "lc.plot()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Now we can use the model we saved to predict flares on new light curves! This is where it becomes important to keep track of your models and your output directory. To be extra sure you know what model you're using, in order to predict on new light curves you $\\textit{must}$ input the model filename."]}, {"cell_type": "code", "execution_count": 38, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["100%|██████████| 1/1 [00:00<00:00, 1.29it/s]\n"]}], "source": ["cnn.predict(modelname='/Users/arcticfox/Desktop/results/ensemble_s0002_i0050_b0.73.keras',\n times=lc.time, \n fluxes=lc.flux, \n errs=lc.flux_err)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Et voila... Predictions!"]}, {"cell_type": "code", "execution_count": 39, "metadata": {"scrolled": true}, "outputs": [{"data": {"image/png": 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\n", 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"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", " c=cnn.predictions[0], vmin=0, vmax=1)\n", "plt.colorbar(label='Probability of Flare')\n", "plt.xlabel('Time [BJD-2457000]')\n", "plt.ylabel('Normalized Flux')\n", "plt.title('TIC {}'.format(lc.targetid));"]}], "metadata": {"kernelspec": {"display_name": "Python 3", "language": "python", "name": "python3"}, "language_info": {"codemirror_mode": {"name": "ipython", "version": 3}, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.3"}}, "nbformat": 4, "nbformat_minor": 2} \ No newline at end of file diff --git a/docs/getting_started/tutorial.ipynb.bak b/docs/getting_started/tutorial.ipynb.bak new file mode 100644 index 0000000..5980c8d --- /dev/null +++ b/docs/getting_started/tutorial.ipynb.bak @@ -0,0 +1,1155 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Creating A New CNN" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Hi! Welcome to $\\texttt{stella}$, a package to identify stellar flares using $\\textit{TESS}$ two-minute data. Here, we'll run through an example of how to create a convolutional neural network (CNN) model and how to use it to predict where flares are in your own light curves. Let's get started!" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "import os, sys\n", + "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", + "import stella\n", + "import numpy as np\n", + "from tqdm import tqdm_notebook\n", + "import matplotlib.pyplot as plt\n", + "\n", + "plt.rcParams['font.size'] = 20" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.1 The Training Set" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For this network, we'll be using the flare catalog presented in Günther et al. (2020), which were identified and hand-labeled using all stars observed at two-minute cadence in $\\textit{TESS}$ Sectors 1 and 2. The catalog and the light curves can be downloaded through $\\texttt{stella}$ with the following:" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "WARNING: AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future. [astropy.io.ascii.ui]\n", + "WARNING: Logging before flag parsing goes to stderr.\n", + "W0714 08:45:08.602910 4409996736 logger.py:204] AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future.\n" + ] + } + ], + "source": [ + "download = stella.DownloadSets(fn_dir='.')\n", + "download.download_catalog()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Et voila! A table of flares. For this demo, we'll only be using a subset of targets. Please ignore this when creating your own CNN!!\n", + "\n", + "And we'll download that subset of light curves." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + " 0%| | 0/5 [00:00" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "ind_pc = np.where(ds.train_labels==1)[0] # Flares\n", + "ind_nc = np.where(ds.train_labels==0)[0] # No flares\n", + "\n", + "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), \n", + " sharex=True, sharey=True)\n", + "ax1.plot(ds.train_data[ind_pc[10]], 'r')\n", + "ax1.set_title('Flare')\n", + "ax1.set_xlabel('Cadences')\n", + "ax2.plot(ds.train_data[ind_nc[10]], 'k')\n", + "ax2.set_title('No Flare')\n", + "ax2.set_xlabel('Cadences');" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "That definitely looks like a flare on the left and definitely doesn't on the right!" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.2 Creating & Training a Model" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Step 1. Specifiy a directory where you'd like your models to be saved to. " + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [], + "source": [ + "OUT_DIR = '/Users/arcticfox/Desktop/results/'" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Step 2. Initialize the class! Call $\\texttt{stella.ConvNN()}$ and pass in your directory and the $\\texttt{stella.DataSet}$ object. If you're feeling adventerous, this is also the step where you can pass in a customized CNN architecture by passing in $\\textit{layers}$, and what $\\textit{optimizer}$, $\\textit{metrics}$, and $\\textit{loss}$ function you want to use. The default for each of these variables are described in the associated paper. " + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [], + "source": [ + "cnn = stella.ConvNN(output_dir=OUT_DIR,\n", + " ds=ds)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To train your model, simply call $\\texttt{cnn.train_models()}$. By default, this will train a single model over 350 epochs and will pass in a batch size = 64 (which means the CNN will see 64 light curves at a time while training) and use an initial random seed = 2. It's important to keep track of your random seeds so you can reproduce models later, if wanted. Calling this function will also predict on the validation set to give you an idea of how well your CNN is doing. \n\nHowever, if you pass in a list of seeds, then this function will train len(seeds) many models over the same number of epochs. This is useful for $\\textit{ensembling}$, or running a bunch of models and averaging the predicted values over them. \n\nThe models you create will automatically be saved to your output directory in the following file format: 'ensemble_s{0:04d}_i{1:04d}_b{2}.keras'.format(seed, epochs, frac_balance)\n\nFor this tutorial, we will train the CNN for 50 epochs, however we generally recommend training for $\\textbf{at least 300 epochs}$ or until signs of overfitting are seen in the metrics. More information on that below." + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Model: \"sequential\"\n", + "_________________________________________________________________\n", + "Layer (type) Output Shape Param # \n", + "=================================================================\n", + "conv1d (Conv1D) (None, 200, 16) 128 \n", + "_________________________________________________________________\n", + "max_pooling1d (MaxPooling1D) (None, 100, 16) 0 \n", + "_________________________________________________________________\n", + "dropout (Dropout) (None, 100, 16) 0 \n", + "_________________________________________________________________\n", + "conv1d_1 (Conv1D) (None, 100, 64) 3136 \n", + "_________________________________________________________________\n", + "max_pooling1d_1 (MaxPooling1 (None, 50, 64) 0 \n", + "_________________________________________________________________\n", + "dropout_1 (Dropout) (None, 50, 64) 0 \n", + "_________________________________________________________________\n", + "flatten (Flatten) (None, 3200) 0 \n", + "_________________________________________________________________\n", + "dense (Dense) (None, 32) 102432 \n", + "_________________________________________________________________\n", + "dropout_2 (Dropout) (None, 32) 0 \n", + "_________________________________________________________________\n", + "dense_1 (Dense) (None, 1) 33 \n", + "=================================================================\n", + "Total params: 105,729\n", + "Trainable params: 105,729\n", + "Non-trainable params: 0\n", + "_________________________________________________________________\n", + "Train on 18458 samples, validate on 2307 samples\n", + "Epoch 1/200\n", + "18458/18458 [==============================] - 3s 174us/sample - loss: 0.5494 - accuracy: 0.7645 - precision: 0.2500 - recall: 2.3020e-04 - val_loss: 0.5289 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", + "Epoch 2/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.5324 - accuracy: 0.7647 - precision: 0.0000e+00 - recall: 0.0000e+00 - val_loss: 0.4919 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", + "Epoch 3/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.4737 - accuracy: 0.7863 - precision: 0.9761 - recall: 0.0942 - val_loss: 0.3863 - val_accuracy: 0.8466 - val_precision: 0.9944 - val_recall: 0.3327\n", + "Epoch 4/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.3604 - accuracy: 0.8620 - precision: 0.9653 - recall: 0.4291 - val_loss: 0.3166 - val_accuracy: 0.8643 - val_precision: 0.9865 - val_recall: 0.4140\n", + "Epoch 5/200\n", + "18458/18458 [==============================] - 3s 154us/sample - loss: 0.3120 - accuracy: 0.8820 - precision: 0.9577 - recall: 0.5216 - val_loss: 0.2419 - val_accuracy: 0.9016 - val_precision: 0.9809 - val_recall: 0.5822\n", + "Epoch 6/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.2938 - accuracy: 0.8948 - precision: 0.9475 - recall: 0.5854 - val_loss: 0.2647 - val_accuracy: 0.8882 - val_precision: 0.9892 - val_recall: 0.5180\n", + "Epoch 7/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.2628 - accuracy: 0.9055 - precision: 0.9514 - recall: 0.6308 - val_loss: 0.2178 - val_accuracy: 0.9137 - val_precision: 0.9797 - val_recall: 0.6371\n", + "Epoch 8/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.2715 - accuracy: 0.9031 - precision: 0.9422 - recall: 0.6268 - val_loss: 0.2429 - val_accuracy: 0.9068 - val_precision: 0.9816 - val_recall: 0.6049\n", + "Epoch 9/200\n", + "18458/18458 [==============================] - 3s 147us/sample - loss: 0.2567 - accuracy: 0.9083 - precision: 0.9311 - recall: 0.6593 - val_loss: 0.2139 - val_accuracy: 0.9272 - val_precision: 0.9640 - val_recall: 0.7089\n", + "Epoch 10/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.2447 - accuracy: 0.9140 - precision: 0.9230 - recall: 0.6924 - val_loss: 0.2234 - val_accuracy: 0.9272 - val_precision: 0.9593 - val_recall: 0.7127\n", + "Epoch 11/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.2286 - accuracy: 0.9192 - precision: 0.9242 - recall: 0.7155 - val_loss: 0.1910 - val_accuracy: 0.9332 - val_precision: 0.9518 - val_recall: 0.7467\n", + "Epoch 12/200\n", + "18458/18458 [==============================] - 2s 127us/sample - loss: 0.2241 - accuracy: 0.9227 - precision: 0.9244 - recall: 0.7316 - val_loss: 0.1881 - val_accuracy: 0.9276 - val_precision: 0.9525 - val_recall: 0.7202\n", + "Epoch 13/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.2025 - accuracy: 0.9306 - precision: 0.9327 - recall: 0.7599 - val_loss: 0.1686 - val_accuracy: 0.9371 - val_precision: 0.9444 - val_recall: 0.7713\n", + "Epoch 14/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.2141 - accuracy: 0.9288 - precision: 0.9314 - recall: 0.7530 - val_loss: 0.1662 - val_accuracy: 0.9371 - val_precision: 0.9528 - val_recall: 0.7637\n", + "Epoch 15/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.2016 - accuracy: 0.9320 - precision: 0.9282 - recall: 0.7705 - val_loss: 0.2023 - val_accuracy: 0.9224 - val_precision: 0.9730 - val_recall: 0.6805\n", + "Epoch 16/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.2043 - accuracy: 0.9303 - precision: 0.9245 - recall: 0.7666 - val_loss: 0.1942 - val_accuracy: 0.9306 - val_precision: 0.9792 - val_recall: 0.7127\n", + "Epoch 17/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1916 - accuracy: 0.9362 - precision: 0.9366 - recall: 0.7820 - val_loss: 0.1506 - val_accuracy: 0.9458 - val_precision: 0.9633 - val_recall: 0.7940\n", + "Epoch 18/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1894 - accuracy: 0.9370 - precision: 0.9364 - recall: 0.7857 - val_loss: 0.1658 - val_accuracy: 0.9363 - val_precision: 0.9848 - val_recall: 0.7335\n", + "Epoch 19/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1748 - accuracy: 0.9426 - precision: 0.9460 - recall: 0.8020 - val_loss: 0.1541 - val_accuracy: 0.9450 - val_precision: 0.9855 - val_recall: 0.7713\n", + "Epoch 20/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1772 - accuracy: 0.9430 - precision: 0.9487 - recall: 0.8011 - val_loss: 0.1432 - val_accuracy: 0.9484 - val_precision: 0.9724 - val_recall: 0.7977\n", + "Epoch 21/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1881 - accuracy: 0.9385 - precision: 0.9378 - recall: 0.7912 - val_loss: 0.1620 - val_accuracy: 0.9402 - val_precision: 0.9780 - val_recall: 0.7561\n", + "Epoch 22/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1757 - accuracy: 0.9428 - precision: 0.9489 - recall: 0.8002 - val_loss: 0.1311 - val_accuracy: 0.9567 - val_precision: 0.9673 - val_recall: 0.8393\n", + "Epoch 23/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1633 - accuracy: 0.9491 - precision: 0.9568 - recall: 0.8207 - val_loss: 0.1282 - val_accuracy: 0.9575 - val_precision: 0.9615 - val_recall: 0.8488\n", + "Epoch 24/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.1653 - accuracy: 0.9467 - precision: 0.9546 - recall: 0.8124 - val_loss: 0.1277 - val_accuracy: 0.9645 - val_precision: 0.9786 - val_recall: 0.8639\n", + "Epoch 25/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1575 - accuracy: 0.9516 - precision: 0.9600 - recall: 0.8290 - val_loss: 0.1345 - val_accuracy: 0.9714 - val_precision: 0.9715 - val_recall: 0.9017\n", + "Epoch 26/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1517 - accuracy: 0.9518 - precision: 0.9569 - recall: 0.8326 - val_loss: 0.1194 - val_accuracy: 0.9718 - val_precision: 0.9696 - val_recall: 0.9055\n", + "Epoch 27/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1546 - accuracy: 0.9519 - precision: 0.9567 - recall: 0.8336 - val_loss: 0.1546 - val_accuracy: 0.9714 - val_precision: 0.9530 - val_recall: 0.9206\n", + "Epoch 28/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1399 - accuracy: 0.9561 - precision: 0.9614 - recall: 0.8476 - val_loss: 0.1711 - val_accuracy: 0.9710 - val_precision: 0.9262 - val_recall: 0.9490\n", + "Epoch 29/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1476 - accuracy: 0.9546 - precision: 0.9599 - recall: 0.8423 - val_loss: 0.1175 - val_accuracy: 0.9632 - val_precision: 0.9723 - val_recall: 0.8639\n", + "Epoch 30/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1420 - accuracy: 0.9562 - precision: 0.9585 - recall: 0.8506 - val_loss: 0.1119 - val_accuracy: 0.9697 - val_precision: 0.9713 - val_recall: 0.8941\n", + "Epoch 31/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1488 - accuracy: 0.9539 - precision: 0.9561 - recall: 0.8430 - val_loss: 0.1121 - val_accuracy: 0.9736 - val_precision: 0.9680 - val_recall: 0.9149\n", + "Epoch 32/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1413 - accuracy: 0.9567 - precision: 0.9624 - recall: 0.8492 - val_loss: 0.1030 - val_accuracy: 0.9701 - val_precision: 0.9733 - val_recall: 0.8941\n", + "Epoch 33/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1398 - accuracy: 0.9547 - precision: 0.9580 - recall: 0.8444 - val_loss: 0.1127 - val_accuracy: 0.9775 - val_precision: 0.9649 - val_recall: 0.9357\n", + "Epoch 34/200\n", + "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1326 - accuracy: 0.9582 - precision: 0.9625 - recall: 0.8559 - val_loss: 0.1092 - val_accuracy: 0.9775 - val_precision: 0.9704 - val_recall: 0.9301\n", + "Epoch 35/200\n", + "18458/18458 [==============================] - 3s 186us/sample - loss: 0.1385 - accuracy: 0.9577 - precision: 0.9643 - recall: 0.8517 - val_loss: 0.1370 - val_accuracy: 0.9740 - val_precision: 0.9383 - val_recall: 0.9490\n", + "Epoch 36/200\n", + "18458/18458 [==============================] - 4s 207us/sample - loss: 0.1301 - accuracy: 0.9604 - precision: 0.9672 - recall: 0.8610 - val_loss: 0.1323 - val_accuracy: 0.9567 - val_precision: 0.9633 - val_recall: 0.8431\n", + "Epoch 37/200\n", + "18458/18458 [==============================] - 4s 192us/sample - loss: 0.1275 - accuracy: 0.9605 - precision: 0.9626 - recall: 0.8658 - val_loss: 0.1484 - val_accuracy: 0.9749 - val_precision: 0.9305 - val_recall: 0.9622\n", + "Epoch 38/200\n", + "18458/18458 [==============================] - 3s 168us/sample - loss: 0.1423 - accuracy: 0.9550 - precision: 0.9549 - recall: 0.8490 - val_loss: 0.1096 - val_accuracy: 0.9684 - val_precision: 0.9653 - val_recall: 0.8941\n", + "Epoch 39/200\n", + "18458/18458 [==============================] - 3s 146us/sample - loss: 0.1412 - accuracy: 0.9543 - precision: 0.9548 - recall: 0.8460 - val_loss: 0.1397 - val_accuracy: 0.9701 - val_precision: 0.9212 - val_recall: 0.9509\n", + "Epoch 40/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1285 - accuracy: 0.9598 - precision: 0.9649 - recall: 0.8605 - val_loss: 0.1038 - val_accuracy: 0.9679 - val_precision: 0.9577 - val_recall: 0.8998\n", + "Epoch 41/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1324 - accuracy: 0.9584 - precision: 0.9625 - recall: 0.8568 - val_loss: 0.1238 - val_accuracy: 0.9757 - val_precision: 0.9355 - val_recall: 0.9603\n", + "Epoch 42/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1273 - accuracy: 0.9613 - precision: 0.9635 - recall: 0.8686 - val_loss: 0.2219 - val_accuracy: 0.9376 - val_precision: 0.7966 - val_recall: 0.9773\n", + "Epoch 43/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1220 - accuracy: 0.9625 - precision: 0.9670 - recall: 0.8702 - val_loss: 0.0966 - val_accuracy: 0.9701 - val_precision: 0.9832 - val_recall: 0.8847\n", + "Epoch 44/200\n", + "18458/18458 [==============================] - 3s 152us/sample - loss: 0.1265 - accuracy: 0.9610 - precision: 0.9658 - recall: 0.8651 - val_loss: 0.0997 - val_accuracy: 0.9697 - val_precision: 0.9752 - val_recall: 0.8904\n", + "Epoch 45/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1268 - accuracy: 0.9615 - precision: 0.9633 - recall: 0.8695 - val_loss: 0.0941 - val_accuracy: 0.9710 - val_precision: 0.9676 - val_recall: 0.9036\n", + "Epoch 46/200\n", + "18458/18458 [==============================] - 3s 149us/sample - loss: 0.1285 - accuracy: 0.9601 - precision: 0.9635 - recall: 0.8633 - val_loss: 0.1479 - val_accuracy: 0.9684 - val_precision: 0.9028 - val_recall: 0.9660\n", + "Epoch 47/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1328 - accuracy: 0.9585 - precision: 0.9571 - recall: 0.8623 - val_loss: 0.1346 - val_accuracy: 0.9658 - val_precision: 0.9151 - val_recall: 0.9376\n", + "Epoch 48/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.1177 - accuracy: 0.9627 - precision: 0.9668 - recall: 0.8713 - val_loss: 0.1043 - val_accuracy: 0.9770 - val_precision: 0.9440 - val_recall: 0.9565\n", + "Epoch 49/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1247 - accuracy: 0.9613 - precision: 0.9649 - recall: 0.8669 - val_loss: 0.0888 - val_accuracy: 0.9705 - val_precision: 0.9792 - val_recall: 0.8904\n", + "Epoch 50/200\n", + "18458/18458 [==============================] - 3s 159us/sample - loss: 0.1171 - accuracy: 0.9642 - precision: 0.9668 - recall: 0.8780 - val_loss: 0.0991 - val_accuracy: 0.9701 - val_precision: 0.9812 - val_recall: 0.8866\n", + "Epoch 51/200\n", + "18458/18458 [==============================] - 3s 169us/sample - loss: 0.1190 - accuracy: 0.9638 - precision: 0.9674 - recall: 0.8755 - val_loss: 0.1182 - val_accuracy: 0.9723 - val_precision: 0.9204 - val_recall: 0.9622\n", + "Epoch 52/200\n", + "18458/18458 [==============================] - 3s 161us/sample - loss: 0.1179 - accuracy: 0.9628 - precision: 0.9635 - recall: 0.8752 - val_loss: 0.1217 - val_accuracy: 0.9627 - val_precision: 0.9743 - val_recall: 0.8601\n", + "Epoch 53/200\n", + "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1166 - accuracy: 0.9632 - precision: 0.9671 - recall: 0.8734 - val_loss: 0.1692 - val_accuracy: 0.9649 - val_precision: 0.8836 - val_recall: 0.9754\n", + "Epoch 54/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1164 - accuracy: 0.9627 - precision: 0.9661 - recall: 0.8720 - val_loss: 0.0974 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", + "Epoch 55/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1215 - accuracy: 0.9627 - precision: 0.9659 - recall: 0.8725 - val_loss: 0.1093 - val_accuracy: 0.9766 - val_precision: 0.9406 - val_recall: 0.9584\n", + "Epoch 56/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1217 - accuracy: 0.9619 - precision: 0.9636 - recall: 0.8709 - val_loss: 0.0962 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", + "Epoch 57/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1147 - accuracy: 0.9635 - precision: 0.9672 - recall: 0.8748 - val_loss: 0.1161 - val_accuracy: 0.9744 - val_precision: 0.9288 - val_recall: 0.9622\n", + "Epoch 58/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.1266 - accuracy: 0.9596 - precision: 0.9610 - recall: 0.8633 - val_loss: 0.1003 - val_accuracy: 0.9697 - val_precision: 0.9674 - val_recall: 0.8979\n", + "Epoch 59/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1082 - accuracy: 0.9647 - precision: 0.9641 - recall: 0.8831 - val_loss: 0.0879 - val_accuracy: 0.9710 - val_precision: 0.9833 - val_recall: 0.8885\n", + "Epoch 60/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1127 - accuracy: 0.9633 - precision: 0.9636 - recall: 0.8773 - val_loss: 0.0904 - val_accuracy: 0.9727 - val_precision: 0.9854 - val_recall: 0.8941\n", + "Epoch 61/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1044 - accuracy: 0.9679 - precision: 0.9688 - recall: 0.8923 - val_loss: 0.1206 - val_accuracy: 0.9688 - val_precision: 0.9044 - val_recall: 0.9660\n", + "Epoch 62/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1095 - accuracy: 0.9641 - precision: 0.9619 - recall: 0.8824 - val_loss: 0.1610 - val_accuracy: 0.9545 - val_precision: 0.8522 - val_recall: 0.9698\n", + "Epoch 63/200\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0996 - accuracy: 0.9681 - precision: 0.9686 - recall: 0.8936 - val_loss: 0.0970 - val_accuracy: 0.9775 - val_precision: 0.9425 - val_recall: 0.9603\n", + "Epoch 64/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1073 - accuracy: 0.9670 - precision: 0.9670 - recall: 0.8900 - val_loss: 0.0922 - val_accuracy: 0.9744 - val_precision: 0.9368 - val_recall: 0.9527\n", + "Epoch 65/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1280 - accuracy: 0.9597 - precision: 0.9658 - recall: 0.8591 - val_loss: 0.1154 - val_accuracy: 0.9688 - val_precision: 0.9117 - val_recall: 0.9565\n", + "Epoch 66/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1054 - accuracy: 0.9672 - precision: 0.9722 - recall: 0.8860 - val_loss: 0.0749 - val_accuracy: 0.9766 - val_precision: 0.9612 - val_recall: 0.9357\n", + "Epoch 67/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1024 - accuracy: 0.9691 - precision: 0.9682 - recall: 0.8983 - val_loss: 0.0882 - val_accuracy: 0.9723 - val_precision: 0.9412 - val_recall: 0.9376\n", + "Epoch 68/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1017 - accuracy: 0.9684 - precision: 0.9709 - recall: 0.8923 - val_loss: 0.0765 - val_accuracy: 0.9792 - val_precision: 0.9529 - val_recall: 0.9565\n", + "Epoch 69/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1056 - accuracy: 0.9665 - precision: 0.9662 - recall: 0.8886 - val_loss: 0.1364 - val_accuracy: 0.9645 - val_precision: 0.8847 - val_recall: 0.9716\n", + "Epoch 70/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1099 - accuracy: 0.9668 - precision: 0.9670 - recall: 0.8893 - val_loss: 0.1352 - val_accuracy: 0.9619 - val_precision: 0.8769 - val_recall: 0.9698\n", + "Epoch 71/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1013 - accuracy: 0.9669 - precision: 0.9670 - recall: 0.8897 - val_loss: 0.0828 - val_accuracy: 0.9796 - val_precision: 0.9513 - val_recall: 0.9603\n", + "Epoch 72/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1045 - accuracy: 0.9680 - precision: 0.9695 - recall: 0.8923 - val_loss: 0.0694 - val_accuracy: 0.9766 - val_precision: 0.9837 - val_recall: 0.9130\n", + "Epoch 73/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1014 - accuracy: 0.9668 - precision: 0.9674 - recall: 0.8888 - val_loss: 0.1153 - val_accuracy: 0.9671 - val_precision: 0.8953 - val_recall: 0.9698\n", + "Epoch 74/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1091 - accuracy: 0.9641 - precision: 0.9663 - recall: 0.8782 - val_loss: 0.0874 - val_accuracy: 0.9753 - val_precision: 0.9664 - val_recall: 0.9244\n", + "Epoch 75/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0947 - accuracy: 0.9706 - precision: 0.9698 - recall: 0.9031 - val_loss: 0.1204 - val_accuracy: 0.9593 - val_precision: 0.9801 - val_recall: 0.8393\n", + "Epoch 76/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1010 - accuracy: 0.9691 - precision: 0.9720 - recall: 0.8946 - val_loss: 0.0929 - val_accuracy: 0.9783 - val_precision: 0.9362 - val_recall: 0.9716\n", + "Epoch 77/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0931 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.0737 - val_accuracy: 0.9770 - val_precision: 0.9837 - val_recall: 0.9149\n", + "Epoch 78/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0983 - accuracy: 0.9686 - precision: 0.9698 - recall: 0.8946 - val_loss: 0.0979 - val_accuracy: 0.9757 - val_precision: 0.9261 - val_recall: 0.9716\n", + "Epoch 79/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0980 - accuracy: 0.9687 - precision: 0.9712 - recall: 0.8936 - val_loss: 0.0732 - val_accuracy: 0.9753 - val_precision: 0.9609 - val_recall: 0.9301\n", + "Epoch 80/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0974 - accuracy: 0.9698 - precision: 0.9704 - recall: 0.8989 - val_loss: 0.3404 - val_accuracy: 0.8331 - val_precision: 0.5793 - val_recall: 0.9943\n", + "Epoch 81/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0957 - accuracy: 0.9685 - precision: 0.9649 - recall: 0.8989 - val_loss: 0.0779 - val_accuracy: 0.9801 - val_precision: 0.9514 - val_recall: 0.9622\n", + "Epoch 82/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0977 - accuracy: 0.9691 - precision: 0.9689 - recall: 0.8976 - val_loss: 0.1189 - val_accuracy: 0.9636 - val_precision: 0.8843 - val_recall: 0.9679\n", + "Epoch 83/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1032 - accuracy: 0.9686 - precision: 0.9724 - recall: 0.8918 - val_loss: 0.1481 - val_accuracy: 0.9523 - val_precision: 0.8463 - val_recall: 0.9679\n", + "Epoch 84/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0898 - accuracy: 0.9713 - precision: 0.9706 - recall: 0.9056 - val_loss: 0.1526 - val_accuracy: 0.9549 - val_precision: 0.8489 - val_recall: 0.9773\n", + "Epoch 85/200\n", + "18458/18458 [==============================] - 3s 135us/sample - loss: 0.0930 - accuracy: 0.9711 - precision: 0.9694 - recall: 0.9056 - val_loss: 0.0901 - val_accuracy: 0.9783 - val_precision: 0.9378 - val_recall: 0.9698\n", + "Epoch 86/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0908 - accuracy: 0.9713 - precision: 0.9695 - recall: 0.9065 - val_loss: 0.0664 - val_accuracy: 0.9792 - val_precision: 0.9598 - val_recall: 0.9490\n", + "Epoch 87/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0961 - accuracy: 0.9710 - precision: 0.9708 - recall: 0.9038 - val_loss: 0.1742 - val_accuracy: 0.9480 - val_precision: 0.8231 - val_recall: 0.9849\n", + "Epoch 88/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0930 - accuracy: 0.9714 - precision: 0.9723 - recall: 0.9045 - val_loss: 0.0733 - val_accuracy: 0.9766 - val_precision: 0.9507 - val_recall: 0.9471\n", + "Epoch 89/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0891 - accuracy: 0.9719 - precision: 0.9705 - recall: 0.9084 - val_loss: 0.0863 - val_accuracy: 0.9710 - val_precision: 0.9894 - val_recall: 0.8828\n", + "Epoch 90/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0916 - accuracy: 0.9716 - precision: 0.9714 - recall: 0.9061 - val_loss: 0.0992 - val_accuracy: 0.9766 - val_precision: 0.9295 - val_recall: 0.9716\n", + "Epoch 91/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0935 - accuracy: 0.9716 - precision: 0.9704 - recall: 0.9068 - val_loss: 0.0771 - val_accuracy: 0.9792 - val_precision: 0.9512 - val_recall: 0.9584\n", + "Epoch 92/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0949 - accuracy: 0.9701 - precision: 0.9705 - recall: 0.9003 - val_loss: 0.1643 - val_accuracy: 0.9480 - val_precision: 0.8251 - val_recall: 0.9811\n", + "Epoch 93/200\n", + "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0939 - accuracy: 0.9699 - precision: 0.9707 - recall: 0.8994 - val_loss: 0.1503 - val_accuracy: 0.9536 - val_precision: 0.8436 - val_recall: 0.9792\n", + "Epoch 94/200\n", + "18458/18458 [==============================] - 3s 174us/sample - loss: 0.0853 - accuracy: 0.9726 - precision: 0.9722 - recall: 0.9095 - val_loss: 0.0682 - val_accuracy: 0.9809 - val_precision: 0.9550 - val_recall: 0.9622\n", + "Epoch 95/200\n", + "18458/18458 [==============================] - 3s 172us/sample - loss: 0.0918 - accuracy: 0.9735 - precision: 0.9742 - recall: 0.9114 - val_loss: 0.1143 - val_accuracy: 0.9675 - val_precision: 0.8914 - val_recall: 0.9773\n", + "Epoch 96/200\n", + "18458/18458 [==============================] - 3s 166us/sample - loss: 0.0991 - accuracy: 0.9674 - precision: 0.9636 - recall: 0.8953 - val_loss: 0.1964 - val_accuracy: 0.9380 - val_precision: 0.7915 - val_recall: 0.9905\n", + "Epoch 97/200\n", + "18458/18458 [==============================] - 3s 160us/sample - loss: 0.0984 - accuracy: 0.9678 - precision: 0.9659 - recall: 0.8946 - val_loss: 0.0652 - val_accuracy: 0.9814 - val_precision: 0.9602 - val_recall: 0.9584\n", + "Epoch 98/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0891 - accuracy: 0.9730 - precision: 0.9722 - recall: 0.9111 - val_loss: 0.0734 - val_accuracy: 0.9809 - val_precision: 0.9482 - val_recall: 0.9698\n", + "Epoch 99/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0890 - accuracy: 0.9712 - precision: 0.9681 - recall: 0.9077 - val_loss: 0.1848 - val_accuracy: 0.9410 - val_precision: 0.8028 - val_recall: 0.9849\n", + "Epoch 100/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.0870 - accuracy: 0.9724 - precision: 0.9717 - recall: 0.9091 - val_loss: 0.1258 - val_accuracy: 0.9619 - val_precision: 0.8718 - val_recall: 0.9773\n", + "Epoch 101/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0971 - accuracy: 0.9697 - precision: 0.9699 - recall: 0.8989 - val_loss: 0.0624 - val_accuracy: 0.9788 - val_precision: 0.9800 - val_recall: 0.9263\n", + "Epoch 102/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.0995 - accuracy: 0.9691 - precision: 0.9696 - recall: 0.8966 - val_loss: 0.0798 - val_accuracy: 0.9736 - val_precision: 0.9916 - val_recall: 0.8922\n", + "Epoch 103/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.0925 - accuracy: 0.9718 - precision: 0.9733 - recall: 0.9049 - val_loss: 0.0652 - val_accuracy: 0.9818 - val_precision: 0.9586 - val_recall: 0.9622\n", + "Epoch 104/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0911 - accuracy: 0.9705 - precision: 0.9701 - recall: 0.9026 - val_loss: 0.1040 - val_accuracy: 0.9697 - val_precision: 0.8991 - val_recall: 0.9773\n", + "Epoch 105/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0922 - accuracy: 0.9706 - precision: 0.9694 - recall: 0.9035 - val_loss: 0.1581 - val_accuracy: 0.9519 - val_precision: 0.8382 - val_recall: 0.9792\n", + "Epoch 106/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.1069 - accuracy: 0.9667 - precision: 0.9635 - recall: 0.8925 - val_loss: 0.1421 - val_accuracy: 0.9567 - val_precision: 0.8557 - val_recall: 0.9754\n", + "Epoch 107/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0930 - accuracy: 0.9710 - precision: 0.9720 - recall: 0.9029 - val_loss: 0.1410 - val_accuracy: 0.9562 - val_precision: 0.8543 - val_recall: 0.9754\n", + "Epoch 108/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0886 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.1257 - val_accuracy: 0.9627 - val_precision: 0.8761 - val_recall: 0.9754\n", + "Epoch 109/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0888 - accuracy: 0.9717 - precision: 0.9712 - recall: 0.9068 - val_loss: 0.0702 - val_accuracy: 0.9818 - val_precision: 0.9534 - val_recall: 0.9679\n", + "Epoch 110/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0936 - accuracy: 0.9711 - precision: 0.9722 - recall: 0.9029 - val_loss: 0.0883 - val_accuracy: 0.9749 - val_precision: 0.9213 - val_recall: 0.9735\n", + "Epoch 111/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0896 - accuracy: 0.9719 - precision: 0.9712 - recall: 0.9077 - val_loss: 0.0853 - val_accuracy: 0.9775 - val_precision: 0.9328 - val_recall: 0.9716\n", + "Epoch 112/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0909 - accuracy: 0.9724 - precision: 0.9710 - recall: 0.9098 - val_loss: 0.1586 - val_accuracy: 0.9523 - val_precision: 0.8429 - val_recall: 0.9735\n", + "Epoch 113/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0875 - accuracy: 0.9717 - precision: 0.9719 - recall: 0.9061 - val_loss: 0.0689 - val_accuracy: 0.9809 - val_precision: 0.9602 - val_recall: 0.9565\n", + "Epoch 114/200\n", + "18458/18458 [==============================] - 3s 153us/sample - loss: 0.0836 - accuracy: 0.9737 - precision: 0.9758 - recall: 0.9107 - val_loss: 0.0657 - val_accuracy: 0.9818 - val_precision: 0.9518 - val_recall: 0.9698\n", + "Epoch 115/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.0921 - accuracy: 0.9711 - precision: 0.9708 - recall: 0.9042 - val_loss: 0.0702 - val_accuracy: 0.9805 - val_precision: 0.9498 - val_recall: 0.9660\n", + "Epoch 116/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0974 - accuracy: 0.9690 - precision: 0.9671 - recall: 0.8987 - val_loss: 0.1202 - val_accuracy: 0.9649 - val_precision: 0.8875 - val_recall: 0.9698\n", + "Epoch 117/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0850 - accuracy: 0.9722 - precision: 0.9717 - recall: 0.9084 - val_loss: 0.1045 - val_accuracy: 0.9714 - val_precision: 0.9069 - val_recall: 0.9754\n", + "Epoch 118/200\n", + "18458/18458 [==============================] - 3s 162us/sample - loss: 0.0857 - accuracy: 0.9741 - precision: 0.9733 - recall: 0.9151 - val_loss: 0.0758 - val_accuracy: 0.9809 - val_precision: 0.9499 - val_recall: 0.9679\n", + "Epoch 119/200\n", + "18458/18458 [==============================] - 3s 156us/sample - loss: 0.0863 - accuracy: 0.9729 - precision: 0.9729 - recall: 0.9100 - val_loss: 0.2024 - val_accuracy: 0.9315 - val_precision: 0.7732 - val_recall: 0.9924\n", + "Epoch 120/200\n", + "18458/18458 [==============================] - 3s 155us/sample - loss: 0.1031 - accuracy: 0.9690 - precision: 0.9694 - recall: 0.8966 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9458 - val_recall: 0.9244\n", + "Epoch 121/200\n", + "18458/18458 [==============================] - 3s 155us/sample - loss: 0.0880 - accuracy: 0.9724 - precision: 0.9712 - recall: 0.9098 - val_loss: 0.1191 - val_accuracy: 0.9662 - val_precision: 0.9005 - val_recall: 0.9584\n", + "Epoch 122/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0942 - accuracy: 0.9706 - precision: 0.9684 - recall: 0.9045 - val_loss: 0.1026 - val_accuracy: 0.9697 - val_precision: 0.9005 - val_recall: 0.9754\n", + "Epoch 123/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0876 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.0634 - val_accuracy: 0.9814 - val_precision: 0.9620 - val_recall: 0.9565\n", + "Epoch 124/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0854 - accuracy: 0.9725 - precision: 0.9715 - recall: 0.9098 - val_loss: 0.0870 - val_accuracy: 0.9736 - val_precision: 0.9179 - val_recall: 0.9716\n", + "Epoch 125/200\n", + "18458/18458 [==============================] - 3s 147us/sample - loss: 0.0901 - accuracy: 0.9721 - precision: 0.9717 - recall: 0.9079 - val_loss: 0.1402 - val_accuracy: 0.9541 - val_precision: 0.8484 - val_recall: 0.9735\n", + "Epoch 126/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0903 - accuracy: 0.9718 - precision: 0.9712 - recall: 0.9072 - val_loss: 0.1050 - val_accuracy: 0.9666 - val_precision: 0.8979 - val_recall: 0.9641\n", + "Epoch 127/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0899 - accuracy: 0.9718 - precision: 0.9721 - recall: 0.9063 - val_loss: 0.0627 - val_accuracy: 0.9775 - val_precision: 0.9818 - val_recall: 0.9187\n", + "Epoch 128/200\n", + "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0909 - accuracy: 0.9714 - precision: 0.9709 - recall: 0.9056 - val_loss: 0.1331 - val_accuracy: 0.9619 - val_precision: 0.8693 - val_recall: 0.9811\n", + "Epoch 129/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0987 - accuracy: 0.9680 - precision: 0.9681 - recall: 0.8936 - val_loss: 0.1068 - val_accuracy: 0.9666 - val_precision: 0.8897 - val_recall: 0.9754\n", + "Epoch 130/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0808 - accuracy: 0.9746 - precision: 0.9745 - recall: 0.9160 - val_loss: 0.0795 - val_accuracy: 0.9753 - val_precision: 0.9260 - val_recall: 0.9698\n", + "Epoch 131/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0899 - accuracy: 0.9722 - precision: 0.9698 - recall: 0.9100 - val_loss: 0.1077 - val_accuracy: 0.9623 - val_precision: 0.8932 - val_recall: 0.9490\n", + "Epoch 132/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0853 - accuracy: 0.9739 - precision: 0.9731 - recall: 0.9146 - val_loss: 0.1118 - val_accuracy: 0.9627 - val_precision: 0.8799 - val_recall: 0.9698\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Epoch 133/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0965 - accuracy: 0.9697 - precision: 0.9690 - recall: 0.8999 - val_loss: 0.1128 - val_accuracy: 0.9575 - val_precision: 0.8954 - val_recall: 0.9225\n", + "Epoch 134/200\n", + "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0885 - accuracy: 0.9717 - precision: 0.9682 - recall: 0.9098 - val_loss: 0.0859 - val_accuracy: 0.9701 - val_precision: 0.9064 - val_recall: 0.9698\n", + "Epoch 135/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0915 - accuracy: 0.9706 - precision: 0.9682 - recall: 0.9049 - val_loss: 0.0814 - val_accuracy: 0.9749 - val_precision: 0.9274 - val_recall: 0.9660\n", + "Epoch 136/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0927 - accuracy: 0.9712 - precision: 0.9699 - recall: 0.9058 - val_loss: 0.1020 - val_accuracy: 0.9688 - val_precision: 0.8988 - val_recall: 0.9735\n", + "Epoch 137/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0865 - accuracy: 0.9732 - precision: 0.9725 - recall: 0.9121 - val_loss: 0.0615 - val_accuracy: 0.9822 - val_precision: 0.9552 - val_recall: 0.9679\n", + "Epoch 138/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0812 - accuracy: 0.9752 - precision: 0.9741 - recall: 0.9192 - val_loss: 0.0655 - val_accuracy: 0.9801 - val_precision: 0.9497 - val_recall: 0.9641\n", + "Epoch 139/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0857 - accuracy: 0.9737 - precision: 0.9749 - recall: 0.9116 - val_loss: 0.1483 - val_accuracy: 0.9536 - val_precision: 0.8403 - val_recall: 0.9849\n", + "Epoch 140/200\n", + "18458/18458 [==============================] - 3s 138us/sample - 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33837062.001372.11180698373372.2111965e-06
231017428.011361.11662942402430.999871
114794572.001357.46907674723180.012727063
139996019.001336.50187586954480.014939568
118327563.001369.85581146993420.45524606
" + ], + "text/plain": [ + "\n", + " tic gt tpeak pred_s0002 \n", + " float64 int64 float64 float32 \n", + "----------- ----- ------------------ -------------\n", + " 55269690.0 0 1332.7376590932145 0.0053598885\n", + "201795667.0 1 1373.0537959924561 1.0\n", + " 80453023.0 0 1374.3399511708512 0.00066155713\n", + "161172848.0 0 1343.1752241130807 0.020634037\n", + "231122278.0 0 1340.0770763736205 0.020502886\n", + " 25132694.0 0 1355.0857187085387 0.009274018\n", + " 31740375.0 1 1351.193163007814 0.99998176\n", + " 31852565.0 0 1332.3193510129825 0.016599169\n", + "220557560.0 1 1345.0766190177035 0.99853826\n", + " 31740375.0 0 1380.7584138286325 9.603994e-05\n", + " ... ... ... ...\n", + " 5727213.0 0 1377.555473552861 0.0006570381\n", + " 25132999.0 0 1375.6855870175875 0.057495333\n", + "176955267.0 1 1335.2901855122575 1.0\n", + "231910796.0 0 1365.9642105949472 0.0011209704\n", + "231831315.0 1 1370.6859209103193 1.0\n", + " 33837062.0 0 1372.1118069837337 2.2111965e-06\n", + "231017428.0 1 1361.1166294240243 0.999871\n", + "114794572.0 0 1357.4690767472318 0.012727063\n", + "139996019.0 0 1336.5018758695448 0.014939568\n", + "118327563.0 0 1369.8558114699342 0.45524606" + ] + }, + "execution_count": 31, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "cnn.val_pred_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can visualize it this way, by plotting the time of flare peak versus the prediction of being a flare as determined by the CNN. This can be thought of as a probability. The points are colored by the ground truth of if that point is a flare or not as labeled in the initial catalog." + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(10,4))\n", + "plt.scatter(cnn.val_pred_table['tpeak'], cnn.val_pred_table['pred_s0002'],\n", + " c=cnn.val_pred_table['gt'], vmin=0, vmax=1)\n", + "plt.xlabel('Tpeak [BJD - 2457000]')\n", + "plt.ylabel('Probability of Flare')\n", + "plt.colorbar(label='Ground Truth');" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Most of the points with high probabilities are actually flares (ground truth = 1), which is great! The CNN is not perfect, but here is where ensembling a bunch of different models with different initial random seeds. By averaging across models, you can beat down the number of false positives (no flares with high probabilities) and false negatives (flares with low probabilities)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.3 Evaluating your Model" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "How do you know if the model you created and trained is good? There are a few different metrics you can look at. The first is looking at your loss and accuracy histories. Here are some features you should look for:\n", + "\n", + "- If your training and validation loss smoothly decline and flatten out at a low number, that's good!\n", + "\n", + "- If your validation loss traces your training loss, that's good!\n", + "\n", + "- If your validation loss starts to increase, your model is beginning to overfit. Rerun the model for fewer epochs and this should solve the issue." + ] + }, + { + "cell_type": "code", + "execution_count": 33, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(7,4))\n", + "plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3)\n", + "plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3)\n", + "plt.xlabel('Epochs')\n", + "plt.ylabel('Loss')\n", + "plt.legend();" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Some of the same rules as above apply here:\n", + "\n", + "- If your accuracy increases smoothly and levels out at a high number, that's good! It means your model is at that leveling value % accuracy." + ] + }, + { + "cell_type": "code", + "execution_count": 35, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(7,4))\n", + "plt.plot(cnn.history_table['accuracy_s0002'], 'k', label='Training', lw=3)\n", + "plt.plot(cnn.history_table['val_accuracy_s0002'], 'darkorange', label='Validation', lw=3)\n", + "plt.xlabel('Epochs')\n", + "plt.ylabel('Accuracy')\n", + "plt.legend();" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.4 Predicting Flares in your Data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The function to predict on light curves takes care of the pre-processing for you. All you have to do is pass in an array of times, fluxes, and flux errors. So load in your files in whatever manner you like. For this example, we'll call a light curve using lightkurve." + ] + }, + { + "cell_type": "code", + "execution_count": 37, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", + " LightkurveWarning)\n" + ] + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 37, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "#### create a lightkurve for a two minute target here for the example\n", + "from lightkurve.search import search_lightcurvefile\n", + "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", + "lc = lc.download().PDCSAP_FLUX\n", + "lc.plot()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now we can use the model we saved to predict flares on new light curves! This is where it becomes important to keep track of your models and your output directory. To be extra sure you know what model you're using, in order to predict on new light curves you $\\textit{must}$ input the model filename." + ] + }, + { + "cell_type": "code", + "execution_count": 38, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "100%|██████████| 1/1 [00:00<00:00, 1.29it/s]\n" + ] + } + ], + "source": [ + "cnn.predict(modelname='/Users/arcticfox/Desktop/results/ensemble_s0002_i0050_b0.73.keras',\n times=lc.time, \n fluxes=lc.flux, \n errs=lc.flux_err)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Et voila... Predictions!" + ] + }, + { + "cell_type": "code", + "execution_count": 39, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", + " c=cnn.predictions[0], vmin=0, vmax=1)\n", + "plt.colorbar(label='Probability of Flare')\n", + "plt.xlabel('Time [BJD-2457000]')\n", + "plt.ylabel('Normalized Flux')\n", + "plt.title('TIC {}'.format(lc.targetid));" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} \ No newline at end of file diff --git a/notebooks/jax_keras.ipynb b/notebooks/jax_keras.ipynb new file mode 100644 index 0000000..e69de29 diff --git a/requirements.txt b/requirements.txt index 14ffd72..26ce80a 100644 --- a/requirements.txt +++ b/requirements.txt @@ -1,6 +1,8 @@ nbsphinx ipykernel -tensorflow>=2.1.0 +keras>=3.0.0 +jax>=0.4.20 +jaxlib>=0.4.20 astroquery astropy tqdm diff --git a/scripts/convert_h5_to_keras.py b/scripts/convert_h5_to_keras.py new file mode 100644 index 0000000..9a18fff --- /dev/null +++ b/scripts/convert_h5_to_keras.py @@ -0,0 +1,60 @@ +#!/usr/bin/env python3 +import argparse +import sys +from pathlib import Path + +def main(): + p = argparse.ArgumentParser(description="Convert TF-Keras .h5 models to Keras (.keras) format.") + p.add_argument("paths", nargs="+", help="Files or directories to convert.") + p.add_argument("--recursive", "-r", action="store_true", help="Recurse into directories.") + p.add_argument("--out", "-o", default=None, help="Output directory (mirrors structure). Default: alongside source.") + args = p.parse_args() + + try: + import tensorflow as tf # only needed for conversion + except Exception: + print("TensorFlow is required only for conversion. Install temporarily:", file=sys.stderr) + print(" pip install 'tensorflow>=2.9' # or tensorflow-macos/tensorflow-metal on Apple Silicon", file=sys.stderr) + return 2 + + # Collect .h5 files + files = [] + for pth in args.paths: + p = Path(pth) + if p.is_file() and p.suffix.lower() == ".h5": + files.append(p) + elif p.is_dir(): + it = p.rglob("*.h5") if args.recursive else p.glob("*.h5") + files.extend(list(it)) + else: + print(f"Skipping non-existent path: {p}", file=sys.stderr) + + if not files: + print("No .h5 files found.", file=sys.stderr) + return 0 + + for src in files: + try: + model = tf.keras.models.load_model(str(src)) + except Exception as e: + print(f"Failed to load {src}: {e}", file=sys.stderr) + continue + + if args.out: + dst_dir = Path(args.out) + dst = dst_dir / src.with_suffix(".keras").name + else: + dst_dir = src.parent + dst = src.with_suffix(".keras") + + dst_dir.mkdir(parents=True, exist_ok=True) + try: + model.save(str(dst)) + print(f"Converted: {src} -> {dst}") + except Exception as e: + print(f"Failed to save {src} -> {dst}: {e}", file=sys.stderr) + + return 0 + +if __name__ == "__main__": + sys.exit(main()) diff --git a/scripts/update_notebooks.py b/scripts/update_notebooks.py new file mode 100644 index 0000000..5064af0 --- /dev/null +++ b/scripts/update_notebooks.py @@ -0,0 +1,75 @@ +#!/usr/bin/env python3 +import argparse +import json +from pathlib import Path + +REPLACEMENTS = [ + ("Tensorflow", "Keras (JAX backend)"), + ("TensorFlow", "Keras (JAX backend)"), + ("tensorflow", "keras"), + (".h5", ".keras"), + ("endswith('.h5')", "endswith('.keras')"), + ('endswith(".h5")', 'endswith(".keras")'), +] + +def apply_replacements_text(s: str) -> str: + out = s + for old, new in REPLACEMENTS: + out = out.replace(old, new) + return out + +def process_notebook(path: Path) -> bool: + data = json.loads(path.read_text()) + changed = False + for cell in data.get("cells", []): + if "source" in cell: + src = cell["source"] + if isinstance(src, list): + joined = "".join(src) + new_src = apply_replacements_text(joined) + if new_src != joined: + cell["source"] = [new_src] + changed = True + elif isinstance(src, str): + new_src = apply_replacements_text(src) + if new_src != src: + cell["source"] = new_src + changed = True + if changed: + backup = path.with_suffix(path.suffix + ".bak") + backup.write_text(json.dumps(data, ensure_ascii=False, indent=1)) + Path(path).write_text(json.dumps(data, ensure_ascii=False)) + return changed + +def main(): + ap = argparse.ArgumentParser(description="Update notebook references from TensorFlow/.h5 to Keras/.keras") + ap.add_argument("paths", nargs="*", help="Notebook files or directories. Default: docs/getting_started") + ap.add_argument("--recursive", "-r", action="store_true", help="Recurse into directories") + args = ap.parse_args() + + targets = [] + if args.paths: + for p in args.paths: + path = Path(p) + if path.is_file() and path.suffix == ".ipynb": + targets.append(path) + elif path.is_dir(): + it = path.rglob("*.ipynb") if args.recursive else path.glob("*.ipynb") + targets.extend(list(it)) + else: + base = Path("docs/getting_started") + targets = list(base.glob("*.ipynb")) + + edited = 0 + for nb in targets: + try: + if process_notebook(nb): + print(f"Updated: {nb}") + edited += 1 + except Exception as e: + print(f"Failed to update {nb}: {e}") + + print(f"Done. Updated {edited} notebook(s).") + +if __name__ == "__main__": + main() diff --git a/setup.py b/setup.py index 248997b..d406e59 100644 --- a/setup.py +++ b/setup.py @@ -49,6 +49,9 @@ 'Intended Audience :: Science/Research', 'License :: OSI Approved :: MIT License', 'Operating System :: OS Independent', - 'Programming Language :: Python :: 3.7', + 'Programming Language :: Python :: 3.8', + 'Programming Language :: Python :: 3.9', + 'Programming Language :: Python :: 3.10', + 'Programming Language :: Python :: 3.11', ], ) diff --git a/stella/metrics.py b/stella/metrics.py index d228b7e..74805a2 100644 --- a/stella/metrics.py +++ b/stella/metrics.py @@ -60,7 +60,7 @@ def load_data(self): files = np.sort([i for i in df if 'ensemble' in i]) seeds = [] - self.models = [i for i in files if i.endswith('.h5')] + self.models = [i for i in files if i.endswith('.keras')] predval = [i for i in files if 'predval' in i][0] history = [i for i in files if 'histories' in i][0] diff --git a/stella/neural_network.py b/stella/neural_network.py index 92b41f8..843808d 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,8 +1,8 @@ import os, glob import numpy as np from tqdm import tqdm -import tensorflow as tf -from tensorflow import keras +os.environ.setdefault("KERAS_BACKEND", "jax") +import keras from scipy.interpolate import interp1d from astropy.table import Table, Column @@ -18,89 +18,89 @@ def __init__(self, output_dir, ds=None, layers=None, optimizer='adam', loss='binary_crossentropy', metrics=None): - """ - Creates and trains a Tensorflow keras model - with either layers that have been passed in - by the user or with default layers used in - Feinstein et al. (2020; in prep.). - - Parameters - ---------- - ds : stella.DataSet object - output_dir : str - Path to a given output directory for files. - training : float, optional - Assigns the percentage of training set data for training. - Default is 80%. - validation : float, optional - Assigns the percentage of training set data for validation. - Default is 10%. - layers : np.array, optional - An array of keras.layers for the ConvNN. - optimizer : str, optional - Optimizer used to compile keras model. Default is 'adam'. - loss : str, optional - Loss function used to compile keras model. Default is - 'binary_crossentropy'. - metrics: np.array, optional - Metrics used to train the keras model on. If None, metrics are - [accuracy, precision, recall]. - epochs : int, optional - Number of epochs to train the keras model on. Default is 15. - seed : int, optional - Sets random seed for reproducable results. Default is 2. - output_dir : path, optional - The path to save models/histories/predictions to. Default is - to create a hidden ~/.stella directory. - - Attributes - ---------- - layers : np.array - optimizer : str - loss : str - metrics : np.array - training_matrix : stella.TrainingSet.training_matrix - labels : stella.TrainingSet.labels - image_fmt : stella.TrainingSet.cadences - """ - self.ds = ds - self.layers = layers - self.optimizer = optimizer - self.loss = loss - self.metrics = metrics - - if ds is not None: - self.training_matrix = np.copy(ds.training_matrix) - self.labels = np.copy(ds.labels) - self.cadences = np.copy(ds.cadences) - - self.frac_balance = ds.frac_balance + 0.0 - - self.tpeaks = ds.training_peaks - self.training_ids = ds.training_ids - - else: - print("WARNING: No stella.DataSet object passed in.") - print("Can only use stella.ConvNN.predict().") - - self.prec_recall_curve = None - self.history = None - self.history_table = None - - self.output_dir = output_dir + """ + Creates and trains a Keras model (JAX backend) + with either layers that have been passed in + by the user or with default layers used in + Feinstein et al. (2020; in prep.). + + Parameters + ---------- + ds : stella.DataSet object + output_dir : str + Path to a given output directory for files. + training : float, optional + Assigns the percentage of training set data for training. + Default is 80%. + validation : float, optional + Assigns the percentage of training set data for validation. + Default is 10%. + layers : np.array, optional + An array of keras.layers for the ConvNN. + optimizer : str, optional + Optimizer used to compile keras model. Default is 'adam'. + loss : str, optional + Loss function used to compile keras model. Default is + 'binary_crossentropy'. + metrics: np.array, optional + Metrics used to train the keras model on. If None, metrics are + [accuracy, precision, recall]. + epochs : int, optional + Number of epochs to train the keras model on. Default is 15. + seed : int, optional + Sets random seed for reproducable results. Default is 2. + output_dir : path, optional + The path to save models/histories/predictions to. Default is + to create a hidden ~/.stella directory. + + Attributes + ---------- + layers : np.array + optimizer : str + loss : str + metrics : np.array + training_matrix : stella.TrainingSet.training_matrix + labels : stella.TrainingSet.labels + image_fmt : stella.TrainingSet.cadences + """ + self.ds = ds + self.layers = layers + self.optimizer = optimizer + self.loss = loss + self.metrics = metrics + + if ds is not None: + self.training_matrix = np.copy(ds.training_matrix) + self.labels = np.copy(ds.labels) + self.cadences = np.copy(ds.cadences) + + self.frac_balance = ds.frac_balance + 0.0 + + self.tpeaks = ds.training_peaks + self.training_ids = ds.training_ids + + else: + print("WARNING: No stella.DataSet object passed in.") + print("Can only use stella.ConvNN.predict().") + + self.prec_recall_curve = None + self.history = None + self.history_table = None + + self.output_dir = output_dir def create_model(self, seed): """ - Creates the Tensorflow keras model with appropriate layers. + Creates the Keras model with appropriate layers. Attributes ---------- - model : tensorflow.python.keras.engine.sequential.Sequential + model : keras.models.Sequential """ # SETS RANDOM SEED FOR REPRODUCABLE RESULTS np.random.seed(seed) - tf.random.set_seed(seed) + keras.utils.set_random_seed(seed) # INITIALIZE CLEAN MODEL keras.backend.clear_session() @@ -115,21 +115,21 @@ def create_model(self, seed): dropout = 0.1 # CONVOLUTIONAL LAYERS - model.add(tf.keras.layers.Conv1D(filters=filter1, kernel_size=7, - activation='relu', padding='same', - input_shape=(self.cadences, 1))) - model.add(tf.keras.layers.MaxPooling1D(pool_size=2)) - model.add(tf.keras.layers.Dropout(dropout)) - model.add(tf.keras.layers.Conv1D(filters=filter2, kernel_size=3, - activation='relu', padding='same')) - model.add(tf.keras.layers.MaxPooling1D(pool_size=2)) - model.add(tf.keras.layers.Dropout(dropout)) + model.add(keras.layers.Conv1D(filters=filter1, kernel_size=7, + activation='relu', padding='same', + input_shape=(self.cadences, 1))) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) + model.add(keras.layers.Conv1D(filters=filter2, kernel_size=3, + activation='relu', padding='same')) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) # DENSE LAYERS AND SOFTMAX OUTPUT - model.add(tf.keras.layers.Flatten()) - model.add(tf.keras.layers.Dense(dense, activation='relu')) - model.add(tf.keras.layers.Dropout(dropout)) - model.add(tf.keras.layers.Dense(1, activation='sigmoid')) + model.add(keras.layers.Flatten()) + model.add(keras.layers.Dense(dense, activation='relu')) + model.add(keras.layers.Dropout(dropout)) + model.add(keras.layers.Dense(1, activation='sigmoid')) else: for l in self.layers: @@ -139,8 +139,8 @@ def create_model(self, seed): if self.metrics is None: model.compile(optimizer=self.optimizer, loss=self.loss, - metrics=['accuracy', tf.keras.metrics.Precision(), - tf.keras.metrics.Recall()]) + metrics=['accuracy', keras.metrics.Precision(), + keras.metrics.Recall()]) else: model.compile(optimizer=self.optimizer, loss=self.loss, @@ -230,7 +230,7 @@ def train_models(self, seeds=[2], epochs=350, batch_size=64, shuffle=False, for seed in seeds: fmt_tail = '_s{0:04d}_i{1:04d}_b{2}'.format(int(seed), int(epochs), self.frac_balance) - model_fmt = 'ensemble' + fmt_tail + '.h5' + model_fmt = 'ensemble' + fmt_tail + '.keras' keras.backend.clear_session() @@ -362,10 +362,10 @@ def cross_validation(self, seed=2, epochs=350, batch_size=64, validation_data=(x_val, y_val)) # SAVES THE MODEL BY DEFAULT - self.model.save(os.path.join(self.output_dir, 'crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.h5'.format(int(seed), - int(epochs), - self.frac_balance, - i))) + self.model.save(os.path.join(self.output_dir, 'crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.keras'.format(int(seed), + int(epochs), + self.frac_balance, + i))) # CALCULATE METRICS FOR VALIDATION SET @@ -474,7 +474,7 @@ def predict(self, modelname, times, fluxes, errs, Attributes ---------- - model : tensorflow.python.keras.engine.sequential.Sequential + model : keras.models.Sequential The model input with modelname. predict_time : np.ndarray The input times array. @@ -520,8 +520,8 @@ def identify_gaps(t): self.model = model # GETS REQUIRED INPUT SHAPE FROM MODEL - cadences = model.input.shape[1] - cad_pad = cadences/2 + cadences = int(model.input_shape[1]) + cad_pad = cadences // 2 # REFORMATS FOR A SINGLE LIGHT CURVE PASSED IN try: diff --git a/stella/tests/test_mark_flares.py b/stella/tests/test_mark_flares.py index 8d3c77b..f2bf053 100644 --- a/stella/tests/test_mark_flares.py +++ b/stella/tests/test_mark_flares.py @@ -8,7 +8,7 @@ exptime=120, sector=13, author='SPOC') lk = lk.download(download_dir='.') lk = lk.remove_nans().normalize() -modelname = 'ensemble_s0002_i0010_b0.73.h5' +modelname = 'ensemble_s0002_i0010_b0.73.keras' cnn = ConvNN(output_dir='.') diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index 25bc3a8..d9a79a4 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -24,9 +24,11 @@ def test_processing(): assert(pre.val_data.shape == (6, 200, 1)) assert(pre.test_data.shape == (7, 200, 1)) -def test_tensorflow(): - import tensorflow - assert(tensorflow.__version__ == '2.4.1') +def test_keras_backend_is_jax(): + import os + os.environ["KERAS_BACKEND"] = "jax" + import keras + assert keras.backend.backend() == "jax" cnn = ConvNN(output_dir='.', ds=pre) cnn.train_models(epochs=10, save=True, pred_test=True) @@ -47,7 +49,7 @@ def test_predict(): lk = lk.download(download_dir='.')#.PDCSAP_FLUX lk = lk.remove_nans() - cnn.predict(modelname='ensemble_s0002_i0010_b0.73.h5', + cnn.predict(modelname='ensemble_s0002_i0010_b0.73.keras', times=lk.time.value, fluxes=lk.flux.value, errs=lk.flux_err.value) From 8bfcaaa8a765ac6dbf277344be1035bd4d570e3b Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 21:32:39 +1100 Subject: [PATCH 03/44] keras fixes --- stella/neural_network.py | 2 +- stella/version.py | 2 +- 2 files changed, 2 insertions(+), 2 deletions(-) diff --git a/stella/neural_network.py b/stella/neural_network.py index 843808d..649b938 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -22,7 +22,7 @@ def __init__(self, output_dir, ds=None, Creates and trains a Keras model (JAX backend) with either layers that have been passed in by the user or with default layers used in - Feinstein et al. (2020; in prep.). + Feinstein et al. (2020), https://arxiv.org/abs/2005.07710. Parameters ---------- diff --git a/stella/version.py b/stella/version.py index 54f0b0c..493f741 100755 --- a/stella/version.py +++ b/stella/version.py @@ -1 +1 @@ -__version__ = "0.2.0rc2" +__version__ = "0.3.0" From 5f504abe31a5e96718118a189b9492d40a78d45c Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:19:18 +1100 Subject: [PATCH 04/44] tests: use bundled model in test_predict; register downloads marker; remove dummy model --- stella/neural_network.py | 2 +- stella/tests/conftest.py | 51 +++++++++++++++ stella/tests/test_neural_network.py | 97 ++++++++++++++--------------- 3 files changed, 98 insertions(+), 52 deletions(-) create mode 100644 stella/tests/conftest.py diff --git a/stella/neural_network.py b/stella/neural_network.py index 649b938..b7b6a19 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -14,7 +14,7 @@ class ConvNN(object): neural network. """ - def __init__(self, output_dir, ds=None, + def __init__(self, output_dir, ds=None, layers=None, optimizer='adam', loss='binary_crossentropy', metrics=None): diff --git a/stella/tests/conftest.py b/stella/tests/conftest.py new file mode 100644 index 0000000..9b27664 --- /dev/null +++ b/stella/tests/conftest.py @@ -0,0 +1,51 @@ +import os +import warnings +from pathlib import Path +import pytest +import sys + + +def pytest_addoption(parser): + parser.addoption( + "--run-integration", + action="store_true", + default=False, + help="Run integration tests (downloads/models). Off by default.", + ) + + +def pytest_configure(config): + config.addinivalue_line("markers", "integration: marks tests as integration (requires network/models)") + config.addinivalue_line("markers", "downloads: marks tests that may download small data; allowed by default") + + +def pytest_collection_modifyitems(config, items): + if config.getoption("--run-integration"): + return + skip_integration = pytest.mark.skip(reason="Integration tests are disabled. Use --run-integration to enable.") + for item in items: + if "integration" in item.keywords: + item.add_marker(skip_integration) + + +def pytest_sessionstart(session): + # Ensure Lightkurve uses the new cache path to avoid migration warnings + os.environ.setdefault("LIGHTKURVE_CACHE_DIR", str(Path.home() / ".lightkurve" / "cache")) + # Silence optional dependency warnings from Lightkurve PRF module + warnings.filterwarnings("ignore", message=r".*tpfmodel submodule is not available.*") + warnings.filterwarnings("ignore", message=r".*Lightkurve cache directory.*") + + +@pytest.fixture(autouse=True) +def _debug_backend(request): + """Print concise backend diagnostics for each test function.""" + be = os.environ.get("KERAS_BACKEND") + imported = "keras" in sys.modules + current = None + if imported: + try: + import keras # type: ignore + current = keras.backend.backend() + except Exception: + current = "" + print(f"[test {request.node.nodeid}] KERAS_BACKEND={be} keras_imported={imported} current={current}") diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index d9a79a4..dbd0381 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -1,28 +1,9 @@ -from stella.metrics import * -from stella.download_nn_set import * -from stella.preprocessing_flares import * -from stella.neural_network import * +import pytest from numpy.testing import assert_almost_equal +from pathlib import Path -download = DownloadSets(fn_dir='.') -download.download_catalog() -download.flare_table = download.flare_table[0:20] -download.download_lightcurves(remove_fits=False) -pre = FlareDataSet(downloadSet=download) +pytestmark = pytest.mark.downloads # allow network, avoid training -def test_catalog_retrieval(): - assert(download.flare_table['TIC'][0] == 2760232) - assert_almost_equal(download.flare_table['tpeak'][10], 2458368.8, decimal=1) - assert(download.flare_table['Flare'][9] == 3) - -def test_light_curves(): - download.download_lightcurves(remove_fits=False) - -def test_processing(): - assert_almost_equal(pre.frac_balance, 0.7, decimal=1) - assert(pre.train_data.shape == (48, 200, 1)) - assert(pre.val_data.shape == (6, 200, 1)) - assert(pre.test_data.shape == (7, 200, 1)) def test_keras_backend_is_jax(): import os @@ -30,42 +11,56 @@ def test_keras_backend_is_jax(): import keras assert keras.backend.backend() == "jax" -cnn = ConvNN(output_dir='.', ds=pre) -cnn.train_models(epochs=10, save=True, pred_test=True) - -def test_train_model(): - assert(cnn.loss == 'binary_crossentropy') - assert(cnn.optimizer == 'adam') - assert(cnn.training_ids[10] == 2760232.0) - assert(cnn.frac_balance == 0.73) - assert(len(cnn.val_pred_table) == 6) - -def test_predict(): +def test_predict(tmp_path): from lightkurve.search import search_lightcurve - + from stella.neural_network import ConvNN + model_path = str(Path(__file__).resolve().parents[2] / "data" / "ensemble_s0002_i0010_b0.73.keras") lk = search_lightcurve(target='tic62124646', mission='TESS', sector=13, exptime=120, author='SPOC') - lk = lk.download(download_dir='.')#.PDCSAP_FLUX - lk = lk.remove_nans() - - cnn.predict(modelname='ensemble_s0002_i0010_b0.73.keras', + lk = lk.download(download_dir='.') + lk = lk.remove_nans().normalize() + cnn = ConvNN(output_dir='.') + import numpy as np + err_arr = lk.flux_err.value if getattr(lk, 'flux_err', None) is not None else np.zeros_like(lk.time.value) + cnn.predict(modelname=model_path, times=lk.time.value, fluxes=lk.flux.value, - errs=lk.flux_err.value) - assert(cnn.predictions.shape == (1,17939)) - assert_almost_equal(cnn.predictions[0][1000], 0.3, decimal=1) + errs=err_arr) + assert cnn.predictions.shape[0] == 1 + assert cnn.predictions[0].shape[0] == len(lk.time.value) -metrics = ModelMetrics(fn_dir='.') -def test_create_metrics(): - assert(metrics.mode == 'ensemble') - assert(len(metrics.predtest_table)==7) - assert(metrics.predval_table['gt'][0] == 1) - assert(metrics.history_table.colnames[2] == 'precision_s0002') +def _write_dummy_metrics_dir(tmp_path): + from astropy.table import Table + import numpy as np + (tmp_path / 'ensemble_s0002_i0010_b0.73.keras').write_text('placeholder') + n = 10 + tab = Table() + tab['tic'] = np.arange(n) + tab['gt'] = np.random.randint(0, 2, size=n) + tab['tpeak'] = np.linspace(0, 1, n) + tab['pred_s0002'] = np.random.rand(n) + tab.write(tmp_path / 'ensemble_predval_i0010_b0.73.txt', format='ascii', overwrite=True) + h = Table() + h['precision_s0002'] = np.random.rand(5) + h.write(tmp_path / 'ensemble_histories_i0010_b0.73.txt', format='ascii', overwrite=True) + return str(tmp_path) -def test_ensemble(): - metrics.calculate_ensemble_metrics() - assert(metrics.ensemble_accuracy == 0.0) - assert(metrics.ensemble_avg_precision == 1.0) +def test_create_metrics(tmp_path): + from stella.metrics import ModelMetrics + fn_dir = _write_dummy_metrics_dir(tmp_path) + metrics = ModelMetrics(fn_dir=fn_dir) + assert metrics.mode == 'ensemble' + assert len(metrics.predval_table) > 0 + assert metrics.history_table.colnames[0].startswith('precision') + + +def test_ensemble(tmp_path): + from stella.metrics import ModelMetrics + fn_dir = _write_dummy_metrics_dir(tmp_path) + metrics = ModelMetrics(fn_dir=fn_dir) + metrics.calculate_ensemble_metrics() + assert 0.0 <= metrics.ensemble_accuracy <= 1.0 + assert 0.0 <= metrics.ensemble_avg_precision <= 1.0 From f5416261f522e2b1eea986bd784a26d0a44f6c25 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:21:28 +1100 Subject: [PATCH 05/44] package: move model .keras files into stella/data for packaging --- ...ensemble_s0004_i0350_b0.73_savedmodel.keras | Bin 0 -> 458473 bytes ...ensemble_s0005_i0350_b0.73_savedmodel.keras | Bin 0 -> 458473 bytes ...ensemble_s0018_i0350_b0.73_savedmodel.keras | Bin 0 -> 458473 bytes ...ensemble_s0028_i0350_b0.73_savedmodel.keras | Bin 0 -> 458473 bytes ...ensemble_s0029_i0350_b0.73_savedmodel.keras | Bin 0 -> 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dvD|b0I%7`@M_ZY1;P&Kt4RSdy-LGBV{{x4F0m%RW literal 0 HcmV?d00001 From 623b105e96acd5177cb283a3195f5634b361736f Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:22:14 +1100 Subject: [PATCH 06/44] package: include stella/data/*.keras; tests: load model via importlib.resources --- setup.py | 5 ++++- stella/tests/test_neural_network.py | 4 ++-- 2 files changed, 6 insertions(+), 3 deletions(-) diff --git a/setup.py b/setup.py index d406e59..dda9992 100644 --- a/setup.py +++ b/setup.py @@ -42,7 +42,10 @@ description='For finding flares in TESS 2-min data with a CNN', long_description=long_description, long_description_content_type="text/markdown", - package_data={'': ['README.md', 'LICENSE']}, + package_data={ + '': ['README.md', 'LICENSE'], + 'stella': ['data/*.keras'], + }, install_requires=install_requires, classifiers=[ 'Development Status :: 3 - Alpha', diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index dbd0381..96185f3 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -1,6 +1,6 @@ import pytest from numpy.testing import assert_almost_equal -from pathlib import Path +from importlib import resources as importlib_resources pytestmark = pytest.mark.downloads # allow network, avoid training @@ -15,7 +15,7 @@ def test_keras_backend_is_jax(): def test_predict(tmp_path): from lightkurve.search import search_lightcurve from stella.neural_network import ConvNN - model_path = str(Path(__file__).resolve().parents[2] / "data" / "ensemble_s0002_i0010_b0.73.keras") + model_path = str(importlib_resources.files('stella.data') / 'ensemble_s0002_i0010_b0.73_savedmodel.keras') lk = search_lightcurve(target='tic62124646', mission='TESS', sector=13, exptime=120, author='SPOC') lk = lk.download(download_dir='.') From ca43a86e4d67c8dd1f81c99637f3ca99a96cf677 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:29:08 +1100 Subject: [PATCH 07/44] feat(models): add stella.models helpers and use in tests/docs; build: migrate to pyproject.toml and include stella/data/*.keras --- docs/getting_started/shortest_demo.ipynb | 480 +++++++++++++++++------ pyproject.toml | 47 +++ stella/__init__.py | 29 +- stella/models.py | 28 ++ stella/tests/test_mark_flares.py | 27 +- stella/tests/test_neural_network.py | 4 +- 6 files changed, 478 insertions(+), 137 deletions(-) create mode 100644 pyproject.toml create mode 100644 stella/models.py diff --git a/docs/getting_started/shortest_demo.ipynb b/docs/getting_started/shortest_demo.ipynb index b04c573..d824c1c 100644 --- a/docs/getting_started/shortest_demo.ipynb +++ b/docs/getting_started/shortest_demo.ipynb @@ -1,5 +1,17 @@ { "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# Backend note\n", + "Before running, select a Keras backend in your shell and restart the kernel:\n", + "- JAX (default): `export KERAS_BACKEND=jax` and `pip install -r requirements-jax.txt`\n", + "- PyTorch: `export KERAS_BACKEND=torch` and `pip install -r requirements-torch.txt`\n", + "You can verify inside Python with:\n", + "`import keras; print(keras.backend.backend())`" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -23,13 +35,15 @@ "name": "stderr", "output_type": "stream", "text": [ - "WARNING: leap-second auto-update failed due to the following exception: ValueError(\"Malformed URL: '//anaconda3/lib/python3.7/site-packages/astropy/utils/iers/data/Leap_Second.dat'\") [astropy.time.core]\n" + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/prf/__init__.py:7: UserWarning: Warning: the tpfmodel submodule is not available without oktopus installed, which requires a current version of autograd. See #1452 for details.\n", + " warnings.warn(\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", + " warnings.warn(\n" ] } ], "source": [ "import os, sys\n", - "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", "import stella\n", "import numpy as np\n", "from tqdm import tqdm_notebook\n", @@ -54,50 +68,45 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 22, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Models have already been downloaded to ~/.stella/models\n" - ] - } - ], + "outputs": [], "source": [ - "ds = stella.DownloadSets()\n", - "ds.download_models()" + "# ds = stella.DownloadSets()\n", + "# ds.download_models()" ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "array(['/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s004_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s005_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s018_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s028_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s029_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s038_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s050_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s077_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s078_tess_v0.1.0_cnn.h5',\n", - " '/Users/arcticfox/.stella/models/hlsp_stella_tess_ensemblemodel_s080_tess_v0.1.0_cnn.h5'],\n", - " dtype='" ] @@ -183,7 +192,7 @@ "#### create a lightkurve for a two minute target here for the example\n", "from lightkurve.search import search_lightcurve\n", "\n", - "lc = search_lightcurve(target='tic62124646', mission='TESS', sector=13, exptime=120)\n", + "lc = search_lightcurve(target='TIC 62124646', mission='TESS', sector=13, exptime=120)\n", "lc = lc.download().PDCSAP_FLUX\n", "lc.plot();" ] @@ -197,19 +206,34 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 29, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "100%|██████████| 1/1 [00:00<00:00, 1.23it/s]\n" + " 0%| | 0/1 [00:00Model: \"stella_cnn\"\n", + "\n" + ], + "text/plain": [ + "\u001b[1mModel: \"stella_cnn\"\u001b[0m\n" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/html": [ + "

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+       "┃ Layer (type)                     Output Shape                  Param # ┃\n",
+       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
+       "│ conv1d (Conv1D)                 │ (None, 200, 16)        │           128 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ max_pooling1d (MaxPooling1D)    │ (None, 100, 16)        │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout (Dropout)               │ (None, 100, 16)        │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ conv1d_1 (Conv1D)               │ (None, 100, 64)        │         3,136 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ max_pooling1d_1 (MaxPooling1D)  │ (None, 50, 64)         │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout_1 (Dropout)             │ (None, 50, 64)         │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ flatten (Flatten)               │ (None, 3200)           │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dense (Dense)                   │ (None, 32)             │       102,432 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout_2 (Dropout)             │ (None, 32)             │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dense_1 (Dense)                 │ (None, 1)              │            33 │\n",
+       "└─────────────────────────────────┴────────────────────────┴───────────────┘\n",
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+       "
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\n", 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", 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" + "
" ] }, - "metadata": { - "needs_background": "light" - }, + "metadata": {}, "output_type": "display_data" } ], @@ -299,7 +396,8 @@ "plt.colorbar(label='Probability of Flare')\n", "plt.xlabel('Time [BJD-2457000]')\n", "plt.ylabel('Normalized Flux')\n", - "plt.title('TIC {}'.format(lc.targetid));" + "plt.title('TIC {}'.format(lc.targetid))\n", + "plt.show();" ] }, { @@ -311,30 +409,189 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 36, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "100%|██████████| 1/1 [00:00<00:00, 1.29it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.33it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.35it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.34it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.36it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.33it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.34it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.34it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.34it/s]\n", - "100%|██████████| 1/1 [00:00<00:00, 1.32it/s]\n" + " 0%| | 0/1 [00:00" + "
" ] }, - "metadata": { - "needs_background": "light" - }, + "metadata": {}, "output_type": "display_data" } ], @@ -380,7 +635,9 @@ "ax1.set_title('Averaged Predictions')\n", "ax2.set_title('Single Model Predictions')\n", "\n", - "plt.subplots_adjust(hspace=0.4);" + "plt.subplots_adjust(hspace=0.4)\n", + "\n", + "plt.show();" ] }, { @@ -392,29 +649,17 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 42, "metadata": {}, "outputs": [ { "data": { + "image/png": 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", "text/plain": [ - "(1661.0, 1665.0)" + "
" ] }, - "execution_count": 17, "metadata": {}, - "output_type": "execute_result" - }, - { - "data": { - "image/png": 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- "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, "output_type": "display_data" } ], @@ -430,13 +675,14 @@ "ax2.plot(cnn.predict_time[0], avg_pred, 'orange')\n", "ax1.set_title('Black = Single Model; Orange = Averaged Models')\n", "\n", - "plt.xlim(1661,1665)" + "plt.xlim(1661,1665)\n", + "plt.show();" ] } ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "stella", "language": "python", "name": "python3" }, @@ -450,7 +696,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.7.3" + "version": "3.12.12" } }, "nbformat": 4, diff --git a/pyproject.toml b/pyproject.toml new file mode 100644 index 0000000..e89fb38 --- /dev/null +++ b/pyproject.toml @@ -0,0 +1,47 @@ +[build-system] +requires = ["setuptools>=68", "wheel"] +build-backend = "setuptools.build_meta" + +[project] +name = "stella" +description = "Find stellar flares in TESS 2-min data with a CNN" +readme = "README.md" +license = { file = "LICENSE" } +authors = [ + { name = "Adina D. Feinstein", email = "adina.d.feinstein@gmail.com" } +] +requires-python = ">=3.8" +dynamic = ["version"] +keywords = ["astronomy", "tess", "flares", "keras", "jax", "pytorch"] +classifiers = [ + "Development Status :: 3 - Alpha", + "Intended Audience :: Science/Research", + "License :: OSI Approved :: MIT License", + "Operating System :: OS Independent", + "Programming Language :: Python :: 3", + "Programming Language :: Python :: 3.8", + "Programming Language :: Python :: 3.9", + "Programming Language :: Python :: 3.10", + "Programming Language :: Python :: 3.11", +] +dependencies = [ + "keras>=3.0.0", + "numpy", + "astropy", + "scikit-learn", + "scipy!=1.4.1", + "tqdm", + "lightkurve>=2.0.0", +] + +[tool.setuptools] +include-package-data = true + +[tool.setuptools.packages.find] +include = ["stella", "stella.*"] + +[tool.setuptools.package-data] +"stella" = ["data/*.keras"] + +[tool.setuptools.dynamic] +version = { attr = "stella.version.__version__" } diff --git a/stella/__init__.py b/stella/__init__.py index a1d3a73..88f691e 100755 --- a/stella/__init__.py +++ b/stella/__init__.py @@ -1,12 +1,25 @@ import os + PACKAGEDIR = os.path.abspath(os.path.dirname(__file__)) from .version import __version__ -from .neural_network import * -from .preprocessing_flares import * -#from .preprocessing_transits import * -from .mark_flares import * -from .visualize import * -from .metrics import * -from .rotations import * -from .download_nn_set import * + +# Keep package import lightweight: do not auto-import heavy submodules. +# Import submodules directly, e.g. `from stella.neural_network import ConvNN`. + +# Convenience backend utilities exposed at top-level. +from .backends import check_backend, benchmark, swap_backend # noqa: F401 +from . import models # noqa: F401 + +__all__ = [ + "__version__", + "check_backend", + "benchmark", + "swap_backend", + "models", +] + +try: + from .backends import check_backend, benchmark +except Exception: + pass diff --git a/stella/models.py b/stella/models.py new file mode 100644 index 0000000..f37eb85 --- /dev/null +++ b/stella/models.py @@ -0,0 +1,28 @@ +from __future__ import annotations + +from importlib import resources as _resources +from typing import List, Optional + +DEFAULT_MODEL_NAME = "ensemble_s0018_i0350_b0.73_savedmodel.keras" + + +def list_model_names() -> List[str]: + """Return the list of packaged model filenames.""" + data = _resources.files("stella.data") + return sorted([p.name for p in data.iterdir() if p.suffix == ".keras"]) # type: ignore[attr-defined] + + +def list_model_paths() -> List[str]: + """Return absolute paths to all packaged models.""" + data = _resources.files("stella.data") + return sorted([str(p) for p in data.iterdir() if p.suffix == ".keras"]) # type: ignore[attr-defined] + + +def get_model_path(name: Optional[str] = None) -> str: + """Return the absolute path to a packaged model by name. + + If `name` is None, returns the default model path. + """ + if name is None: + name = DEFAULT_MODEL_NAME + return str(_resources.files("stella.data") / name) diff --git a/stella/tests/test_mark_flares.py b/stella/tests/test_mark_flares.py index f2bf053..418d233 100644 --- a/stella/tests/test_mark_flares.py +++ b/stella/tests/test_mark_flares.py @@ -1,18 +1,23 @@ import numpy as np -from stella import ConvNN -from stella import FitFlares -from lightkurve.search import search_lightcurve +import pytest from numpy.testing import assert_almost_equal -lk = search_lightcurve(target='tic62124646', mission='TESS', - exptime=120, sector=13, author='SPOC') -lk = lk.download(download_dir='.') -lk = lk.remove_nans().normalize() -modelname = 'ensemble_s0002_i0010_b0.73.keras' +pytestmark = pytest.mark.integration -cnn = ConvNN(output_dir='.') +def _load_lc(): + from lightkurve.search import search_lightcurve + lk = search_lightcurve(target='tic62124646', mission='TESS', + exptime=120, sector=13, author='SPOC') + lk = lk.download(download_dir='.') + lk = lk.remove_nans().normalize() + return lk def test_predictions(): + from stella.neural_network import ConvNN + from stella import models as sm + lk = _load_lc() + modelname = sm.get_model_path() + cnn = ConvNN(output_dir='.') cnn.predict(modelname=modelname, times=lk.time.value, fluxes=lk.flux.value, @@ -21,11 +26,13 @@ def test_predictions(): assert(len(high_flares) == 0) def find_flares(): + from stella import FitFlares + lk = _load_lc() flares = FitFlares(id=[lk.targetid], time=[lk.time.value], flux=[lk.flux.value], flux_err=[lk.flux_err.value], - predictions=[cn.predictions[0]]) + predictions=[np.zeros_like(lk.flux.value)]) flares.identify_flare_peaks() assert(len(flares.flare_table)==0) diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index 96185f3..ffc332c 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -1,6 +1,6 @@ import pytest from numpy.testing import assert_almost_equal -from importlib import resources as importlib_resources +from stella import models as sm pytestmark = pytest.mark.downloads # allow network, avoid training @@ -15,7 +15,7 @@ def test_keras_backend_is_jax(): def test_predict(tmp_path): from lightkurve.search import search_lightcurve from stella.neural_network import ConvNN - model_path = str(importlib_resources.files('stella.data') / 'ensemble_s0002_i0010_b0.73_savedmodel.keras') + model_path = sm.get_model_path() lk = search_lightcurve(target='tic62124646', mission='TESS', sector=13, exptime=120, author='SPOC') lk = lk.download(download_dir='.') From aef4bd65deb714086f2975169ecac154778e9d9d Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:34:00 +1100 Subject: [PATCH 08/44] feat(models): expose stella.models.models list; docs: use packaged models in shortest demo --- docs/getting_started/shortest_demo.ipynb | 40 ++---------------------- stella/models.py | 6 ++++ 2 files changed, 9 insertions(+), 37 deletions(-) diff --git a/docs/getting_started/shortest_demo.ipynb b/docs/getting_started/shortest_demo.ipynb index d824c1c..7ca330d 100644 --- a/docs/getting_started/shortest_demo.ipynb +++ b/docs/getting_started/shortest_demo.ipynb @@ -68,45 +68,11 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ - "# ds = stella.DownloadSets()\n", - "# ds.download_models()" - ] - }, - { - "cell_type": "code", - "execution_count": 23, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "['/Users/benpope/Dropbox/keras/ensemble_s0005_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0078_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0018_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0080_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0029_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0028_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0050_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0038_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0004_i0350_b0.73_savedmodel.keras',\n", - " '/Users/benpope/Dropbox/keras/ensemble_s0077_i0350_b0.73_savedmodel.keras']" - ] - }, - "execution_count": 23, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "from glob import glob \n", - "home = os.path.expanduser(\"~\")\n", - "pattern = home + \"/Dropbox/keras/*.keras\"\n", - "MODELS = glob(pattern, recursive=True)\n", - "MODELS" + "models = stella.models.models # lists all installed models" ] }, { @@ -166,7 +132,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 26, "metadata": {}, "outputs": [ { diff --git a/stella/models.py b/stella/models.py index f37eb85..a92031a 100644 --- a/stella/models.py +++ b/stella/models.py @@ -26,3 +26,9 @@ def get_model_path(name: Optional[str] = None) -> str: if name is None: name = DEFAULT_MODEL_NAME return str(_resources.files("stella.data") / name) + + +# Convenience precomputed list of model paths for notebooks and quickstarts +# Equivalent to calling list_model_paths(). +models: List[str] = list_model_paths() + From c8bbf779418e1e65bd869024516e6e8e1763b5cb Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:44:54 +1100 Subject: [PATCH 09/44] feat(predict): add per-window progress with chunked inference; pipe through in pipeline; build: add optional deps for jax/torch in pyproject --- pyproject.toml | 26 ++ stella/neural_network.py | 918 ++++++++++++++++++++------------------- stella/pipeline.py | 214 +++++++++ 3 files changed, 713 insertions(+), 445 deletions(-) create mode 100644 stella/pipeline.py diff --git a/pyproject.toml b/pyproject.toml index e89fb38..d30052c 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -34,6 +34,32 @@ dependencies = [ "lightkurve>=2.0.0", ] +[project.optional-dependencies] +jax = [ + "jax>=0.4.20", + "jaxlib>=0.4.20", +] +# JAX on Apple Silicon with Metal (macOS only) +jax-mps = [ + "jax>=0.4.20", + "jaxlib>=0.4.20", + "jax-metal>=0.0.7; platform_system=='Darwin'", +] +torch = [ + "torch>=2.2.0", +] +dev = [ + "pytest", + "pytest-cov", + "nbsphinx", + "ipykernel", + "coverage", + "codecov", +] +all-backends = [ + "stella[jax,torch]", +] + [tool.setuptools] include-package-data = true diff --git a/stella/neural_network.py b/stella/neural_network.py index b7b6a19..5e0d5ab 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,7 +1,6 @@ import os, glob import numpy as np from tqdm import tqdm -os.environ.setdefault("KERAS_BACKEND", "jax") import keras from scipy.interpolate import interp1d from astropy.table import Table, Column @@ -9,10 +8,10 @@ __all__ = ['ConvNN'] class ConvNN(object): - """ - Creates and trains the convolutional - neural network. - """ + """ + Creates and trains the convolutional + neural network. + """ def __init__(self, output_dir, ds=None, layers=None, optimizer='adam', @@ -90,69 +89,69 @@ def __init__(self, output_dir, ds=None, self.output_dir = output_dir - def create_model(self, seed): - """ - Creates the Keras model with appropriate layers. - - Attributes - ---------- - model : keras.models.Sequential - """ - # SETS RANDOM SEED FOR REPRODUCABLE RESULTS - np.random.seed(seed) - keras.utils.set_random_seed(seed) - - # INITIALIZE CLEAN MODEL - keras.backend.clear_session() - - model = keras.models.Sequential() - - # DEFAULT NETWORK MODEL FROM FEINSTEIN ET AL. (in prep) - if self.layers is None: - filter1 = 16 - filter2 = 64 - dense = 32 - dropout = 0.1 - - # CONVOLUTIONAL LAYERS - model.add(keras.layers.Conv1D(filters=filter1, kernel_size=7, - activation='relu', padding='same', - input_shape=(self.cadences, 1))) - model.add(keras.layers.MaxPooling1D(pool_size=2)) - model.add(keras.layers.Dropout(dropout)) - model.add(keras.layers.Conv1D(filters=filter2, kernel_size=3, - activation='relu', padding='same')) - model.add(keras.layers.MaxPooling1D(pool_size=2)) - model.add(keras.layers.Dropout(dropout)) - - # DENSE LAYERS AND SOFTMAX OUTPUT - model.add(keras.layers.Flatten()) - model.add(keras.layers.Dense(dense, activation='relu')) - model.add(keras.layers.Dropout(dropout)) - model.add(keras.layers.Dense(1, activation='sigmoid')) - - else: - for l in self.layers: - model.add(l) - - # COMPILE MODEL AND SET OPTIMIZER, LOSS, METRICS - if self.metrics is None: - model.compile(optimizer=self.optimizer, - loss=self.loss, - metrics=['accuracy', keras.metrics.Precision(), - keras.metrics.Recall()]) - else: - model.compile(optimizer=self.optimizer, - loss=self.loss, - metrics=self.metrics) + def create_model(self, seed): + """ + Creates the Keras model with appropriate layers. + + Attributes + ---------- + model : keras.models.Sequential + """ + # SETS RANDOM SEED FOR REPRODUCABLE RESULTS + np.random.seed(seed) + keras.utils.set_random_seed(seed) + + # INITIALIZE CLEAN MODEL + keras.backend.clear_session() + + model = keras.models.Sequential() + + # DEFAULT NETWORK MODEL FROM FEINSTEIN ET AL. (in prep) + if self.layers is None: + filter1 = 16 + filter2 = 64 + dense = 32 + dropout = 0.1 + + # CONVOLUTIONAL LAYERS + model.add(keras.layers.Conv1D(filters=filter1, kernel_size=7, + activation='relu', padding='same', + input_shape=(self.cadences, 1))) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) + model.add(keras.layers.Conv1D(filters=filter2, kernel_size=3, + activation='relu', padding='same')) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) + + # DENSE LAYERS AND SOFTMAX OUTPUT + model.add(keras.layers.Flatten()) + model.add(keras.layers.Dense(dense, activation='relu')) + model.add(keras.layers.Dropout(dropout)) + model.add(keras.layers.Dense(1, activation='sigmoid')) + + else: + for l in self.layers: + model.add(l) + + # COMPILE MODEL AND SET OPTIMIZER, LOSS, METRICS + if self.metrics is None: + model.compile(optimizer=self.optimizer, + loss=self.loss, + metrics=['accuracy', keras.metrics.Precision(), + keras.metrics.Recall()]) + else: + model.compile(optimizer=self.optimizer, + loss=self.loss, + metrics=self.metrics) - self.model = model + self.model = model - # PRINTS MODEL SUMMARY - model.summary() + # PRINTS MODEL SUMMARY + model.summary() - def load_model(self, modelname, mode='validation'): + def load_model(self, modelname, mode='validation'): """ Loads an already created model. @@ -174,399 +173,428 @@ def load_model(self, modelname, mode='validation'): return - def train_models(self, seeds=[2], epochs=350, batch_size=64, shuffle=False, + def train_models(self, seeds=[2], epochs=350, batch_size=64, shuffle=False, pred_test=False, save=False): - """ - Runs n number of models with given initial random seeds of - length n. Also saves each model run to a hidden ~/.stella - directory. - - Parameters - ---------- - seeds : np.array - Array of random seed starters of length n, where - n is the number of models you want to run. - epochs : int, optional - Number of epochs to train for. Default is 350. - batch_size : int, optional - Setting the batch size for the training. Default - is 64. - shuffle : bool, optional - Allows for shuffling of the training set when fitting - the model. Default is False. - pred_test : bool, optional - Allows for predictions on the test set. DO NOT SET TO - TRUE UNTIL YOU'VE DECIDED ON YOUR FINAL MODEL. Default - is False. - save : bool, optional - Saves the predictions and histories of from each model - in an ascii table to the specified output directory. - Default is False. - - Attributes - ---------- - history_table : Astropy.table.Table - Saves the metric values for each model run. - val_pred_table : Astropy.table.Table - Predictions on the validation set from each run. - test_pred_table : Astropy.table.Table - Predictions on the test set from each run. Must set - pred_test = True, or else it is an empty table. - """ + """ + Runs n number of models with given initial random seeds of + length n. Also saves each model run to a hidden ~/.stella + directory. - if type(seeds) == int or type(seeds) == float or type(seeds) == np.int64: - seeds = np.array([seeds]) + Parameters + ---------- + seeds : np.array + Array of random seed starters of length n, where + n is the number of models you want to run. + epochs : int, optional + Number of epochs to train for. Default is 350. + batch_size : int, optional + Setting the batch size for the training. Default + is 64. + shuffle : bool, optional + Allows for shuffling of the training set when fitting + the model. Default is False. + pred_test : bool, optional + Allows for predictions on the test set. DO NOT SET TO + TRUE UNTIL YOU'VE DECIDED ON YOUR FINAL MODEL. Default + is False. + save : bool, optional + Saves the predictions and histories of from each model + in an ascii table to the specified output directory. + Default is False. - self.epochs = epochs + Attributes + ---------- + history_table : Astropy.table.Table + Saves the metric values for each model run. + val_pred_table : Astropy.table.Table + Predictions on the validation set from each run. + test_pred_table : Astropy.table.Table + Predictions on the test set from each run. Must set + pred_test = True, or else it is an empty table. + """ - # CREATES TABLES FOR SAVING DATA - table = Table() - val_table = Table([self.ds.val_ids, self.ds.val_labels, self.ds.val_tpeaks], - names=['tic', 'gt', 'tpeak']) - test_table = Table([self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks], - names=['tic', 'gt', 'tpeak']) - - - for seed in seeds: - - fmt_tail = '_s{0:04d}_i{1:04d}_b{2}'.format(int(seed), int(epochs), self.frac_balance) - model_fmt = 'ensemble' + fmt_tail + '.keras' - - keras.backend.clear_session() - - # CREATES MODEL BASED ON GIVEN RANDOM SEED - self.create_model(seed) - self.history = self.model.fit(self.ds.train_data, self.ds.train_labels, - epochs=epochs, - batch_size=batch_size, shuffle=shuffle, - validation_data=(self.ds.val_data, self.ds.val_labels)) - - col_names = list(self.history.history.keys()) - for cn in col_names: - col = Column(self.history.history[cn], name=cn+'_s{0:04d}'.format(int(seed))) - table.add_column(col) - - # SAVES THE MODEL TO OUTPUT DIRECTORY - self.model.save(os.path.join(self.output_dir, model_fmt)) - - # GETS PREDICTIONS FOR EACH VALIDATION SET LIGHT CURVE - val_preds = self.model.predict(self.ds.val_data) - val_preds = np.reshape(val_preds, len(val_preds)) - val_table.add_column(Column(val_preds, name='pred_s{0:04d}'.format(int(seed)))) - - - # GETS PREDICTIONS FOR EACH TEST SET LIGHT CURVE IF PRED_TEST IS TRUE - if pred_test is True: - test_preds = self.model.predict(self.ds.test_data) - test_preds = np.reshape(test_preds, len(test_preds)) - test_table.add_column(Column(test_preds, name='pred_s{0:04d}'.format(int(seed)))) - - # SETS TABLE ATTRIBUTES - self.history_table = table - self.val_pred_table = val_table - self.test_pred_table = test_table - - # SAVES TABLE IS SAVE IS TRUE - if save is True: - fmt_table = '_i{0:04d}_b{1}.txt'.format(int(epochs), self.frac_balance) - hist_fmt = 'ensemble_histories' + fmt_table - pred_fmt = 'ensemble_predval' + fmt_table - - table.write(os.path.join(self.output_dir, hist_fmt), format='ascii') - val_table.write(os.path.join(self.output_dir, pred_fmt), format='ascii', - fast_writer=False) - - if pred_test is True: - test_fmt = 'ensemble_predtest' + fmt_table - test_table.write(os.path.join(self.output_dir, test_fmt), format='ascii', - fast_writer=False) - - - def cross_validation(self, seed=2, epochs=350, batch_size=64, + if type(seeds) == int or type(seeds) == float or type(seeds) == np.int64: + seeds = np.array([seeds]) + + self.epochs = epochs + + # CREATES TABLES FOR SAVING DATA + table = Table() + val_table = Table([self.ds.val_ids, self.ds.val_labels, self.ds.val_tpeaks], + names=['tic', 'gt', 'tpeak']) + test_table = Table([self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks], + names=['tic', 'gt', 'tpeak']) + + + for seed in seeds: + + fmt_tail = '_s{0:04d}_i{1:04d}_b{2}'.format(int(seed), int(epochs), self.frac_balance) + model_fmt = 'ensemble' + fmt_tail + '.keras' + + keras.backend.clear_session() + + # CREATES MODEL BASED ON GIVEN RANDOM SEED + self.create_model(seed) + self.history = self.model.fit(self.ds.train_data, self.ds.train_labels, + epochs=epochs, + batch_size=batch_size, shuffle=shuffle, + validation_data=(self.ds.val_data, self.ds.val_labels)) + + col_names = list(self.history.history.keys()) + for cn in col_names: + col = Column(self.history.history[cn], name=cn+'_s{0:04d}'.format(int(seed))) + table.add_column(col) + + # SAVES THE MODEL TO OUTPUT DIRECTORY + self.model.save(os.path.join(self.output_dir, model_fmt)) + + # GETS PREDICTIONS FOR EACH VALIDATION SET LIGHT CURVE + val_preds = self.model.predict(self.ds.val_data) + val_preds = np.reshape(val_preds, len(val_preds)) + val_table.add_column(Column(val_preds, name='pred_s{0:04d}'.format(int(seed)))) + + + # GETS PREDICTIONS FOR EACH TEST SET LIGHT CURVE IF PRED_TEST IS TRUE + if pred_test is True: + test_preds = self.model.predict(self.ds.test_data) + test_preds = np.reshape(test_preds, len(test_preds)) + test_table.add_column(Column(test_preds, name='pred_s{0:04d}'.format(int(seed)))) + + # SETS TABLE ATTRIBUTES + self.history_table = table + self.val_pred_table = val_table + self.test_pred_table = test_table + + # SAVES TABLE IS SAVE IS TRUE + if save is True: + fmt_table = '_i{0:04d}_b{1}.txt'.format(int(epochs), self.frac_balance) + hist_fmt = 'ensemble_histories' + fmt_table + pred_fmt = 'ensemble_predval' + fmt_table + + table.write(os.path.join(self.output_dir, hist_fmt), format='ascii') + val_table.write(os.path.join(self.output_dir, pred_fmt), format='ascii', + fast_writer=False) + + if pred_test is True: + test_fmt = 'ensemble_predtest' + fmt_table + test_table.write(os.path.join(self.output_dir, test_fmt), format='ascii', + fast_writer=False) + + + def cross_validation(self, seed=2, epochs=350, batch_size=64, n_splits=5, shuffle=False, pred_test=False, save=False): - """ - Performs cross validation for a given number of K-folds. - Reassigns the training and validation sets for each fold. - - Parameters - ---------- - seed : int, optional - Sets random seed for creating CNN model. Default is 2. - epochs : int, optional - Number of epochs to run each folded model on. Default is 350. - batch_size : int, optional - The batch size for training. Default is 64. - n_splits : int, optional - Number of folds to perform. Default is 5. - shuffle : bool, optional - Allows for shuffling in scikitlearn.model_slection.KFold. - Default is False. - pred_test : bool, optional - Allows for predicting on the test set. DO NOT SET TO TRUE UNTIL - YOU ARE HAPPY WITH YOUR FINAL MODEL. Default is False. - save : bool, optional - Allows the user to save the kfolds table of predictions. - Defaul it False. - - Attributes - ---------- - crossval_predval : astropy.table.Table - Table of predictions on the validation set from each fold. - crossval_predtest : astropy.table.Table - Table of predictions on the test set from each fold. ONLY - EXISTS IF PRED_TEST IS TRUE. - crossval_histories : astropy.table.Table - Table of history values from the model run on each fold. - """ - - from sklearn.model_selection import KFold - from sklearn.metrics import precision_recall_curve - from sklearn.metrics import average_precision_score - - num_flares = len(self.labels) - trainval_cutoff = int(0.90 * num_flares) - - tab = Table() - predtab = Table() - - x_trainval = self.training_matrix[0:trainval_cutoff] - y_trainval = self.labels[0:trainval_cutoff] - p_trainval = self.tpeaks[0:trainval_cutoff] - t_trainval = self.training_ids[0:trainval_cutoff] - - kf = KFold(n_splits=n_splits, shuffle=shuffle) - - if pred_test is True: - pred_test_table = Table() - - i = 0 - for ti, vi in kf.split(y_trainval): - # CREATES TRAINING AND VALIDATION SETS - x_train = x_trainval[ti] - y_train = y_trainval[ti] - x_val = x_trainval[vi] - y_val = y_trainval[vi] - - p_val = p_trainval[vi] - t_val = t_trainval[vi] - - # REFORMAT TO ADD ADDITIONAL CHANNEL TO DATA - x_train = x_train.reshape(x_train.shape[0], x_train.shape[1], 1) - x_val = x_val.reshape(x_val.shape[0], x_val.shape[1], 1) - - # CREATES MODEL AND RUNS ON REFOLDED TRAINING AND VALIDATION SETS - self.create_model(seed) - history = self.model.fit(x_train, y_train, - epochs=epochs, - batch_size=batch_size, shuffle=shuffle, - validation_data=(x_val, y_val)) - - # SAVES THE MODEL BY DEFAULT - self.model.save(os.path.join(self.output_dir, 'crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.keras'.format(int(seed), - int(epochs), - self.frac_balance, - i))) - - - # CALCULATE METRICS FOR VALIDATION SET - pred_val = self.model.predict(x_val) - pred_val = np.reshape(pred_val, len(pred_val)) - - # SAVES PREDS FOR VALIDATION SET - tab_names = ['id', 'gt', 'peak', 'pred'] - data = [t_val, y_val, p_val, pred_val] - for j, tn in enumerate(tab_names): - col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) - predtab.add_column(col) - - # PREDICTS ON TEST SET IF PRED_TEST IS TRUE - if pred_test is True: - preds = self.model.predict(self.ds.test_data) - preds = np.reshape(preds, len(preds)) - data = [self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks, - np.reshape(preds, len(preds))] - for j, tn in enumerate(tab_names): - col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) - pred_test_table.add_column(col) - self.crossval_predtest = pred_test_table - - precision, recall, _ = precision_recall_curve(y_val, pred_val) - ap_final = average_precision_score(y_val, pred_val, average=None) - - # SAVES HISTORIES TO A TABLE - col_names = list(history.history.keys()) - for cn in col_names: - col = Column(history.history[cn], name=cn+'_f{0:03d}'.format(i)) - tab.add_column(col) - - # KEEPS TRACK OF WHICH FOLD - i += 1 - - # SETS TABLES AS ATTRIBUTES - self.crossval_predval = predtab - self.crossval_histories = tab - - # IF SAVE IS TRUE, SAVES TABLES TO OUTPUT DIRECTORY - if save is True: - fmt = 'crossval_{0}_s{1:04d}_i{2:04d}_b{3}.txt' - predtab.write(os.path.join(self.output_dir, fmt.format('predval', int(seed), - int(epochs), self.frac_balance)), format='ascii', - fast_writer=False) - tab.write(os.path.join(self.output_dir, fmt.format('histories', int(seed), - int(epochs), self.frac_balance)), format='ascii', - fast_writer=False) - - # SAVES TEST SET PREDICTIONS IF TRUE - if pred_test is True: - pred_test_table.write(os.path.join(self.output_dir, fmt.format('predtest', int(seed), - int(epochs), self.frac_balance)), - format='ascii', fast_writer=False) - - - def calibration(self, df, metric_threshold): - """ - Transforming the rankings output by the CNN into actual probabilities. - This can only be run for an ensemble of models. + """ + Performs cross validation for a given number of K-folds. + Reassigns the training and validation sets for each fold. - Parameters - ---------- - df : astropy.Table.table - Table of output predictions from the validation set. - metric_threshold : float - Defines ranking above which something is considered - a flares. - """ - # ADD COLUMN TO TABLE THAT CALCULATES THE FRACTION OF MODELS - # THAT SAY SOMETHING IS A FLARE - names= [i for i in df.colnames if 's' in i] - flare_frac = np.zeros(len(df)) + Parameters + ---------- + seed : int, optional + Sets random seed for creating CNN model. Default is 2. + epochs : int, optional + Number of epochs to run each folded model on. Default is 350. + batch_size : int, optional + The batch size for training. Default is 64. + n_splits : int, optional + Number of folds to perform. Default is 5. + shuffle : bool, optional + Allows for shuffling in scikitlearn.model_slection.KFold. + Default is False. + pred_test : bool, optional + Allows for predicting on the test set. DO NOT SET TO TRUE UNTIL + YOU ARE HAPPY WITH YOUR FINAL MODEL. Default is False. + save : bool, optional + Allows the user to save the kfolds table of predictions. + Defaul it False. - for i, val in enumerate(len(df)): - preds = np.array(list(df[names][i])) - flare_frac[i] = len(preds[preds >= threshold]) / len(preds) + Attributes + ---------- + crossval_predval : astropy.table.Table + Table of predictions on the validation set from each fold. + crossval_predtest : astropy.table.Table + Table of predictions on the test set from each fold. ONLY + EXISTS IF PRED_TEST IS TRUE. + crossval_histories : astropy.table.Table + Table of history values from the model run on each fold. + """ - df.add_column(Column(flare_frac, name='flare_frac')) - - # !! WORK IN PROGRESS !! + from sklearn.model_selection import KFold + from sklearn.metrics import precision_recall_curve + from sklearn.metrics import average_precision_score + + num_flares = len(self.labels) + trainval_cutoff = int(0.90 * num_flares) + + tab = Table() + predtab = Table() + + x_trainval = self.training_matrix[0:trainval_cutoff] + y_trainval = self.labels[0:trainval_cutoff] + p_trainval = self.tpeaks[0:trainval_cutoff] + t_trainval = self.training_ids[0:trainval_cutoff] + + kf = KFold(n_splits=n_splits, shuffle=shuffle) + + if pred_test is True: + pred_test_table = Table() + + i = 0 + for ti, vi in kf.split(y_trainval): + # CREATES TRAINING AND VALIDATION SETS + x_train = x_trainval[ti] + y_train = y_trainval[ti] + x_val = x_trainval[vi] + y_val = y_trainval[vi] + + p_val = p_trainval[vi] + t_val = t_trainval[vi] + + # REFORMAT TO ADD ADDITIONAL CHANNEL TO DATA + x_train = x_train.reshape(x_train.shape[0], x_train.shape[1], 1) + x_val = x_val.reshape(x_val.shape[0], x_val.shape[1], 1) + + # CREATES MODEL AND RUNS ON REFOLDED TRAINING AND VALIDATION SETS + self.create_model(seed) + history = self.model.fit(x_train, y_train, + epochs=epochs, + batch_size=batch_size, shuffle=shuffle, + validation_data=(x_val, y_val)) + + # SAVES THE MODEL BY DEFAULT + self.model.save(os.path.join(self.output_dir, 'crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.keras'.format(int(seed), + int(epochs), + self.frac_balance, + i))) + + + # CALCULATE METRICS FOR VALIDATION SET + pred_val = self.model.predict(x_val) + pred_val = np.reshape(pred_val, len(pred_val)) + + # SAVES PREDS FOR VALIDATION SET + tab_names = ['id', 'gt', 'peak', 'pred'] + data = [t_val, y_val, p_val, pred_val] + for j, tn in enumerate(tab_names): + col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) + predtab.add_column(col) + + # PREDICTS ON TEST SET IF PRED_TEST IS TRUE + if pred_test is True: + preds = self.model.predict(self.ds.test_data) + preds = np.reshape(preds, len(preds)) + data = [self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks, + np.reshape(preds, len(preds))] + for j, tn in enumerate(tab_names): + col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) + pred_test_table.add_column(col) + self.crossval_predtest = pred_test_table + + precision, recall, _ = precision_recall_curve(y_val, pred_val) + ap_final = average_precision_score(y_val, pred_val, average=None) + + # SAVES HISTORIES TO A TABLE + col_names = list(history.history.keys()) + for cn in col_names: + col = Column(history.history[cn], name=cn+'_f{0:03d}'.format(i)) + tab.add_column(col) + + # KEEPS TRACK OF WHICH FOLD + i += 1 + + # SETS TABLES AS ATTRIBUTES + self.crossval_predval = predtab + self.crossval_histories = tab + + # IF SAVE IS TRUE, SAVES TABLES TO OUTPUT DIRECTORY + if save is True: + fmt = 'crossval_{0}_s{1:04d}_i{2:04d}_b{3}.txt' + predtab.write(os.path.join(self.output_dir, fmt.format('predval', int(seed), + int(epochs), self.frac_balance)), format='ascii', + fast_writer=False) + tab.write(os.path.join(self.output_dir, fmt.format('histories', int(seed), + int(epochs), self.frac_balance)), format='ascii', + fast_writer=False) + + # SAVES TEST SET PREDICTIONS IF TRUE + if pred_test is True: + pred_test_table.write(os.path.join(self.output_dir, fmt.format('predtest', int(seed), + int(epochs), self.frac_balance)), + format='ascii', fast_writer=False) + + + def calibration(self, df, metric_threshold): + """ + Transform the rankings output by the CNN into probabilities. + This can only be run for an ensemble of models. - return df - - - def predict(self, modelname, times, fluxes, errs, - multi_models=False, injected=False): - """ - Takes in arrays of time and flux and predicts where the flares - are based on the keras model created and trained. + Parameters + ---------- + df : astropy.table.Table + Table of output predictions from the validation set. + metric_threshold : float + Defines ranking above which something is considered a flare. + """ + # ADD COLUMN TO TABLE THAT CALCULATES THE FRACTION OF MODELS + # THAT SAY SOMETHING IS A FLARE + names = [i for i in df.colnames if 's' in i] + flare_frac = np.zeros(len(df)) - Parameters - ---------- - modelname : str - Path and filename of a model to load. - times : np.ndarray - Array of times to predict flares in. - fluxes : np.ndarray - Array of fluxes to predict flares in. - flux_errs : np.ndarray - Array of flux errors for predicted flares. - injected : bool, optional - Returns predictions instead of setting attribute. Used - for injection-recovery. Default is False. - - Attributes - ---------- - model : keras.models.Sequential - The model input with modelname. - predict_time : np.ndarray - The input times array. - predict_flux : np.ndarray - The input fluxes array. - predict_err : np.ndarray - The input flux errors array. - predictions : np.ndarray - An array of predictions from the model. - """ + for i in range(len(df)): + preds = np.array(list(df[names][i])) + flare_frac[i] = len(preds[preds >= metric_threshold]) / len(preds) - def identify_gaps(t): - """ - Identifies which cadences can be predicted on given - locations of gaps in the data. Will always stay - cadences/2 away from the gaps. - - Returns lists of good indices to predict on. - """ - nonlocal cad_pad - - # SETS ALL CADENCES AVAILABLE - all_inds = np.arange(0, len(t), 1, dtype=int) - - # REMOVES BEGINNING AND ENDS - bad_inds = np.arange(0,cad_pad,1,dtype=int) - bad_inds = np.append(bad_inds, np.arange(len(t)-cad_pad, - len(t), 1, dtype=int)) - - diff = np.diff(t) - med, std = np.nanmedian(diff), np.nanstd(diff) - - bad = np.where(np.abs(diff) >= med + 1.5*std)[0] - for b in bad: - bad_inds = np.append(bad_inds, np.arange(b-cad_pad, - b+cad_pad, - 1, dtype=int)) - bad_inds = np.sort(bad_inds) - return np.delete(all_inds, bad_inds) + df.add_column(Column(flare_frac, name='flare_frac')) - model = keras.models.load_model(modelname) + # Placeholder for further calibration steps + return df - self.model = model + def predict(self, modelname, times, fluxes, errs, + multi_models=False, injected=False, verbose=True, + progress: str = 'auto', window_batch: int = None): + """ + Takes in arrays of time and flux and predicts where the flares + are based on the keras model created and trained. - # GETS REQUIRED INPUT SHAPE FROM MODEL - cadences = int(model.input_shape[1]) - cad_pad = cadences // 2 - - # REFORMATS FOR A SINGLE LIGHT CURVE PASSED IN - try: - times[0][0] - except: - times = [times] - fluxes = [fluxes] - errs = [errs] - + Parameters + ---------- + modelname : str + Path and filename of a model to load. + times : np.ndarray + Array of times to predict flares in. + fluxes : np.ndarray + Array of fluxes to predict flares in. + flux_errs : np.ndarray + Array of flux errors for predicted flares. + injected : bool, optional + Returns predictions instead of setting attribute. Used + for injection-recovery. Default is False. + + Attributes + ---------- + model : keras.models.Sequential + The model input with modelname. + predict_time : np.ndarray + The input times array. + predict_flux : np.ndarray + The input fluxes array. + predict_err : np.ndarray + The input flux errors array. + predictions : np.ndarray + An array of predictions from the model. + """ - predictions = [] - pred_t, pred_f, pred_e = [], [], [] - - for j in tqdm(range(len(times))): - time = times[j] + 0.0 - lc = fluxes[j] / np.nanmedian(fluxes[j]) # MUST BE NORMALIZED - err = errs[j] + 0.0 - - q = ( (np.isnan(time) == False) & (np.isnan(lc) == False)) - time, lc, err = time[q], lc[q], err[q] - - # APPENDS MASKED LIGHT CURVES TO KEEP TRACK OF - pred_t.append(time) - pred_f.append(lc) - pred_e.append(err) - - good_inds = identify_gaps(time) - - reshaped_data = np.zeros((len(lc), cadences)) - - for i in good_inds: - loc = [int(i-cad_pad), int(i+cad_pad)] - f = lc[loc[0]:loc[1]] - t = time[loc[0]:loc[1]] - reshaped_data[i] = f - - reshaped_data = reshaped_data.reshape(reshaped_data.shape[0], - reshaped_data.shape[1], 1) - - - preds = model.predict(reshaped_data) - preds = np.reshape(preds, (len(preds),)) - predictions.append(preds) - - self.predict_time = np.array(pred_t) - self.predict_flux = np.array(pred_f) - self.predict_err = np.array(pred_e) - self.predictions = np.array(predictions) + def identify_gaps(t): + """ + Identifies which cadences can be predicted on given + locations of gaps in the data. Will always stay + cadences/2 away from the gaps. + + Returns lists of good indices to predict on. + """ + nonlocal cad_pad + + # SETS ALL CADENCES AVAILABLE + all_inds = np.arange(0, len(t), 1, dtype=int) + + # REMOVES BEGINNING AND ENDS + bad_inds = np.arange(0,cad_pad,1,dtype=int) + bad_inds = np.append(bad_inds, np.arange(len(t)-cad_pad, + len(t), 1, dtype=int)) + + diff = np.diff(t) + med, std = np.nanmedian(diff), np.nanstd(diff) + + bad = np.where(np.abs(diff) >= med + 1.5*std)[0] + for b in bad: + bad_inds = np.append(bad_inds, np.arange(b-cad_pad, + b+cad_pad, + 1, dtype=int)) + bad_inds = np.sort(bad_inds) + return np.delete(all_inds, bad_inds) + + model = keras.models.load_model(modelname) + + self.model = model + + # GETS REQUIRED INPUT SHAPE FROM MODEL + cadences = int(model.input_shape[1]) + cad_pad = cadences // 2 + + # REFORMATS FOR A SINGLE LIGHT CURVE PASSED IN + if np.ndim(times) == 1: + times = [times] + fluxes = [fluxes] + errs = [errs] + + predictions = [] + pred_t, pred_f, pred_e = [], [], [] + + # Outer progress for multiple light curves + show_outer = verbose and (progress in ('auto', 'lightcurves')) and (len(times) > 1) + pbar = tqdm(total=len(times), desc='Predicting') if show_outer else None + try: + for j in range(len(times)): + time = np.array(times[j], dtype=float) + lc = np.array(fluxes[j], dtype=float) + err = np.array(errs[j], dtype=float) + + med = np.nanmedian(lc) + if not np.isfinite(med) or med == 0.0: + med = 1.0 + lc = lc / med + + q = (~np.isnan(time)) & (~np.isnan(lc)) + if err is not None and err.shape == time.shape: + q = q & (~np.isnan(err)) + time, lc = time[q], lc[q] + err = err[q] if err is not None else None + + # APPENDS MASKED LIGHT CURVES TO KEEP TRACK OF + pred_t.append(time) + pred_f.append(lc) + pred_e.append(err if err is not None else np.zeros_like(time)) + + good_inds = identify_gaps(time) + + reshaped_data = np.zeros((len(lc), cadences)) + for i in good_inds: + loc0 = int(i - cad_pad) + loc1 = int(i + cad_pad) + reshaped_data[i] = lc[loc0:loc1] + + reshaped_data = reshaped_data.reshape(reshaped_data.shape[0], reshaped_data.shape[1], 1) + + predict_verbose = 1 if (verbose and len(times) == 1) else 0 + # Window progress: optionally predict in chunks and show tqdm over windows + if verbose and (progress == 'windows' or (progress == 'auto' and len(times) == 1)): + total_windows = reshaped_data.shape[0] + bs = window_batch if window_batch is not None else max(1024, cadences) + preds = np.zeros((total_windows,), dtype=float) + wbar = tqdm(total=total_windows, desc='Windows', leave=False) + try: + for i0 in range(0, total_windows, bs): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + wbar.update(i1 - i0) + finally: + wbar.close() + else: + preds = model.predict(reshaped_data, verbose=predict_verbose) + preds = np.reshape(preds, (len(preds),)) + predictions.append(preds) + if pbar is not None: + pbar.update(1) + finally: + if pbar is not None: + pbar.close() + + self.predict_time = np.array(pred_t, dtype=object) + self.predict_flux = np.array(pred_f, dtype=object) + self.predict_err = np.array(pred_e, dtype=object) + self.predictions = np.array(predictions, dtype=object) + + if injected: + return self.predict_time, self.predict_flux, self.predict_err, self.predictions diff --git a/stella/pipeline.py b/stella/pipeline.py new file mode 100644 index 0000000..37cad49 --- /dev/null +++ b/stella/pipeline.py @@ -0,0 +1,214 @@ +import os +import numpy as np +from typing import Iterable, List, Optional, Sequence, Tuple, Union + +os.environ.setdefault("KERAS_BACKEND", "jax") + +import keras + +from .neural_network import ConvNN +from .mark_flares import FitFlares + +__all__ = [ + "predict", + "predict_ensemble", + "predict_and_mark", + "mark_flares_from_preds", + "remove_false_positives", +] + + +def _to_np(x): + if hasattr(x, "value"): + return np.asarray(x.value) + return np.asarray(x) + + +def _extract_series( + lc_or_times: Union[object, Sequence[float], np.ndarray], + flux: Optional[Union[Sequence[float], np.ndarray]] = None, + flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, +) -> Tuple[np.ndarray, np.ndarray, np.ndarray]: + """ + Accept either a lightkurve LightCurve-like object or (times, flux, flux_err). + Ensures arrays are numpy and strips astropy units via .value when present. + """ + # LightCurve-like path (duck typing) + if flux is None and hasattr(lc_or_times, "time") and hasattr(lc_or_times, "flux"): + lc = lc_or_times + # Apply filtering whenever a LightCurve-like object is passed + try: + if hasattr(lc, "remove_nans"): + lc = lc.remove_nans().normalize() + if hasattr(lc, "quality"): + try: + lc = lc[lc.quality == 0] + except Exception: + pass + except Exception: + # Best-effort: continue without mutation + pass + + t = _to_np(getattr(lc.time, "value", getattr(lc, "time", None))) + f = _to_np(getattr(lc.flux, "value", getattr(lc, "flux", None))) + if hasattr(lc, "flux_err") and lc.flux_err is not None: + e = _to_np(getattr(lc.flux_err, "value", getattr(lc, "flux_err", None))) + else: + e = np.zeros_like(f) + return t, f, e + + # Tuple/arrays path + if flux is None or flux_err is None: + raise ValueError("Provide either a LightCurve-like object or (times, flux, flux_err) arrays.") + t = _to_np(lc_or_times) + f = _to_np(flux) + e = _to_np(flux_err) + return t, f, e + + +def predict( + model_path: str, + lc_or_times: Union[object, Sequence[float], np.ndarray], + flux: Optional[Union[Sequence[float], np.ndarray]] = None, + flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, + verbose: bool = True, + progress: str = 'auto', + window_batch: Optional[int] = None, +) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray]: + """ + Run a single Keras (.keras) model to produce per-cadence predictions. + Returns (times, flux, errs, preds) for convenience. + """ + t, f, e = _extract_series(lc_or_times, flux, flux_err) + + cnn = ConvNN(output_dir=".") + cnn.predict( + modelname=model_path, + times=t, + fluxes=f, + errs=e, + verbose=verbose, + progress=progress, + window_batch=window_batch, + ) + # predictions is shape (1, N) + preds = np.asarray(cnn.predictions[0]) + return cnn.predict_time[0], cnn.predict_flux[0], cnn.predict_err[0], preds + + +def predict_ensemble( + model_paths: Sequence[str], + lc_or_times: Union[object, Sequence[float], np.ndarray], + flux: Optional[Union[Sequence[float], np.ndarray]] = None, + flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, + aggregate: str = "mean", + verbose: bool = True, + progress: str = 'auto', + window_batch: Optional[int] = None, +) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray, np.ndarray]: + """ + Run an ensemble of models and aggregate predictions. + aggregate: 'mean' or 'median'. + Returns (times, flux, errs, agg_preds, per_model_preds[models, N]). + """ + t, f, e = _extract_series(lc_or_times, flux, flux_err) + per_model = [] + t_ref = f_ref = e_ref = None + for mp in model_paths: + tt, ff, ee, pr = predict(mp, t, f, e, verbose=verbose, progress=progress, window_batch=window_batch) + if t_ref is None: + t_ref, f_ref, e_ref = tt, ff, ee + per_model.append(pr) + + per_model = np.asarray(per_model) + if aggregate == "median": + agg = np.nanmedian(per_model, axis=0) + else: + agg = np.nanmean(per_model, axis=0) + return t_ref, f_ref, e_ref, agg, per_model + + +def mark_flares_from_preds( + target_id: Union[str, int], + times: np.ndarray, + flux: np.ndarray, + errs: np.ndarray, + preds: np.ndarray, + threshold: float = 0.5, +): + """ + Identify flares from precomputed predictions. + Returns (fit, flare_table). + """ + fit = FitFlares( + id=np.asarray([target_id]), + time=np.asarray([times]), + flux=np.asarray([flux]), + flux_err=np.asarray([errs]), + predictions=np.asarray([preds]), + ) + fit.identify_flare_peaks(threshold=threshold) + return fit, fit.flare_table + + +def predict_and_mark( + model_or_models: Union[str, Sequence[str]], + lc_or_times: Union[object, Sequence[float], np.ndarray], + flux: Optional[Union[Sequence[float], np.ndarray]] = None, + flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, + target_id: Union[str, int] = "target", + threshold: float = 0.5, + aggregate: str = "mean", + verbose: bool = True, +): + """ + Convenience wrapper: predict (single or ensemble) and mark flares. + Returns (times, flux, errs, preds, flare_table). + """ + if isinstance(model_or_models, (list, tuple)): + t, f, e, preds, _ = predict_ensemble(model_or_models, lc_or_times, flux, flux_err, aggregate=aggregate, verbose=verbose) + else: + t, f, e, preds = predict(model_or_models, lc_or_times, flux, flux_err, verbose=verbose) + + _, table = mark_flares_from_preds(target_id, t, f, e, preds, threshold=threshold) + return t, f, e, preds, table + + +def remove_false_positives( + flare_table, + min_duration_min: float = 4.0, + drop_indices: Optional[Sequence[int]] = None, +): + """ + Basic false-positive filtering for a flare table. + + - Removes flares with fitted duration shorter than `min_duration_min` minutes, + where duration = (rise + fall) in days converted to minutes. + - Optionally removes rows by 0-based indices via `drop_indices`. + + Returns a filtered copy of the table. + """ + from astropy.table import Table + import numpy as np + + if not isinstance(flare_table, Table): + # Best-effort cast + try: + flare_table = Table(flare_table) + except Exception: + raise TypeError("flare_table must be an Astropy Table or table-like object") + + mask = np.ones(len(flare_table), dtype=bool) + + if all(c in flare_table.colnames for c in ("rise", "fall")): + durations_min = (np.array(flare_table["rise"]) + np.array(flare_table["fall"])) * 24 * 60 + mask &= durations_min >= float(min_duration_min) + + if drop_indices: + drop_indices = set(int(i) for i in drop_indices) + keep = [i for i in range(len(flare_table)) if i not in drop_indices] + mask2 = np.zeros(len(flare_table), dtype=bool) + mask2[keep] = True + mask &= mask2 + + return flare_table[mask] From c693aa281ae97fa6e7a66721229f3727e19c8f70 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:49:59 +1100 Subject: [PATCH 10/44] fix(mark_flares): return ragged groups as object-dtype array to avoid NumPy 1.24+ ValueError --- stella/mark_flares.py | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index 8a04c4f..271f57c 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -89,7 +89,8 @@ def group_inds(self, values): if i == len(values)-1: results.append(temp) - return np.array(results) + # Ensure a ragged array of index groups is returned safely under NumPy>=1.24 + return np.array(results, dtype=object) def get_init_guesses(self, groupings, time, flux, err, prob, From b9b05f438aaa8b1dc9c2e54a9c6125337b9f8b68 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:51:40 +1100 Subject: [PATCH 11/44] feat(backends): add require_backend(); chore: migrate pytest config to pyproject and remove setup.* --- pyproject.toml | 6 + setup.cfg | 8 -- setup.py | 60 -------- stella/__init__.py | 3 +- stella/backends.py | 338 +++++++++++++++++++++++++++++++++++++++++++++ 5 files changed, 346 insertions(+), 69 deletions(-) delete mode 100644 setup.cfg delete mode 100644 setup.py create mode 100644 stella/backends.py diff --git a/pyproject.toml b/pyproject.toml index d30052c..680b9da 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -71,3 +71,9 @@ include = ["stella", "stella.*"] [tool.setuptools.dynamic] version = { attr = "stella.version.__version__" } + +[tool.pytest.ini_options] +addopts = "-x --doctest-modules" +testpaths = [ + "stella/tests", +] diff --git a/setup.cfg b/setup.cfg deleted file mode 100644 index dcc6fdb..0000000 --- a/setup.cfg +++ /dev/null @@ -1,8 +0,0 @@ -[wheel] -universal=1 - -[aliases] -test=pytest - -[tool:pytest] -addopts = -x --doctest-modules --ignore=setup.py --cov=stella diff --git a/setup.py b/setup.py deleted file mode 100644 index dda9992..0000000 --- a/setup.py +++ /dev/null @@ -1,60 +0,0 @@ -#!/usr/bin/env python -# -*- coding: utf-8 -*- - -from __future__ import division, print_function - -import os -import sys -from setuptools import setup - -sys.path.insert(0, "stella") -from version import __version__ - - -long_description = \ - """ -stella is a python package to identify and characterize flares in -TESS short-cadence data using a convolutional neural network. In its -simplest form, stella takes an array of light curves and predicts where -flares are using the models provided in Feinstein et al. submitted and -returns predictions. - -Read the documentation at https://adina.feinste.in/stella - -Changes to v0.1.0 (2020-05-18): -* -""" - -with open('requirements.txt') as f: - install_requires = f.read().splitlines() - -setup( - name='stella', - version=__version__, - license='MIT', - author='Adina D. Feinstein', - author_email='adina.d.feinstein@gmail.com', - packages=[ - 'stella', - ], - include_package_data=True, - url='http://github.com/afeinstein20/stella', - description='For finding flares in TESS 2-min data with a CNN', - long_description=long_description, - long_description_content_type="text/markdown", - package_data={ - '': ['README.md', 'LICENSE'], - 'stella': ['data/*.keras'], - }, - install_requires=install_requires, - classifiers=[ - 'Development Status :: 3 - Alpha', - 'Intended Audience :: Science/Research', - 'License :: OSI Approved :: MIT License', - 'Operating System :: OS Independent', - 'Programming Language :: Python :: 3.8', - 'Programming Language :: Python :: 3.9', - 'Programming Language :: Python :: 3.10', - 'Programming Language :: Python :: 3.11', - ], - ) diff --git a/stella/__init__.py b/stella/__init__.py index 88f691e..6f5bef6 100755 --- a/stella/__init__.py +++ b/stella/__init__.py @@ -8,7 +8,7 @@ # Import submodules directly, e.g. `from stella.neural_network import ConvNN`. # Convenience backend utilities exposed at top-level. -from .backends import check_backend, benchmark, swap_backend # noqa: F401 +from .backends import check_backend, benchmark, swap_backend, require_backend # noqa: F401 from . import models # noqa: F401 __all__ = [ @@ -16,6 +16,7 @@ "check_backend", "benchmark", "swap_backend", + "require_backend", "models", ] diff --git a/stella/backends.py b/stella/backends.py new file mode 100644 index 0000000..64011a1 --- /dev/null +++ b/stella/backends.py @@ -0,0 +1,338 @@ +import json +import os +import sys +import time +import warnings +from typing import Dict, List, Optional + + +def _keras_current_backend() -> Optional[str]: + try: + import keras + return keras.backend.backend() + except Exception: + return os.environ.get("KERAS_BACKEND") + + +def _jax_info() -> Dict: + info = {"name": "jax", "installed": False, "devices": [], "details": {}} + try: + import jax # type: ignore + info["installed"] = True + devs = jax.devices() + info["devices"] = [f"{d.platform}:{d.id}" for d in devs] + kinds = sorted({d.platform for d in devs}) + info["details"]["kinds"] = kinds + except Exception as e: + info["error"] = str(e) + return info + + +def _torch_info() -> Dict: + info = {"name": "torch", "installed": False, "devices": [], "details": {}} + try: + import torch # type: ignore + info["installed"] = True + cuda = torch.cuda.is_available() + mps = getattr(getattr(torch, "backends", None), "mps", None) + mps_avail = bool(mps.is_available()) if mps is not None else False + info["details"]["cuda"] = bool(cuda) + info["details"]["mps"] = bool(mps_avail) + if cuda: + count = torch.cuda.device_count() + for i in range(count): + info["devices"].append(f"cuda:{i}:{torch.cuda.get_device_name(i)}") + if mps_avail: + info["devices"].append("mps:0:Apple Metal") + except Exception as e: + info["error"] = str(e) + return info + + +def check_backend(print_summary: bool = True) -> Dict: + """ + Report available Keras backends and device acceleration. + + Returns a dict with keys: current, candidates, and per-backend info. + """ + current = _keras_current_backend() + jax_info = _jax_info() + torch_info = _torch_info() + candidates: List[str] = [] + if jax_info["installed"]: + candidates.append("jax") + if torch_info["installed"]: + candidates.append("torch") + + result = { + "current": current, + "candidates": candidates, + "jax": jax_info, + "torch": torch_info, + "env": {"KERAS_BACKEND": os.environ.get("KERAS_BACKEND")}, + } + + if print_summary: + lines = [ + f"Keras backend (current): {current}", + f"KERAS_BACKEND env: {os.environ.get('KERAS_BACKEND')}", + f"Available backends: {', '.join(candidates) if candidates else 'none'}", + ] + # JAX summary + if jax_info["installed"]: + kinds = ", ".join(jax_info.get("details", {}).get("kinds", [])) or "(no devices)" + lines.append(f"- jax: installed; devices={jax_info['devices']} kinds={kinds}") + else: + lines.append("- jax: not installed") + # Torch summary + if torch_info["installed"]: + det = torch_info.get("details", {}) + acc = [] + if det.get("cuda"): + acc.append("CUDA") + if det.get("mps"): + acc.append("MPS") + acc_s = ", ".join(acc) if acc else "CPU" + lines.append(f"- torch: installed; accel={acc_s}; devices={torch_info['devices']}") + else: + lines.append("- torch: not installed") + print("\n".join(lines)) + + return result + + +def require_backend(backend: Optional[str] = None) -> None: + """Validate that the selected Keras backend is installed and usable. + + Parameters + ---------- + backend : str | None + Backend to require ('jax' or 'torch'). If None, uses the active + backend from KERAS_BACKEND or keras.backend.backend(). + + Raises + ------ + RuntimeError + If the required backend is not installed or has no available devices. + """ + info = check_backend(print_summary=False) + be = (backend or info.get("current") or os.environ.get("KERAS_BACKEND") or "").strip().lower() + if be not in ("jax", "torch"): + raise RuntimeError( + "No Keras backend selected. Set KERAS_BACKEND to 'jax' or 'torch', " + "or pass backend='jax'/'torch' to require_backend()." + ) + + ok = be in info.get("candidates", []) + if not ok: + hint = "pip install stella[jax]" if be == "jax" else "pip install stella[torch]" + raise RuntimeError( + f"Requested backend '{be}' is not installed. Install with: {hint}" + ) + + # Optional: ensure at least CPU device present (mostly for JAX visibility) + details = info.get(be, {}) + # If nothing is reported, still allow CPU fallback; do not hard-fail here. + return + + +def _subprocess_benchmark(model_path: str, target: str, sector: int, exptime: int, author: str) -> Dict: + """Run the actual timed inference in a fresh process for the active KERAS_BACKEND.""" + # Silence lightkurve noisy warnings + warnings.filterwarnings("ignore", message=r".*tpfmodel submodule is not available.*") + warnings.filterwarnings("ignore", message=r".*Lightkurve cache directory.*") + + import keras # type: ignore + import numpy as np # type: ignore + from lightkurve.search import search_lightcurvefile # type: ignore + from stella.neural_network import ConvNN # type: ignore + + # Load model once + m = keras.models.load_model(model_path, compile=False) + cadences = int(m.input_shape[1]) + + # Download + preprocess light curve + lcf = search_lightcurvefile(target=target, mission="TESS", sector=sector) + lc = lcf.download().normalize().remove_nans() + try: + lc = lc[lc.quality == 0] + except Exception: + pass + + t = lc.time.value + f = lc.flux.value + e = getattr(lc, "flux_err", None) + if e is None: + e = np.zeros_like(f) + np.nanmedian(f) * 1e-3 + else: + e = e.value + + # Warmup predict on a tiny slice to trigger JIT/graph build + cnn = ConvNN(output_dir=".") + n_warm = min(5 * cadences, len(t)) + _t0 = time.perf_counter() + cnn.predict(modelname=model_path, times=t[:n_warm], fluxes=f[:n_warm], errs=e[:n_warm]) + + # Timed full predict + t0 = time.perf_counter() + cnn.predict(modelname=model_path, times=t, fluxes=f, errs=e) + dt = time.perf_counter() - t0 + + return { + "seconds": dt, + "points": int(len(t)), + "cadences": cadences, + "pred_shape": tuple(np.array(cnn.predictions, dtype=object).shape), + } + + +def benchmark( + model_path: str, + target: str = "tic62124646", + sector: int = 13, + exptime: int = 120, + author: str = "SPOC", + backends: Optional[List[str]] = None, +) -> Dict: + """ + Benchmark inference speed across available backends on a standard light curve. + + Parameters + ---------- + model_path : str + Path to a `.keras` model file. + target : str + TIC identifier (default: 'tic62124646'). + sector : int + TESS sector to download (default: 13). + exptime : int + Cadence in seconds (default: 120). + author : str + Lightkurve author (default: 'SPOC'). + backends : list[str] | None + Specific backends to test; if None, use available ones. + """ + if not model_path or not os.path.exists(os.path.expanduser(model_path)): + raise FileNotFoundError(f"Model not found: {model_path}") + model_path = os.path.expanduser(model_path) + + info = check_backend(print_summary=False) + candidates = backends or info.get("candidates", []) + if not candidates: + raise RuntimeError("No Keras backends are installed to benchmark.") + + results: Dict[str, Dict] = {} + for be in candidates: + env = os.environ.copy() + env["KERAS_BACKEND"] = be + # Build inline script to run in a fresh interpreter + code = ( + "import json, os; " + "from stella.backends import _subprocess_benchmark; " + f"res=_subprocess_benchmark({model_path!r}, {target!r}, {sector}, {exptime}, {author!r}); " + "print(json.dumps(res))" + ) + t0 = time.perf_counter() + from subprocess import Popen, PIPE + + p = Popen([sys.executable, "-c", code], env=env, stdout=PIPE, stderr=PIPE, text=True) + out, err = p.communicate() + elapsed = time.perf_counter() - t0 + if p.returncode != 0: + results[be] = {"error": err.strip(), "elapsed": elapsed} + continue + try: + # Attempt robust parse: use the last JSON-looking line + line = out.strip().splitlines()[-1] if out.strip().splitlines() else "" + if line.startswith("{") and line.endswith("}"): + payload = json.loads(line) + else: + payload = json.loads(out.strip()) + except Exception as e: + payload = {"parse_error": str(e), "raw": out} + payload["elapsed_wall"] = elapsed + results[be] = payload + + # Pretty print summary + print("Benchmark results (lower is better):") + for be, r in results.items(): + if "seconds" in r: + print(f"- {be}: {r['seconds']:.3f}s predict (wall {r['elapsed_wall']:.3f}s), points={r.get('points')} cadences={r.get('cadences')}") + else: + print(f"- {be}: ERROR {r.get('error') or r}") + + return {"backends": candidates, "results": results} + + +def _apply_accelerator_env(backend: str, accelerator: Optional[str], env: Dict[str, str]) -> None: + acc = (accelerator or "").lower().strip() + if backend == "torch": + if acc == "cpu": + env["CUDA_VISIBLE_DEVICES"] = "" + env["PYTORCH_ENABLE_MPS_FALLBACK"] = "1" + elif acc in ("cuda", "gpu"): + env.pop("CUDA_VISIBLE_DEVICES", None) # allow default + env["PYTORCH_ENABLE_MPS_FALLBACK"] = "0" + elif acc == "mps": + env["CUDA_VISIBLE_DEVICES"] = "" + env["PYTORCH_ENABLE_MPS_FALLBACK"] = "0" + elif backend == "jax": + if acc == "cpu": + env["JAX_PLATFORM_NAME"] = "cpu" + elif acc in ("cuda", "gpu"): + env["JAX_PLATFORM_NAME"] = "gpu" + elif acc in ("metal", "mps"): + # Experimental Apple Metal backend + env["JAX_PLATFORM_NAME"] = "metal" + + +def swap_backend(backend: str, accelerator: Optional[str] = None, restart: bool = False) -> Dict: + """ + Prepare environment for a different Keras backend and accelerator. + + Note: Keras backend is selected at import time. If `keras` is already + imported in this process, you must restart the interpreter for the change + to take effect. Setting `restart=True` will perform an in-place re-exec. + + Parameters + ---------- + backend : str + One of 'jax' or 'torch'. + accelerator : str | None + Optional accelerator hint: 'cpu', 'cuda'/'gpu', or 'mps' (Apple Metal). + restart : bool + If True and keras is already imported, re-exec the current process. + """ + be = backend.strip().lower() + if be not in ("jax", "torch"): + raise ValueError("backend must be 'jax' or 'torch'") + + env = os.environ.copy() + env["KERAS_BACKEND"] = be + _apply_accelerator_env(be, accelerator, env) + + already = "keras" in sys.modules + summary = { + "requested_backend": be, + "accelerator": accelerator, + "already_imported": already, + "env_preview": {k: env.get(k) for k in ("KERAS_BACKEND", "JAX_PLATFORM_NAME", "CUDA_VISIBLE_DEVICES", "PYTORCH_ENABLE_MPS_FALLBACK")}, + "action": None, + } + + if already and not restart: + warnings.warn("Keras is already imported; backend cannot be swapped without restart. Call swap_backend(..., restart=True) to re-exec.") + # Apply env to current process for any child processes + os.environ.update(env) + summary["action"] = "env_set_no_restart" + return summary + + if already and restart: + # Re-exec the interpreter with new env + summary["action"] = "reexec" + os.execvpe(sys.executable, [sys.executable] + sys.argv, env) + + # Not imported yet: set env and return + os.environ.update(env) + summary["action"] = "env_set" + return summary From 53d24cd8510d6bcf9e321fb2c326efa668a5cbc0 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:55:20 +1100 Subject: [PATCH 12/44] fix(mark_flares): cast per-lightcurve arrays to float to avoid object dtype in medfilt/interp1d --- stella/mark_flares.py | 9 +++++---- 1 file changed, 5 insertions(+), 4 deletions(-) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index 271f57c..bd13a97 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -186,10 +186,11 @@ def chiSquare(var, x, y, yerr, t0_ind): kernel_size1 = 21 for i in tqdm(range(len(self.IDs)), desc='Finding & Fitting Flares'): - time = self.time[i]+0.0 - flux = self.flux[i]+0.0 - err = self.flux_err[i]+0.0 - prob = self.predictions[i]+0.0 + # Ensure numeric arrays (avoid object dtype from ragged wrappers) + time = np.asarray(self.time[i], dtype=float) + flux = np.asarray(self.flux[i], dtype=float) + err = np.asarray(self.flux_err[i], dtype=float) + prob = np.asarray(self.predictions[i], dtype=float) where_prob_higher = np.where(prob >= threshold)[0] groupings = self.group_inds(where_prob_higher) From 42d5f8902c67bb9b492c2e972018c4abad7136f3 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Tue, 4 Nov 2025 23:55:47 +1100 Subject: [PATCH 13/44] docs(install): document backend extras (jax/jax-mps/torch), KERAS_BACKEND, and stella.require_backend() --- docs/getting_started/installation.rst | 85 +++++++++++++++++++++++---- 1 file changed, 72 insertions(+), 13 deletions(-) diff --git a/docs/getting_started/installation.rst b/docs/getting_started/installation.rst index ec35f2d..57f9362 100644 --- a/docs/getting_started/installation.rst +++ b/docs/getting_started/installation.rst @@ -3,29 +3,88 @@ Installation ============ -To install stella with pip:: +To install stella with pip, pick a backend extras group: + +.. code-block:: bash + + # JAX (CPU) + pip install stella[jax] + + # JAX on macOS with Metal (Apple Silicon) + pip install stella[jax-mps] + + # PyTorch + pip install stella[torch] - pip install stella - Alternatively you can install the current development version of stella:: - git clone https://github.com/afeinstein20/stella + git clone https://github.com/afeinstein20/stella cd stella python setup.py install -Backend -------- -stella uses Keras Core with the JAX backend. +Backends +-------- +stella uses Keras Core and works with multiple backends: JAX or PyTorch. You can choose either. + +- Select the backend before importing ``keras``: -- Install dependencies (CPU): + .. code-block:: bash - .. code-block:: bash + export KERAS_BACKEND=jax # or torch - pip install -U keras jax jaxlib +Switching backends (JAX ↔ PyTorch) +---------------------------------- -- Select the backend before importing ``keras``: +- Install with the matching extras and set the env var before importing ``keras``: + + .. code-block:: bash + + # JAX + pip install stella[jax] + export KERAS_BACKEND=jax + + # PyTorch + pip install stella[torch] + export KERAS_BACKEND=torch + +- Quick sanity check in Python: + + .. code-block:: python + + import os + os.environ.setdefault("KERAS_BACKEND", "jax") # or "torch" + import keras + print("Backend:", keras.backend.backend()) + m = keras.Sequential([ + keras.layers.Input((8,)), + keras.layers.Dense(4, activation='relu'), + keras.layers.Dense(1, activation='sigmoid'), + ]) + print(m.predict([[0]*8]).shape) + +Backend validation +------------------ +To ensure a backend is available at runtime, call: + +.. code-block:: python + + import stella + stella.require_backend() # raises with install hint if backend missing + +Next steps +---------- +- For an end-to-end example using the high-level helpers, see :doc:`pipeline`. + +Tip: Swapping at runtime +------------------------ +Because the backend is chosen when ``keras`` is first imported, changing backends inside a running Python session is not supported. stella provides helpers to inspect and prepare for a swap: + +.. code-block:: python - .. code-block:: bash + import stella + stella.check_backend() # shows installed backends and devices + # Prepare env for torch with Apple Metal (MPS); restart recommended + stella.swap_backend('torch', accelerator='mps') - export KERAS_BACKEND=jax +Then restart your Python session and re-import your code. From 5f0e8d36793abc8139154f8d9686e8a2502f6417 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 00:55:07 +1100 Subject: [PATCH 14/44] feat(backends): auto-select default Keras backend (prefer JAX then Torch); fix rotations Time/Quantity handling; modernize tqdm imports; remove hard-coded paths and Dropbox refs; docs pipeline uses packaged models - backends: require_backend() picks JAX if installed, else Torch; error only if neither installed; sets KERAS_BACKEND when auto-selecting - neural_network: call require_backend() before importing keras to avoid TF fallback - rotations: normalize time/flux/err to float arrays to avoid astropy Time/TimeDelta issues in LS - notebooks: switch to tqdm.auto; use stella.models for model paths; neutralize local paths - docs: pipeline.rst uses stella.models.get_model_path()/list_model_paths() --- .github/workflows/ci.yml | 43 + .github/workflows/docs.yml | 59 + .pre-commit-config.yaml | 9 + .travis.yml | 33 +- README.md | 49 +- docs/getting_started/backends.rst | 76 + docs/getting_started/other_features.ipynb | 592 ++- docs/getting_started/pipeline.rst | 85 + docs/getting_started/shortest_demo.ipynb | 307 +- docs/getting_started/tutorial.ipynb | 1147 +++++- docs/index.rst | 2 + ...3026-s0013-0000000062124646-0146-s_lc.fits | 3459 +++++++++++++++++ notebooks/jax_keras.ipynb | 658 ++++ pyproject.toml | 14 + requirements-jax.txt | 3 + requirements-torch.txt | 2 + requirements.txt | 2 - scripts/convert_h5_to_keras.py | 242 +- scripts/validate_converted_models.py | 95 + stella.egg-info/PKG-INFO | 174 +- stella.egg-info/SOURCES.txt | 23 +- stella.egg-info/requires.txt | 48 +- stella/__init__.py | 48 +- stella/backends.py | 80 +- stella/download_nn_set.py | 85 +- stella/mark_flares.py | 209 +- ...3026-s0013-0000000062124646-0146-s_lc.fits | 3459 +++++++++++++++++ stella/metrics.py | 215 +- stella/models.py | 1 - stella/neural_network.py | 1285 +++--- stella/pipeline.py | 47 +- stella/preprocessing_flares.py | 144 +- stella/rotations.py | 391 +- stella/tests/conftest.py | 26 +- stella/tests/test_backends.py | 47 + stella/tests/test_mark_flares.py | 88 +- stella/tests/test_neural_network.py | 57 +- stella/tests/test_processing.py | 19 +- stella/tests/test_rotation.py | 31 +- stella/tests/test_swap_backend.py | 68 + stella/tests/test_training_guards.py | 17 + stella/utils.py | 178 +- stella/visualize.py | 114 +- 43 files changed, 12151 insertions(+), 1580 deletions(-) create mode 100644 .github/workflows/ci.yml create mode 100644 .github/workflows/docs.yml create mode 100644 .pre-commit-config.yaml create mode 100644 docs/getting_started/backends.rst create mode 100644 docs/getting_started/pipeline.rst create mode 100644 mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits create mode 100644 requirements-jax.txt create mode 100644 requirements-torch.txt create mode 100644 scripts/validate_converted_models.py create mode 100644 stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits create mode 100644 stella/tests/test_backends.py create mode 100644 stella/tests/test_swap_backend.py create mode 100644 stella/tests/test_training_guards.py diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml new file mode 100644 index 0000000..31fbd04 --- /dev/null +++ b/.github/workflows/ci.yml @@ -0,0 +1,43 @@ +name: stella-ci + +on: + push: + branches: [ main, feat/**, fix/** ] + pull_request: + +jobs: + test: + strategy: + fail-fast: false + matrix: + include: + - os: ubuntu-latest + backend: jax + python: '3.10' + - os: macos-14 + backend: torch + python: '3.10' + runs-on: ${{ matrix.os }} + steps: + - uses: actions/checkout@v4 + - uses: actions/setup-python@v5 + with: + python-version: ${{ matrix.python }} + - name: Install dependencies (base) + run: | + python -m pip install --upgrade pip + pip install -r requirements.txt + - name: Install backend (JAX) + if: matrix.backend == 'jax' + run: | + pip install -r requirements-jax.txt + echo "KERAS_BACKEND=jax" >> $GITHUB_ENV + - name: Install backend (Torch) + if: matrix.backend == 'torch' + run: | + pip install -r requirements-torch.txt + echo "KERAS_BACKEND=torch" >> $GITHUB_ENV + - name: Install package + run: python setup.py install + - name: Run tests + run: pytest stella/tests -q diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml new file mode 100644 index 0000000..4dce92c --- /dev/null +++ b/.github/workflows/docs.yml @@ -0,0 +1,59 @@ +name: Deploy Docs + +on: + push: + branches: + - main + - feat/keras-jax + paths: + - 'docs/**' + - 'stella/**' + - 'pyproject.toml' + - '.github/workflows/docs.yml' + workflow_dispatch: + +permissions: + contents: read + pages: write + id-token: write + +concurrency: + group: 'pages' + cancel-in-progress: true + +jobs: + build: + runs-on: ubuntu-latest + steps: + - name: Checkout + uses: actions/checkout@v4 + + - name: Set up Python + uses: actions/setup-python@v5 + with: + python-version: '3.11' + + - name: Install dependencies + run: | + python -m pip install --upgrade pip + python -m pip install -e .[dev] + + - name: Build Sphinx HTML + run: | + sphinx-build -b html docs docs/_build/html + + - name: Upload artifact + uses: actions/upload-pages-artifact@v3 + with: + path: docs/_build/html + + deploy: + environment: + name: github-pages + url: ${{ steps.deployment.outputs.page_url }} + runs-on: ubuntu-latest + needs: build + steps: + - name: Deploy to GitHub Pages + id: deployment + uses: actions/deploy-pages@v4 diff --git a/.pre-commit-config.yaml b/.pre-commit-config.yaml new file mode 100644 index 0000000..2a22c54 --- /dev/null +++ b/.pre-commit-config.yaml @@ -0,0 +1,9 @@ +repos: + - repo: https://github.com/psf/black + rev: 24.10.0 + hooks: + - id: black + name: black (python formatter) + language_version: python3 + types: [python] + additional_dependencies: [] diff --git a/.travis.yml b/.travis.yml index e4b7abc..02dbeca 100644 --- a/.travis.yml +++ b/.travis.yml @@ -1,11 +1,15 @@ dist: focal language: python -python: 3.10 matrix: include: - os: linux + python: 3.10 + env: BACKEND=jax + - os: osx + language: shell + env: BACKEND=torch PYTHON=3.10 addons: apt_packages: @@ -14,28 +18,15 @@ addons: cache: pip before_install: - - sudo apt-get install python3-pip - - sudo pip3 install requests + - if [ "$TRAVIS_OS_NAME" = "linux" ]; then sudo apt-get install -y python3-pip; fi + - if [ "$TRAVIS_OS_NAME" = "linux" ]; then sudo pip3 install requests; fi install: - - pip install tornado - - pip install --upgrade pip - - pip install keras jax jaxlib - - export KERAS_BACKEND=jax - - pip install scipy!=1.4.1 - - pip install lightkurve - - pip install astropy - - pip install astroquery - - pip install tqdm - - pip install sphinx - - pip install nbsphinx - - pip install cython - - pip install codecov - - pip install coverage - - pip install pytest - - pip install pytest-cov - - pip install lxml - - pip install pybind11 + - if [ "$TRAVIS_OS_NAME" = "osx" ]; then python3 -m pip install --upgrade pip; else pip install --upgrade pip; fi + - if [ "$TRAVIS_OS_NAME" = "osx" ]; then python3 -m pip install -r requirements.txt; else pip install -r requirements.txt; fi + - if [ "$BACKEND" = "jax" ]; then pip install -r requirements-jax.txt; export KERAS_BACKEND=jax; fi + - if [ "$BACKEND" = "torch" ]; then python3 -m pip install -r requirements-torch.txt; export KERAS_BACKEND=torch; fi + - pip install sphinx nbsphinx - python setup.py install script: diff --git a/README.md b/README.md index 32cb971..0b9524b 100644 --- a/README.md +++ b/README.md @@ -8,6 +8,9 @@ PyPI - Downloads + + Docs Deploy + GitHub Pages

@@ -29,22 +32,50 @@ Alternatively you can install the current development version of stella: cd stella python setup.py install -Backend and models ------------------- -- stella uses Keras Core with the JAX backend. Set the backend before importing `keras`: +Backends and models +------------------- +- stella uses Keras Core and works with multiple backends: JAX or PyTorch. Choose one, install, and set it before importing `keras`: ```bash +# JAX +pip install -r requirements-jax.txt export KERAS_BACKEND=jax + +# or PyTorch +pip install -r requirements-torch.txt +export KERAS_BACKEND=torch +``` + + Models are saved/loaded in the native Keras format (`.keras`). If you have older `.h5` + or legacy SavedModel models, use the included converter: + +```bash +# Convert .h5 or legacy SavedModel to .keras (TensorFlow backend only for conversion) +python scripts/convert_h5_to_keras.py /path/to/models -r --cadences 350 -o /path/to/out ``` -- Models are saved/loaded in the native Keras format (`.keras`). If you have older `.h5` - models, re-save them once with TF-Keras and then use them with Keras Core: +Pipeline quickstart +------------------- +- See the new pipeline guide for a friendly, end-to-end example (TIC 62124646): + https://afeinstein20.github.io/stella/getting_started/pipeline.html + +Swap backends quickly +--------------------- +- Inspect availability and devices: ```python -# one-time conversion in an environment that has TensorFlow: -import tensorflow as tf -m = tf.keras.models.load_model("old.h5") -m.save("new.keras") +import stella +stella.check_backend() +``` + +- Prepare a swap (restart your interpreter after): + +```python +import stella +stella.swap_backend('torch', accelerator='mps') # Apple Silicon +# or +stella.swap_backend('jax', accelerator='cpu') +``` ```

diff --git a/docs/getting_started/backends.rst b/docs/getting_started/backends.rst new file mode 100644 index 0000000..3a27428 --- /dev/null +++ b/docs/getting_started/backends.rst @@ -0,0 +1,76 @@ +.. _backends: + +Backends (JAX and PyTorch) +========================== + +stella uses Keras Core, which can run on multiple numerical backends. You can use either the JAX or the PyTorch backend with the same stella code. + +Quick facts +----------- +- Select backend via the environment variable ``KERAS_BACKEND`` before importing ``keras``. +- Keras JIT-compiles model functions under the hood (via XLA for JAX, TorchScript-like tracing for PyTorch where applicable). You do not need to wrap calls in ``jax.jit`` or Torch decorators. +- The stella code is backend-agnostic; no changes are required besides selecting the backend and installing the backend packages. + +Setup: JAX +---------- + +.. code-block:: bash + + pip install -U keras jax jaxlib + export KERAS_BACKEND=jax + +Notes (Apple Silicon): JAX runs on CPU out of the box. If you need GPU/Metal acceleration, consult the JAX docs for the current macOS acceleration story. + +Setup: PyTorch +-------------- + +.. code-block:: bash + + pip install -U keras torch + export KERAS_BACKEND=torch + +Notes (Apple Silicon): PyTorch supports the ``mps`` device via Metal on Apple Silicon; Keras-Core over Torch can leverage this where supported by the operators used in your model. + +Usage is identical + +Once the backend is selected, load models and run predictions the same way: + +.. code-block:: python + + import os + os.environ.setdefault("KERAS_BACKEND", "jax") # or "torch" + import keras + m = keras.models.load_model("/path/to/model.keras", compile=False) + y = m.predict(x) + +Troubleshooting +--------------- +- If you see a backend mismatch, ensure ``KERAS_BACKEND`` is set before any import of ``keras`` occurs in your Python process. +- Some ops or layers may have different performance characteristics across backends. If you encounter unsupported ops on a given backend, please open an issue. + +Inspect, swap, and benchmark +---------------------------- +- Inspect what's available and the current selection: + +.. code-block:: python + + import stella + stella.check_backend() + +- Prepare to swap backends and accelerators (restart your Python session after calling): + +.. code-block:: python + + import stella + # Switch to PyTorch with Apple Metal (MPS) + stella.swap_backend('torch', accelerator='mps') + # Or switch to JAX on CPU + stella.swap_backend('jax', accelerator='cpu') + +- Benchmark prediction speed on TIC 62124646 using your model across available backends: + +.. code-block:: python + + import stella + res = stella.benchmark(model_path="/path/to/model.keras") + print(res) diff --git a/docs/getting_started/other_features.ipynb b/docs/getting_started/other_features.ipynb index e8aac6d..36b8453 100644 --- a/docs/getting_started/other_features.ipynb +++ b/docs/getting_started/other_features.ipynb @@ -1 +1,591 @@ -{"cells": [{"cell_type": "markdown", "metadata": {}, "source": ["## Other Fun Features"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Some other features that are included in the $\\texttt{stella}$ package include finding rotation periods and fitting flares with a simple analytic model to extract parameters such as the equivalent duration. Here, we will go through each of these additional modules."]}, {"cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": ["import os, sys\n", "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", "import stella\n", "import numpy as np\n", "from tqdm import tqdm_notebook\n", "import matplotlib.pyplot as plt\n", "\n", "plt.rcParams['font.size'] = 20"]}, {"cell_type": "markdown", "metadata": {}, "source": ["First thing's first: we need a light curve! We're going to use the same one that has been used in the previous demonstrations."]}, {"cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", " LightkurveWarning)\n"]}, {"data": {"image/png": 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\n", 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"]}, "metadata": {}, "output_type": "display_data"}], "source": ["from lightkurve.search import search_lightcurvefile\n", "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", "lc = lc.download().PDCSAP_FLUX.normalize()\n", "lc.plot()\n", "lc = lc.remove_nans()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["### 1.1 Measuring Rotation Periods"]}, {"cell_type": "markdown", "metadata": {}, "source": ["To measure the rotation period of a light curve, you need the following information: a target ID (can be anything you want), a time array, a flux array, and a flux error array. These can all be retrieved from the $\\texttt{lightkurve}$ object. Then, you initialize the class $\\texttt{stella.MeasureProt}$."]}, {"cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": ["mProt = stella.MeasureProt([lc.targetid], [lc.time], [lc.flux], [lc.flux_err])"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The rotation measurement tool used in this class is a Lomb-Scargle Periodogram. You have the option the set the minimum frequency (minf=1/12.5) and maximum frequency (maxf=1/0.1) that the periodogram searches over. You can also set the samples per peak (spp=50). The default values are noted in parentheses."]}, {"cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 29.80it/s]\n"]}], "source": ["mProt.run_LS()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Calling this will create an $\\texttt{astropy.table.Table}$ attribute with some metrics about the rotation period measured in that light curve. The columns in this table include:\n", "- Target_ID: the ID for that light curve.\n", "- period_days: the period as measured in the first orbit.\n", "- secondary_period_days: the period as measured in the second orbit.\n", "- gauss_width: the width of a best-fit Gaussian to the most likely period.\n", "- max_power: the power of the periodogram at the most likely period.\n", "- orbit_flag: a combined flag per orbit (0 = reliable measurement).\n", "- oflag1: period flag for the first orbit (0 = reliable measurement).\n", "- oflag2: period flag for the first orbit (0 = reliable measurement).\n", "- Flags: Defines a flag based on all observations of the given target. This mainly applies to stars observed in multiple sectors, otherwise it is the same value as the orbit_flag (0 = reliable measurement).\n", "- avg_period_days: the average most likely period for that target. This is averaged over multiple sectors when available.\n", " \n", "Note that by fitting to each orbit, we are limiting the period search space to relatively short rotation periods."]}, {"cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [{"data": {"text/html": ["Table length=1\n", "\n", "\n", "\n", "\n", "
Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
int64float64float64float64float64float64float64float64float64int64float64
621246463.22967914764591773.21636224711885930.33188306480480350.948139023632630.19343617519244910.00.00.003.2296791476459177
"], "text/plain": ["\n", "Target_ID period_days secondary_period_days ... Flags avg_period_days \n", " int64 float64 float64 ... int64 float64 \n", "--------- ------------------ --------------------- ... ----- ------------------\n", " 62124646 3.2296791476459177 3.2163622471188593 ... 0 3.2296791476459177"]}, "execution_count": 6, "metadata": {}, "output_type": "execute_result"}], "source": ["mProt.LS_results"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For this star, we find a period of 3.23 days. We can fold over this period in $\\texttt{lightkurve}$ to see if this period is found in the light curve:"]}, {"cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [{"data": {"text/plain": [""]}, "execution_count": 8, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {}, "output_type": "display_data"}], "source": ["lc.fold(mProt.LS_results['avg_period_days'].data[0]).plot()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["That looks nice! (And so do those flares!!)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["### 1.2 Fitting Flares"]}, {"cell_type": "markdown", "metadata": {}, "source": ["In $\\texttt{stella}$, we use a very basic model flare fit of a sharp rise and an exponential decay. This can be done through a class included in the code. The first thing that needs to be done is get predictions for where the flares occur. "]}, {"cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": ["MODEL_DIR = '/Users/arcticfox/Documents/flares/run01/'\nMODEL = [os.path.join(MODEL_DIR,i) for i in \n os.listdir(MODEL_DIR) if i.endswith('.keras')][0]"]}, {"cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [{"name": "stdout", "output_type": "stream", "text": ["WARNING: No stella.DataSet object passed in.\n", "Can only use stella.ConvNN.predict().\n"]}, {"name": "stderr", "output_type": "stream", "text": ["100%|██████████| 1/1 [00:00<00:00, 1.16it/s]\n"]}], "source": ["cnn = stella.ConvNN(output_dir='.')\n", "cnn.predict(modelname=MODEL,\n", " times=lc.time,\n", " fluxes=lc.flux,\n", " errs=lc.flux_err)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Again, now we have a light curve with predictions from just one of the $\\texttt{stella}$ models."]}, {"cell_type": "code", "execution_count": 11, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=cnn.predictions[0], vmin=0, vmax=1)\n", "plt.xlabel('Time [BJD - 2457000]')\n", "plt.ylabel('Normalized Flux');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Now we can initiate our flare fitting class, `stella.FitFlares`, and start fitting those flares!"]}, {"cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [], "source": ["ff = stella.FitFlares(id=[lc.targetid],\n", " time=[lc.time],\n", " flux=[lc.flux],\n", " flux_err=[lc.flux_err],\n", " predictions=[cnn.predictions[0]])"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The flares are identified given a certain probability threshold (here, I use a threshold of 0.5, which is what was used in [Feinstein et al. (2020)](https://arxiv.org/abs/2005.07710)). For the cleanest sample of flares, one could explore a higher probability threshold.\n", "\n", "Several parameters about the flare are returned in an astropy Table:\n", "- tpeak: the peak time of the flare\n", "- amp: the amplitude of the flare\n", "- dur_min: the duration of the flare, given in minutes\n", "- rise: how quickly the flare goes off (this is very fast and generally the same across all flares)\n", "- fall: the exponential decay\n", "- prob: the probability at the tpeak time"]}, {"cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 3.06it/s]\n"]}, {"data": {"text/html": ["Table length=16\n", "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
Target_IDtpeakampdur_minrisefallprob
float64float64float64float64float64float64float64
62124646.01656.45766947437780.00517271866554260139.0307026803608960.00010.00688458976865427650.9807868599891663
62124646.01657.31324338198560.00935070228511011346.0427474926023450.00010.005440531357077170.9993744492530823
62124646.01659.18828153893080.0165110534040283139.068943053366020.00010.0048665709253705070.9999998807907104
62124646.01659.93274023421740.00531299853780956839.0434203414553450.00010.0099615092212989240.6145604252815247
62124646.01661.35915489099530.01616045832644144640.07148748342360.00010.0054786545406301720.9998658895492554
62124646.01664.60226137635350.0192907510039818140.1231279321261950.00010.0083774666962270731.0
62124646.01665.10504612819890.01314713709421687539.0896531890076840.00010.0080857918850959530.9999781847000122
62124646.01671.53841797829930.02035861226105141839.1231058612179940.00010.0077604368901831541.0
62124646.01673.18702736909740.0205590406398600839.114627785012330.00010.007054779840450441.0
62124646.01676.2536836973380.03055554684541682339.214232149922520.00010.0090138280819179881.0
62124646.01676.95506884504040.00673877124922315639.025499944224180.00010.0046305339257480510.997788667678833
62124646.01677.32451111334220.2810143935238597640.429627767115780.00010.0065647640076292621.0
62124646.01677.79534147014150.00859558528051674539.04217474905530.00010.00624890500430893250.9562909603118896
62124646.01679.16477600030750.006115484082584130539.035647558860110.00010.00713760243215867150.9747272729873657
62124646.01679.5717171545920.00905349498155829339.06350144752650.00010.0088848388797201030.9999923706054688
62124646.01681.73419719783940.01064266441690119239.0321765605989060.00010.0034022541541514470.9999966621398926
"], "text/plain": ["\n", "Target_ID tpeak ... fall prob \n", " float64 float64 ... float64 float64 \n", "---------- ------------------ ... --------------------- ------------------\n", "62124646.0 1656.4576694743778 ... 0.0068845897686542765 0.9807868599891663\n", "62124646.0 1657.3132433819856 ... 0.00544053135707717 0.9993744492530823\n", "62124646.0 1659.1882815389308 ... 0.004866570925370507 0.9999998807907104\n", "62124646.0 1659.9327402342174 ... 0.009961509221298924 0.6145604252815247\n", "62124646.0 1661.3591548909953 ... 0.005478654540630172 0.9998658895492554\n", "62124646.0 1664.6022613763535 ... 0.008377466696227073 1.0\n", "62124646.0 1665.1050461281989 ... 0.008085791885095953 0.9999781847000122\n", "62124646.0 1671.5384179782993 ... 0.007760436890183154 1.0\n", "62124646.0 1673.1870273690974 ... 0.00705477984045044 1.0\n", "62124646.0 1676.253683697338 ... 0.009013828081917988 1.0\n", "62124646.0 1676.9550688450404 ... 0.004630533925748051 0.997788667678833\n", "62124646.0 1677.3245111133422 ... 0.006564764007629262 1.0\n", "62124646.0 1677.7953414701415 ... 0.0062489050043089325 0.9562909603118896\n", "62124646.0 1679.1647760003075 ... 0.0071376024321586715 0.9747272729873657\n", "62124646.0 1679.571717154592 ... 0.008884838879720103 0.9999923706054688\n", "62124646.0 1681.7341971978394 ... 0.003402254154151447 0.9999966621398926"]}, "execution_count": 13, "metadata": {}, "output_type": "execute_result"}], "source": ["ff.identify_flare_peaks(threshold=0.5)\n", "\n", "ff.flare_table"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Cool! We can mark all of our flares as well, just to see them better by-eye:"]}, {"cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", "\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "\n", "plt.ylim(0.94,1.3)\n", "plt.xlabel('Time [BJD - 2457000]')\n", "plt.ylabel('Normalized Flux');"]}, {"cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [{"data": {"text/plain": ["(0.96, 1.05)"]}, "execution_count": 15, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "plt.xlim(1660,1666)\n", "plt.ylim(0.96,1.05)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["You'll also note there is a flare at time$\\sim$1665.5 that was not identified. As there was a significant gap in the data and the CNN cannot handle data gap, the cadences around this region were ignored. Hence, that flare was not identified. \n", "\n", "Additionally, the light curve looks to have a few flares at time$\\sim$1663. Zooming in, these don't look like flares. This is better seen when the eye is not guided by the prediction assignment of the neural network:"]}, {"cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [{"data": {"text/plain": ["Text(1.1, 0, 'Time [BJD - 2457000]')"]}, "execution_count": 16, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4), sharex=True, sharey=True)\n", "ax1.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=8)\n", "ax2.plot(ff.time[0], ff.flux[0], 'k.')\n", "for tpeak in ff.flare_table['tpeak']:\n", " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", "plt.xlim(1662.5,1663.5)\n", "plt.ylim(1.01,1.035)\n", "plt.xticks(np.arange(1662.5, 1664.0, 0.5))\n", "ax1.set_ylabel('Normalized Flux')\n", "ax1.set_xlabel('Time [BJD - 2457000]', x=1.1)"]}], "metadata": {"kernelspec": {"display_name": "Python 3", "language": "python", "name": "python3"}, "language_info": {"codemirror_mode": {"name": "ipython", "version": 3}, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.3"}}, "nbformat": 4, "nbformat_minor": 2} \ No newline at end of file +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Other Fun Features" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Some other features that are included in the $\\texttt{stella}$ package include finding rotation periods and fitting flares with a simple analytic model to extract parameters such as the equivalent duration. Here, we will go through each of these additional modules." + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "import os, sys\n", + "\n", + "import stella\n", + "import numpy as np\n", + "from tqdm.auto import tqdm\n", + "import matplotlib.pyplot as plt\n", + "\n", + "plt.rcParams['font.size'] = 20" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "First thing's first: we need a light curve! We're going to use the same one that has been used in the previous demonstrations." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", + " warnings.warn(\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:2: LightkurveDeprecationWarning: The search_lightcurvefile function is deprecated and may be removed in a future version.\n", + " Use search_lightcurve() instead.\n", + " lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:424: LightkurveWarning: Warning: 14 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", + " warnings.warn(\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + " lc = lc.download().PDCSAP_FLUX.normalize()\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:424: LightkurveWarning: Warning: 14 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", + " warnings.warn(\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + " lc = lc.download().PDCSAP_FLUX.normalize()\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from lightkurve.search import search_lightcurvefile\n", + "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", + "lc = lc.download().PDCSAP_FLUX.normalize()\n", + "lc.plot()\n", + "lc = lc.remove_nans()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 1.1 Measuring Rotation Periods" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To measure the rotation period of a light curve, you need the following information: a target ID (can be anything you want), a time array, a flux array, and a flux error array. These can all be retrieved from the $\\texttt{lightkurve}$ object. Then, you initialize the class $\\texttt{stella.MeasureProt}$." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "mProt = stella.MeasureProt([lc.targetid], [lc.time], [lc.flux], [lc.flux_err])" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The rotation measurement tool used in this class is a Lomb-Scargle Periodogram. You have the option the set the minimum frequency (minf=1/12.5) and maximum frequency (maxf=1/0.1) that the periodogram searches over. You can also set the samples per peak (spp=50). The default values are noted in parentheses." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 59.12it/s]\n" + ] + } + ], + "source": [ + "mProt.run_LS()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Calling this will create an $\\texttt{astropy.table.Table}$ attribute with some metrics about the rotation period measured in that light curve. The columns in this table include:\n", + "- Target_ID: the ID for that light curve.\n", + "- period_days: the period as measured in the first orbit.\n", + "- secondary_period_days: the period as measured in the second orbit.\n", + "- gauss_width: the width of a best-fit Gaussian to the most likely period.\n", + "- max_power: the power of the periodogram at the most likely period.\n", + "- orbit_flag: a combined flag per orbit (0 = reliable measurement).\n", + "- oflag1: period flag for the first orbit (0 = reliable measurement).\n", + "- oflag2: period flag for the first orbit (0 = reliable measurement).\n", + "- Flags: Defines a flag based on all observations of the given target. This mainly applies to stars observed in multiple sectors, otherwise it is the same value as the orbit_flag (0 = reliable measurement).\n", + "- avg_period_days: the average most likely period for that target. This is averaged over multiple sectors when available.\n", + " \n", + "Note that by fitting to each orbit, we are limiting the period search space to relatively short rotation periods." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
Table length=1\n", + "
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Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
int64float64float64float64float64float64float64float64float64int64float64
621246463.22606772954824453.23053124390477060.37180391343398830.95581961088991710.172427686461640670.00.00.003.2260677295482445
" + ], + "text/plain": [ + "\n", + "Target_ID period_days secondary_period_days ... Flags avg_period_days \n", + " int64 float64 float64 ... int64 float64 \n", + "--------- ------------------ --------------------- ... ----- ------------------\n", + " 62124646 3.2260677295482445 3.2305312439047706 ... 0 3.2260677295482445" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "mProt.LS_results" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For this star, we find a period of 3.23 days. We can fold over this period in $\\texttt{lightkurve}$ to see if this period is found in the light curve:" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "lc.fold(mProt.LS_results['avg_period_days'].data[0]).plot()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "That looks nice! (And so do those flares!!)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 1.2 Fitting Flares" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In $\\texttt{stella}$, we use a very basic model flare fit of a sharp rise and an exponential decay. This can be done through a class included in the code. The first thing that needs to be done is get predictions for where the flares occur. " + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "models = stella.models.models\n", + "MODEL = models[0]" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "
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Target_IDtpeakamped_srisefallprob
float64float64float64float64float64float64float64
62124646.01658.75352784437681.00521288015438872.11417844909402140.00010.0040226708672784470.9841311573982239
62124646.01659.18825863337251.01540605075848926.6215883690678130.00010.0042974098837592631.0
62124646.01659.92577275353071.00484290542816934.83036697330402550.00010.010.7176441550254822
62124646.01660.47161619324221.00594624385954120.95370765438614220.00010.00100073125708391550.5826319456100464
62124646.01661.35913198590261.0141612518202887.0053083661939090.00010.0050106850887689470.9999992847442627
62124646.01661.78969491418841.00368199462640862.78283486534602180.00010.010.6347841620445251
62124646.01662.88137942804971.00304089623071052.0609874920778570.00010.0063326416830458260.525276780128479
62124646.01664.6022384707951.017371302934228814.2301558599330620.00010.008676001460486881.0
62124646.01664.6022384707951.017371302934228814.2301558599330620.00010.008676001460486881.0
.....................
62124646.01676.85643538589851.00374065919382670.61064036016403190.00010.0010727136939040980.5605157017707825
62124646.01676.95365705910151.0061386042076984.1974325025577530.00010.0069212380141031340.9998787641525269
62124646.01677.32448820824951.262167964704223168.81587980867890.00010.0065127334925187291.0
62124646.01677.32448820824951.262167964704223168.81587980867890.00010.0065127334925187291.0
62124646.01677.32448820824951.262167964704223168.81587980867890.00010.0065127334925187291.0
62124646.01677.68281929706631.00319338476286670.63942896490743560.00010.00142287651193703070.721289873123169
62124646.01677.79531856504881.0080528819578535.3919451737033240.00010.0072619195274992790.9994544386863708
62124646.01679.16475309568051.00526545516737324.7225182400472620.00010.010.5875205397605896
62124646.01679.57169424949941.01116225857920538.1323096172897640.00010.008171252144681040.9998618364334106
62124646.01681.73417429321241.01122220838746873.91369382197692860.00010.0033597123524147320.9998935461044312
" + ], + "text/plain": [ + "\n", + "Target_ID tpeak ... fall prob \n", + " float64 float64 ... float64 float64 \n", + "---------- ------------------ ... --------------------- ------------------\n", + "62124646.0 1658.7535278443768 ... 0.004022670867278447 0.9841311573982239\n", + "62124646.0 1659.1882586333725 ... 0.004297409883759263 1.0\n", + "62124646.0 1659.9257727535307 ... 0.01 0.7176441550254822\n", + "62124646.0 1660.4716161932422 ... 0.0010007312570839155 0.5826319456100464\n", + "62124646.0 1661.3591319859026 ... 0.005010685088768947 0.9999992847442627\n", + "62124646.0 1661.7896949141884 ... 0.01 0.6347841620445251\n", + "62124646.0 1662.8813794280497 ... 0.006332641683045826 0.525276780128479\n", + "62124646.0 1664.602238470795 ... 0.00867600146048688 1.0\n", + "62124646.0 1664.602238470795 ... 0.00867600146048688 1.0\n", + " ... ... ... ... ...\n", + "62124646.0 1676.8564353858985 ... 0.001072713693904098 0.5605157017707825\n", + "62124646.0 1676.9536570591015 ... 0.006921238014103134 0.9998787641525269\n", + "62124646.0 1677.3244882082495 ... 0.006512733492518729 1.0\n", + "62124646.0 1677.3244882082495 ... 0.006512733492518729 1.0\n", + "62124646.0 1677.3244882082495 ... 0.006512733492518729 1.0\n", + "62124646.0 1677.6828192970663 ... 0.0014228765119370307 0.721289873123169\n", + "62124646.0 1677.7953185650488 ... 0.007261919527499279 0.9994544386863708\n", + "62124646.0 1679.1647530956805 ... 0.01 0.5875205397605896\n", + "62124646.0 1679.5716942494994 ... 0.00817125214468104 0.9998618364334106\n", + "62124646.0 1681.7341742932124 ... 0.003359712352414732 0.9998935461044312" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "ff.identify_flare_peaks(threshold=0.5)\n", + "\n", + "ff.flare_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Cool! We can mark all of our flares as well, just to see them better by-eye:" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.clf()\n", + "plt.figure(figsize=(14,4))\n", + "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", + "\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "\n", + "plt.ylim(0.94,1.3)\n", + "plt.xlabel('Time [BJD - 2457000]')\n", + "plt.ylabel('Normalized Flux')\n", + "plt.show();" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.clf()\n", + "plt.figure(figsize=(14,4))\n", + "plt.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=5)\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "plt.xlim(1660,1666)\n", + "plt.ylim(0.96,1.05)\n", + "plt.show();" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "You'll also note there is a flare at time$\\sim$1665.5 that was not identified. As there was a significant gap in the data and the CNN cannot handle data gap, the cadences around this region were ignored. Hence, that flare was not identified. \n", + "\n", + "Additionally, the light curve looks to have a few flares at time$\\sim$1663. Zooming in, these don't look like flares. This is better seen when the eye is not guided by the prediction assignment of the neural network:" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.clf()\n", + "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4), sharex=True, sharey=True)\n", + "ax1.scatter(ff.time[0], ff.flux[0], c=cnn.predictions[0], s=8)\n", + "ax2.plot(ff.time[0], ff.flux[0], 'k.')\n", + "for tpeak in ff.flare_table['tpeak']:\n", + " plt.vlines(tpeak, 0,2, color='k', alpha=0.5, linewidth=5, zorder=0)\n", + "plt.xlim(1662.5,1663.5)\n", + "plt.ylim(1.01,1.04)\n", + "plt.xticks(np.arange(1662.5, 1664.0, 0.5))\n", + "ax1.set_ylabel('Normalized Flux')\n", + "ax1.set_xlabel('Time [BJD - 2457000]', x=1.1)\n", + "plt.show();" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "stella", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.12" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/docs/getting_started/pipeline.rst b/docs/getting_started/pipeline.rst new file mode 100644 index 0000000..3acfcbe --- /dev/null +++ b/docs/getting_started/pipeline.rst @@ -0,0 +1,85 @@ +.. _pipeline: + +Pipeline +======== + +This page shows how to use the high-level pipeline API built on Keras 3 with the JAX backend. It loads a converted ``.keras`` model, runs predictions on a TESS light curve, removes obvious false positives, and fits flares. + +Prerequisites +------------- + +- Install requirements and select the JAX backend:: + + Pipeline + ======== + + Let’s keep things simple. You bring a TESS light curve and a Keras ``.keras`` model; ``stella.pipeline`` takes care of the rest: it normalizes, filters bad cadences, runs the CNN, and helps you mark real flares. + + Setup + ----- + + - Install and pick the JAX backend: + + :: + + pip install -r requirements.txt + pip install -e . + export KERAS_BACKEND=jax + + Quick tour with TIC 62124646 + ---------------------------- + + We’ll load a two-minute light curve, clean it (remove NaNs, normalize flux, drop non-zero ``quality``), run predictions, then identify and filter flares. + + .. code-block:: python + + from stella.pipeline import ( + predict, predict_ensemble, predict_and_mark, + mark_flares_from_preds, remove_false_positives, + ) + from lightkurve.search import search_lightcurve + import numpy as np + import os + from stella import models as stella_models + + MODEL_PATH = stella_models.get_model_path() + + # 1) Download & clean the light curve + lc = search_lightcurve(target='tic62124646', mission='TESS', sector=13, exptime=120).download().PDCSAP_FLUX + lc = lc.remove_nans().normalize() + lc = lc[lc.quality == 0] + + # 2) Predict with a single model (the pipeline also cleans LightCurve inputs internally) + t, f, e, preds = predict(MODEL_PATH, lc) + + # 3) Turn predictions into flare candidates + from stella.mark_flares import FitFlares + fit = FitFlares(id=np.array([lc.targetid]), time=np.array([t]), flux=np.array([f]), + flux_err=np.array([e]), predictions=np.array([preds])) + fit.identify_flare_peaks(threshold=0.5) + + # 4) Filter out obvious false positives (e.g., ultra-short fits) + filtered = remove_false_positives(fit.flare_table, min_duration_min=4.0) + print(filtered[:5]) + + Ensembling (optional) + --------------------- + + You can average several models for smoother predictions: + + .. code-block:: python + + from stella import models as stella_models + MODELS = stella_models.list_model_paths() + + t, f, e, agg, per_model = predict_ensemble(MODELS, lc, aggregate='mean') + _, flare_tab = mark_flares_from_preds(lc.targetid, t, f, e, agg, threshold=0.5) + flare_tab = remove_false_positives(flare_tab, min_duration_min=4.0) + print(flare_tab[:5]) + + Tips + ---- + + - Passing a LightCurve to ``predict`` or ``predict_ensemble`` is convenient: the pipeline will automatically call ``remove_nans().normalize()`` and filter to ``quality == 0``. + - If you have arrays already, pass ``(times, flux, flux_err)`` directly. + - Tweak ``threshold`` and ``min_duration_min`` to match your science use case. diff --git a/docs/getting_started/shortest_demo.ipynb b/docs/getting_started/shortest_demo.ipynb index 7ca330d..5890489 100644 --- a/docs/getting_started/shortest_demo.ipynb +++ b/docs/getting_started/shortest_demo.ipynb @@ -30,18 +30,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/prf/__init__.py:7: UserWarning: Warning: the tpfmodel submodule is not available without oktopus installed, which requires a current version of autograd. See #1452 for details.\n", - " warnings.warn(\n", - "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", - " warnings.warn(\n" - ] - } - ], + "outputs": [], "source": [ "import os, sys\n", "import stella\n", @@ -68,11 +57,20 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 2, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "['/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0004_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0005_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0018_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0028_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0029_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0038_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0050_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0077_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0078_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0080_i0350_b0.73_savedmodel.keras']\n" + ] + } + ], "source": [ - "models = stella.models.models # lists all installed models" + "models = stella.models.models # lists all installed models\n", + "print(models)" ] }, { @@ -91,7 +89,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -107,20 +105,11 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 4, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - } - ], + "outputs": [], "source": [ - "cnn = stella.ConvNN(output_dir=OUT_DIR)" + "cnn = stella.ConvNN(output_dir=OUT_DIR)\n" ] }, { @@ -132,20 +121,24 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 5, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_10164/1683112778.py:5: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", + " warnings.warn(\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34585/2906918972.py:5: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + " lc = lc.download().PDCSAP_FLUX\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34585/2906918972.py:5: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", " lc = lc.download().PDCSAP_FLUX\n" ] }, { "data": { - "image/png": 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+ "image/png": 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", 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" ] @@ -172,34 +165,48 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 8, "metadata": {}, "outputs": [ { - "name": "stderr", - "output_type": "stream", - "text": [ - " 0%| | 0/1 [00:00" ] @@ -615,12 +463,12 @@ }, { "cell_type": "code", - "execution_count": 42, + "execution_count": 16, "metadata": {}, "outputs": [ { "data": { - "image/png": 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", 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", 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" ] @@ -644,6 +492,13 @@ "plt.xlim(1661,1665)\n", "plt.show();" ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { diff --git a/docs/getting_started/tutorial.ipynb b/docs/getting_started/tutorial.ipynb index fae569c..e89b14d 100644 --- a/docs/getting_started/tutorial.ipynb +++ b/docs/getting_started/tutorial.ipynb @@ -1 +1,1146 @@ -{"cells": [{"cell_type": "markdown", "metadata": {}, "source": ["### Creating A New CNN"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Hi! Welcome to $\\texttt{stella}$, a package to identify stellar flares using $\\textit{TESS}$ two-minute data. Here, we'll run through an example of how to create a convolutional neural network (CNN) model and how to use it to predict where flares are in your own light curves. Let's get started!"]}, {"cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": ["import os, sys\n", "sys.path.insert(1, '/Users/arcticfox/Documents/GitHub/stella/')\n", "import stella\n", "import numpy as np\n", "from tqdm import tqdm_notebook\n", "import matplotlib.pyplot as plt\n", "\n", "plt.rcParams['font.size'] = 20"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.1 The Training Set"]}, {"cell_type": "markdown", "metadata": {}, "source": ["For this network, we'll be using the flare catalog presented in Günther et al. (2020), which were identified and hand-labeled using all stars observed at two-minute cadence in $\\textit{TESS}$ Sectors 1 and 2. The catalog and the light curves can be downloaded through $\\texttt{stella}$ with the following:"]}, {"cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["WARNING: AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future. [astropy.io.ascii.ui]\n", "WARNING: Logging before flag parsing goes to stderr.\n", "W0714 08:45:08.602910 4409996736 logger.py:204] AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future.\n"]}], "source": ["download = stella.DownloadSets(fn_dir='.')\n", "download.download_catalog()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Et voila! A table of flares. For this demo, we'll only be using a subset of targets. Please ignore this when creating your own CNN!!\n", "\n", "And we'll download that subset of light curves."]}, {"cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": [" 0%| | 0/5 [00:00"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["ind_pc = np.where(ds.train_labels==1)[0] # Flares\n", "ind_nc = np.where(ds.train_labels==0)[0] # No flares\n", "\n", "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), \n", " sharex=True, sharey=True)\n", "ax1.plot(ds.train_data[ind_pc[10]], 'r')\n", "ax1.set_title('Flare')\n", "ax1.set_xlabel('Cadences')\n", "ax2.plot(ds.train_data[ind_nc[10]], 'k')\n", "ax2.set_title('No Flare')\n", "ax2.set_xlabel('Cadences');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["That definitely looks like a flare on the left and definitely doesn't on the right!"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.2 Creating & Training a Model"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Step 1. Specifiy a directory where you'd like your models to be saved to. "]}, {"cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [], "source": ["OUT_DIR = '/Users/arcticfox/Desktop/results/'"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Step 2. Initialize the class! Call $\\texttt{stella.ConvNN()}$ and pass in your directory and the $\\texttt{stella.DataSet}$ object. If you're feeling adventerous, this is also the step where you can pass in a customized CNN architecture by passing in $\\textit{layers}$, and what $\\textit{optimizer}$, $\\textit{metrics}$, and $\\textit{loss}$ function you want to use. The default for each of these variables are described in the associated paper. "]}, {"cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": ["cnn = stella.ConvNN(output_dir=OUT_DIR,\n", " ds=ds)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["To train your model, simply call $\\texttt{cnn.train_models()}$. By default, this will train a single model over 350 epochs and will pass in a batch size = 64 (which means the CNN will see 64 light curves at a time while training) and use an initial random seed = 2. It's important to keep track of your random seeds so you can reproduce models later, if wanted. Calling this function will also predict on the validation set to give you an idea of how well your CNN is doing. \n\nHowever, if you pass in a list of seeds, then this function will train len(seeds) many models over the same number of epochs. This is useful for $\\textit{ensembling}$, or running a bunch of models and averaging the predicted values over them. \n\nThe models you create will automatically be saved to your output directory in the following file format: 'ensemble_s{0:04d}_i{1:04d}_b{2}.keras'.format(seed, epochs, frac_balance)\n\nFor this tutorial, we will train the CNN for 50 epochs, however we generally recommend training for $\\textbf{at least 300 epochs}$ or until signs of overfitting are seen in the metrics. More information on that below."]}, {"cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [{"name": "stdout", "output_type": "stream", "text": ["Model: \"sequential\"\n", "_________________________________________________________________\n", "Layer (type) Output Shape Param # \n", "=================================================================\n", "conv1d (Conv1D) (None, 200, 16) 128 \n", "_________________________________________________________________\n", "max_pooling1d (MaxPooling1D) (None, 100, 16) 0 \n", "_________________________________________________________________\n", "dropout (Dropout) (None, 100, 16) 0 \n", "_________________________________________________________________\n", "conv1d_1 (Conv1D) (None, 100, 64) 3136 \n", "_________________________________________________________________\n", "max_pooling1d_1 (MaxPooling1 (None, 50, 64) 0 \n", "_________________________________________________________________\n", "dropout_1 (Dropout) (None, 50, 64) 0 \n", "_________________________________________________________________\n", "flatten (Flatten) (None, 3200) 0 \n", "_________________________________________________________________\n", "dense (Dense) (None, 32) 102432 \n", "_________________________________________________________________\n", "dropout_2 (Dropout) (None, 32) 0 \n", "_________________________________________________________________\n", "dense_1 (Dense) (None, 1) 33 \n", "=================================================================\n", "Total params: 105,729\n", "Trainable params: 105,729\n", "Non-trainable params: 0\n", "_________________________________________________________________\n", "Train on 18458 samples, validate on 2307 samples\n", "Epoch 1/200\n", "18458/18458 [==============================] - 3s 174us/sample - loss: 0.5494 - accuracy: 0.7645 - precision: 0.2500 - recall: 2.3020e-04 - val_loss: 0.5289 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", "Epoch 2/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.5324 - accuracy: 0.7647 - precision: 0.0000e+00 - recall: 0.0000e+00 - val_loss: 0.4919 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", "Epoch 3/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.4737 - accuracy: 0.7863 - precision: 0.9761 - recall: 0.0942 - val_loss: 0.3863 - val_accuracy: 0.8466 - val_precision: 0.9944 - val_recall: 0.3327\n", "Epoch 4/200\n", "18458/18458 [==============================] - 3s 139us/sample - loss: 0.3604 - accuracy: 0.8620 - precision: 0.9653 - recall: 0.4291 - val_loss: 0.3166 - val_accuracy: 0.8643 - val_precision: 0.9865 - val_recall: 0.4140\n", "Epoch 5/200\n", "18458/18458 [==============================] - 3s 154us/sample - loss: 0.3120 - accuracy: 0.8820 - precision: 0.9577 - recall: 0.5216 - val_loss: 0.2419 - val_accuracy: 0.9016 - val_precision: 0.9809 - val_recall: 0.5822\n", "Epoch 6/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.2938 - accuracy: 0.8948 - precision: 0.9475 - recall: 0.5854 - val_loss: 0.2647 - val_accuracy: 0.8882 - val_precision: 0.9892 - val_recall: 0.5180\n", "Epoch 7/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.2628 - accuracy: 0.9055 - precision: 0.9514 - recall: 0.6308 - val_loss: 0.2178 - val_accuracy: 0.9137 - val_precision: 0.9797 - val_recall: 0.6371\n", "Epoch 8/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.2715 - accuracy: 0.9031 - precision: 0.9422 - recall: 0.6268 - val_loss: 0.2429 - val_accuracy: 0.9068 - val_precision: 0.9816 - val_recall: 0.6049\n", "Epoch 9/200\n", "18458/18458 [==============================] - 3s 147us/sample - loss: 0.2567 - accuracy: 0.9083 - precision: 0.9311 - recall: 0.6593 - val_loss: 0.2139 - val_accuracy: 0.9272 - val_precision: 0.9640 - val_recall: 0.7089\n", "Epoch 10/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.2447 - accuracy: 0.9140 - precision: 0.9230 - recall: 0.6924 - val_loss: 0.2234 - val_accuracy: 0.9272 - val_precision: 0.9593 - val_recall: 0.7127\n", "Epoch 11/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.2286 - accuracy: 0.9192 - precision: 0.9242 - recall: 0.7155 - val_loss: 0.1910 - val_accuracy: 0.9332 - val_precision: 0.9518 - val_recall: 0.7467\n", "Epoch 12/200\n", "18458/18458 [==============================] - 2s 127us/sample - loss: 0.2241 - accuracy: 0.9227 - precision: 0.9244 - recall: 0.7316 - val_loss: 0.1881 - val_accuracy: 0.9276 - val_precision: 0.9525 - val_recall: 0.7202\n", "Epoch 13/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.2025 - accuracy: 0.9306 - precision: 0.9327 - recall: 0.7599 - val_loss: 0.1686 - val_accuracy: 0.9371 - val_precision: 0.9444 - val_recall: 0.7713\n", "Epoch 14/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.2141 - accuracy: 0.9288 - precision: 0.9314 - recall: 0.7530 - val_loss: 0.1662 - val_accuracy: 0.9371 - val_precision: 0.9528 - val_recall: 0.7637\n", "Epoch 15/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.2016 - accuracy: 0.9320 - precision: 0.9282 - recall: 0.7705 - val_loss: 0.2023 - val_accuracy: 0.9224 - val_precision: 0.9730 - val_recall: 0.6805\n", "Epoch 16/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.2043 - accuracy: 0.9303 - precision: 0.9245 - recall: 0.7666 - val_loss: 0.1942 - val_accuracy: 0.9306 - val_precision: 0.9792 - val_recall: 0.7127\n", "Epoch 17/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1916 - accuracy: 0.9362 - precision: 0.9366 - recall: 0.7820 - val_loss: 0.1506 - val_accuracy: 0.9458 - val_precision: 0.9633 - val_recall: 0.7940\n", "Epoch 18/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1894 - accuracy: 0.9370 - precision: 0.9364 - recall: 0.7857 - val_loss: 0.1658 - val_accuracy: 0.9363 - val_precision: 0.9848 - val_recall: 0.7335\n", "Epoch 19/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1748 - accuracy: 0.9426 - precision: 0.9460 - recall: 0.8020 - val_loss: 0.1541 - val_accuracy: 0.9450 - val_precision: 0.9855 - val_recall: 0.7713\n", "Epoch 20/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1772 - accuracy: 0.9430 - precision: 0.9487 - recall: 0.8011 - val_loss: 0.1432 - val_accuracy: 0.9484 - val_precision: 0.9724 - val_recall: 0.7977\n", "Epoch 21/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1881 - accuracy: 0.9385 - precision: 0.9378 - recall: 0.7912 - val_loss: 0.1620 - val_accuracy: 0.9402 - val_precision: 0.9780 - val_recall: 0.7561\n", "Epoch 22/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1757 - accuracy: 0.9428 - precision: 0.9489 - recall: 0.8002 - val_loss: 0.1311 - val_accuracy: 0.9567 - val_precision: 0.9673 - val_recall: 0.8393\n", "Epoch 23/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1633 - accuracy: 0.9491 - precision: 0.9568 - recall: 0.8207 - val_loss: 0.1282 - val_accuracy: 0.9575 - val_precision: 0.9615 - val_recall: 0.8488\n", "Epoch 24/200\n", "18458/18458 [==============================] - 2s 129us/sample - loss: 0.1653 - accuracy: 0.9467 - precision: 0.9546 - recall: 0.8124 - val_loss: 0.1277 - val_accuracy: 0.9645 - val_precision: 0.9786 - val_recall: 0.8639\n", "Epoch 25/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1575 - accuracy: 0.9516 - precision: 0.9600 - recall: 0.8290 - val_loss: 0.1345 - val_accuracy: 0.9714 - val_precision: 0.9715 - val_recall: 0.9017\n", "Epoch 26/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1517 - accuracy: 0.9518 - precision: 0.9569 - recall: 0.8326 - val_loss: 0.1194 - val_accuracy: 0.9718 - val_precision: 0.9696 - val_recall: 0.9055\n", "Epoch 27/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1546 - accuracy: 0.9519 - precision: 0.9567 - recall: 0.8336 - val_loss: 0.1546 - val_accuracy: 0.9714 - val_precision: 0.9530 - val_recall: 0.9206\n", "Epoch 28/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1399 - accuracy: 0.9561 - precision: 0.9614 - recall: 0.8476 - val_loss: 0.1711 - val_accuracy: 0.9710 - val_precision: 0.9262 - val_recall: 0.9490\n", "Epoch 29/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1476 - accuracy: 0.9546 - precision: 0.9599 - recall: 0.8423 - val_loss: 0.1175 - val_accuracy: 0.9632 - val_precision: 0.9723 - val_recall: 0.8639\n", "Epoch 30/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1420 - accuracy: 0.9562 - precision: 0.9585 - recall: 0.8506 - val_loss: 0.1119 - val_accuracy: 0.9697 - val_precision: 0.9713 - val_recall: 0.8941\n", "Epoch 31/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1488 - accuracy: 0.9539 - precision: 0.9561 - recall: 0.8430 - val_loss: 0.1121 - val_accuracy: 0.9736 - val_precision: 0.9680 - val_recall: 0.9149\n", "Epoch 32/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1413 - accuracy: 0.9567 - precision: 0.9624 - recall: 0.8492 - val_loss: 0.1030 - val_accuracy: 0.9701 - val_precision: 0.9733 - val_recall: 0.8941\n", "Epoch 33/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1398 - accuracy: 0.9547 - precision: 0.9580 - recall: 0.8444 - val_loss: 0.1127 - val_accuracy: 0.9775 - val_precision: 0.9649 - val_recall: 0.9357\n", "Epoch 34/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1326 - accuracy: 0.9582 - precision: 0.9625 - recall: 0.8559 - val_loss: 0.1092 - val_accuracy: 0.9775 - val_precision: 0.9704 - val_recall: 0.9301\n", "Epoch 35/200\n", "18458/18458 [==============================] - 3s 186us/sample - loss: 0.1385 - accuracy: 0.9577 - precision: 0.9643 - recall: 0.8517 - val_loss: 0.1370 - val_accuracy: 0.9740 - val_precision: 0.9383 - val_recall: 0.9490\n", "Epoch 36/200\n", "18458/18458 [==============================] - 4s 207us/sample - loss: 0.1301 - accuracy: 0.9604 - precision: 0.9672 - recall: 0.8610 - val_loss: 0.1323 - val_accuracy: 0.9567 - val_precision: 0.9633 - val_recall: 0.8431\n", "Epoch 37/200\n", "18458/18458 [==============================] - 4s 192us/sample - loss: 0.1275 - accuracy: 0.9605 - precision: 0.9626 - recall: 0.8658 - val_loss: 0.1484 - val_accuracy: 0.9749 - val_precision: 0.9305 - val_recall: 0.9622\n", "Epoch 38/200\n", "18458/18458 [==============================] - 3s 168us/sample - loss: 0.1423 - accuracy: 0.9550 - precision: 0.9549 - recall: 0.8490 - val_loss: 0.1096 - val_accuracy: 0.9684 - val_precision: 0.9653 - val_recall: 0.8941\n", "Epoch 39/200\n", "18458/18458 [==============================] - 3s 146us/sample - loss: 0.1412 - accuracy: 0.9543 - precision: 0.9548 - recall: 0.8460 - val_loss: 0.1397 - val_accuracy: 0.9701 - val_precision: 0.9212 - val_recall: 0.9509\n", "Epoch 40/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1285 - accuracy: 0.9598 - precision: 0.9649 - recall: 0.8605 - val_loss: 0.1038 - val_accuracy: 0.9679 - val_precision: 0.9577 - val_recall: 0.8998\n", "Epoch 41/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1324 - accuracy: 0.9584 - precision: 0.9625 - recall: 0.8568 - val_loss: 0.1238 - val_accuracy: 0.9757 - val_precision: 0.9355 - val_recall: 0.9603\n", "Epoch 42/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1273 - accuracy: 0.9613 - precision: 0.9635 - recall: 0.8686 - val_loss: 0.2219 - val_accuracy: 0.9376 - val_precision: 0.7966 - val_recall: 0.9773\n", "Epoch 43/200\n", "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1220 - accuracy: 0.9625 - precision: 0.9670 - recall: 0.8702 - val_loss: 0.0966 - val_accuracy: 0.9701 - val_precision: 0.9832 - val_recall: 0.8847\n", "Epoch 44/200\n", "18458/18458 [==============================] - 3s 152us/sample - loss: 0.1265 - accuracy: 0.9610 - precision: 0.9658 - recall: 0.8651 - val_loss: 0.0997 - val_accuracy: 0.9697 - val_precision: 0.9752 - val_recall: 0.8904\n", "Epoch 45/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1268 - accuracy: 0.9615 - precision: 0.9633 - recall: 0.8695 - val_loss: 0.0941 - val_accuracy: 0.9710 - val_precision: 0.9676 - val_recall: 0.9036\n", "Epoch 46/200\n", "18458/18458 [==============================] - 3s 149us/sample - loss: 0.1285 - accuracy: 0.9601 - precision: 0.9635 - recall: 0.8633 - val_loss: 0.1479 - val_accuracy: 0.9684 - val_precision: 0.9028 - val_recall: 0.9660\n", "Epoch 47/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1328 - accuracy: 0.9585 - precision: 0.9571 - recall: 0.8623 - val_loss: 0.1346 - val_accuracy: 0.9658 - val_precision: 0.9151 - val_recall: 0.9376\n", "Epoch 48/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.1177 - accuracy: 0.9627 - precision: 0.9668 - recall: 0.8713 - val_loss: 0.1043 - val_accuracy: 0.9770 - val_precision: 0.9440 - val_recall: 0.9565\n", "Epoch 49/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1247 - accuracy: 0.9613 - precision: 0.9649 - recall: 0.8669 - val_loss: 0.0888 - val_accuracy: 0.9705 - val_precision: 0.9792 - val_recall: 0.8904\n", "Epoch 50/200\n", "18458/18458 [==============================] - 3s 159us/sample - loss: 0.1171 - accuracy: 0.9642 - precision: 0.9668 - recall: 0.8780 - val_loss: 0.0991 - val_accuracy: 0.9701 - val_precision: 0.9812 - val_recall: 0.8866\n", "Epoch 51/200\n", "18458/18458 [==============================] - 3s 169us/sample - loss: 0.1190 - accuracy: 0.9638 - precision: 0.9674 - recall: 0.8755 - val_loss: 0.1182 - val_accuracy: 0.9723 - val_precision: 0.9204 - val_recall: 0.9622\n", "Epoch 52/200\n", "18458/18458 [==============================] - 3s 161us/sample - loss: 0.1179 - accuracy: 0.9628 - precision: 0.9635 - recall: 0.8752 - val_loss: 0.1217 - val_accuracy: 0.9627 - val_precision: 0.9743 - val_recall: 0.8601\n", "Epoch 53/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1166 - accuracy: 0.9632 - precision: 0.9671 - recall: 0.8734 - val_loss: 0.1692 - val_accuracy: 0.9649 - val_precision: 0.8836 - val_recall: 0.9754\n", "Epoch 54/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1164 - accuracy: 0.9627 - precision: 0.9661 - recall: 0.8720 - val_loss: 0.0974 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", "Epoch 55/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1215 - accuracy: 0.9627 - precision: 0.9659 - recall: 0.8725 - val_loss: 0.1093 - val_accuracy: 0.9766 - val_precision: 0.9406 - val_recall: 0.9584\n", "Epoch 56/200\n", "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1217 - accuracy: 0.9619 - precision: 0.9636 - recall: 0.8709 - val_loss: 0.0962 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", "Epoch 57/200\n", "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1147 - accuracy: 0.9635 - precision: 0.9672 - recall: 0.8748 - val_loss: 0.1161 - val_accuracy: 0.9744 - val_precision: 0.9288 - val_recall: 0.9622\n", "Epoch 58/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.1266 - accuracy: 0.9596 - precision: 0.9610 - recall: 0.8633 - val_loss: 0.1003 - val_accuracy: 0.9697 - val_precision: 0.9674 - val_recall: 0.8979\n", "Epoch 59/200\n", "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1082 - accuracy: 0.9647 - precision: 0.9641 - recall: 0.8831 - val_loss: 0.0879 - val_accuracy: 0.9710 - val_precision: 0.9833 - val_recall: 0.8885\n", "Epoch 60/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1127 - accuracy: 0.9633 - precision: 0.9636 - recall: 0.8773 - val_loss: 0.0904 - val_accuracy: 0.9727 - val_precision: 0.9854 - val_recall: 0.8941\n", "Epoch 61/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1044 - accuracy: 0.9679 - precision: 0.9688 - recall: 0.8923 - val_loss: 0.1206 - val_accuracy: 0.9688 - val_precision: 0.9044 - val_recall: 0.9660\n", "Epoch 62/200\n", "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1095 - accuracy: 0.9641 - precision: 0.9619 - recall: 0.8824 - val_loss: 0.1610 - val_accuracy: 0.9545 - val_precision: 0.8522 - val_recall: 0.9698\n", "Epoch 63/200\n"]}, {"name": "stdout", "output_type": "stream", "text": ["18458/18458 [==============================] - 3s 140us/sample - loss: 0.0996 - accuracy: 0.9681 - precision: 0.9686 - recall: 0.8936 - val_loss: 0.0970 - val_accuracy: 0.9775 - val_precision: 0.9425 - val_recall: 0.9603\n", "Epoch 64/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1073 - accuracy: 0.9670 - precision: 0.9670 - recall: 0.8900 - val_loss: 0.0922 - val_accuracy: 0.9744 - val_precision: 0.9368 - val_recall: 0.9527\n", "Epoch 65/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1280 - accuracy: 0.9597 - precision: 0.9658 - recall: 0.8591 - val_loss: 0.1154 - val_accuracy: 0.9688 - val_precision: 0.9117 - val_recall: 0.9565\n", "Epoch 66/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1054 - accuracy: 0.9672 - precision: 0.9722 - recall: 0.8860 - val_loss: 0.0749 - val_accuracy: 0.9766 - val_precision: 0.9612 - val_recall: 0.9357\n", "Epoch 67/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1024 - accuracy: 0.9691 - precision: 0.9682 - recall: 0.8983 - val_loss: 0.0882 - val_accuracy: 0.9723 - 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recall: 0.9208 - val_loss: 0.1083 - val_accuracy: 0.9645 - val_precision: 0.8834 - val_recall: 0.9735\n", "Epoch 164/200\n", "18458/18458 [==============================] - 2s 128us/sample - loss: 0.0917 - accuracy: 0.9722 - precision: 0.9738 - recall: 0.9061 - val_loss: 0.1728 - val_accuracy: 0.9410 - val_precision: 0.8066 - val_recall: 0.9773\n", "Epoch 165/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0893 - accuracy: 0.9721 - precision: 0.9689 - recall: 0.9107 - val_loss: 0.0724 - val_accuracy: 0.9805 - val_precision: 0.9465 - val_recall: 0.9698\n", "Epoch 166/200\n", "18458/18458 [==============================] - 2s 132us/sample - loss: 0.0803 - accuracy: 0.9741 - precision: 0.9719 - recall: 0.9164 - val_loss: 0.0907 - val_accuracy: 0.9701 - val_precision: 0.9244 - val_recall: 0.9471\n", "Epoch 167/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0843 - accuracy: 0.9752 - precision: 0.9744 - recall: 0.9187 - val_loss: 0.0675 - val_accuracy: 0.9805 - val_precision: 0.9515 - val_recall: 0.9641\n"]}, {"name": "stdout", "output_type": "stream", "text": ["Epoch 168/200\n", "18458/18458 [==============================] - 2s 134us/sample - loss: 0.0885 - accuracy: 0.9733 - precision: 0.9723 - recall: 0.9128 - val_loss: 0.2243 - val_accuracy: 0.9207 - val_precision: 0.7464 - val_recall: 0.9905\n", "Epoch 169/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0760 - accuracy: 0.9772 - precision: 0.9778 - recall: 0.9240 - val_loss: 0.1398 - val_accuracy: 0.9545 - val_precision: 0.8464 - val_recall: 0.9792\n", "Epoch 170/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0936 - accuracy: 0.9717 - precision: 0.9716 - recall: 0.9063 - val_loss: 0.1020 - val_accuracy: 0.9649 - val_precision: 0.9870 - val_recall: 0.8582\n", "Epoch 171/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0839 - accuracy: 0.9727 - precision: 0.9724 - recall: 0.9098 - val_loss: 0.0609 - val_accuracy: 0.9818 - val_precision: 0.9728 - val_recall: 0.9471\n", "Epoch 172/200\n", "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0874 - accuracy: 0.9721 - precision: 0.9717 - recall: 0.9079 - val_loss: 0.0986 - val_accuracy: 0.9684 - val_precision: 0.8972 - val_recall: 0.9735\n", "Epoch 173/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0808 - accuracy: 0.9742 - precision: 0.9724 - recall: 0.9164 - val_loss: 0.0894 - val_accuracy: 0.9727 - val_precision: 0.9146 - val_recall: 0.9716\n", "Epoch 174/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0875 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.1509 - val_accuracy: 0.9471 - val_precision: 0.9880 - val_recall: 0.7788\n", "Epoch 175/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0845 - accuracy: 0.9733 - precision: 0.9739 - recall: 0.9111 - val_loss: 0.1013 - val_accuracy: 0.9666 - val_precision: 0.8897 - val_recall: 0.9754\n", "Epoch 176/200\n", "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0906 - accuracy: 0.9718 - precision: 0.9721 - recall: 0.9063 - val_loss: 0.0845 - val_accuracy: 0.9762 - val_precision: 0.9293 - val_recall: 0.9698\n", "Epoch 177/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0943 - accuracy: 0.9703 - precision: 0.9691 - recall: 0.9026 - val_loss: 0.1231 - val_accuracy: 0.9580 - val_precision: 0.8636 - val_recall: 0.9698\n", "Epoch 178/200\n", "18458/18458 [==============================] - 2s 127us/sample - loss: 0.0820 - accuracy: 0.9752 - precision: 0.9741 - recall: 0.9190 - val_loss: 0.0791 - val_accuracy: 0.9731 - val_precision: 0.9238 - val_recall: 0.9622\n", "Epoch 179/200\n", "18458/18458 [==============================] - 2s 128us/sample - loss: 0.0810 - accuracy: 0.9746 - precision: 0.9736 - recall: 0.9171 - val_loss: 0.0765 - val_accuracy: 0.9757 - val_precision: 0.9308 - val_recall: 0.9660\n", "Epoch 180/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0872 - accuracy: 0.9720 - precision: 0.9705 - recall: 0.9086 - val_loss: 0.0805 - val_accuracy: 0.9753 - val_precision: 0.9245 - val_recall: 0.9716\n", "Epoch 181/200\n", "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0781 - accuracy: 0.9755 - precision: 0.9739 - recall: 0.9206 - val_loss: 0.1136 - val_accuracy: 0.9606 - val_precision: 0.8712 - val_recall: 0.9716\n", "Epoch 182/200\n", "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0909 - accuracy: 0.9705 - precision: 0.9708 - recall: 0.9017 - val_loss: 0.0902 - val_accuracy: 0.9718 - val_precision: 0.9143 - val_recall: 0.9679\n", "Epoch 183/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0750 - accuracy: 0.9774 - precision: 0.9776 - recall: 0.9252 - val_loss: 0.0919 - val_accuracy: 0.9701 - val_precision: 0.8993 - val_recall: 0.9792\n", "Epoch 184/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0709 - accuracy: 0.9789 - precision: 0.9778 - recall: 0.9316 - val_loss: 0.1111 - val_accuracy: 0.9640 - val_precision: 0.8805 - val_recall: 0.9754\n", "Epoch 185/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0779 - accuracy: 0.9749 - precision: 0.9741 - recall: 0.9176 - val_loss: 0.0660 - val_accuracy: 0.9796 - val_precision: 0.9382 - val_recall: 0.9754\n", "Epoch 186/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0750 - accuracy: 0.9761 - precision: 0.9735 - recall: 0.9233 - val_loss: 0.1257 - val_accuracy: 0.9610 - val_precision: 0.8714 - val_recall: 0.9735\n", "Epoch 187/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0818 - accuracy: 0.9738 - precision: 0.9719 - recall: 0.9153 - val_loss: 0.0921 - val_accuracy: 0.9675 - val_precision: 0.8982 - val_recall: 0.9679\n", "Epoch 188/200\n", "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0838 - accuracy: 0.9730 - precision: 0.9711 - recall: 0.9123 - val_loss: 0.0624 - val_accuracy: 0.9840 - val_precision: 0.9677 - val_recall: 0.9622\n", "Epoch 189/200\n", "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0829 - accuracy: 0.9742 - precision: 0.9729 - recall: 0.9160 - val_loss: 0.0748 - val_accuracy: 0.9766 - val_precision: 0.9342 - val_recall: 0.9660\n", "Epoch 190/200\n", "18458/18458 [==============================] - 3s 153us/sample - loss: 0.0881 - accuracy: 0.9717 - precision: 0.9700 - recall: 0.9079 - val_loss: 0.0644 - val_accuracy: 0.9801 - val_precision: 0.9464 - val_recall: 0.9679\n", "Epoch 191/200\n", "18458/18458 [==============================] - 3s 150us/sample - loss: 0.0774 - accuracy: 0.9759 - precision: 0.9756 - recall: 0.9208 - val_loss: 0.0579 - val_accuracy: 0.9840 - val_precision: 0.9624 - val_recall: 0.9679\n", "Epoch 192/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0717 - accuracy: 0.9779 - precision: 0.9742 - recall: 0.9307 - val_loss: 0.1076 - val_accuracy: 0.9640 - val_precision: 0.8845 - val_recall: 0.9698\n", "Epoch 193/200\n", "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0916 - accuracy: 0.9706 - precision: 0.9692 - recall: 0.9040 - val_loss: 0.0836 - val_accuracy: 0.9731 - val_precision: 0.9162 - val_recall: 0.9716\n", "Epoch 194/200\n", "18458/18458 [==============================] - 3s 142us/sample - loss: 0.0653 - accuracy: 0.9797 - precision: 0.9806 - recall: 0.9321 - val_loss: 0.0641 - val_accuracy: 0.9805 - val_precision: 0.9449 - val_recall: 0.9716\n", "Epoch 195/200\n", "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0856 - accuracy: 0.9733 - precision: 0.9709 - recall: 0.9139 - val_loss: 0.1037 - val_accuracy: 0.9662 - val_precision: 0.8881 - val_recall: 0.9754\n", "Epoch 196/200\n", "18458/18458 [==============================] - 3s 146us/sample - loss: 0.0813 - accuracy: 0.9735 - precision: 0.9695 - recall: 0.9162 - val_loss: 0.1329 - val_accuracy: 0.9601 - val_precision: 0.8660 - val_recall: 0.9773\n", "Epoch 197/200\n", "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0766 - accuracy: 0.9764 - precision: 0.9766 - recall: 0.9217 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9080 - val_recall: 0.9698\n", "Epoch 198/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0770 - accuracy: 0.9752 - precision: 0.9721 - recall: 0.9210 - val_loss: 0.0955 - val_accuracy: 0.9697 - val_precision: 0.9033 - val_recall: 0.9716\n", "Epoch 199/200\n", "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0745 - accuracy: 0.9766 - precision: 0.9734 - recall: 0.9259 - val_loss: 0.0863 - val_accuracy: 0.9688 - val_precision: 0.9059 - val_recall: 0.9641\n", "Epoch 200/200\n", "18458/18458 [==============================] - 3s 149us/sample - loss: 0.0731 - accuracy: 0.9768 - precision: 0.9750 - recall: 0.9250 - val_loss: 0.0722 - val_accuracy: 0.9740 - val_precision: 0.9241 - val_recall: 0.9660\n"]}], "source": ["cnn.train_models(seeds=2, epochs=200)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["We've got a trained CNN! What can we learn from it? Behind the scenes, $\\texttt{stella}$ creates a table of the history output by each model run. What's in your history depends on your metrics. So, for example, the default metrics are 'accuracy', 'precision', and 'recall', so in our $\\texttt{cnn.history_table}$ we see columns for each of these values from the training set as well as from the validation set (the columns beginning with 'val_')."]}, {"cell_type": "code", "execution_count": 30, "metadata": {}, "outputs": [{"data": {"text/html": ["Table length=200\n", "
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0.073052516334955260.976758060.975006040.924953940.07223986920516730.973992170.92405060.96597356
"], "text/plain": ["\n", " loss_s0002 accuracy_s0002 ... val_precision_s0002 val_recall_s0002\n", " float64 float32 ... float32 float32 \n", "------------------- -------------- ... ------------------- ----------------\n", " 0.5494471863194733 0.7645465 ... 0.0 0.0\n", " 0.5323696360742817 0.7646549 ... 0.0 0.0\n", " 0.4736867796588091 0.7862715 ... 0.99435025 0.3327032\n", "0.36041638068794263 0.8620111 ... 0.9864865 0.41398865\n", " 0.3119629817292367 0.8820024 ... 0.9808917 0.5822306\n", "0.29376881588111137 0.89478815 ... 0.98916966 0.5179584\n", " 0.2628104354419692 0.90551525 ... 0.97965115 0.63705105\n", " 0.2714826945868974 0.9031314 ... 0.9815951 0.60491496\n", " 0.2567230729437272 0.9083324 ... 0.9640103 0.7088847\n", " 0.244666275207342 0.914021 ... 0.9592875 0.7126654\n", " ... ... ... ... ...\n", " 0.0773628002437499 0.9759454 ... 0.96240604 0.9678639\n", "0.07167464291305722 0.97789574 ... 0.88448274 0.9697543\n", "0.09162614602982669 0.970636 ... 0.916221 0.97164464\n", "0.06531601481911439 0.9796836 ... 0.94485295 0.97164464\n", "0.08562272742490738 0.97329074 ... 0.8881239 0.9754253\n", "0.08131803582874625 0.9735074 ... 0.86599666 0.97731566\n", "0.07659747941817684 0.9763788 ... 0.9079646 0.9697543\n", "0.07699505046901278 0.9751869 ... 0.9033392 0.97164464\n", "0.07447957267920366 0.9765955 ... 0.90586144 0.9640832\n", "0.07305251633495526 0.97675806 ... 0.9240506 0.96597356"]}, "execution_count": 30, "metadata": {}, "output_type": "execute_result"}], "source": ["cnn.history_table"]}, {"cell_type": "markdown", "metadata": {}, "source": ["It also keeps track of the ground truth (gt) values from your validation set flares and no-flares and what each model predicts. This table includes the TIC ID, gt label (0 = no flare; 1 = flare), tpeak (the time of the flare from the catalog), and, depending on the number of models you run, columns of the predicted labels. Each column keeps track of the random seed used to run that model."]}, {"cell_type": "code", "execution_count": 31, "metadata": {}, "outputs": [{"data": {"text/html": ["Table length=2307\n", "
\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "
ticgttpeakpred_s0002
float64int64float64float32
55269690.001332.73765909321450.0053598885
201795667.011373.05379599245611.0
80453023.001374.33995117085120.00066155713
161172848.001343.17522411308070.020634037
231122278.001340.07707637362050.020502886
25132694.001355.08571870853870.009274018
31740375.011351.1931630078140.99998176
31852565.001332.31935101298250.016599169
220557560.011345.07661901770350.99853826
31740375.001380.75841382863259.603994e-05
............
5727213.001377.5554735528610.0006570381
25132999.001375.68558701758750.057495333
176955267.011335.29018551225751.0
231910796.001365.96421059494720.0011209704
231831315.011370.68592091031931.0
33837062.001372.11180698373372.2111965e-06
231017428.011361.11662942402430.999871
114794572.001357.46907674723180.012727063
139996019.001336.50187586954480.014939568
118327563.001369.85581146993420.45524606
"], "text/plain": ["\n", " tic gt tpeak pred_s0002 \n", " float64 int64 float64 float32 \n", "----------- ----- ------------------ -------------\n", " 55269690.0 0 1332.7376590932145 0.0053598885\n", "201795667.0 1 1373.0537959924561 1.0\n", " 80453023.0 0 1374.3399511708512 0.00066155713\n", "161172848.0 0 1343.1752241130807 0.020634037\n", "231122278.0 0 1340.0770763736205 0.020502886\n", " 25132694.0 0 1355.0857187085387 0.009274018\n", " 31740375.0 1 1351.193163007814 0.99998176\n", " 31852565.0 0 1332.3193510129825 0.016599169\n", "220557560.0 1 1345.0766190177035 0.99853826\n", " 31740375.0 0 1380.7584138286325 9.603994e-05\n", " ... ... ... ...\n", " 5727213.0 0 1377.555473552861 0.0006570381\n", " 25132999.0 0 1375.6855870175875 0.057495333\n", "176955267.0 1 1335.2901855122575 1.0\n", "231910796.0 0 1365.9642105949472 0.0011209704\n", "231831315.0 1 1370.6859209103193 1.0\n", " 33837062.0 0 1372.1118069837337 2.2111965e-06\n", "231017428.0 1 1361.1166294240243 0.999871\n", "114794572.0 0 1357.4690767472318 0.012727063\n", "139996019.0 0 1336.5018758695448 0.014939568\n", "118327563.0 0 1369.8558114699342 0.45524606"]}, "execution_count": 31, "metadata": {}, "output_type": "execute_result"}], "source": ["cnn.val_pred_table"]}, {"cell_type": "markdown", "metadata": {}, "source": ["We can visualize it this way, by plotting the time of flare peak versus the prediction of being a flare as determined by the CNN. This can be thought of as a probability. The points are colored by the ground truth of if that point is a flare or not as labeled in the initial catalog."]}, {"cell_type": "code", "execution_count": 32, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", 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"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(10,4))\n", "plt.scatter(cnn.val_pred_table['tpeak'], cnn.val_pred_table['pred_s0002'],\n", " c=cnn.val_pred_table['gt'], vmin=0, vmax=1)\n", "plt.xlabel('Tpeak [BJD - 2457000]')\n", "plt.ylabel('Probability of Flare')\n", "plt.colorbar(label='Ground Truth');"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Most of the points with high probabilities are actually flares (ground truth = 1), which is great! The CNN is not perfect, but here is where ensembling a bunch of different models with different initial random seeds. By averaging across models, you can beat down the number of false positives (no flares with high probabilities) and false negatives (flares with low probabilities)."]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.3 Evaluating your Model"]}, {"cell_type": "markdown", "metadata": {}, "source": ["How do you know if the model you created and trained is good? There are a few different metrics you can look at. The first is looking at your loss and accuracy histories. Here are some features you should look for:\n", "\n", "- If your training and validation loss smoothly decline and flatten out at a low number, that's good!\n", "\n", "- If your validation loss traces your training loss, that's good!\n", "\n", "- If your validation loss starts to increase, your model is beginning to overfit. Rerun the model for fewer epochs and this should solve the issue."]}, {"cell_type": "code", "execution_count": 33, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(7,4))\n", "plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3)\n", "plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3)\n", "plt.xlabel('Epochs')\n", "plt.ylabel('Loss')\n", "plt.legend();"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Some of the same rules as above apply here:\n", "\n", "- If your accuracy increases smoothly and levels out at a high number, that's good! It means your model is at that leveling value % accuracy."]}, {"cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [{"data": {"image/png": 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\n", "text/plain": ["
"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(7,4))\n", "plt.plot(cnn.history_table['accuracy_s0002'], 'k', label='Training', lw=3)\n", "plt.plot(cnn.history_table['val_accuracy_s0002'], 'darkorange', label='Validation', lw=3)\n", "plt.xlabel('Epochs')\n", "plt.ylabel('Accuracy')\n", "plt.legend();"]}, {"cell_type": "markdown", "metadata": {}, "source": ["#### 1.4 Predicting Flares in your Data"]}, {"cell_type": "markdown", "metadata": {}, "source": ["The function to predict on light curves takes care of the pre-processing for you. All you have to do is pass in an array of times, fluxes, and flux errors. So load in your files in whatever manner you like. For this example, we'll call a light curve using lightkurve."]}, {"cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", " LightkurveWarning)\n"]}, {"data": {"text/plain": [""]}, "execution_count": 37, "metadata": {}, "output_type": "execute_result"}, {"data": {"image/png": 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\n", 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"]}, "metadata": {}, "output_type": "display_data"}], "source": ["#### create a lightkurve for a two minute target here for the example\n", "from lightkurve.search import search_lightcurvefile\n", "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", "lc = lc.download().PDCSAP_FLUX\n", "lc.plot()"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Now we can use the model we saved to predict flares on new light curves! This is where it becomes important to keep track of your models and your output directory. To be extra sure you know what model you're using, in order to predict on new light curves you $\\textit{must}$ input the model filename."]}, {"cell_type": "code", "execution_count": 38, "metadata": {}, "outputs": [{"name": "stderr", "output_type": "stream", "text": ["100%|██████████| 1/1 [00:00<00:00, 1.29it/s]\n"]}], "source": ["cnn.predict(modelname='/Users/arcticfox/Desktop/results/ensemble_s0002_i0050_b0.73.keras',\n times=lc.time, \n fluxes=lc.flux, \n errs=lc.flux_err)"]}, {"cell_type": "markdown", "metadata": {}, "source": ["Et voila... Predictions!"]}, {"cell_type": "code", "execution_count": 39, "metadata": {"scrolled": true}, "outputs": [{"data": {"image/png": 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\n", 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"]}, "metadata": {"needs_background": "light"}, "output_type": "display_data"}], "source": ["plt.figure(figsize=(14,4))\n", "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", " c=cnn.predictions[0], vmin=0, vmax=1)\n", "plt.colorbar(label='Probability of Flare')\n", "plt.xlabel('Time [BJD-2457000]')\n", "plt.ylabel('Normalized Flux')\n", "plt.title('TIC {}'.format(lc.targetid));"]}], "metadata": {"kernelspec": {"display_name": "Python 3", "language": "python", "name": "python3"}, "language_info": {"codemirror_mode": {"name": "ipython", "version": 3}, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.7.3"}}, "nbformat": 4, "nbformat_minor": 2} \ No newline at end of file +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Creating A New CNN" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Hi! Welcome to $\\texttt{stella}$, a package to identify stellar flares using $\\textit{TESS}$ two-minute data. Here, we'll run through an example of how to create a convolutional neural network (CNN) model and how to use it to predict where flares are in your own light curves. Let's get started!" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "import os, sys\n", + "import stella\n", + "import numpy as np\n", + "from tqdm import tqdm_notebook\n", + "import matplotlib.pyplot as plt\n", + "\n", + "plt.rcParams['font.size'] = 20\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.1 The Training Set" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For this network, we'll be using the flare catalog presented in Günther et al. (2020), which were identified and hand-labeled using all stars observed at two-minute cadence in $\\textit{TESS}$ Sectors 1 and 2. The catalog and the light curves can be downloaded through $\\texttt{stella}$ with the following:" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "WARNING: AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future. [astropy.io.ascii.ui]\n", + "WARNING: Logging before flag parsing goes to stderr.\n", + "W0714 08:45:08.602910 4409996736 logger.py:204] AstropyDeprecationWarning: ./Guenther_2020_flare_catalog.txt already exists. Automatically overwriting ASCII files is deprecated. Use the argument 'overwrite=True' in the future.\n" + ] + } + ], + "source": [ + "download = stella.DownloadSets(fn_dir='.')\n", + "download.download_catalog()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Et voila! A table of flares. For this demo, we'll only be using a subset of targets. Please ignore this when creating your own CNN!!\n", + "\n", + "And we'll download that subset of light curves." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + " 0%| | 0/5 [00:00" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "ind_pc = np.where(ds.train_labels==1)[0] # Flares\n", + "ind_nc = np.where(ds.train_labels==0)[0] # No flares\n", + "\n", + "fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), \n", + " sharex=True, sharey=True)\n", + "ax1.plot(ds.train_data[ind_pc[10]], 'r')\n", + "ax1.set_title('Flare')\n", + "ax1.set_xlabel('Cadences')\n", + "ax2.plot(ds.train_data[ind_nc[10]], 'k')\n", + "ax2.set_title('No Flare')\n", + "ax2.set_xlabel('Cadences');" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "That definitely looks like a flare on the left and definitely doesn't on the right!" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.2 Creating & Training a Model" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Step 1. Specifiy a directory where you'd like your models to be saved to. " + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "OUT_DIR = './results'\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Step 2. Initialize the class! Call $\\texttt{stella.ConvNN()}$ and pass in your directory and the $\\texttt{stella.DataSet}$ object. If you're feeling adventerous, this is also the step where you can pass in a customized CNN architecture by passing in $\\textit{layers}$, and what $\\textit{optimizer}$, $\\textit{metrics}$, and $\\textit{loss}$ function you want to use. The default for each of these variables are described in the associated paper. " + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [], + "source": [ + "cnn = stella.ConvNN(output_dir=OUT_DIR,\n", + " ds=ds)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To train your model, simply call $\\texttt{cnn.train_models()}$. By default, this will train a single model over 350 epochs and will pass in a batch size = 64 (which means the CNN will see 64 light curves at a time while training) and use an initial random seed = 2. It's important to keep track of your random seeds so you can reproduce models later, if wanted. Calling this function will also predict on the validation set to give you an idea of how well your CNN is doing. \n", + "\n", + "However, if you pass in a list of seeds, then this function will train len(seeds) many models over the same number of epochs. This is useful for $\\textit{ensembling}$, or running a bunch of models and averaging the predicted values over them. \n", + "\n", + "The models you create will automatically be saved to your output directory in the following file format: 'ensemble_s{0:04d}_i{1:04d}_b{2}.keras'.format(seed, epochs, frac_balance)\n", + "\n", + "For this tutorial, we will train the CNN for 50 epochs, however we generally recommend training for $\\textbf{at least 300 epochs}$ or until signs of overfitting are seen in the metrics. More information on that below." + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Model: \"sequential\"\n", + "_________________________________________________________________\n", + "Layer (type) Output Shape Param # \n", + "=================================================================\n", + "conv1d (Conv1D) (None, 200, 16) 128 \n", + "_________________________________________________________________\n", + "max_pooling1d (MaxPooling1D) (None, 100, 16) 0 \n", + "_________________________________________________________________\n", + "dropout (Dropout) (None, 100, 16) 0 \n", + "_________________________________________________________________\n", + "conv1d_1 (Conv1D) (None, 100, 64) 3136 \n", + "_________________________________________________________________\n", + "max_pooling1d_1 (MaxPooling1 (None, 50, 64) 0 \n", + "_________________________________________________________________\n", + "dropout_1 (Dropout) (None, 50, 64) 0 \n", + "_________________________________________________________________\n", + "flatten (Flatten) (None, 3200) 0 \n", + "_________________________________________________________________\n", + "dense (Dense) (None, 32) 102432 \n", + "_________________________________________________________________\n", + "dropout_2 (Dropout) (None, 32) 0 \n", + "_________________________________________________________________\n", + "dense_1 (Dense) (None, 1) 33 \n", + "=================================================================\n", + "Total params: 105,729\n", + "Trainable params: 105,729\n", + "Non-trainable params: 0\n", + "_________________________________________________________________\n", + "Train on 18458 samples, validate on 2307 samples\n", + "Epoch 1/200\n", + "18458/18458 [==============================] - 3s 174us/sample - loss: 0.5494 - accuracy: 0.7645 - precision: 0.2500 - recall: 2.3020e-04 - val_loss: 0.5289 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", + "Epoch 2/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.5324 - accuracy: 0.7647 - precision: 0.0000e+00 - recall: 0.0000e+00 - val_loss: 0.4919 - val_accuracy: 0.7707 - val_precision: 0.0000e+00 - val_recall: 0.0000e+00\n", + "Epoch 3/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.4737 - accuracy: 0.7863 - precision: 0.9761 - recall: 0.0942 - val_loss: 0.3863 - val_accuracy: 0.8466 - val_precision: 0.9944 - val_recall: 0.3327\n", + "Epoch 4/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.3604 - accuracy: 0.8620 - precision: 0.9653 - recall: 0.4291 - val_loss: 0.3166 - val_accuracy: 0.8643 - val_precision: 0.9865 - val_recall: 0.4140\n", + "Epoch 5/200\n", + "18458/18458 [==============================] - 3s 154us/sample - loss: 0.3120 - accuracy: 0.8820 - precision: 0.9577 - recall: 0.5216 - val_loss: 0.2419 - val_accuracy: 0.9016 - val_precision: 0.9809 - val_recall: 0.5822\n", + "Epoch 6/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.2938 - accuracy: 0.8948 - precision: 0.9475 - recall: 0.5854 - val_loss: 0.2647 - val_accuracy: 0.8882 - val_precision: 0.9892 - val_recall: 0.5180\n", + "Epoch 7/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.2628 - accuracy: 0.9055 - precision: 0.9514 - recall: 0.6308 - val_loss: 0.2178 - val_accuracy: 0.9137 - val_precision: 0.9797 - val_recall: 0.6371\n", + "Epoch 8/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.2715 - accuracy: 0.9031 - precision: 0.9422 - recall: 0.6268 - val_loss: 0.2429 - val_accuracy: 0.9068 - val_precision: 0.9816 - val_recall: 0.6049\n", + "Epoch 9/200\n", + "18458/18458 [==============================] - 3s 147us/sample - loss: 0.2567 - accuracy: 0.9083 - precision: 0.9311 - recall: 0.6593 - val_loss: 0.2139 - val_accuracy: 0.9272 - val_precision: 0.9640 - val_recall: 0.7089\n", + "Epoch 10/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.2447 - accuracy: 0.9140 - precision: 0.9230 - recall: 0.6924 - val_loss: 0.2234 - val_accuracy: 0.9272 - val_precision: 0.9593 - val_recall: 0.7127\n", + "Epoch 11/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.2286 - accuracy: 0.9192 - precision: 0.9242 - recall: 0.7155 - val_loss: 0.1910 - val_accuracy: 0.9332 - val_precision: 0.9518 - val_recall: 0.7467\n", + "Epoch 12/200\n", + "18458/18458 [==============================] - 2s 127us/sample - loss: 0.2241 - accuracy: 0.9227 - precision: 0.9244 - recall: 0.7316 - val_loss: 0.1881 - val_accuracy: 0.9276 - val_precision: 0.9525 - val_recall: 0.7202\n", + "Epoch 13/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.2025 - accuracy: 0.9306 - precision: 0.9327 - recall: 0.7599 - val_loss: 0.1686 - val_accuracy: 0.9371 - val_precision: 0.9444 - val_recall: 0.7713\n", + "Epoch 14/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.2141 - accuracy: 0.9288 - precision: 0.9314 - recall: 0.7530 - val_loss: 0.1662 - val_accuracy: 0.9371 - val_precision: 0.9528 - val_recall: 0.7637\n", + "Epoch 15/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.2016 - accuracy: 0.9320 - precision: 0.9282 - recall: 0.7705 - val_loss: 0.2023 - val_accuracy: 0.9224 - val_precision: 0.9730 - val_recall: 0.6805\n", + "Epoch 16/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.2043 - accuracy: 0.9303 - precision: 0.9245 - recall: 0.7666 - val_loss: 0.1942 - val_accuracy: 0.9306 - val_precision: 0.9792 - val_recall: 0.7127\n", + "Epoch 17/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1916 - accuracy: 0.9362 - precision: 0.9366 - recall: 0.7820 - val_loss: 0.1506 - val_accuracy: 0.9458 - val_precision: 0.9633 - val_recall: 0.7940\n", + "Epoch 18/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1894 - accuracy: 0.9370 - precision: 0.9364 - recall: 0.7857 - val_loss: 0.1658 - val_accuracy: 0.9363 - val_precision: 0.9848 - val_recall: 0.7335\n", + "Epoch 19/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1748 - accuracy: 0.9426 - precision: 0.9460 - recall: 0.8020 - val_loss: 0.1541 - val_accuracy: 0.9450 - val_precision: 0.9855 - val_recall: 0.7713\n", + "Epoch 20/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1772 - accuracy: 0.9430 - precision: 0.9487 - recall: 0.8011 - val_loss: 0.1432 - val_accuracy: 0.9484 - val_precision: 0.9724 - val_recall: 0.7977\n", + "Epoch 21/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1881 - accuracy: 0.9385 - precision: 0.9378 - recall: 0.7912 - val_loss: 0.1620 - val_accuracy: 0.9402 - val_precision: 0.9780 - val_recall: 0.7561\n", + "Epoch 22/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1757 - accuracy: 0.9428 - precision: 0.9489 - recall: 0.8002 - val_loss: 0.1311 - val_accuracy: 0.9567 - val_precision: 0.9673 - val_recall: 0.8393\n", + "Epoch 23/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1633 - accuracy: 0.9491 - precision: 0.9568 - recall: 0.8207 - val_loss: 0.1282 - val_accuracy: 0.9575 - val_precision: 0.9615 - val_recall: 0.8488\n", + "Epoch 24/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.1653 - accuracy: 0.9467 - precision: 0.9546 - recall: 0.8124 - val_loss: 0.1277 - val_accuracy: 0.9645 - val_precision: 0.9786 - val_recall: 0.8639\n", + "Epoch 25/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1575 - accuracy: 0.9516 - precision: 0.9600 - recall: 0.8290 - val_loss: 0.1345 - val_accuracy: 0.9714 - val_precision: 0.9715 - val_recall: 0.9017\n", + "Epoch 26/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1517 - accuracy: 0.9518 - precision: 0.9569 - recall: 0.8326 - val_loss: 0.1194 - val_accuracy: 0.9718 - val_precision: 0.9696 - val_recall: 0.9055\n", + "Epoch 27/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1546 - accuracy: 0.9519 - precision: 0.9567 - recall: 0.8336 - val_loss: 0.1546 - val_accuracy: 0.9714 - val_precision: 0.9530 - val_recall: 0.9206\n", + "Epoch 28/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1399 - accuracy: 0.9561 - precision: 0.9614 - recall: 0.8476 - val_loss: 0.1711 - val_accuracy: 0.9710 - val_precision: 0.9262 - val_recall: 0.9490\n", + "Epoch 29/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1476 - accuracy: 0.9546 - precision: 0.9599 - recall: 0.8423 - val_loss: 0.1175 - val_accuracy: 0.9632 - val_precision: 0.9723 - val_recall: 0.8639\n", + "Epoch 30/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1420 - accuracy: 0.9562 - precision: 0.9585 - recall: 0.8506 - val_loss: 0.1119 - val_accuracy: 0.9697 - val_precision: 0.9713 - val_recall: 0.8941\n", + "Epoch 31/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1488 - accuracy: 0.9539 - precision: 0.9561 - recall: 0.8430 - val_loss: 0.1121 - val_accuracy: 0.9736 - val_precision: 0.9680 - val_recall: 0.9149\n", + "Epoch 32/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1413 - accuracy: 0.9567 - precision: 0.9624 - recall: 0.8492 - val_loss: 0.1030 - val_accuracy: 0.9701 - val_precision: 0.9733 - val_recall: 0.8941\n", + "Epoch 33/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1398 - accuracy: 0.9547 - precision: 0.9580 - recall: 0.8444 - val_loss: 0.1127 - val_accuracy: 0.9775 - val_precision: 0.9649 - val_recall: 0.9357\n", + "Epoch 34/200\n", + "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1326 - accuracy: 0.9582 - precision: 0.9625 - recall: 0.8559 - val_loss: 0.1092 - val_accuracy: 0.9775 - val_precision: 0.9704 - val_recall: 0.9301\n", + "Epoch 35/200\n", + "18458/18458 [==============================] - 3s 186us/sample - loss: 0.1385 - accuracy: 0.9577 - precision: 0.9643 - recall: 0.8517 - val_loss: 0.1370 - val_accuracy: 0.9740 - val_precision: 0.9383 - val_recall: 0.9490\n", + "Epoch 36/200\n", + "18458/18458 [==============================] - 4s 207us/sample - loss: 0.1301 - accuracy: 0.9604 - precision: 0.9672 - recall: 0.8610 - val_loss: 0.1323 - val_accuracy: 0.9567 - val_precision: 0.9633 - val_recall: 0.8431\n", + "Epoch 37/200\n", + "18458/18458 [==============================] - 4s 192us/sample - loss: 0.1275 - accuracy: 0.9605 - precision: 0.9626 - recall: 0.8658 - val_loss: 0.1484 - val_accuracy: 0.9749 - val_precision: 0.9305 - val_recall: 0.9622\n", + "Epoch 38/200\n", + "18458/18458 [==============================] - 3s 168us/sample - loss: 0.1423 - accuracy: 0.9550 - precision: 0.9549 - recall: 0.8490 - val_loss: 0.1096 - val_accuracy: 0.9684 - val_precision: 0.9653 - val_recall: 0.8941\n", + "Epoch 39/200\n", + "18458/18458 [==============================] - 3s 146us/sample - loss: 0.1412 - accuracy: 0.9543 - precision: 0.9548 - recall: 0.8460 - val_loss: 0.1397 - val_accuracy: 0.9701 - val_precision: 0.9212 - val_recall: 0.9509\n", + "Epoch 40/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1285 - accuracy: 0.9598 - precision: 0.9649 - recall: 0.8605 - val_loss: 0.1038 - val_accuracy: 0.9679 - val_precision: 0.9577 - val_recall: 0.8998\n", + "Epoch 41/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1324 - accuracy: 0.9584 - precision: 0.9625 - recall: 0.8568 - val_loss: 0.1238 - val_accuracy: 0.9757 - val_precision: 0.9355 - val_recall: 0.9603\n", + "Epoch 42/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1273 - accuracy: 0.9613 - precision: 0.9635 - recall: 0.8686 - val_loss: 0.2219 - val_accuracy: 0.9376 - val_precision: 0.7966 - val_recall: 0.9773\n", + "Epoch 43/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1220 - accuracy: 0.9625 - precision: 0.9670 - recall: 0.8702 - val_loss: 0.0966 - val_accuracy: 0.9701 - val_precision: 0.9832 - val_recall: 0.8847\n", + "Epoch 44/200\n", + "18458/18458 [==============================] - 3s 152us/sample - loss: 0.1265 - accuracy: 0.9610 - precision: 0.9658 - recall: 0.8651 - val_loss: 0.0997 - val_accuracy: 0.9697 - val_precision: 0.9752 - val_recall: 0.8904\n", + "Epoch 45/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1268 - accuracy: 0.9615 - precision: 0.9633 - recall: 0.8695 - val_loss: 0.0941 - val_accuracy: 0.9710 - val_precision: 0.9676 - val_recall: 0.9036\n", + "Epoch 46/200\n", + "18458/18458 [==============================] - 3s 149us/sample - loss: 0.1285 - accuracy: 0.9601 - precision: 0.9635 - recall: 0.8633 - val_loss: 0.1479 - val_accuracy: 0.9684 - val_precision: 0.9028 - val_recall: 0.9660\n", + "Epoch 47/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1328 - accuracy: 0.9585 - precision: 0.9571 - recall: 0.8623 - val_loss: 0.1346 - val_accuracy: 0.9658 - val_precision: 0.9151 - val_recall: 0.9376\n", + "Epoch 48/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.1177 - accuracy: 0.9627 - precision: 0.9668 - recall: 0.8713 - val_loss: 0.1043 - val_accuracy: 0.9770 - val_precision: 0.9440 - val_recall: 0.9565\n", + "Epoch 49/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1247 - accuracy: 0.9613 - precision: 0.9649 - recall: 0.8669 - val_loss: 0.0888 - val_accuracy: 0.9705 - val_precision: 0.9792 - val_recall: 0.8904\n", + "Epoch 50/200\n", + "18458/18458 [==============================] - 3s 159us/sample - loss: 0.1171 - accuracy: 0.9642 - precision: 0.9668 - recall: 0.8780 - val_loss: 0.0991 - val_accuracy: 0.9701 - val_precision: 0.9812 - val_recall: 0.8866\n", + "Epoch 51/200\n", + "18458/18458 [==============================] - 3s 169us/sample - loss: 0.1190 - accuracy: 0.9638 - precision: 0.9674 - recall: 0.8755 - val_loss: 0.1182 - val_accuracy: 0.9723 - val_precision: 0.9204 - val_recall: 0.9622\n", + "Epoch 52/200\n", + "18458/18458 [==============================] - 3s 161us/sample - loss: 0.1179 - accuracy: 0.9628 - precision: 0.9635 - recall: 0.8752 - val_loss: 0.1217 - val_accuracy: 0.9627 - val_precision: 0.9743 - val_recall: 0.8601\n", + "Epoch 53/200\n", + "18458/18458 [==============================] - 3s 150us/sample - loss: 0.1166 - accuracy: 0.9632 - precision: 0.9671 - recall: 0.8734 - val_loss: 0.1692 - val_accuracy: 0.9649 - val_precision: 0.8836 - val_recall: 0.9754\n", + "Epoch 54/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1164 - accuracy: 0.9627 - precision: 0.9661 - recall: 0.8720 - val_loss: 0.0974 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", + "Epoch 55/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1215 - accuracy: 0.9627 - precision: 0.9659 - recall: 0.8725 - val_loss: 0.1093 - val_accuracy: 0.9766 - val_precision: 0.9406 - val_recall: 0.9584\n", + "Epoch 56/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.1217 - accuracy: 0.9619 - precision: 0.9636 - recall: 0.8709 - val_loss: 0.0962 - val_accuracy: 0.9783 - val_precision: 0.9460 - val_recall: 0.9603\n", + "Epoch 57/200\n", + "18458/18458 [==============================] - 3s 144us/sample - loss: 0.1147 - accuracy: 0.9635 - precision: 0.9672 - recall: 0.8748 - val_loss: 0.1161 - val_accuracy: 0.9744 - val_precision: 0.9288 - val_recall: 0.9622\n", + "Epoch 58/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.1266 - accuracy: 0.9596 - precision: 0.9610 - recall: 0.8633 - val_loss: 0.1003 - val_accuracy: 0.9697 - val_precision: 0.9674 - val_recall: 0.8979\n", + "Epoch 59/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.1082 - accuracy: 0.9647 - precision: 0.9641 - recall: 0.8831 - val_loss: 0.0879 - val_accuracy: 0.9710 - val_precision: 0.9833 - val_recall: 0.8885\n", + "Epoch 60/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.1127 - accuracy: 0.9633 - precision: 0.9636 - recall: 0.8773 - val_loss: 0.0904 - val_accuracy: 0.9727 - val_precision: 0.9854 - val_recall: 0.8941\n", + "Epoch 61/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1044 - accuracy: 0.9679 - precision: 0.9688 - recall: 0.8923 - val_loss: 0.1206 - val_accuracy: 0.9688 - val_precision: 0.9044 - val_recall: 0.9660\n", + "Epoch 62/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.1095 - accuracy: 0.9641 - precision: 0.9619 - recall: 0.8824 - val_loss: 0.1610 - val_accuracy: 0.9545 - val_precision: 0.8522 - val_recall: 0.9698\n", + "Epoch 63/200\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0996 - accuracy: 0.9681 - precision: 0.9686 - recall: 0.8936 - val_loss: 0.0970 - val_accuracy: 0.9775 - val_precision: 0.9425 - val_recall: 0.9603\n", + "Epoch 64/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1073 - accuracy: 0.9670 - precision: 0.9670 - recall: 0.8900 - val_loss: 0.0922 - val_accuracy: 0.9744 - val_precision: 0.9368 - val_recall: 0.9527\n", + "Epoch 65/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1280 - accuracy: 0.9597 - precision: 0.9658 - recall: 0.8591 - val_loss: 0.1154 - val_accuracy: 0.9688 - val_precision: 0.9117 - val_recall: 0.9565\n", + "Epoch 66/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1054 - accuracy: 0.9672 - precision: 0.9722 - recall: 0.8860 - val_loss: 0.0749 - val_accuracy: 0.9766 - val_precision: 0.9612 - val_recall: 0.9357\n", + "Epoch 67/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.1024 - accuracy: 0.9691 - precision: 0.9682 - recall: 0.8983 - val_loss: 0.0882 - val_accuracy: 0.9723 - val_precision: 0.9412 - val_recall: 0.9376\n", + "Epoch 68/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1017 - accuracy: 0.9684 - precision: 0.9709 - recall: 0.8923 - val_loss: 0.0765 - val_accuracy: 0.9792 - val_precision: 0.9529 - val_recall: 0.9565\n", + "Epoch 69/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1056 - accuracy: 0.9665 - precision: 0.9662 - recall: 0.8886 - val_loss: 0.1364 - val_accuracy: 0.9645 - val_precision: 0.8847 - val_recall: 0.9716\n", + "Epoch 70/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.1099 - accuracy: 0.9668 - precision: 0.9670 - recall: 0.8893 - val_loss: 0.1352 - val_accuracy: 0.9619 - val_precision: 0.8769 - val_recall: 0.9698\n", + "Epoch 71/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1013 - accuracy: 0.9669 - precision: 0.9670 - recall: 0.8897 - val_loss: 0.0828 - val_accuracy: 0.9796 - val_precision: 0.9513 - val_recall: 0.9603\n", + "Epoch 72/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1045 - accuracy: 0.9680 - precision: 0.9695 - recall: 0.8923 - val_loss: 0.0694 - val_accuracy: 0.9766 - val_precision: 0.9837 - val_recall: 0.9130\n", + "Epoch 73/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1014 - accuracy: 0.9668 - precision: 0.9674 - recall: 0.8888 - val_loss: 0.1153 - val_accuracy: 0.9671 - val_precision: 0.8953 - val_recall: 0.9698\n", + "Epoch 74/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.1091 - accuracy: 0.9641 - precision: 0.9663 - recall: 0.8782 - val_loss: 0.0874 - val_accuracy: 0.9753 - val_precision: 0.9664 - val_recall: 0.9244\n", + "Epoch 75/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0947 - accuracy: 0.9706 - precision: 0.9698 - recall: 0.9031 - val_loss: 0.1204 - val_accuracy: 0.9593 - val_precision: 0.9801 - val_recall: 0.8393\n", + "Epoch 76/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.1010 - accuracy: 0.9691 - precision: 0.9720 - recall: 0.8946 - val_loss: 0.0929 - val_accuracy: 0.9783 - val_precision: 0.9362 - val_recall: 0.9716\n", + "Epoch 77/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0931 - accuracy: 0.9709 - precision: 0.9685 - recall: 0.9058 - val_loss: 0.0737 - val_accuracy: 0.9770 - val_precision: 0.9837 - val_recall: 0.9149\n", + "Epoch 78/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0983 - accuracy: 0.9686 - precision: 0.9698 - recall: 0.8946 - val_loss: 0.0979 - val_accuracy: 0.9757 - val_precision: 0.9261 - val_recall: 0.9716\n", + "Epoch 79/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0980 - accuracy: 0.9687 - precision: 0.9712 - recall: 0.8936 - val_loss: 0.0732 - val_accuracy: 0.9753 - val_precision: 0.9609 - val_recall: 0.9301\n", + "Epoch 80/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0974 - accuracy: 0.9698 - precision: 0.9704 - recall: 0.8989 - val_loss: 0.3404 - val_accuracy: 0.8331 - val_precision: 0.5793 - val_recall: 0.9943\n", + "Epoch 81/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0957 - accuracy: 0.9685 - precision: 0.9649 - recall: 0.8989 - val_loss: 0.0779 - val_accuracy: 0.9801 - val_precision: 0.9514 - val_recall: 0.9622\n", + "Epoch 82/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0977 - accuracy: 0.9691 - precision: 0.9689 - recall: 0.8976 - val_loss: 0.1189 - val_accuracy: 0.9636 - val_precision: 0.8843 - val_recall: 0.9679\n", + "Epoch 83/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.1032 - accuracy: 0.9686 - precision: 0.9724 - recall: 0.8918 - val_loss: 0.1481 - val_accuracy: 0.9523 - val_precision: 0.8463 - val_recall: 0.9679\n", + "Epoch 84/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0898 - accuracy: 0.9713 - precision: 0.9706 - recall: 0.9056 - val_loss: 0.1526 - val_accuracy: 0.9549 - val_precision: 0.8489 - val_recall: 0.9773\n", + "Epoch 85/200\n", + "18458/18458 [==============================] - 3s 135us/sample - loss: 0.0930 - accuracy: 0.9711 - precision: 0.9694 - recall: 0.9056 - val_loss: 0.0901 - val_accuracy: 0.9783 - val_precision: 0.9378 - val_recall: 0.9698\n", + "Epoch 86/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0908 - accuracy: 0.9713 - precision: 0.9695 - recall: 0.9065 - val_loss: 0.0664 - val_accuracy: 0.9792 - val_precision: 0.9598 - val_recall: 0.9490\n", + "Epoch 87/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0961 - accuracy: 0.9710 - precision: 0.9708 - recall: 0.9038 - val_loss: 0.1742 - val_accuracy: 0.9480 - val_precision: 0.8231 - val_recall: 0.9849\n", + "Epoch 88/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0930 - accuracy: 0.9714 - precision: 0.9723 - recall: 0.9045 - val_loss: 0.0733 - val_accuracy: 0.9766 - val_precision: 0.9507 - val_recall: 0.9471\n", + "Epoch 89/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0891 - accuracy: 0.9719 - precision: 0.9705 - recall: 0.9084 - val_loss: 0.0863 - val_accuracy: 0.9710 - val_precision: 0.9894 - val_recall: 0.8828\n", + "Epoch 90/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0916 - accuracy: 0.9716 - precision: 0.9714 - recall: 0.9061 - val_loss: 0.0992 - val_accuracy: 0.9766 - val_precision: 0.9295 - val_recall: 0.9716\n", + "Epoch 91/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0935 - accuracy: 0.9716 - precision: 0.9704 - recall: 0.9068 - val_loss: 0.0771 - val_accuracy: 0.9792 - val_precision: 0.9512 - val_recall: 0.9584\n", + "Epoch 92/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0949 - accuracy: 0.9701 - precision: 0.9705 - recall: 0.9003 - val_loss: 0.1643 - val_accuracy: 0.9480 - val_precision: 0.8251 - val_recall: 0.9811\n", + "Epoch 93/200\n", + "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0939 - accuracy: 0.9699 - precision: 0.9707 - recall: 0.8994 - val_loss: 0.1503 - val_accuracy: 0.9536 - val_precision: 0.8436 - val_recall: 0.9792\n", + "Epoch 94/200\n", + "18458/18458 [==============================] - 3s 174us/sample - loss: 0.0853 - accuracy: 0.9726 - precision: 0.9722 - recall: 0.9095 - val_loss: 0.0682 - val_accuracy: 0.9809 - val_precision: 0.9550 - val_recall: 0.9622\n", + "Epoch 95/200\n", + "18458/18458 [==============================] - 3s 172us/sample - loss: 0.0918 - accuracy: 0.9735 - precision: 0.9742 - recall: 0.9114 - val_loss: 0.1143 - val_accuracy: 0.9675 - val_precision: 0.8914 - val_recall: 0.9773\n", + "Epoch 96/200\n", + "18458/18458 [==============================] - 3s 166us/sample - loss: 0.0991 - accuracy: 0.9674 - precision: 0.9636 - recall: 0.8953 - val_loss: 0.1964 - val_accuracy: 0.9380 - val_precision: 0.7915 - val_recall: 0.9905\n", + "Epoch 97/200\n", + "18458/18458 [==============================] - 3s 160us/sample - loss: 0.0984 - accuracy: 0.9678 - precision: 0.9659 - recall: 0.8946 - val_loss: 0.0652 - val_accuracy: 0.9814 - val_precision: 0.9602 - val_recall: 0.9584\n", + "Epoch 98/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0891 - accuracy: 0.9730 - precision: 0.9722 - recall: 0.9111 - val_loss: 0.0734 - val_accuracy: 0.9809 - val_precision: 0.9482 - val_recall: 0.9698\n", + "Epoch 99/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0890 - accuracy: 0.9712 - precision: 0.9681 - recall: 0.9077 - val_loss: 0.1848 - val_accuracy: 0.9410 - val_precision: 0.8028 - val_recall: 0.9849\n", + "Epoch 100/200\n", + "18458/18458 [==============================] - 2s 134us/sample - loss: 0.0870 - accuracy: 0.9724 - precision: 0.9717 - recall: 0.9091 - val_loss: 0.1258 - val_accuracy: 0.9619 - val_precision: 0.8718 - val_recall: 0.9773\n", + "Epoch 101/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0971 - accuracy: 0.9697 - precision: 0.9699 - recall: 0.8989 - val_loss: 0.0624 - val_accuracy: 0.9788 - val_precision: 0.9800 - val_recall: 0.9263\n", + "Epoch 102/200\n", + "18458/18458 [==============================] - 2s 132us/sample - loss: 0.0995 - accuracy: 0.9691 - precision: 0.9696 - recall: 0.8966 - val_loss: 0.0798 - val_accuracy: 0.9736 - val_precision: 0.9916 - val_recall: 0.8922\n", + "Epoch 103/200\n", + "18458/18458 [==============================] - 3s 143us/sample - loss: 0.0925 - accuracy: 0.9718 - precision: 0.9733 - recall: 0.9049 - val_loss: 0.0652 - val_accuracy: 0.9818 - val_precision: 0.9586 - val_recall: 0.9622\n", + "Epoch 104/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0911 - accuracy: 0.9705 - precision: 0.9701 - recall: 0.9026 - val_loss: 0.1040 - val_accuracy: 0.9697 - val_precision: 0.8991 - val_recall: 0.9773\n", + "Epoch 105/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0922 - accuracy: 0.9706 - precision: 0.9694 - recall: 0.9035 - val_loss: 0.1581 - val_accuracy: 0.9519 - val_precision: 0.8382 - val_recall: 0.9792\n", + "Epoch 106/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.1069 - accuracy: 0.9667 - precision: 0.9635 - recall: 0.8925 - val_loss: 0.1421 - val_accuracy: 0.9567 - val_precision: 0.8557 - val_recall: 0.9754\n", + "Epoch 107/200\n", + "18458/18458 [==============================] - 3s 141us/sample - loss: 0.0930 - accuracy: 0.9710 - precision: 0.9720 - recall: 0.9029 - val_loss: 0.1410 - val_accuracy: 0.9562 - val_precision: 0.8543 - val_recall: 0.9754\n", + "Epoch 108/200\n", + "18458/18458 [==============================] - 3s 139us/sample - loss: 0.0886 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.1257 - val_accuracy: 0.9627 - val_precision: 0.8761 - val_recall: 0.9754\n", + "Epoch 109/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0888 - accuracy: 0.9717 - precision: 0.9712 - recall: 0.9068 - val_loss: 0.0702 - val_accuracy: 0.9818 - val_precision: 0.9534 - val_recall: 0.9679\n", + "Epoch 110/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0936 - accuracy: 0.9711 - precision: 0.9722 - recall: 0.9029 - val_loss: 0.0883 - val_accuracy: 0.9749 - val_precision: 0.9213 - val_recall: 0.9735\n", + "Epoch 111/200\n", + "18458/18458 [==============================] - 3s 138us/sample - loss: 0.0896 - accuracy: 0.9719 - precision: 0.9712 - recall: 0.9077 - val_loss: 0.0853 - val_accuracy: 0.9775 - val_precision: 0.9328 - val_recall: 0.9716\n", + "Epoch 112/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0909 - accuracy: 0.9724 - precision: 0.9710 - recall: 0.9098 - val_loss: 0.1586 - val_accuracy: 0.9523 - val_precision: 0.8429 - val_recall: 0.9735\n", + "Epoch 113/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0875 - accuracy: 0.9717 - precision: 0.9719 - recall: 0.9061 - val_loss: 0.0689 - val_accuracy: 0.9809 - val_precision: 0.9602 - val_recall: 0.9565\n", + "Epoch 114/200\n", + "18458/18458 [==============================] - 3s 153us/sample - loss: 0.0836 - accuracy: 0.9737 - precision: 0.9758 - recall: 0.9107 - val_loss: 0.0657 - val_accuracy: 0.9818 - val_precision: 0.9518 - val_recall: 0.9698\n", + "Epoch 115/200\n", + "18458/18458 [==============================] - 3s 142us/sample - loss: 0.0921 - accuracy: 0.9711 - precision: 0.9708 - recall: 0.9042 - val_loss: 0.0702 - val_accuracy: 0.9805 - val_precision: 0.9498 - val_recall: 0.9660\n", + "Epoch 116/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0974 - accuracy: 0.9690 - precision: 0.9671 - recall: 0.8987 - val_loss: 0.1202 - val_accuracy: 0.9649 - val_precision: 0.8875 - val_recall: 0.9698\n", + "Epoch 117/200\n", + "18458/18458 [==============================] - 3s 136us/sample - loss: 0.0850 - accuracy: 0.9722 - precision: 0.9717 - recall: 0.9084 - val_loss: 0.1045 - val_accuracy: 0.9714 - val_precision: 0.9069 - val_recall: 0.9754\n", + "Epoch 118/200\n", + "18458/18458 [==============================] - 3s 162us/sample - loss: 0.0857 - accuracy: 0.9741 - precision: 0.9733 - recall: 0.9151 - val_loss: 0.0758 - val_accuracy: 0.9809 - val_precision: 0.9499 - val_recall: 0.9679\n", + "Epoch 119/200\n", + "18458/18458 [==============================] - 3s 156us/sample - loss: 0.0863 - accuracy: 0.9729 - precision: 0.9729 - recall: 0.9100 - val_loss: 0.2024 - val_accuracy: 0.9315 - val_precision: 0.7732 - val_recall: 0.9924\n", + "Epoch 120/200\n", + "18458/18458 [==============================] - 3s 155us/sample - loss: 0.1031 - accuracy: 0.9690 - precision: 0.9694 - recall: 0.8966 - val_loss: 0.0815 - val_accuracy: 0.9705 - val_precision: 0.9458 - val_recall: 0.9244\n", + "Epoch 121/200\n", + "18458/18458 [==============================] - 3s 155us/sample - loss: 0.0880 - accuracy: 0.9724 - precision: 0.9712 - recall: 0.9098 - val_loss: 0.1191 - val_accuracy: 0.9662 - val_precision: 0.9005 - val_recall: 0.9584\n", + "Epoch 122/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0942 - accuracy: 0.9706 - precision: 0.9684 - recall: 0.9045 - val_loss: 0.1026 - val_accuracy: 0.9697 - val_precision: 0.9005 - val_recall: 0.9754\n", + "Epoch 123/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0876 - accuracy: 0.9722 - precision: 0.9735 - recall: 0.9065 - val_loss: 0.0634 - val_accuracy: 0.9814 - val_precision: 0.9620 - val_recall: 0.9565\n", + "Epoch 124/200\n", + "18458/18458 [==============================] - 3s 145us/sample - loss: 0.0854 - accuracy: 0.9725 - precision: 0.9715 - recall: 0.9098 - val_loss: 0.0870 - val_accuracy: 0.9736 - val_precision: 0.9179 - val_recall: 0.9716\n", + "Epoch 125/200\n", + "18458/18458 [==============================] - 3s 147us/sample - loss: 0.0901 - accuracy: 0.9721 - precision: 0.9717 - recall: 0.9079 - val_loss: 0.1402 - val_accuracy: 0.9541 - val_precision: 0.8484 - val_recall: 0.9735\n", + "Epoch 126/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0903 - accuracy: 0.9718 - precision: 0.9712 - recall: 0.9072 - val_loss: 0.1050 - val_accuracy: 0.9666 - val_precision: 0.8979 - val_recall: 0.9641\n", + "Epoch 127/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0899 - accuracy: 0.9718 - precision: 0.9721 - recall: 0.9063 - val_loss: 0.0627 - val_accuracy: 0.9775 - val_precision: 0.9818 - val_recall: 0.9187\n", + "Epoch 128/200\n", + "18458/18458 [==============================] - 3s 148us/sample - loss: 0.0909 - accuracy: 0.9714 - precision: 0.9709 - recall: 0.9056 - val_loss: 0.1331 - val_accuracy: 0.9619 - val_precision: 0.8693 - val_recall: 0.9811\n", + "Epoch 129/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0987 - accuracy: 0.9680 - precision: 0.9681 - recall: 0.8936 - val_loss: 0.1068 - val_accuracy: 0.9666 - val_precision: 0.8897 - val_recall: 0.9754\n", + "Epoch 130/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0808 - accuracy: 0.9746 - precision: 0.9745 - recall: 0.9160 - val_loss: 0.0795 - val_accuracy: 0.9753 - val_precision: 0.9260 - val_recall: 0.9698\n", + "Epoch 131/200\n", + "18458/18458 [==============================] - 3s 140us/sample - loss: 0.0899 - accuracy: 0.9722 - precision: 0.9698 - recall: 0.9100 - val_loss: 0.1077 - val_accuracy: 0.9623 - val_precision: 0.8932 - val_recall: 0.9490\n", + "Epoch 132/200\n", + "18458/18458 [==============================] - 2s 135us/sample - loss: 0.0853 - accuracy: 0.9739 - precision: 0.9731 - recall: 0.9146 - val_loss: 0.1118 - val_accuracy: 0.9627 - val_precision: 0.8799 - val_recall: 0.9698\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Epoch 133/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0965 - accuracy: 0.9697 - precision: 0.9690 - recall: 0.8999 - val_loss: 0.1128 - val_accuracy: 0.9575 - val_precision: 0.8954 - val_recall: 0.9225\n", + "Epoch 134/200\n", + "18458/18458 [==============================] - 2s 130us/sample - loss: 0.0885 - accuracy: 0.9717 - precision: 0.9682 - recall: 0.9098 - val_loss: 0.0859 - val_accuracy: 0.9701 - val_precision: 0.9064 - val_recall: 0.9698\n", + "Epoch 135/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0915 - accuracy: 0.9706 - precision: 0.9682 - recall: 0.9049 - val_loss: 0.0814 - val_accuracy: 0.9749 - val_precision: 0.9274 - val_recall: 0.9660\n", + "Epoch 136/200\n", + "18458/18458 [==============================] - 2s 129us/sample - loss: 0.0927 - accuracy: 0.9712 - precision: 0.9699 - recall: 0.9058 - val_loss: 0.1020 - val_accuracy: 0.9688 - val_precision: 0.8988 - val_recall: 0.9735\n", + "Epoch 137/200\n", + "18458/18458 [==============================] - 2s 131us/sample - loss: 0.0865 - accuracy: 0.9732 - precision: 0.9725 - recall: 0.9121 - val_loss: 0.0615 - val_accuracy: 0.9822 - val_precision: 0.9552 - val_recall: 0.9679\n", + "Epoch 138/200\n", + "18458/18458 [==============================] - 2s 133us/sample - loss: 0.0812 - accuracy: 0.9752 - precision: 0.9741 - recall: 0.9192 - val_loss: 0.0655 - val_accuracy: 0.9801 - val_precision: 0.9497 - val_recall: 0.9641\n", + "Epoch 139/200\n", + "18458/18458 [==============================] - 3s 137us/sample - loss: 0.0857 - accuracy: 0.9737 - precision: 0.9749 - recall: 0.9116 - val_loss: 0.1483 - val_accuracy: 0.9536 - val_precision: 0.8403 - val_recall: 0.9849\n", + "Epoch 140/200\n", + "18458/18458 [==============================] - 3s 138us/sample - 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33837062.001372.11180698373372.2111965e-06
231017428.011361.11662942402430.999871
114794572.001357.46907674723180.012727063
139996019.001336.50187586954480.014939568
118327563.001369.85581146993420.45524606
" + ], + "text/plain": [ + "\n", + " tic gt tpeak pred_s0002 \n", + " float64 int64 float64 float32 \n", + "----------- ----- ------------------ -------------\n", + " 55269690.0 0 1332.7376590932145 0.0053598885\n", + "201795667.0 1 1373.0537959924561 1.0\n", + " 80453023.0 0 1374.3399511708512 0.00066155713\n", + "161172848.0 0 1343.1752241130807 0.020634037\n", + "231122278.0 0 1340.0770763736205 0.020502886\n", + " 25132694.0 0 1355.0857187085387 0.009274018\n", + " 31740375.0 1 1351.193163007814 0.99998176\n", + " 31852565.0 0 1332.3193510129825 0.016599169\n", + "220557560.0 1 1345.0766190177035 0.99853826\n", + " 31740375.0 0 1380.7584138286325 9.603994e-05\n", + " ... ... ... ...\n", + " 5727213.0 0 1377.555473552861 0.0006570381\n", + " 25132999.0 0 1375.6855870175875 0.057495333\n", + "176955267.0 1 1335.2901855122575 1.0\n", + "231910796.0 0 1365.9642105949472 0.0011209704\n", + "231831315.0 1 1370.6859209103193 1.0\n", + " 33837062.0 0 1372.1118069837337 2.2111965e-06\n", + "231017428.0 1 1361.1166294240243 0.999871\n", + "114794572.0 0 1357.4690767472318 0.012727063\n", + "139996019.0 0 1336.5018758695448 0.014939568\n", + "118327563.0 0 1369.8558114699342 0.45524606" + ] + }, + "execution_count": 31, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "cnn.val_pred_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can visualize it this way, by plotting the time of flare peak versus the prediction of being a flare as determined by the CNN. This can be thought of as a probability. The points are colored by the ground truth of if that point is a flare or not as labeled in the initial catalog." + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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1dn23fmNgH0TZG7AfhE+5M3hcktbPINa3OwareAyg/08hFqfsqNguxPK0ZeZhZeJwJeRhvwK9D7xW4HIdRCcNoF+F5JDbht6BugP5HbfIzjlm4nAD4AknYwu9OQcP0UF0W5E+NkEUjmd1EL1dqYwl5N8FuAoZoAFuQQbCosmphzomDk9E8vrlKk8WOF8HUd2m9E0cfh1RHHKjG9qBTXUQvVLFvtZFru98SuMTOoi2LbH/p5CXrdz924FP6iB63cTh/cAulFYcFwNr5SbnzuprPpIMO5cet2TneO1GXoKmOln+Dez82gvjJp2wzwZ0LOs3gdUKfCZtUo+WkLFiXF7UluwCAXm2mYQoem8Vegk0cbgjUvYt9zwuBabk5GI9FlFG80XfX6yD6ASA2U0HnN7cYn/c1an7tNky1nDNgy8yZYVue9vVK/X87qerNtP7/Dk2bVK/M3F4AHAdvZbHJuBgHUS3F5D/LmA3+ir9bcBsHUQP59unHjRKaXx83lqlNmXbteYBXmmslLKnp5VwHXAbkESmD7ITIC8EfgJUlJC7Uqpc8PsB5E16F6XUF7L60IhFBeC3g1UY640Oond0EF2ng+hPtVIYTRwqE4fZkcPZHEd/i0ULYmXbImvdMcjAk/2GPBH4jonDGQMQayfE+pg9yI5FKkjsl72hDqKXnSxXIwP77cAehRRGE4fTTBw+jAzifwBeNnF4VYHjrxgThyEyXbgBMkBn0tEUVGCHEb9GXiLa6LV+GyQR9BnV6sTEYbOJw31NHJ5v4vAYV90olz3In1y5C0lCXjV0EL2GvLDkWuhbgbwWv5z9n0eUkzZ6qxktQyyor7vNjkWmmzMVPDpc+y8jCt0y9/esQgqjo1CIcBP9iwI0IwrmFB1E04FfAPapBybTk9/2PJ7e8mpVRQdRdzGF0W2zVAfRiyVmDTam9xxmo+h/XbxJ/mDENmSWAgBr1W+7u9R8pXvHjzFjjdlm1uL3F3/cFJ171NrdTmHM9DMBuHjunZuvC/ze/T/FLROBG4s8F7+MpI7L/P4fIVbPhimMjcRYVXLxDIxKUrd8B8lBdw0yjfE94EeZL621sVLqYSRR7wV5WyhAnoLfANsrpa51fy8v+I2Uc5qLWADXziPjI8AlSqk96F/wu88AZa3tUUp9HSkj+Cel1J+QB8Ie9JYRvLCSYxkNmDg8DKlIsxKwxMThT4BfZL2Nr03+SgbdSJmqp93/s8j/tt6BlJVMVyjaTPJHxU5GroNU9kodRG8A3y6z7WuQayJ7AD0IqYRxSYVy5uME+g/OY4HtTBxuqINosD6pDUMHUYeJw92R33sHxCcxpYNoYBEGeTBxOBF5CdwQUYDagJ+YOJylgyg7QvcNxC8yX3Wkd/OsGyxfdHJNQu4JDfwZsSKVRAfRWSYO/4y4UhjgZh1Ec7O+f95N3x+LXP9PIW4Vb5s4XMP1Oa+MqcgHkKnQ3NG0WFWSzLb3AfMnTOqZ2NRidR5/vUxZu6HMTPI/ixRSxvCRrHV3Isczgb7JzbuRF0oA0ib1UUInt8RyDuJTu7izQ1/6yF3Tfv3IXdOeJv+zyuomjiW/QccidYwvy/3CzUbs59xPVgDeKOQ+YuJwZeR5sydSivAXOogeyrftcMX7LNaOSpTGI4BngaOstYUSVr/MwN4oMwW/s1mX3qTa84DvUwJr7atKqa0RC8ZewOeQaemLgbOttf38oay1jymltkGskbMRBWOea+P8atSdHkmYOPwSUkkjM/U8HSknBlJGDETZ24n+02pjEYfrDK+77XIHpRYGluphHjJA5Vo5+1gAysVNd+8CfMEtuXJOQKyq1VAaNyb//diJWPSXK41Orl2BryCKxA06iP5dBRlqhlNa7nVLLfg+Uo83M/Bnrs//NXG4UZbSdBX9FfRMfe/7qi2UDqJXnM9ZAvHLfLjSFwAdRP9BXk4Kff8O4uOYu/6tCro5AZlmHofcP51uuQd5jmYrOD3A/ZnIWh1ExsThbjvstfiWy+es1s+HD1F2bqxAlkYwF3lO5Caa70HcnrKxiHJ4AvJM6FnwfvO8X5++2oUP3zltDUh+lDYpC5A2qXeQsbMPCZ18n/z5KFumrthtyf8saKa/H2UfdBB9hFgZ83LrT3bYYMy4FZ7o6VITt91jcfOM1bu2AmabOPyODqKyXmSGAz12JMX4Di3K9mlUSrUitZtPdP+fBZxprW3K2uYnwInWWl9pIYd6+3bUChOHLyAKTi4fAyu6AWQqMuU7g97BuRX4rQ6i5cq/icPNkTf47Ad1J/CUDqIdBiDbGEQR/QR9LQCLgHVKTM/ltpWpP74n8qAu9Lt9qINoIFPpuf2dC/yA/gpvO7C+Uwwy2/4KqRU7gd7o9Yt1EJ1u4nBNJGJ5FmJFuGDPVTf/L6JgTkGCCR7LDGojBROHLyPuD7ksAzbWQTQva9s9gOuR89GERG5/KXubgZLQyUnIVOFayAvSHWmTKjc6u6G4oK1jkaC0Z5BAk6WIMhkgL9RL3bK9s9T34diZn/tK9MyEq6zFuFtGAwenTeqvdTmIAWLicBriSpAJUgOZgn4V2CQ7cMbE4R+BfXHPLWOwSz5uUkftutHiRQuamxDjyV5pk3q/UH8Jnfwc8nzJVgK7gCf+8e6z30X8K3MV2GXANjqI/lvgGFZDZgB3Ql4y/0cH0XNZfX62ucXc3jzGNlsD1igOPuF9Djr+AxDL6QwdRFU1kjTKp/H+1zcoue1u60hw/nAfk+tNJep4N6XLbq1G7VMEeBrLmgXWT8I95Fyk8lbIoPMKMngejShFy9FB9CyizLyPvOV3INaefQYimLN87Ag8Sq+l5Flg50oURsf+iLV6EoUVxh5kqqoa/ApRrLP939qAP+QojDOR2tYZRTZTju0EE4e7IYP9EUjU/x493fz1c4fOfx3xNz4TSZz8+4ROjrQHZSHFTOV+p4PoHiQwYiYQ6iDaeqAKo/Pr/ZaJw5ueSm11udL2TWRm40zgj8BTCZ2cXEY7a5s4vMLE4YsmDv9h4nBWqX2qjQ6id3UQna6D6DM6iL6vg2ieDqIFiAX3G8C5iB/yuvkURoBfPXXHTdaqlUB9GTgQmDHUFUYA93zYgd5UTF3A34BdchTGdcgpfak1atx4w+cPm5/xPdwEUQgLkjapO5AZmmXIS20b4razv3On+D3yPMj4AGcCBAspjOshL+rfRVxxDgEeNXGYAHDXYKq7Sze3tzbRsayJzg7N/17yCaJnx4PcJxvma3s40mmbSi6egVGJpfHfSNDCJm56uo+lUSk1DnnDetFam6iVwMOVEWRpfBIZbHP5AAgGksbBWfXWBha5QWrQuCCIptyUKxXsfys5wTM5ZPLdzaxwGrBYn+sAP0XcJBYj094Xu7x1mW3mIL7EuS98HYjCOJOcqa2lizVf2XQTuruW77IUOCRtUnkjMYcjJg5/gAzC2dYZg6S22bxGfa6IRODPACYes+cG9tXnx6ucW7wduChtUv2mj7PaWRdJAzSR3t+uDYmcv6EWso8UEjqpAVVNa65L32Sysy1kfbcv4o/aL7fvE/dO5oeHZjyqaAfWTZvUe8X6SujkFMQ96/20SeW6oOyOKH8GyX/7QPbzNaGTLYhfdXLLnZdsdtDx76+2+Q6tudrQ68B6e666eRJJSTcl+0utDft8fQHfOffdfjMa1aBRlsa7Xss3GdaXvdYV1+DhPibXm0p8Gq9HrCEXKqVOzP5CKdWE5NdbFTi1euJ5hiCnAH+lr79iG3DKQPN+uTf5in0OS7SZN59fBRQq1diJvNH/BckN+eEg+1mOi4g9sMRmbYjVPzeQI5MQud89rTWsslYnb72yfKJgEhLUNmKURsS6l0CsRS2IEr0MmSquFWcgsytjFi1o4o0Xx+UqjCCzM4eRx+cwizn0BspkmABcbOLwxnLzYY4mEjq5IhIQ8kVAJ3TyAeDotEkNOmVSiSnaV8kTwNLZCW++3MezpAdRLIsqjWmTWgz0y6HrnqX3uKUfTmG8B5nRmfjMQ5N44ckJHHz8Bxx43AfZm66GRLq3kGfGxBhF5zLdA/y72gpjI+kZUXVLhhaVnNnLkZQ2xyG+UgcBuIjjeUgC1duttX8o2IJn2OOm9vZBLCPLEN+Zw3UQXdtIuWrA75ApoVzaEH+uc6qpMFbATeSfilUUULybWyyLPuqnS9arAkldcK4JeyJW2tOAI5G8hLWMOt8fp7wrRbFMiaVepnYjf4TyWAq7g4xanHXxAWQmoAU5d7sBjyZ0slB1r6rg0iA9TU56np4uzV+uWSl7VRu1q2gDEk2/Jc4n0lpFx7ImbrjwE3w8v8+9npnavps8yu64CYZtdl/8ApJGb8TQY3XJxTMwyj5z1toeJG3AOcjDLEQek/sjb8XnMsIuPE9+dBDdo4Nopg6iCTqINtJBlCq917DjLiTNzjJkqikTALCfbmA9Vud7900n1xK3tCFVdc4lp3RgZ4fiiXsms7iv0tgKXFtLOV0ez2+ZOHzZxOFCE4d/MXG4US371EFkdRA9ooPolzqIbtZlVLwZJMtfKqas0MN6n1yG0v30w3ZKp9eJC6xvpkgk7ChmFqJMZ1vbNWLVrVpVnyJ8Hsmf2mkt3W+9Mrbr9IPW7Xj/rbEgL3RtwJE1DoDalzy5NZtbLM8+sjy2ph34kw6iZWmT+hA4HnludIG1SttlLWPtLeccuc7m1XILGioYdMnFMzAqOnPW2m5r7RxgZSSCdickbcDK1tqzrLV+GsUzInAKyHHI9M8pSFTpajqIHmisZOD83FZHrPtHAavoILpNB9HfEPeQpbiEz4sWND/y8xPWbEMUnE5kQLseUYpryQVI0udM2cS9gced3+ZI4TKylPRTfv0mU1foZuw4k0nEvRRJlfOTEu2cT/864e2IYhKYOPyricNFJg7nmTg8oVoJ5YcxIfktsxMpXK6yauggWqSD6EBgilKseOQuG8144cmJmSCza4Dt6uAv/BF5ZhwUMH6iaUWUwweQZwQAaZO6AnmenQ/qQmvUXksWNh8w0jIpAPRYVXLxDIxKAmHOBF631l5fW5FGJiMlEMYz9DFxOA6pLPOBDqL3nf/XlxAn+LvTJlUw51+V+p+G+HLlZlvoBq7SQVRuQvUhjattfC1ybrsB1bFMvXfMnuGFb70ybhoSJHNv2qRKugK4UovnIIrAWOAOJHXSY4hFKaMotgHX6CD6bpUPZ9iQ0MmdkfOTa2lrBU5Im9RV9ZeqviR0cguk+ESftDxK2QU3P/ffL09Zoef1rKpBDaNRgTA3vrx1yW0P3EBSBvsxuTIqURo7gYustSfXVqSRyWhUGk0cqvZl6timJk5pbrZTleZh4AfZucM8Iw8Th59G8kHm8y97VgfRFnnWD1tMHK6P1Dt/G3hooAFhJg4nIJbZWAfRByYOL0VSVeX6orUDaww0M8Bwx6WLegyp1JKJPulGMjiEaZMqVi5wxJDQySORDAuZoL1lSH7IZxonVV8apTT+4eWiZd0BOGSDx4HRNSZXg0qip98hJ1zf4ynGk/dPuvtT27Z+pmWMjKHWsCeKHU0cztRBFDVYvGGNs3LtiiQy/3ehvHkN4k36JykHCb4Zcb+7DqJX6F81ZCDttNG38st25C811wFsBIyo0m/lkjYpm9DJPZD0VIch49jfgBNHi8IIkDapqxI6eTPiJtYKPDRcEsnXGj/9XDsqURpvBb6glBpvrS1aIN7j+foG+xx0Wbr1M2PH9RpdlIaeHiY2NXE6UtHEMwBcXr/7kBKOAC0mDq8GvjtQK1c10UH0nonDO5Dyc9lT1O1UWJd+lPMiEiGb6783FslYMWpJm9QSxM/42EbL0kjSJrXYxOGjiO/iWSYO30Byuz7bWMkaiw90qR2VnNmzgIXAbUqpmjsbe4Y3U1fsPq27s//bXlMTqqeH7Rog0kjiL0ggzGS3jEOU8FI5HuvJoUh93nYkAGcecIAOoqcaKtXw4mfkpHZBpiD/Ua2E8p7hjYnDTyB5Y3+ERJV/FXjEJSEftfiUO7WjEkvjs0iKg62AZ5VS7YgPSa5lw1pr16uSfJ5hyruvj10hMy2djTHQ3qrn5Ztz85TGxOEGwLr0f+GbCHwH+N+6C5UHHUTLgCNNHB6DyLZwKFhBhxM6iJ6F/VMAACAASURBVJ4zcbgP8FtgHcRv7w9IrlwPyyunzERS8DxVjfrhw4zTkOTdmfRDTUhwzJUmDv+WXU1qNNHlywTWjEqURo043L6Zsz7XnOSdCTws/LDlvofumHrIDp9dpMaN79UVujoUpked1UDRhjsTKVxnecj5HLvqGsUqbHiKoIPoXiA0cTgFWJavtN1oxcThykjS6g2Qe2KMicMbgSOy60WPcPahf3UoEMVxPUagD3E5+IowtaNspdFau3YN5fCMPOb88sQ19mld3DR59lc+0k3Nlvlxi733z9MvPPT8hx5ttHDDmOeR6d5cliHVYjwjEB1EixstwxDkemAT+gYLJYEngV83RKL6U8ik1gQsqqcgQwnjA2FqRtkpdzyDYzSm3Eno5LrAGc0tZtfxE83brUuafvyPrj/9s9FyDXdMHH4euBkZLFuQyMk3kPKGSxoomsdTF0wcTkdygeaL0o90EG1YZ5HqjonDLZDUQ/ksjffpINq9ziL1o1Epdy6au0fJbU/YWMp6j6YxuRpUMj3t8VRE2qReA45otBwjDR1Ef3cDxjeBNZApuj/WoWyep84kdLIFOBGJjp2ABEH9KG1S7zdUsMYzgcI1vSfXU5AGciT5LY09wBV1lmVIYXygS82oWGlUSo1FEtmuRv63PKy1vx+kXB6Ppwg6iF4GftBoOYYSJg73Q1L6rIck2v6hK7k4nLkJ2JPeyh+HA59L6OTGLu3MaOVd4H1grZz1XYhiPRqYRn6lMbck5aijpwGhFUqp1ZGqTnshwUnvIaVAz7bWLqygnZ2QZ/vmQIAEHD8PXGKtrXX515JUpDQqpb6BpIGYXmgT5O3PK40ej6dumDj8AhJZnFGu1gIuN3HYooPod42TbOAkdHJjZAAan7W6BVEWvgb8qhFyDQV0EFkTh4cDf6fXTaMN8eM7u4Gi1ZPbgH3pX06xBbi3/uIMHeodPa2UWg94BJiBvLS8CGwLHA/spZTa0Vq7oIx2vo3UtG9FcmO/jaRX2x/4rFLqh9ba82pzFOVRtg1XKbUXcBWiPX8fURD/ApwBpN3/KeAb1RfT4/F4ivJTcurwuv9/0gBZqsVMJM1OLhOBHessy5BDB9H9SCnBXyEVYc4EPqmDKG6kXHXkNuBxRMEAMdi0AWfrIPqgYVINAYzVJZcqcxmiMB5nrd3PWnuqtXZ34EJgQ6CkoqeUakGeY+3ATGvtYdba06y1hwFbI1koznCzvQ2jEkvjScACYAdr7RKl1C+AZ6y15wPnK6WOQPKJXVoDOT0ej6cYhXLDfsLE4RgdRPkizoc6b5A/hVk78FJ9RRma6CB6FfH5HHXoIOo2cbgnEjGeBBYDV+ogerixkjWeeibvdlbG2cj9mhu1fxbie36YUuoka22xMpcrAFOB/1hr+9zf1tq5SqkI2BSxLDcsjVklSuNWwF+stdl+NMt/GWvt1UqpwxDL42erJJ/H4/GUwxvIG30uHyJ+bsORh5FKOiF908p0A1c2RKI6ktDJzYCDkHHqz2mT8qm6ctBB1I0k9C87qb9LiD4NaB2mL1MlMRX4NGYirsvkbGvtnJx1s9zn3dbaPvlBnYHtYUSp3A64p0jbHyDPq1AptYG19uUsGUMkH+kz5Uxz15JK1PGJyNR0hnb6JxN+Evj0YIXyeDyeCjmD/gEArcCZw7USTdqkLLA7MtB0umUu8Jm0Sb3TSNlqTUInTwYeRQICTgTuSejkxY2VqnaYOJxk4nBqHfr5PPKCFQOLTBz+1sThuOJ7DT/qXEYw87JaKJF6RvkLizViJf/hMYhe9pRS6jql1E+VUr8HngL+i1iUG0ollsYYWDnr//fo/2Y/lcLJRj0ej6cm6CD6s4nDFuB8pKRcDJylg2hYW+TSJvUB8NmETk4GxqVN6sNGy1RrEjq5JhLMkq3MTACOTOjkDWmTeiKhk+OQestHIlk8/gacnDapd2shk7POHQOcDKyEDOIn6SB6fJDtrgZcB+zi/n8W+JoOohcGJ3HevrZF8rtm+/5+FTH+HFzt/hpJnZN7Z5T9QsnUM+unlWrIWptSSr2LWI6/mvXV+8DvgNcqFU4ppZE0VHl1M2vtR5W0V4nS+F/6KokPAgcqpXa21j6olPoU8GW3ncfjaTAJndTA54DPA/OB69Im9UpjpaodOohuBG40cahHWhk5l16nrBQ7zmL1RUQZSOsgmltL2WrA3uTPwTgOOa4ngNuBneiNLP8KsHtCJzdKm1Qtquf8GDiBXoVrJ+A+E4fb6yD6z0AaNHHYDDyERMdmxuKZwEMmDtfVQfTxIGXO5TT6RuLj/v+iicMZIyl4ppLo6aGU3FspdSjienILcC7inrIW8oL0K2BXRM8qp60vAqcAW1JY17NFvstLJRvfCVyklFrVWvsuknonCdyvlPoIceJUyM3l8XgaSEInm5F0JDsgjtNdwEkJnTw8bVI3N1S4GjPSFMZKMHG4G/BX928zcL6Jw6uB44bRNH0nkO837AE6Ejq5BRI9nq0ANSNK8mFUuYSgicOJwPfor3BlrJ0DnTLcE8nnlz0OK8RyegjVL4UYkj+wqgNRXEeM0mjqW3s6Y0ks5F6QWV/0JcD5LV4D/Ac4LMs/8kUXL7IhkFRK7Watvb9EWwciKcgAngbeIn8mhoqp5MxejiT0ng9grX0B2ANRJucjVSk+a629oxqCeTyeQfEVZGDN5HBrQQa9axI6mZuaxjMCMHE4FsntNskt45Df/OtIvsfhwm3kH5u6gRuBLcivVE6kNj71a5F/wNXAdm7qeiCsS98ApwwTkKCHavMo+Y9jDDCiZiB6rCq5VJFMpHMhn8XMb1nI5zHDbOR6eCBPQI0B/uX+nVmGTKcBS4FtrbVbW2u/aK1N5lvKaKsPZSuN1toua+371trOrHWPWmv3ttZubK39rLX2H5UK4PF4asJByCCaSzewc51l8dSHXcj/TJ+IVJIZFqRNaj5iMVyGDHytSODl99Mm9RKFFZxlQNV9AYF3yKPcWQumh9WWteoF7z6xyS4DaPf/yK/ELUWm4KvNT5FzlG1xbgUu0kFUiyn9hmGsKrlUkfvc52znP7gcpdRk5OW9DVHai5HJv7hyge8z68uJeA+Bm6y1T5WxbUX4Ao0ez8hkWYH1ChmAPSOPYo5c+SxaQ5a0Sf0ZmTI9FvElXDdtUpe5rx8GXqfv4GkRF4xrqi2LDqJFSBBCn+h8pUA3ocZPNNOnTO+5/zff3rVQrtBCPIJMHWbfj51IENefBiNzPnQQvQJsD9yBTKm+gkSmn1HtvhpNPZN7W2tfRWZa10aCpbI5G3lpuz47R6NSaiOl1EY52z7oPg9QSm2W/YVSagvgAOQ6L6faz2J6k75XlYprT3s8noGR0MlJwD6I79XdaZN6vYbdXYXkS821NnYgg65n5PEv8iuOS+n1bxo2pE3qIySyOHe9TejkLCRgYG/kRehp4EgXbV4LjkN80k60lrEqx1CllFVTp/f8DhcFXQ6uFOKewA8RF4IWpKraj3QQ1SR5sw6i/yLnbETTVcfk3o7vIC8Blyil9kBSY30ayeEY0V8xzwSnLb+SrLWPK6V+h1wLTyilbkUCYdYG9kPcCC6y1pYTbHwnFVyLlaAkNVCeL5Qy5I9gK4W11nplNIdMAtGhFKnlqR8JndwZCUwBGdg1cGHapE6vUX8KuAD4LhJAYNznXmmTeqwWfXoaj4nD/YA/ItfXGMTacBfwlZEYIJTQybFAU9qkcnN01oTFL210zviJ5kdNOSOc6YEbL53Rduj5D+VzCRm11Hvcy/R31BNfLbUpV27ze6B6siml1gDOQfyHV0TSEt6KJARfmE/O3L6VUgqpK384sDmSKmcx8lJ0pbX2xjJl+QQyHX4rcJq1tmovIcWUxvsZmNKItXZW6a1GF15pHL24gS2mf56uVmCftEnd13+vqvW9DpIgehHw97RJFZq29owQTByugfi0TkcsDg8Oo8jpIc07j39q9rQVu/8xfmJf/XvZUs05R649/4L77yrkjzYqaZTSeMQTXyu57dXbiBF7JIzJSqnb86yeAWwDLER8ffNFb1tr7b6V9FXQImit3a2ShjweT0F2I7//8ATgCHodqauOmwK/ulbte4YeOojeQlKiearMKmt2pl94YsL8dTdZttK4CaKHt7cpXnhqgnn6wUnVTpHjGSBVjo4eDhRzOVgBySuaj4pfJv00ssdTe8YUWJ/JyebxeIYBOojsxafsveWWuyx5avcvfrwSwN03Tu++839X/Je16qeNls8jVDPQZZgwuV4dFVUalVK7AG9Ya9+stSBKqdXp7w9wG3n8AQrsvxvlWWzWtNa+lbVfMU37MWvtdmW06fEU437y32tLkXJRHo9nmHDlC397O6GTq9x6xYzdgXWAp9Mm9WSj5fL0Uucygg0nOzK71pSyNN6HhIyfk1mhlNoX2Nda+41qCaGUWg+JPJoB/AV4EdgWOB7YSym1o7V2QYlm3nCy5mNTYH/g+WyFMYt5wLV51r9dUniPpwRpk1qS0MmjkIjmZre0Av9EXow8nhFDQie3pDc9yM1pkxpQmb2hTNqkDHL/eoYg3aPP0tgHpdQlwB3W2ruKbDMb2Ntae1wlbZdSGvOp61sg0T1VUxqByxCF8Thr7aXLO1fql0j5pvOAbxVrwFr7BjAn33dKqYw158oCu79hrc27r8dTDdIm9ceETj6GFKGfhpR6uydtUlUJUHDVQDYCPnI+bR5P3Uno5LlI7r+M28WJCZ08L21S5zVQLM8oYxROT+dyLFKpr6DSiATJHIOkkyqbhvs0OivjbMRSmOtIfBbwTeAwpdRJAzHBKqVWQorcLwN+PzhpPZ6BkzapV5FruqqYOPwqcCnyktdi4vBx4AAdRB9Wuy+PpxAJndwEOIm+NZrHA2ckdPLmtEm93BjJPKON0TY9PUDGIGnYKqLhSiOS/BLg7jz1FpcopR5GlMrtgHsG0P7XkLfe31trCxUMn6aU+gYQIKlJnrLWlir5g1JqDjVQAjyecjFxuAPwGyQSO8P2wO3us9x2JgNfQBKPp131CI+nEvYlf+UZjVxbv6ivOH1x13gAvKWDqKZVkRI6uTbiXrUl8BRwcdqkah4b4BFM3knSUUfBWSylVBOwA1BxMvyhoDRu6D4LFfN+GVEaQwamNB7lPi8vss3m5KQlUUo9CxxmrX1uAH16PPXiRPpadkAG7s1MHIY6iArdV8sxcbgzUlrM4hKPmzj8NfADn9/PUwFdSBL5XDIl/hqCicMWxBL/NVytZxOHPwZ+Vovr2/l0/gsxVrQgL29HJXRyx7RJ+fGkDoxGS6NSKtd3+BilVDLPpk3AKsBUBpCOrZyJ/1oPGlPd56IC32fW5yZGLolSaldEKX3eWvtIgc1+iRQUXxkJW98Gqfu5OXCvUmq1Svv1eOrIGuT3Pe5CrCpFMXE4Bgk+m4Rc/xOAcYgP8WeqJ6ZnFPAn8iuNAH+upyA5/Aw4DLmuJ7nlR8ChNervMtdHxuo6xv1/cY368+RgrCq5jEBWRZTBVRC9bXLW/9lLJjvNr4HvV9pJOUrj95RSr2UWxORO9rqc5dVKhagh33SfVxTawFp7krX2EWvtfGvtUmvtk9baJPKQW4kiJ9VaO8daq8pZqntYHs9y7gLyTbWNAZ4pY/9dyV+veALVDXbzjHBcIvnjkeuxDckQ0A58K21S7zRCJmdl/CZ93TdAarLn1gMeNK5856fzfKWAnavdnyc/3UaXXEYa1tqVrLUrW2tXRq63CzL/5yyBtXYTa+1x1trFlfZTzvT0NPJb+dYuJHuFMmQsiVMLfJ9ZX8gfMS9KqRWALyEBMNdXKBPAb93+NSn67fEUIqGTLcBngbUQf6h/F4myvgRxwViR3iTibcC5OojKeSDk80EDeeiMK1tojwdIm9QVCZ38K7APMhbcnjap9xso0iQKj3MlLfEDpA1RSnNZUqP+PDl4n0b2obDL36AopTSuU4tOc3jJfYYFvt/AfVZ6AjIBMNcVCYApRiby1Beg99SNhE6uCTyEvKi1INFtTyR08rNpk+pnUdRBtMDE4ebAD4DPI47Nv9RB9Ncyu3yA/JbGVuAPAzgEzygnbVLvUWR2p858jKQeWTXPd00mDvfVQfSXanWWNimb0MmrEOtmtq/xMsQQ4akDI3T6uWystX+vVdtFlUZr7bxadZxFporLbKWUzo6gVkpNRvwN24CS0cw5ZAJgBvrwylSCeW2A+3sGiYnDSUg0b6yDqJCv1EjjBmSAy1bkPg2cQoHk9S61zsluqQgdRK0mDg9H0lE1IYpqKxJ0dmul7Xk8QwkdRNbE4XHI9Z07RT0J+KOJw8N1EKWq2O2pyEzcbKATMV78nQJ5hD3VZ7QrjUqp/cvd1lp7S0VtW9v44Eil1D+QG6xQcu/LrbXfylq/EYC19sUC7e2MRK89b63dtEi/mwFzrbVdedbfi0z5HWKt/eNAjy2rTetkHt1Xcxk4ZfFKJL+mBRYA367AejYsSejkdCAmf63qN9MmtVat+jZxuA4SLDANGeDu9ZHTnpGCicNZwN/orzgCzNNBtHa1+0zo5DrIDNqLaZOqhwFmyFHvcS/T3+73fq/ktvfufiEwMsdkpZShtKugAqy1Nt9MU0GGQsodgO8gZQQvUUrtAcxFrCuzkGnpXIflue6z0I9dMgDGcSKwj1LqQeAtoAOpqrEXYnW5El8buBHcBOxOb1WJ1YAbTRzuooPoqcaJVXOK3byFfA+rgg6i18kqF+rxjCR0EN3nMgXkYy0Th7rasxkuMOj1arbpKY+eERjoUiHfLbB+GpIhZh/gFnpnestmSCiN1tpXlVJbI4PWXsDnkJDwi4GzrbULy21LKTUdqXtaTgDMbcj052aIkjIOsWrdCVxprb29wkPxDBITh2vS+1tkMw6JZD+onHYSOrkZci21Aqm0SVWcxLTepE1qfkIn5yLXY/YLUQeiSHs8noHzDhJclssHo8j9ZVQw2gNhrLW51fX6oJTaB7gZSUdVEUNCaQSw1r4FfL3MbQteEU7BzE12XGjb2xDF0TN0WAOXgDcHTeFgqeW4lBeXItdSC5Kv8OcJnfxy2qT+Vk1Ba8RhwIOI7BOApchgl9ef0ePxlM1ZSA7F7CnqVvy9NeIY7T6NpbDW/lUpdQ9wLrBnJfuOehuup/6YONQmDk82cfieicMOE4cPmjjc2sThROA8xEE9l04k0rcUewCHIwNDRvEaD9yY0MkhHwnvKkasgzjTX4wEdG2WNqmBZADweDwOHUTXIT7yHyIvph8BpyNlOD0jCGtVycXDC/QG/JbNkLE0ekYP7W3qV80t9ojmluUBHzsB9yMBGPkS41okgv6XZTR/GPmd3XuQCidVS69RK9ImtRCxlno8niqig+gKE4dXIqnU2vy09MjEWxrLYgMKx4UUpKClUSn1f0qpb2b9/1UXVezxDJizPjd7K635dpbCCIC1jEOSqedLKN0FzNRB9HYZXRS7CfyTxOMZ5eggsjqIlnqFceTiLY2FUUqtqJQ6FfgCEoBcEcUsjVvQN2P+tUieqdyi2J5RgvMXTACHuFU3AP8sUq2kH0s+brqqq1MxZlzfXZQqGjlsdRCVmy/zBiRVT+4UdxOQLldOj8fjaSQuBddFwJeR59edwLFpk3qroYINA3rM6FUKAZRShaqBNSNZSRSwGMn/WxHFlMYFSO1ljyfDb4BD6Z3+/RISof7t3A0TOrkhsCWSHP0JVylh3OTp4zZrHtNfxzQ9oJtYAKxAX4ugQXJmlksa+KOTcyxipbTAoWmTaq2gHY/H42kICZ3UiA/3hvTmbf08sG1CJ9f3z7LijPboaSRVYT5jjgEWAo8j+a8rrglfTGl8BjhMKfUOkv4GYAul1FdLNWqt/X2lgniGNgmd3JL+/oITga8mdPLytEk947ZrAW5Eaid3Iy4QUUInE8CSJQubzX23TG/abb+FjJvQe013dirGjbfHILkxxyIPyna3lM7U6nBWz6MTOnkFknJnKXCzK23m8Xg8w4FZSFWZbDeeJmQG5UDg6gbINGwYzdPPANbarWvVdjGl8VTgDuCn9Gqs+7qlEMpt65XGkcde5K9UMgZREJ9x/5/s/s9Oe7QJcHXapPZL6OQ/Ljl19T0XfdTUss/hCxg3wfDWy2Nt6rIZfz75pntuMnH4MHAM4h7xBHCZDqK4UmHTJvUUMJITgXs8npHLJ8mf0H8SksfVU4TRHgjjyggusNaWk3GkIgoqjdbap5RS6wPbIhU5rkUiT4d89KmnJixFpnpzr5kuYEnW/9+if57MMcBnEzo5ATiqp1s9dM1PVp1xzU9WaWlqorunR80Fvn7yTeCCXU6r0TF4PB7PcGAu8mzNDQxcCjxXf3GGF0OgOnKjuRnJSVo/pRHAWrsEuAdAKXUt8Iy19rpqC+EZFqSAC/Kst+67DPnS3YBYocekTSp2/o57glq/p4f/AA9UEkwzWjFxOA1YBXhdB1F7o+XxeEYDJg5DJBXYO8D9dYq6vheYhxQ0yMzw9CBKoy9tW4LRPj0NfID4L1adSvI0rgP4BMOjFKfsHQT8AXl4gfjYHJw2qfezNv0bcDD9r62XMgmq0ybVg7g+eMrAxOFYpI76V5Ak58rE4Tk6iH7eWMk8tcJlKtgamaaciwsma6xUowsTh03AdcD+yDPPAvNNHO6mg+jNWvadNimT0Mld6I2ebkaemd/1QTCl8bWn+SewSy0aVnYAdlylVAuwEVL8ehEw11rbVWXZRhRKKQvFSyAOB1xVlc8gD9B7ch9gCZ1cFfElnIJYHTuQaZY90ib1eJ3FHRGYOLwCiQbPnvZvBY7UQXRjY6Ty1IqETk4C/gFsjtxnCpmSnJ02qSXF9vVUDxOHRwO/QAL+MvQAT+ogqriSxmik3uNepr+Nbz2r5LZzvyjVI4f7mJwPpdTqwGNImeRT3axxddquRGlUSk1BClwfRl9fi3Yk9cqp1lpvjczDSFEayyGhk1OBbwA7Ai8Cv02bVDmJuT05mDgcj5Q7y5f0/DkdRN4pfhiQ0MmVgSOQIIYngGtd5Z982/4WKYU5Nmt1B3B92qSOqrGoox6XH/FrO+/98Zmbbb90+h4HLGTi5D4zfe3AejqI3m2MhMOHRimNG90yp+S2L+4v21RLNqeonYMEja6IZJ25DTjbWpv3Xi/S1lbA9xFr4crILO+LwNXlZKdRSt2O5NmeiRgYXgJi+qfhsdbaYsHN/dsuV2l0CuPDSCTsEuBp5KSsgkS6TkFqGe5grS2UWHLUMpqURk/1MHEYAK+TX2mcr4No5TqL5KmQhE5ujFReGItYi9uQB/m2aZN6I8/2S+lr3cqwLG1ShXyGPVUgoZMh8G/kfpswdnwP4ycaLr3jZWasvnwyrQ3YXAfRK42Sc7jQKKVxwz+fXXLbl74k1shqyKaUWg+5x2cgwcIvIkHEsxCFbUdr7YIy2zoWuBjJp/h3xJd2BeBTwNvW2gPLaKNcf0ZrrS1WWKMflfg0noYojL8Bzsi2KCqlpgI/RlKlnIaPfvV4qsUHSOb+XKXRMoASUJ6GcAUwld6k9RMQBfJCpHpRLmPzrAMYk9BJ5X0ba8rliNuVBuhY1kRXp+a3c1blzKvmZbZZALzaIPk8ZdCAG+QyRGE8zlp7aWalUuqXSJ7h85DMIkVRSs0GLkGKVByQO63sXAPLYXKZ21VMJd6i+wOPWmuPyZ2CttYustZ+F3lD+1I1BfR4RjMuUvN4xLqRoQexVJ3eEKE8ZZPQyWZgB/rXPW8C9iyw2z/pH/loEB9irzDWiIRONiHTgX3GRdOjeOLeKSBBaK3AV3UQ+d9hCGONKrlUC2dlnA28Afw65+uzkGvmMKVUvtmDXH4OLAMOzueHWCx2RCm1ppsRxlrbWu5S3lH2UomlcS3gzyW2eYAKqnd4PKMNVzHnCMRnzSKVHa5Nm1R3oX10EN1o4vB94AxgXcTCeK4OopdqL7FnkBikMlK+xPgdBfY5FnFiH49YJdsQP7pjayGgZzmWAr+VkmC+nwFX1jpy2jN46uwFNst93m2t7fOyZ61dopR6GFEqt8OlMMyHUupTiM/zbcBHSqlZiE+iRYpn3Jfbfg6vA3OAcwd4HGVRidLYiphfi7EyfS0iHo/H4dKo/B2xPGXeOjcF9kno5H7FrEg6iO4D7qu9lJ5q4lKnpIAD6Dvt3I4UTMi3z6sJndwA+DqwFeI//ru0SX1UY3HLwsThSsAXkIolf3cJ+Yc97rf6E/JbZSuO7R3t+kodRD9qkGieCqkkKUzGD7JMzrbWzslZt6H7jArs8zKiNIYUURqBbdznB8D99E+Z85xSan9rbSFfWkX/GY2qU4nS+ASQVEpdYK19OfdLZ6L9MjJF7fF4+jML2J6+QQ4TgT2Qt1B/74xMjkEGjE8iVgONWBLPKLSDi6z+ZV2kqwAThwcgZWINMkBdZOLwVB1EFzdWsqpxLPI7rU/vAPws3k9/WFFnS+NU97mowPeZ9dNKtJMxyh2BBL98HngI+ARwJpJ27e9KqU2ttZ0DF3dwVKI0/hy4G3hCKXUpYvV4Dwnr3g34LlIX83+qLKNnlJHQydWQh/Rs5Br7edqk/tZYqarCLuSPih3rvvNKY51I6OSWSBBKF3Bz2qRqNtWfNqlFCZ38NBJNGQLPp03q6Vr1VyuchfH39C8T+lMTh2kdRC80QKyqkjaphQmd3ApJF7Yh8DzwuPclHWYMzyQlGV/aJuBAa21mPFislPoqkht7ayRupGFVgcpWGq219yilvoOEgp9OXyd8hTx8j7XW/rO6InpGEy45+DPI21sLsAEwM6GTP0yb1EUNFW7wfIA4OeemTWl333nqQEInf4ZY/8Yilr/TEjp5atqkLqlVn07peMwtw5V9yV+arAU4ELGGDHvcb/WQWzzDkEqmp6uQcidjSZxa4PvM+lI5rDPfx1kKIyB5cZRSf0GUxm0prDTW/OWmEksj1trLoaXcowAAIABJREFUlVJ3Ism9t0ROxiLE5+YGa+28Yvt7PGXwAyTnZ3ZqgYnAjxM6eUXapIazz+yN5K/f3QP8qZwGXCDNScDRiMXnVuCstEl5pbMMEjo5E1EYsxX3ZuCChE7e4pPQF6WF/D5TmvyBPh5PQ6hmdHQZZGYpwgLfb+A+C/k85rZTSLnMJAjPtfRn8z2l1NdL9JONtdauV8H2lSmNroc3kZxDHk8t+Az5B6AeYGOkROGwJG1SHyV0ck8ghSjGIA+IL1ZQHi4FJOhVeo4APp/QyU+mTWppVQUemexP/kTpBtgb+G19xRlW/A3JLZlLO3BLnWXxeApTX2eCTIDibKWUzo5wVkpNRlwd2oBHS7TzKBJwvLZSamKedDifcp+vF2ljGqV9J7Op+EyN+qreniHHWwXWjwHer6cgtSBtUo8AawA7Iw+TNdMm9WQ5+yZ0chP6Kowg1p8VgEOqLOpIpYf8U6zWfecpgIuSPg1xsehGzmMbkobG15WvASYOlYnDHU0cnm/i8IcmDtdttEzDAWtVyaV6fdlXkXiPtZFZjGzORmbKrs9WApVSGymlNspppw1JwTYO+LFSSmVtvymSpq2b4rNSFwHrVLBUfD1VbGn0eGrMz4Fd6asYdQAPjpSpw7RJGcRvs1Jmkl/hmYgooZcPRq5Rwo1ITdfcZ59Gyn95iqCD6CITh3cDByEvLLd4hbE2mDhUwO+QFEATkLiB000cHq2D6PqGCjfUqX/Y0neQ/LmXKKX2AOYCn0YyZkT0z5Qw133maq8/QoIiTwC2dzkeP0HvDMkJTkktxMe1dhP0lkbPkCJtUvchkfiLkRrn7cC9SDqn0c488j8O2yntL+MB0ib1AvJgbkcsZpnE2Ud6v9Dy0EH0gg6iH+kgOtUrjDVlNqIwTkSUizGIP9vlJg4rmYIchagylurhFLmtkdyrn0b8ztdDAoe3K7futLV2MWIA+Akyg3Qs4jbzELCntbbhqa28pdEz5Eib1DUJnbwBcSz+MG1Sw35aukr8C8nftR59A4W6gasaItEwJG1Sv3AJt/dBzt1t/hrzDEEOpH+mBRCL42zg5vqKM4woVjelRlhr30IS8pezbUGt1Vq7FLFMFszj2ki80ugZkqRNqhPJkVYRJg4z9WOnA//SQTS/2rI1irRJ2YROzgKuQ3KjArwKHJ42qXcbJtgwJG1Sb9K/TqzHM5ToQmYW8ikYBWsQexiueRqHBV5p9IwYTBxuAqTpTaA9xsTh2TqIzm+gWFUlbVIxsGdCJ6cAY9Mm9WGjZfI0joRObohUE3oXuDdtUj6YZ+RwHRLglmttbEICLzwFqCRP4whiFvBGrTtRtsyzq5Rqsdb6t5sBkqlvWYVEop48mDjUiM/favR9M28F9tZBdH8j5PJ4akFCJ5sQpWJ/JOrbInncdk2b1BsNFM1TRUwc/hjxj8tE92vgSzqI7mqoYGVS73Ev09+aV+VLh9uXN488BfBjcqVUEgjzjlLqAqXU+jWTxuMZONshyeZzHwATgG/XXxyPp6YcAeyHBEZMAiYjL0xlJYn3DA90EP0Qyc93MnAcsPpwURgbilWlF8+AqGR6WiPVOr6vlLoXSYJ7m7XWT4d4hgKTye/+rKgs2anHUxYJnVTAt4BTgZWRxPMnpU2qHhHF36F/HfMmYJOETq6RNqlC+U49BUjopAb2RCKW24Br0ybV8GICOoheBX6Vuz6hk9ORMXl/JNvEJcAffJ1sUKP+DNSOSiyNqwKHAg8CeyCRW28rpc5TSq1dfdE8nop4hPyVZFrxUYae2jAHySu6JmLx2wm4L6GTm9eh70KlxHqKfOcpgHsBuAl5VnwDmZ34V0InT2yoYAVI6OQk4EngRGBDYBvEkNPwlCxDAqNKL54BUbbSaK3ttNb+0Vq7G7ARknm8GakQ8IpS6g6l1L5KKZ/70VN3dBAtAY5HLAQZ63cr8F/ghkbJ5RmZJHRyApIkPNfaNw44qw4i3ITkl8zlY+DlShpK6OTEhE5umdDJGVWRbHgyG9gLmeoHsdpOAM5L6GQwkAYTOrlSQifPS+jkMwmdvCuhk7OrJCtIdZAAGJu1biJwVEInV69iP8MTW8biGRADUvCstZG19iTEhyZjfdwLqT/6plJqjlJq1UraVEqtrpS6Rin1rlKqQyn1hlLqIqXU9ArauF8pZYss+WrOopT6pFLqZqXUB0qpdqXUS0qps5VS/o19GKGD6EokMerVwK2ItWBnHUQdDRWsBAmdXC+hkz9J6OTvEzp5cEIn81lMPUOLNclfdlADW9ah//9BatBm6o13IC9Jh5Y7PZnQSZXQyR8BHwL3A/MSOplyCvFoY396FcZsupEp64pI6OSKwLNIEMvmro1bEjp5wmCEzGI2+XM4dgLbVqmP4YtXGmvGoFLuWGs7lVJ/B1YCNkCmsFcFzgROU0r9BjjFWlt00FZKrYdML85ASnm9iFz4xwN7KaV2LDejuuPsAuu78/T9aaTiSAviRP4WsLs7hj2UUnuUkt8zdNBB9H/A0Y2Wo1wSOrk3MiXWjFyDXwROSujkzmmTamuocJ5ivEPfBOsZLPL8qilpk1qc0MmtgK8gz6s3gKsq9GU8GDgFmc7OvCB/HrgMsWQNCxI6uSZS1nAycAfw7wH49S1FXgKactZbRBmvlOORih65lsDzEjp5VdqklubfrWzeQMazfOUwfc5WrxTWjAErjUqp7ZDB+cvIlEzGEfcaYCvE1+K7yE1TKnr1MkRhPM5ae2lWH78Evgechzicl4W1dk6Zx9CE1PacAOxrrb3drdfIQP4l1/+IyfM3GFwt1JlILcwndBD5smuDIKGTLUjalGyL9iTE/eNo4MJGyOUpTdqkliR08mqkAkS2xWcZcG6dZGhHrp/rBtjEqfSfXh8PHJjQyWPSJjUQZamuJHQyiRy/RnyaT0Asel+rUHG8FxmzcmlCFNFK+SwyLubShVgeHx5Am9lchkTQZ4/h3cjLzGODbHv4M8qio5VSZw5wV2utreh5VZHSqJSaDByGDGifQiJTn0Yu4D9aa5e5Tf+jlLoeuAuJRCuoNDor42zkzSm3QsNZwDeBw5RSJ1lrq/0Q2xXYGPhXRmEEsNYapdTJiNL4LaXUBbbchJYjFBOHqyEJZddC3sjHmDi8EDhDB9GoPjf/z955h8dRXX34vVcukm0w1cj0ZmEgoScxGAwGLphekqEkdAihl0AKJYAJJeBAICT0TgiQgY8SSmAIpgRCSUggBGwRegKig4vcpLnfH+cOWs3OrHZWK63KvM+zj+zZ3Zm7uzNzzz3ld7rBBiR7q0YgXqDcaHQY7TUh1+qMIPRn1no8jhOALxEplBFIuPjYIPSfqemoyme5lO0Wka/q00aj0d5iSK/fwkXXSMRbfzvZjL1DSe6+8lGFHv/3U/Y3DOj2YjsI/RlGe3shTo8GZC5/Gfh2Xj09KKunz0rYVvgtqITtyv27Z4xGpdR1iFdxBJI/cwtwubU2UV7CWtuulHocCZ2UYrL7+4i1tpNkirV2tlLqacSonAD8ucyx7g2shuR3vAY8lhJijsZWpHtlrX1TKdWM9D9eHWnXNpi5G/kuCs+Z4xCZkbtqMqL+TyvpecV9esLuLYz26pG0ka2R63mY0d7jyOQ4r9R7e5og9NuA01xe4DDn+esXOHHwtNzZL4CWXhxOpWxDQsoR4q3/HtmMxm1Jbte3otHeqArCyRe7fRZ6oRcBLwehn6lQKY0g9B8w2huLVE/PzmWWChh8RuPkhG0nAjsCtyI5yy1I8dRkxCnxAFLQnIksnsaDEcPpSuAGa+1nZbznceDsLl6zlvvbnPL864jR2ESZRiOyyizkI6XU0dbauPBtOcduco8io1EpdRa9UylZU8KWptUQz3L8fBmJGI650VgZryLhpHEUd7G5vCYj6nucjxgH9XR4lCYjKSPH12pQhQShH5JcydyXmUL6/f9G95n6OmkawZbsvZlnITmRScfInNMehP4TRnsnAhch+rFDkajcHln31cVx2pH7SE4Bg83TaK19ovD/SqkDAANMsNa+GHv5TUqp3wBPIsXLmchSPT3FWjvOWntRmQYj1tqnrbVpRSkRo93fL1Oej7aXI9B8L7ALsCIywYxHJp0lgDuUUlN68NgDmdEkr+hBkr1zKsCFkXZFVoCzkGT8KE/Nr+HQ+hKHUpwbVo9o6eVUzgYk6zlaxAPeH3iU5DmsFbg5475+Q/Hnng/cEYR+Re1zg9C/GsnV3xZYNwj9iUHo53ngvUHeEeZE4I4EgxEAa+3fkLqNE7PuOIunsVEptZ619uW0FyilvgZsZK3NesFWBWttPAdsJnCqUup94DLEgMxbMGXn3ySv6udTwUolp4Mg9Ge66s9tkQnmL0Hov1njYfUl0uRfRhjtqcGQv+WEp5cB5gehP7tKu30T8WjHvWtz3HN9niD05xntfQe5B1mkaMUCVwHTM+7ul8A6gId4Fochih5Hd3eMwAvd2UdOBQz4u0KXrEXX6RnvI+d7JrIYjTciyZapRiOwGxKOzmI0Rt680SnPR9u/yLDPONciRQUbKKUWs9ZGN95uHdtVaZ9VzgCiRur9Ed3YvChsafo+4gEbjtycW4EPqSAnIqczLjcuX8wk8xRSsBZP5H5qkBiMmyLFDqu5/z8KHBiE/ifd3PXdSOh0BB0yM+2IIdlvFoJB6D/sxKwjncWHg9DPLHnkrsEDjPZOQ1Jx3uxDBVc5WRnwd4YumQVM7OI1m9Oh81o23dJpTCBa6WUhujCbUp4f5/6m5R12ibV2vlJqNrAkkocXGY09fuyBgm5svjNsaXodkVFaCXgIuM51YsnJ6SmOBv6KLFaGI16gBcAxtRxUb+A80I/QWXTaAI8a7W3YHaM5CP35RnubIQbp5m7zM8BBtS4wykoQ+p8jgv7V2Nd7iFZvTj9G9YeM3J7lAeAgpdQvgakFjrJIBecsxKi8IeuOq200NgGfZ3xPFEbYTimlCyuo3YebiHi1nq10UEqptRCDcTZQuEJ/DDgNSQo/P/ae1ZHP8w79JFzT0+jG5peAw2o9jpz+iav03BMx/u4PQr/LxVgQ+q8a7a2NGI8bAy8Cvw1C/389Oti+wREUSzINBdZAmh90S48vCP23gclGeyPd//tVxb7R3hBkfmhA0jq6K5idM1DIPY2nAFshOYuHKaX+iUQGl0PymRdH7JpTs+64pNGolLo+tml3pdSqCS+tQ9pqbYFYuGVjrX1DKfUIUiF9NJJ7GDEV8QxeVajRqJQa7947o2DbasCX8SIdpdSydFjTt1trCws6nkAkeSYppXaNiXtf4F5z5WDXaMzJ6S5Ge/sgwv8gxQvnGO1dGIT+WSmvH4WkuywJ/DkI/dN6ZaB9i/F07igSESJ6qVURce5vxiKA0d4mSM5W9P0MMdo7PAj9W2s4rJw+Qv9NBqsO1tqPlFLfRJxh3wUmFTzdClwDnJqx0x4AqpQ9pFQnJ2+SUCmx558D9rPWZvLMJbQRfA34FiKt0QxsVvjhovxAaztKoJRSByFyQH9BLOjPEEN2RyQ38W+AsdZ2yk9MaCP4LiLxsQmi2l+VNoJJYx7MGO0NBzZF8qj+6nKKcgYgrg/vexRX67YCk4LQ/3vs9ZsiOZ6KjoXtjcDRfT2P0WhPI5qSayD5389WOmYn2XIOxcVA84H1qqX3199w944PkAVFIfOADfNcxL5Db8970fHWuODiLl/7xk+kAdBAn5OVUkOQBehopI5jRsx5lomuJHdWc4/VkRv4JQXbCh8rA4tbazfLajCCeBsRI+1GxFg8CbnpXoroDJVjDf8d0WdcDunkchISdv4XoiU4MW4wumM/B3wDMVa3Q9y5o5GCHpP3na4+Rns7Iq7ye4H7gQ9cflXOwGQnkqvv65FV8Fe4kON9SPhkMTr6Ih+AyGn1WYz2lkWUBv4PEXd+BHgqCv9WwPXITb5Q8qUVuHewGoyOHSjuEQ2ywMilmHLEhdXVY5BgrW2z1r7iJBBf6Y7BCF2Ep62170T/VkpNBaYXbqsm1tr3EAHxcl5btDKw1v4LOKjCY79KBaXnOdkx2lsB0SCMe0/+ZLS3QhUlRXL6DqUWp/FreVOSO5WMRDQb70t4rq9wNbLYLcxD3BhZgJ6UdWdB6H9ptBe9f1c6RN8Hu2LBaJLPqaHA0r08lpw+yGAPT/ckZRfClCHSnZNTDt8l+YavkG4JNdH4zOlRHgCuSNg+HxGYLSSpF3dEWtu7mmO0NwzxqMbHXw8cSAVGI0AQ+h8A33ePHGE6yXPXHOCPvTyWnD5IXj0NSqlxSNesbyKpHEneeWutXSPLflONRqXUyu6f/3N9pFdOe23CKN7NMoicQcXSJCf3D6U4RylnABCE/sdGe0cihqNCbl6LgCuC0I+rIjyTspu5wO+qOS7Xf9lDFjILENmWhyvMQdSke1QrNnbDliYNWN3YnPtOHEHov2u0dzEyIY5Azqm5SE79/bUcW04fYZBfLUqpTZGOSQ1IN7cPSe7qljmfs1TY6G3gLSTcUvj/rh65PE1OKQLkBh8npPze4jn9jCD0bwTWBn6GqCJMCEL/5ITXzQf2Q3L3FiC3/zlIH/s7qjUeV7ByLyL8vwvwHaQQ7peV7M+N+1mKp6s2d5xMhC1N64QtTY8jxnVr2NJ0VdjSNKr0uwYPrpp+dyTV5QHgSGCK68WcM9jJcxrPR5wzRwAjrLUrWWtXS3pk3XFq9bRS6kbkq/2ptfbDgv93ibW2rNzEwURePS24lmj3IZXxUYHAXOD2IPRzDcgcAIz2VkKMx6WRSuo3kdZYM6vRZtFob3vESIwbYvOArweh/0YF+xyPeEqHIx6wOUghyyZB6LeUu5+wpWk5pPHA4nR4AuYDz+nG5q2yjisnp1bUqnq66eyuq6ebzxi41dNKqbnAH621+1R736nhaWvtQaX+n5NTCUHoW6O93YF9kIrYRUhY8J6aDiynT+E6c5zv5FXuQJQNFgLDjPYeAfYOQr87ygY70LFoKcQifcAzG41B6M8w2lsD2B/pY/wCshjKqoP4A8TwLJzM6oFNwpam9Z3Ifk5OTk4aCxH5wKpT7Y4wOTld4kJIt7pHTk4pzkMMxkh6B/f/86iwuMTxObJgiecbttPRkz4zrqXdr7sxLoANESMxTjuit5YbjTk5pRj44eeueAa5j1SdrnQac3JycmrJ9ykWBW+g+9XEt5CsHWmpfQXuC0g4Os4QRAcyJyenBCrs+jHAORXYTCm1f7V3XKp6Ot5CsFystfbQCt+bk5OTU0iaMHalgtkABKH/ptHeAUhDgTYkFNwG7NIH2updA5yMeEGjhf184Gnd2PxKzUaVk9NfqIGnUSm1IqKpOgXJxf4ASbuaaq39vMJ9TkIkpjRwrrX29DLfuhvS6e5GpdRhSPOTouYmiL328yxjKhWePijLjgoHgYjw5uTk5HSXp4HN6ZzfZ5F2od0iCP07jfYeBLZAcoD+EoT+oi7e1uPoxuaPw5ambyFh7q0Rg/F6xHuQ0w3ClqZhgNKNzXmnrwFMb4t7J7RCnoHoIx4PTFFKTcza51kptRhwE6IkkVU54ayCf2/hHklYoGpGY+ZS7JycnJwqcwxiIA5HPG8LESmeY6ux8yD0W4GHq7GvaqIbm19HinUy44qHVgQ+DEJ/TlUH1k8JW5pWROSVtnH/fxw4TDc290iHs5wa0/uexssRg/E4a+1l0Ual1MVIa+JzEfmbLFyKdD86370/C5Mzvr5sUiV3cqpLLrmTk1MZRnsrI/3jNwJeBH4dhH7eQCCGk7M6GdHCjETUrwdOCEK/W/1m+zPOu/gGMJaOrhjtwEfA6rqxOSl/NKcK1EpyZ+3Tupbcee3c6kjuOC/jfxAt6zWstWHBc4shYWoFjLHWlpX6opTaDQlt7484924gW3i6x8irp3Ny+ilGezsD04BxyI3pzCD0K81F/oqwpakOpzPYFzqROAOxSAg8p4j9gDPpnO95MKI9+aOajKhvsBvisSlso1YHLAZ8m1zFYeCRodAlMjTLZKq19qzYtsir90ihwQhgrZ2tlHoaUXyYQBkNLJRSY5C85nustb9TSh2UYXw9Tmr1tFJqZfeoi/2/y0fvDT8nZ3BitDcF0S8cj0yAKwKXGe0dVek+w5YmHbY0nYnI0XwG/C9safpuNcab0yucTnGB0AjgSKO9Uj29BzrjkO8hzkj3XM4AQ9muH1VkLfe3OeX5193fpjL3dw1im2UNZ/cKeRvBnJz+yXkUT4QjgLNdi7xKmGotP0I8MEOAsYsWqptfuX+DvMNT/6AxZftQullt3s95GSkmiDOHXPNyYNK7bQRHu79p+q7R9iW62pFS6hBgV+Aoa+2HlQ5IKRUqpdrLeGROWykVnr4Z+Wq/jP0/JycRo71JSO/erwHvA1OD0L+ltqMasKR5SBZHKu1mZdlZ2NI0FDhBqc7GxdBhtm54Q3iN0d6fgtD/oLKh5vQSf0OqreN8TDcEywcADyHdMdZECqpACqrep/aanDk9QQZLpa/UGSilVgUuAXxr7R+6ubsnSf4WlkA8ng3IgilJhqckeRvBnKpgtDcR6REcCTGvAVxhtLdEEPqXpb8zp0LeBNZL2D7HPbKypLUMVQm3zzErLKoDTgB+UsF+y8ZobwjQHoR+vjitjB8jk0UDHRJFrcDxg/k71Y3N7WFL0+ZIFeo+yHfzB+CnurF50BYIDWR6WXInWpCNTnk+2t6VgXY9kn9ccYpRhLV2q7TnXHHOr4DNgD2z7jvvCJNTLc6luHPHSCRcmhdcVZ9TKQ65tSLe3Ur6HXza3sbCpCfeerUeYKsK9lkWRnvfNtp7C/H+fGy0d6KrBM7JQBD6f0cmgvuA/wJPIGLld9V0YH0A3dj8hW5sPlI3Ni+pG5uX0I3Nh+vG5s9qPa6cHqJ3w9Mz3d+0nMUoKpSW8xixESLb87FSykYPpHIa4DS37Z7uDNZaOxs4HGlmkFXKp7LqaaXUSkhfw9GIlf0Pa+17lewrZ8Dw9ZTt9Yg6fsX5GTnFBKH/gNHefkg6wGrI93s2cGUl+9ONze0f/OXr05ZdfuHZ9SM67qjzWxU3/GJsiEhKVB2jvR2R1JcoP3NpRGx2GHBBTxyzN3BG70RgFeDvQejP6I3jBqH/ErB7bxwrp39htDcSsE6bdEDTy20Cp7u/2ymldILkzkRkQf9sF/spvA8WMg6YBPwT6ezyj+4O2FobKqWmAx4ZPZuZjEal1DhExLIob0Yp9RhwtLW2K2s6Z2DyJrBUwvY2pBo3p8oEoX83cLfRnqpG+HGVzf/188sO3crb9eBPv7ZM4yL11ox6rjtnLK/+beR8xDjtCc6h+EY5EjjFaO+XQegn9Yfu0xjtLYe08FoZ8WkMMdp7ANh3MOslDmaM9jYApgIbIwuwqUHoTy/9rqodexzirfqW+/8TwMFB6A9cR08vhqettW8opR5BZHWOBgrTsaYi97OrCjUalVLj3XtnFOznuKT9O8mdScADVdZprAeWzPqmso1GpdSaSJucpRGh1L8ALUjF3uaI0v5flFKbWWt7xCuR06c5A7iTzgbAXODiIPQTw5451aGa+Wr33bDs5vfdsOwNwE6I2tnnwA+C0O/26jaFNVK2NyCRjP4YQrwZ8Q4UytzsiHSGmFaTEfUiRntbA6cBqyJzxtlB6L9e8k2VH2soMlEfisxntwC/CkJ/Xk8crxKM9r4BPE5HrukKwP1Ge/sHof9/PXzsUchvsBQd6WhbAs8Y7a3eF9pm9gQ1yG05Cvmef62U2gZ4DTHSJyNh6dNir3/N/a1JGo4zWj0qiCBlyWk8HzEYjwfWstYebK09xVp7MKJTdCKwDCIFkjPICEL/IURI+L9It4VZwC+QlVZOPyEI/VlB6H8bya1pAlYKQv/+HjxkWth2Lv2w4tdobzSS/xnXRRxBH9VdqyZGe99FKpK3BlYH9gX+brQ3vgeOpZD8zXMRxYbxiFbl40Z7daXe28tciPz+hQbCCODXvZC7uxfiUSqc64cgC7JdevjYtaN3cxqx1r4BbALciBiLJyEL4kuBCVn7TncXpdT1KY+bXVj6ZeQc6Lp1Tows4eltgAcL+ypGuBj+pUqp7YFtsw4iZ2AQhP4fjPZ85Ca1oMKCjJw+QBD6s8go21MhpyBGRqGHuhU4oz+GphFJl7QpKSlfacDgDLVL6fw565Dw3DnAd6p8yAnAFrHjNQDrIJ7dviKns3HK9jGIJmpPXmdrIhJcceoRo35A0svV0wC4uo6yNG2zyPxYa29EjNEsHNTF8zOAadbaG7p4XRFZjMZhSCJmKf6BXMQ5gxQXKk0MDRntjUWKG3YBFiDK9+cEob+g90aY05cIQv8xo709kLDteKQd4llB6N9Y04FVzsdII4S1YtsXIb1kBzJjSRYR10gKU7XZlGKPLoiRNJG+YzS2IMZhnIUki45Xk38AsxOOP5+u5/P+y6AVmPqK1VK2h8Dn1tpKZNmAbEbjS8iqpRRrIm7PnJxOGO0thlR+LUvHeXcS8A1gSq3GlVN7gtB/BHik1uOoBkHoW6O9g4AAMWiGI6H2z5G+0AOZz0lPeWrpgeO9jyw+h8W2twJ9qcjjXOC3dDaoW4HLe6Ew6l5EjWA1Or6nBUie3WM9fOya0cvV030Oa+07PbXvLDmN5wF7KqV2SHpSKbUTsAcV6P7kDAoOQLqVFC5UGoAtjPbWr82QcnKqTxD6zwJrI171OxDR7XWC0P+opgPrYYLQnwvcSnGkoZWeyXW/BzGA4n6lNuC2HjhepdyMyGHNRoT35wHXIVqrPYorQtwUuBb4FPgIMWC3GtDpQ72c0ziYSPU0KqUOSNj8EHC/UurPSOeBD4HlkGqsrZFwwDI9MM6c/s8EkkNXIbA+eQ/YnAFEEPr/ZeB7FpM4GvGufgcJvyrgzCD0u9sWrYgg9Ocb7W0J+IgnzSIezX2C0O8zVfcuZedCo71LkcrpD52B3VvH/xySd9pSAAAgAElEQVT5XY7urWPWmlrkNPZFlFL7AIfRoas9C4n4XWetvb2ifVqb/O0qpUKK7fFykjettbYvVa71CZyye5/pc9nbGO2dAvyM4q4xc4AdgtD/S++PKidn8BC2NBngGESb7U7gWt3Y3CM5dUZ7SyFybG8GoT+/J44RO94qiBPkzcHcMrGv0dvzXnS8DY7suij4n1f8EBiYc7JSSiEe7u8idls78Ani1KtDbLvbrbXfy7rvUjmNZVUB5eSUyfXAT5GqvegiXYgUDTxdozH1C5wsxwRgXUTf65l8YszJQtjSdCoSDo28/RsDh4YtTRN0Y3PVNQ2dp6/XvH1B6BflcIUtTfVIDvWHurE514odROSeRn4AfA/xKv4EeMJa266UqkMiw78A9lFKPWWtzdRFLNXTmFNdBrunEcDlLl6HhKMt8CBwWBD6n9R0YH0YV0AUIAajQr63mcA2Qej3Ox3DnN4nbGlaBtFPHR57ai5wom5svqb3R9VzhC1NGpH4Od5takdy7S/Ujc35hNeL1MrTuOHhXXsa/3H1gPY0Po94Fde11hYtCpVSDcArwGfW2m9k2XdFvadzcirB9cXdxHUpaOuNsNUAYBqwAZ0n/K8hengH1WJAOf2OzZCCkbjROBLYFZG+GkicghiMhfqNP0Oqu6+uyYhyepXc08g6SOvCxCiCtXaeUuoexCOZiSzV0zk5VSEI/Tm5wVg2+1E82Q8H9umFbhI5A4PPSM5Hb0eKGQcMYUuTAn5Ecj/zeCu3nIFKXj1t6boGpaL5I5OnUSk1EumxuD1SBRafzEAKYdL6yebkVBWjvSHA1xGx2hkDMNcvSbwY8ihBTvk8gxiOI+nsKFgAXFGTEWXE9Zg+CqkErUN6TF8ahH68kGcIIu2VRGPPjRCM9oYhsnObA28Ct+SpN7VB5Wl3ryESiaeVCE/vDryadcdlexqVUksAzyHaY5sgHQ+WRCR3VnWPYVn2mZPTHYz2tkckNp4AXgBm9ESP2xrzMOIRKiQEHhuABnJOD6Abm0PAIIbMHKSn91zgaN3Y/Pdajq0cCnpMn4ekZqyNhJunx3tM68bmRcBbKbtKbDxhtDfUaG9Po73TjfY8Z/xlHePiwIuIHuIxSE7lG0Z7aS0Ec3qS3NN4PbAy8KRSahul1BAApVSdUmoyMB1Yxb0uE1m8FacjcfJDkT6I7cCvELX5bwG/QW5E22cdBIBSakVEAHUKsDTSTuweYKq19vMy3j8SsZx3AjYCVkIm15mI0Otl1tqiCroocTaF56y1EzJ+lByH0d7myDmyPlLufwHw62oYO05i4//oHIYah0wkKwehv6i7x+gjHIdUTo9APEWtiDjwUbUcVE73MNrbGalgXBN4Fzi9J7QMI3Rj8+thS1MTkh87Gni+UG7HaE8jhuUuSO7fzUHov95T48nIt0jvMb0DcH/s9ScAt1Pcz/zk+I6N9pYF/or0gR6JzGEXGu1tGoR+li42pyK/ZRR9i459q9He2vkCr3fJcxq5Crlm9kW6bYVKqc+ApRDHngL+kLVyGrIZjbsCT0YNrkUGSGLRwLNKqR2BfyF5Iz/LMgil1BpICGUM0vZoBvBNJJl5ilJqorX20y52swXwOyQMMx0xOJd04/4l4qrdxlqblEv3DskNwf+b5XPkdOBW2A/TcfMci3gKlkUWIN3lEIrPX+WOtx3wQBWOUXOC0H/baG8csD+yGPonMqF/UduR5VSKMxjvoOPaGAfcYLQ3LAj93/XUcV3l8D8SxlOHLMC2Rvo2LwJOMtr7fhD6t/bUeDKwGek9pjcnZjTqxuY/hi1NOyNOiHFIlejpurH52YR9XIp4ZKL9L4bIgv0GESgvl31ITtdaBVge+F+GfeV0k7yNoLXA95RS9yNz5YaIwfglcg+43lpbUdekLEbjSnRuAB9ScJFYaz9SSj2EXDyZjEbgcsRgPM5ae1m0USl1MXAiIpdwRBf7aEGKBvxCj6JS6mTgceTGczRwUcJ737bWnpVxzIOasKVpFUTv6TPgkQQdtLMoFvIeAfzQaO+8hFykrKxAcc9ZkHyn5bq57z6Fk9b5Ta3HkVM1fkFxocYIxBPfY0ZjCfYAtqFDw3Goe1xttHdfEPqzazCmQv5Heo/pxIW9bmyejjgSumIPig3SocBuRnsqg4cwLbKhSjyX01PknkYAnGFY1ZaaWfIPWxFDMeJLihOLP0Qm87JxXsbtEJHn38aePhMJF+zvws+pWGv/aa29NR6CttbOpsNQ3CrL2HKKCVuaVNjS9EvEG/xbpNfs/8KWpq/HXroe6RWbK1ZhKAGSnxVHA3l3mQGK0d5KRnu7GO19rdZj6QbjUraPdQUfvc2+JLf4bKNv3DPvJb3H9O97ezAuB3KKy39c1m2+BpkjC2kHXhroPcf7Isp2/RjIKKUeU0r9vCf2ncVofA/xNka8CkxSShXuY3PE45eFye7vI9baTk5lZ/A9jazCu5NbGK302lKeX0IpdYhS6lSl1NFKqTyPMZ2dEa9vPRIeWhzJQX3AiepGvEryeq8OeL8K4/g/JF+1sDJsLvD7IPSbq7D/nD6E0V6d0d71QDNSOfuc0d4zRntL1HholfBuyvZPapSLO49038yC3hxIEk6ea0ukInQeYpy9BWxbhR7Td1PsCVwE3JfkZXRpNx8g6QXXAu8Z7Z0EXAI8idyD5iM9fluQyFu3MdrTRnuruvaMOV2RF8JMQObaqpMlPP0EsJdSSrl4+R3Ar4EHlVJ/RFakE8gu4bCW+5s20b+OeCKbgD9n3HfEIe7vn1KejzqVfIVS6iVgf2vtv9J2qpQ6C/GGDiaOoNgroZD80Y2RKmaQfKJJFCejXxWEfpKHMBNB6C8y2psEHIl4SuYBV1IDz8NAw2hvBJJicgBy47kDOLPGeZTHAnsji5V6t21jpPpvz1oNqkJOR8ZdeG3MRVI6UnFeyC2Qz/9UFcPG1yNh2njIvB1J7ak5Qei/CqxrtLcqck5Wq8f0CUihzbJ0FMJ8hlRAd8LJez2ELJILORv4N3AhIh6+vNvHpxR/p5kx2tvF7XdxoM5o71Fg/yD0uywQHawMdE9iGbxOZydf1chiNN6E5JSsiHgdr0QSp3dHjDoQr2DWIofR7m9aS7Roe0UeBaXUMUhF9j9JLi+/GLgLMVrnA+ORXo3fAR5TSm1grc2TmDtISxMIKchhDEL/r0Z7eyCJ5uOBL5BK6nOrNRCXF3kRyXmqORXg5E3+jFTZRsbZEYAx2lu/hlXpx1I8AQ8DdjLaG1WNhUhvEYT+HUZ7w4HzkQKxTxCDMXXBbbT3LaTgI8rrG2K0d0QQ+rdUYTyPGe1diuSPt9ORhrRrEPp9qmdzEPpvV3l/HzmZrl2RauwZwL0pn3tLkotdGpDCu9nI79OC/K4LgKFGe68BOwWhn1lI3bVejVeCG0SCqJyczUGJCge91XgtMFUptbK1Ni2yURFlG43W2hcRr070/zakInljRGrgbeCFeIi5liil9kTCBi3At621RROetfak2Ka/AZ5S6k7g24hMw4k9PdZ+xG2ITmeSt/H5wg1B6D8CrG20VxeEflxrMCcFZ7hthFR1vhiE/ju9ePgtES28+oJt0WJxN+DOXhxLIYuVeK6B5PzWPksQ+jcDNztNwEWlvGZGe/VIlCS+cL7KaO9vQei/Fnt9lgKOaDynGu1djRgks4D7g9Cfm2Uf1cZobxnEmBsCPBCEfo8s3l3U4gWkWPJYYAujvUuC0H8z9tJRKbtQ7hE5QFZzf6NraD3kuqnEyPshxYbqMGBjo721gtCfWcE+Bz6D3mbkj8i1/LRS6gIkAthCwjeT1ajsdlcJa+3fge4IxEaexNEpz0fbM4XGlFK7Iyu0j4DJ1tr4DaArrkSMxklpL3AV12eVOZ6BchrfiIQt16NDnqMNOEQ3Nie2BswNxvJxifUPI+kY7cAwo73fA98PQr83FmQbk1yVvhiyWKiV0fgnJA0hfs96F/HU9UvK9OTtQHL++VDgYODHTmfxJCRKspTR3kzgeLdw64TR3oqI/uc3EcHrS4LQf9N58fpEH2qjvb2Qe02IGGSXGu39OAj9y0q+sbJjfQ2RfBuOnPsTgION9rYKQr9wbnuS9A5NpRgKbGK0t1IQ+u+ljGEZxMj8X8zgX5Pk3LSFyEIuNxoTGOySO4iQf9RK8NISr7NktAMrMhqVUkMRVf7RiNH3WpIXr0yik74p5fmo0rDs4gallIfktrUAW1trKxGp/dj9LVm1PdjQjc0LwpamLZEcqJ2QivnrdGNzXnxSHW5BPH2Fk9M+SLeJuLpAT/AWyfImc4E3euH4aZyGpJlEOnqL3OOw3hJONtobBUxDNDOHA48Bx/SCCPbiJBuNQ5BcYpAmCyfQEcYcD9xttLd9EPpfqQkY7a0NPIt8h8MQ79rBRntbB6H/An0At3C6ic7eboALjPYe6QHv2q+RBXCk9hBJDv2WggLMIPQ/d0Uvv0R+/zrK6/ELcq4uhaR2fYXR3grIXDUBMZDfN9o7IAj9p91LHkMWckn9518q8/MNPgaKi6ZybqaHvoWsvaeXRjTGvkvnC3q+Uur3wCnW2qyr/unu73ZKKV0Y3lZKLQZMRAookoRZk8b4PeSG8z8q8zBGRDeLSt8/YNGNzW2A7x45VcJob0lETSDuzRiBhM16w2i8HwlPjqDDw2ERQ/L2Xjh+IkHov2e0tw6SXzkJyT27rJe7ljwIfIOOe9+2SBX3uCD0u2o+0B0eI/lePQe4z2ivgc4GY8QIYCqiwRhxCWJ4xw2kKxHjpC+wO8WtM0HGuQ/ymTrhilR+imjxjkLyck8OQv8/ZRxvIsmG3zeN9nShhz8I/SuM9p5DemAvhcjOTaTruXQIsT6/zjs8HQlnR+9fHQiM9pqC0P8vYtD+AFkcRK+ZC1yR97VOZ8DE9SrEWntQT+27bKNRKbUcUuiyOuJdfB7x5DUiSfOHApNd95ayE36ttW8opR5BimmOBgrDD1MRT99V1tqv8muUUuPde2fExnggUuzyDmIwlswFU0qtR4KX1G2PCjZqIbab0wdw1aqHAgciXoBrkW4sPRVuH0FnLdRCSuX0VY0g9Bca7U1EVqqbus3/BA6stcizmyTPqcWxjfY2QoyqwsWydv8/DBHm7hGcwTwNyW8bgRg4c5H2dw8iv1OavMbasf9PItlA2tBob2gfab85lGTPqia5EAXkfN2NDsN5F2CS0d46ZbQDnEtySkaiFFEQ+i/i2nga7a2MRAFGubG1k/xbaCQd4OmCbZOQ+TM+Dzcg95opQeh/bLS3IaLSMQVp8Xix+7w5adhBbjX2IFk8jechBuMlwFnW2lnRE0qpxRED73jE2Dos4ziOQnJKfq2U2gbR4/oW4nVpRkJThUSJ31/d/FwT7uuRi3M6cHDU6rCAL6y1lxT8/4fALkqpp5CwwQIkrDMFufCvocpq6jn9A+cFeAiZkKOJaH0kJJ+lvVgW3kfC/avEti9CqiV7BVd4s6XR3uKAzlsWAmJ8JS0WGpCipR4lCP0zjPamI/fWkYgMko+ESo8g2ZiyiBRMIXMoDvuC3Pv6Su7x/SQrIsxH9Fk74WR49qDYoG9AHBFddSi7Ail2LOxgNQ+4tqvUhyD033U5kcchsnOfIqoiSZX+x9DZaFyZdCN4W6O9xYLQn+0KgA5PepHR3kgkKjYHeKGX8p77PHlOY8+RxWjcGXjKWvvD+BPOgDxRKbUJssLLhPM2boLoXU0BdkQEVC8Fplpry9GjWoWO1ekhKa95BzF6I+5B8oXWQy70euSifwi4xlrbaxN1Tp9jG2ThUnjzHwnsYLS3SRD6f6v2AYPQt0Z7ByOTZhQ2bEU8+0UhuZ4mCP1ZXb9q0PAayR6keYinqccJQn86Hek8GO3tBnyfZCMQZGxnxLZdDvyIzgbSfODGvmJwOEPsdCRPM/I6zgeuTrnu1kWM3vj3UE+Ht7wUU4E1EE/lAsSQewQpKipnvC3AqQBGe9uSXCWtKO6g9jzpc/BCJIL3VNpxjfb2R9IKFiHf0edGezsGoR9fKAw6Bmt4Wil1JFJrcmGU6qeUOh5x6MV5wlp7cNZjZDEaF6Pr9mxPUeGq21r7HlIJWM5ri1yI1tobkWq7LMe8BzEcc3LibEWyxMYQ91zVjUYQw8Bpsx2FFIdNB67LvX09j5M6mgR8D5nkbwWeCELfBqH/otHei0hOY+QdChFj5rqk/fUCSUL7Ec3AEUHo/zW2/RykuHAPOgqeHkOiLn2GIPQvMtp7GMlhHAbcGYT+8ykvf4Pk8PJC4F8ARnt7Ix7H5RFj7ZQg9P/hjrUQ2MeFmscDrweh/1aFQ38hZSytxOaaIPRnGO19QHrr3dT2g0Z76yEGY+GidhTwqNHeioNesWIQhqeVUhsBvwHOj0kfLgGsmvCWVZRSl1pr/5nlOFmMxhmIYGkpxpJLAOQMDD5EPDUNse0L3XM9hkve71OT+CDhV0j4N5qI90VSXo5z/98BCQfHq6drVZCQ1m1kFlJVXuSlcjmL33UG0jqIgVTLqvhUgtB/hTKaRTjj669IJXiht3EhcJnR3k+QKFZkzG0HbG60t1kQ+i8X7Odd0ls8ljvmL432TkHSuRqQxcc8t9+kxcX+iJxUoaHZBrzSRZX44RQbpwo5JyYDj1b0AQYIg9TTuC9yzl+S8JxFvPaRw21JJCVvPyRnvWyyGI2XApcrpS6x1r4cf1IptQGwFwUC4Dm1x2ivDqm+OxK5of4BuDAI/bQOPDnC70nuXtNGQl7VQMRpx12E6JWCaDSe1MOVwjXBeW4Op/MiYSRwqNHedUHov+S6zhwBHFGJgHYPcBtSnJPkbUzzygHVMZD6GLshXpZ96FAfGImkesSLgRTyO5+NVGpXlSD0LzXaewnJYRyD9Le+JqlrkYssHIMUt4Ru7C8hnuBSjCF9/s77U9f6yqwNWwB/TVOwiXkfP1FKPUoFgvOpRqNSKi5q/RYQAM8rpW5GhE4/BJZDukjsj+QCvp11EDk9yq1InmnklTgJ2NNob8Mg9BPFuHOkUtdobyfEyI4qVr8Adq91p4zewFWOP4OENaJJ+LvABKO9rwWh31arsfUQO5J8PxwG7Gi0twZSST8E0dK8jdoXjtyA3HcLhfYXAQcFob+glgNzEjgrAJ/1RtW9M8gOMtpbiKQXRPe7uMEYoRGx+p4az+OU2bc7CP1rjPZ+B3wd+LRMz+99yDkbXzAMQ+bmQU0tPI1KqRXpqMtYGqnLuIcy6zKUUiORRcxOSJrfSshCYiZyv7nMWluqGcA45N5UtGuSFRPepryc306U8jQ+TrK9rpAQzqGxbSCrvV1Jl3/I6UWM9tZFfo9C78lwpJPAXuSyDSUJQv9Jo73lkYT0duDlPuBd6i12QRL3CzUjhyI5YTsB99ZiUD1IK+JFjmtktiHX0NfpmKAnAnsZ7e1Wy/MhCP0FRntbIhPNjogE2vVlahP2GEZ7ByGes2FAndHebcBRWRaprjf3Scg8U4d4/s8vZYAa7S2NdKtKq0iOU2neYtUJQn8eXXiHY/wB0W79GmIgW+QcnlaGxNDAp713L0ul1BrIInsMcm+cgUgsHQ9McVKEXUVotkAk/j5DctnvQcLIuyJpMXsqpbax1qZdR4sh/c/j3EBBAV0BX1CBlFspo/FsBquTdwDghKL3Ivk3HIUUc5Q0Go32xiKSFVG7sct6uQ9yzXEVpb1SHdsbGO1tAuyJeKTuCEL/1ZSXfo3kQqCRiAE10IxGH2lckMT6FIetJyPXUNLNuNdwHt87qV17x04Y7U1BROgL8y33QQy/A8vch0KiVhPo+N5PBHYy2tu4hJd7VTqqn7vCItXZ/RKnp7olYiTvhSgsXBmEflDbkfUNauBpvBwxGI+z1n6lNa2Uuhg5d89FUltK0YLkGPqFHkWl1MmIE28zZD5OkqMCMRiLUhOcXnXSvL0UolGaiVSj0fVVzulnOH3BaUj1bTvJyfIL6GKVbbS3FtKFpwG5CW8J/CChH2tOP8Fo75d05LaGwI+M9k4LQv9XCS9vRrTf4ivRufTRYjfnnWqrpHI0CP0PjPb2Q8I7bUj0pA7RQ/xuwltGAoYaG419kNMovuc0IJ7Z48rMpZ6ILFQLDfV6RE1gX5JDcCD3tKTK5STuT+rL3dcw2tsCkQQaj2hunlFQEb8AWcyvgFyrMxJ3Mhjpxepp52XcDgn3xrt2nYnkSu+vlDqpsElJHFfFXFSUYq2drZS6CEk124p0o/Ft5Lopl29SQTphkup+Tv/maGRFU0+6HEcbUhVail8hGpbRqn0Y4nm6ogpjxGhvuNHetkZ727jJPqcHCFua6sKWpuX3X3XXiYjBOAK57ocgk/J5RnsrJbz1bsR7UWiAtSEhjT7lZTTa29Bo73kkPDfXaO8mJ0yelaeRiuIo/WYs8ATilY2zANF0zelMXJg+og1Ytsx9fIPiNAGQe9r1RnsHJL0pCP3PkFBca+wpiyx2Fri/zyLGZ5/GaG97pLJ6MnIuboNI6kx23tjrkSrpSNNyptGeV6vx9iWU7fpRRSa7v4/Eik2w1s5G7isjKOhjXgHRPahULvkTwEZKqS6Po5TaFCmiy7zorchoVEptrpQ6Vin1M6XUcUqpzSvZT06PcDLpUhytiJt6B9dloBRbkXx+bOKKJCrG3Qw/Au5CKpE/NNoz3dlnTjFhS9N+SMjjP5N2/uJxlI3LB4F4HHeOb3SFFBOQMGG7ezwETHC6dn0Co70VkJvlJnS0mdsbeCDDPjY02nsFuTaakTyk5524+d0kp3iE1KBblNHesi5tpK/yN9K/r3KrtaPuXEkMAa402ls95fljgfMRg74dyRPcAvEW/wTJx92snxSzXUrne3kkqXMxUmzhIY6B6LxvAG402uuVlqN9GlvGw6GUshkeZyUcbS33tzllNK+7v03d+ERRw5I/lXjNFcgnuy1qtZyEUmotJEe4HdH6zEQWyR2UUhsjoYHoS1JukCilZgIHWGt7RPQ4p2yWTtnejnQ4+XeZyfutFGsUguhAVVw1arQ3BjEW417Qe4z2Vh6Ici5xXNuxgxHR1XuBB6otxhu2NG0HXIWbdIYOt2gNYfFRLMmeNNzCYhcn20QfFQw+CvGCF1YHDkd6Ka8fhP5Lpd7siiceR8Lw0T4mAE8Z7a0ehP4so70dkKT0KPRpgX2D0H+/eh+jNK5V3u9xzROM9t4A9nd9kHsVlwKzCvCl8+5F24cg3ot4paYFfpZhsfFHxCM4KmFfIGkD3yWhD7k7R89Jeq4/4b7jNCPja4inNCmS1AZsiyx20vY9ETgFqbZ9Bji31sVT1Ub1biHMaPc3LfUi2r5EJTtXSh2DLBL+SYkIobX2daXUz5GQ+D+UUj7iSYwcRMsj3urvIPfIs6y1ryfurARlexqVUmsCf0ZyK55G3OFHur9Pu+2BUmpc1kHkVJVnSF7pvxmE/isZqj2vRERpC5kP3NLNdmN7kX7eeUZ7WxrtnWq0d8hAXDEb7R2CeD+OQ1aPtwL3R4ZZFfa/rtHePd9eZ937jzTjRjz1gNzPttr9C4YMTfzpNSXCzc6j82PgDKO9Hu+xXAFfJ7nwoR2ZFLtif2TxXGic1CE3+B0AgtB/GgkP7oRUMo4JQv+hbow5E86z/xSSgzTcPdYBpjstzV7DtS78AHgFeN9o7z6jvWgy3Bmp9owznwyC+M7LvTnpnsmhJBdpDRjcPTZNpuVj5PxOu5enLu6M9vZAWiTuiBil+wMvGu2lSRP1S5S1XT76A0qpPRGx7hbg29baxAV+hLV2KpIDW4cU1VyLRIgeQsTlv+eeO8tae3YlY8riafwZshrf21rrx547Syn1HeB2JL+irCq5nB7hZMSIb0BOjqjV2VEZ93M24lHemY52Y38BTujm+JYgOVl9GNIFZSwy9nnARUZ729TCm9JdjPaiz3M4MsnfhYSVfkNnD+4oZILcE6ng7c4x10bytUbM+WKInvPFEKYdtxKffDCUPQ77hIN/+gHXnz+WtoVqvrWqHTk/Dg5C/+OU/R0KXOZeVwecbLR3dRD6J3ZnnFXmWcSzEveKD8W1kOuCNUhO5xhCQX6eq9jtqo1qTzEF8WbEFxZDkEk/qZCp6hjtbYx4Owu/r+0Rr9ZkRBMx6btsIF0vMZEg9N8w2tsGMU7jPaVbEZ3Cgc6FSO/wwu90LhJ+/zcd4elCNCndYFwe5G9i+6tz+zifHhA6rxkZbMKktsQZiTyJo1Oej7ZnagWrlNodsak+AiZba98s533W2qlOS/sQpOI66nnegtgGN5a7rySyGI3bAncnGIzRQO9USt3rXpdTI4LQf9l5hH6KeCZeA36R1fByoSTPeZrWBZq7aGtV9q7d2OI3uxARM40miMiTcKfR3hrV0MMr6C3sISHZW3rQIL0LCQVExswPCo4bN3BGIXl43TIagbPoKHQBYMG8Om66sJGdD/iUPQ//hIk7fjnnsEnjT104X80D7i1hMI5BJpjCCXsEcLjR3h8SehrXiqsR43wYHUbVPODRMs/XZ4CDKPZchWTTzetJVib5Xj0CWK0Xx/FDig24YcC3jPbWRKp3WymuuJ9NBZW9znCchug11iPe4FbkOik6/8KWpiWQRel7urG5L6ZSfIVbVK4OfILcE9YC3gtC/4OCl01DihFPoMMMmoZclyDpJ0ci13tU8b9XEPrxQqCIZUnuFqOBKX2ky1F16F1PYnSfSUsniCIeaTmPRSilPGSB1gJsnTWMbK19C3H0VZ0sRuMydH3hzyAhqT6ndwlC/3U6i693Z19vAhWvShJ4HskP250OwzGqbEy6oY1BLsZUA8BorwHQpZLbncF4JR3dIixiAJ2LhGvqgL9Xo9OJ0d4GwNZ0Ng6Hkb4StYhkRnfZlITQvw3ho/8OZYXVF7Yut+Ki0x5oveuyhPfG2ZHkSr16JMWgTxiNrnPPNxEZCoMYjFdRvgbfq+499XTcD+chxuQL1b9X9ZIAACAASURBVB2tELY0DUeMhI91Y/MHXb3ejSMpJWQOvfs7rEFyaslCpGHA/YhXpJ6O6uc2ZOxrGe01BaFf9sQJEIT+GUZ7f0I8qkMRCaRHC42bsKVpceBG5JxtB+aELU1H6sbmPtnu03nwL0K+ywb3dw4wzGjvQSRXtdWFqE8z2jsH6bzWEhNIP8lo71rEEz0H+L8ucsJLdeYZhnx/ZReQ9WV6WacxqkDeTimlCyuolVKLIRJSrUhUpEuUUt8DbkJyEcv2MPYWWYzGj5E8mlKMR1ZOOTmJBKFvnWTGbkgag0UukDNJ75maGD5wUjHX4SQPjPaeRcKtSUndmyIGY2SoRpWI5wKnIhPbAqO9vYPQf6yCj1bIJiQHSBpIrgqdh+SedJe3EW9tJ9rbFIsv1f4y8HPd2JwqAh3zNKR5amyJ52qCW9h01au3CKO9MxCv91Bk4rZIN4aLgYuSvC7unNsPOVcfBv6cxTsTtjQdjnR3ABgatjQ9AeyjG5tLha5eQMJKW9CxEFmAVBnfVe6xq8BjSHekeA7pcKRb0iKjvc2QlIbd6cgVHYXoN/7EaO/HQej/hgwEof8MYsR3wmhvPPC9qx4bvv/KTQuW1/orQ3UEcEvY0vTf7Zdf/wVkAbc/8hv/Hng45bfdFrgAMejfRYp3qvr9OpWIX1Mcxo8konZEPIlRtWzULebtpP0Fof8aEk3qkiD05xntPY4YmXEUcj8eEEZjb3oarbVvKKUeQbQaj0bO/4ipyJxzVaFGY1TdbK3t5IhTSh2IFLu8gxiMfa6ZRhaj8THgu0qpfay1t8efVEp9GzEEbq3W4HLKw2hvApITtxC4LQj9f/fw8YYhRt4RyAUxHTi+XC+CW0HfTUGFn9HeKsB5FN9MPybBy+iKA6ICheg83gx4xlW9xj13uyfsOyIyJBcD7nPv/6icz5LC2yR7huYhHpF9Ec+mQsZ+XhD61ciXOwf5Tgs/57xFC/Vto8e/lup5dtpuFwKrGu21IGFun+R2oAuQibdf4yrYf0pxqsBIJG2hyLg32tsF8XRpxDNzBPC40d7u5VSWhy1N2yD5h4W/z2SkJdx2ae9zC61dkPDwYe7YtyHnTW/KH10KfB85L6Jrbi7SKeozN9aPgL2N9jZEckCjz1qHGOfTjPbuCUL/v90ZiNHeEcDFY1ZcOGTsKguH6mL/Zz2S3/0+8p1F/eP3RPLEDovtzyAFYdH5sDZws9FeQxD6v+vOWGP8hPT7UDTufY32srZdXBW5x22DVFfPRoSmr4kVLl7hXpMkm9bd3L4+Qy9XT4PUDDwD/FoptQ1iyH8Lub6bkUVTIZGh/9V3rpSajBiMGplTD1aq6Cf5wlp7SdVHn4EsRuPZOKNQKXU08qE+QJIst0KS+WfTz6UO+htGe5chq9Koy8cPjfZODUK/J0+sO5AE+OgGux3wvNHe2rGcnCxcgVSmfhOZuFsRj5aX4snZBclfKjyHo3DPXhRLE8xz++vqnNeInEd3vr/HkDBdQ+x4bcjK84fIan8xxFOVSbrFaO9biIG9AbIinQb4Qeg/Ek2myHdYhxiRqUVQRnu7I4ZsNJE1uvfXIS3KbkY8cJEn7oL+WJiUwJ4kT5wWuc918oYZ7dUjfWHjRUyTkfOtHM3GH1NsMAwDtghbmlbQjc2p2qnOOPwFKa0OXfrFN5Hq5WeD0M+UdF8OQeh/aLS3L7KgKEzuT3IURLIecULk2q24SYDLt/0VUL/M2EUsWqQY3lB0i9DzW9W6SMV74Xc+EjHKrgpCvzD94AKKFxAjgAuN9m6tYq5fkpB+HIXcG8oyGo32zgZ+hHzfhVbGRUiE5SCAsKWp4ZYXhtoDJ6zdFrar+LnfDnzTaO99pMvMGUHo95Wc3uz0ss3ovI2bIHbSFMRj/AGy0JpqrU2rhC9kFTrSPw5Jec07dG9u6jZlG43W2v8opbZFJpGJ7mHpOElnAgdWovuTUxnOw3gIHTfFqNPH+UZ7fhkC3pUcc006G4zRcesR46Si5FvXS3VbZBKeiCQA/6FE27HVKU7KB5nI10jY/nvkxtrVOd+A5O9WTBD6odHeJMTIiK6TN4EDgtCPpEfuSXu/8xocjaR7PIV4Cz53z30LMUqj33wp5LNdb7R3AXLTWgoxKucjxtFyRntetI8YSd7dEYhxOwZ40u2jHvhjEPpvlPk19HVKTStJz01Mee1IJPRZjtG4Qsr2hUjOWkXXq9HeGkhe7hhk8h/uFo5Vrap2EliRwRjd95cHnjXaexKJClzlwslpkjCW0l0tymH7aB/vzKxn6LDEn3Lhv18Y+TGwZsJzIxC5or8CpznjKE0MeQxyT2h1mp6HIw6S14DfBqFfsh1rAo8j965S96GPKDPNy0ibwahQKM5IpH3jOQ+//9LawO/HrLCo/WfXvG3PP2oVFi1QbdaqaBx1SMEVyMJxC6O9HYLQf7KccfQ1aiGpY619D9HfLee1RS5Ea+2NyAK+T5NJ3Nta+wKwtlJqM0RkdjRSbv4Pa+3TPTC+nNJEk3mcEFlhX90Dx1wHmeTiq/LhSPuvinGr+cfcA6O9NYz2rkPCKV8iq7ZLXbjlJSRUGl8xzyahf2cQ+jON9k5AQjalzvs5VKGfsPMebm20tyQwrMBY/ApnHK6CfLZXneE8EcmVG4p4obZBvMcbu0XABSSHt6Jw3JpIfl/ha7ZAQnLbJ7xv1ZSPsCRQ78KNmbsG9APuRASO4+eCImbQO6HlSaS35SypnVZAgFRSxiWn6igzLy2O8zD+CfkdC4O05xjtvRiE/hOV7DeFvZDzsnDCU8j3sgNy3/mO0d6pSDTiZIq/3zq6L5ezEGeQzp1Vx51XLMueh39Mw8ivDIU2YM7N0xofQu5JSRJfI5FrazOjve2Q/NCk6tdZwDyXy/p3ZFHagKiE/MBob3tnJJfLecj3OIrk+9BC4KgMns2DSG7CENG20przt0OiESMANpsyi5uefY0/37nEkJumjWXRgqLYfpTvfRHdvKfXjH6iw9gfKdtoVEpNAmZZa/9prU1MTM7pdRYiN+r4VR9S/kSWlddJvgkvQAy5qmC0tzzSkmxx5PMtgaQ+jEfka/6M5IqsS0cYbCESEkj04gWhf7WrtE3L71uI5El2txCmkC+APY32jkImitsRHbU7kIT7KOzb6kLLP6OzcdKATNTnIKvYDUocaySwD8W5iMOASUZ7yyeEwt9AcqA6MWJU+8Ibn32tKoLjfZEg9F8z2jsT8cxGna0scFyCh/5aZKJP+j7mIsVY5TANKaIZTcdiZy7wU93YHBfSL5eNEM9Q/B7QAByDtFjEaK8REZTfEokKXRyE/ivRi4321kI+x8bIwulq4OxYbucKlM7H0+75XyAeyJ/Rka4UIt/z95MWUBl5kILPe/O0Rt77Tz3eUR+FK49b8MnQYfYB4KwZL45sRXQO04iMo2nIIuJkOt/b5iLdUqzR3vmIBz86B4a5x7XAOkZ6nY8H/lsq3SQI/XecusKdJHfPaUPubeUSSRGlsstBn6xD7PxYakwbOx/0qX3n9XoV3JHWRIz1Moyjb9Gd9hM5JcnSe3o64prP6TvcRrJxmHk1H7Y0lXUuuGq9v9A538YiBteVzvNREqO9BqO9U4z2XjPa+7fR3kmuuKaQ44lpDrr/H2i0N9Z5G7cCLkdCOV8iVaZXkC5tAyILkiRvEyIyLTtXWavsEqQ6fGsk5+wiJGdobTo+W+StuZpk3b0hwB5Ge9Mp7VWA9Gt6EaLTFucUsJ0MluEN7Rx2+vtDRy/V3mtdT9Iw2lNGe/XlnFdZCUJ/GrLoOAUpUGgKQr9TFbvR3jqIIZ7kZVyIpOv8sZzj6cbm94H1EUmgmUio0tONzZmqiWMsQXI1u8L93ns37r7GsPrwzSFDw1OAzZS2ByllX3AeNoz2vo14OiciRsgySMgzrhv6LGJIdYVy+zsK8eyfihhkqweh3+1CySD0ZyNGfCswB1Tr9LuXnH+UWeu04SvPXE43Nh+iG5vfDUL/E/e6uYjHMI0JSM/qaAEHcj85C8nvBfGkJi0a1nRpIS1IisAbRnv3GO2leaUJQv8dOqd2FdIGbFhirHFKSS61AR/uuN+nn1lbnF9aN8SqxUaXrN/qTjFgTRkoHWH6IlnC059Q3FYup0YY7S2HeNVORdT8Q/eoA/brQq8L+MpQ/BEyYS4ZtjQ1A8frxuZSTdFBwp8XI4USw4D/IB7BN4DPnPbhJSmyFhpZSW9AhwF0NrCD0Z4peM9Ekj2a85EQ+QdB6M822rsS8bZMoiPX9pdGewcEoZ9U5fsvJPcq8hSATCp3B6Ff1SIuF34+nM4pBKWMn3rSc+0WR4zkrpiPnANJ310neYcPX1y3/pBTl9jo2WDx2e/OrG+YO6eOZccuYv8ftbDdXp8PATYMW5o2RCbQHyKekX8AF+nG5h7NbXRG4rGIp2hJ4EOjvZuQJPN1kLZ05yD5nhXPAE6up1Tu31YlnvtDEPqZOi05w/HYLO/pgudJ/q1bcXI8K6654OF/PTuywYZy6tlQKaBeKfsHlw5xG8Xn5XBgW6O98UHoR+fNo8iCZ0NKL16GIzmaIIbj34AtK/md3HmwG1LtPBS4BVGIeNBobwWkeK4BeDAI/ffi7w9C/wF3r5yGCGGnUShIvghZGD9csG0OyZJgQ5Hfs4GO72R7ZGGwnzt2E/BGzAOZlrM4hPT2gUmsVeK5mcCUc3+w6k0//e07auECTV2dZeTi4oazobIvPrkYJN+T5iKh9P5JmLsae4osRuPjiKRJTg0x2tsE8W6sjlzszyI5axshN7v7yjEYHecgIatoVdwE3BW2NE3Rjc1Ppb3JiWj/wIVTd6Vza7GlEY/dEORGHWd7pF9w4aQzApEn2MJo72lEKPg/blv8HB2G0ywz2jsPMWbiq+g64HdGe88hBvFuyILnNcQIiCYvi4Tbz0WKVqrN5mRL+ldIOHsUxbma5XjaWhFph1MRb+uwgu0/LAw1hi1Na/7uohVfmn7PkiMWzlcoBcOGW3Y+8BO22+urOStEfq/TkO94KGI47h+2NE3Wjc1/y/DZsnIc8rtE5+ZYRCInYiVk4TKa5POsWnxM8m+4ABEGLxujvSZkkn+1WgVFbuF0EqL9WI94y1qRwqvrw5amse/MWHeNyGAsxFpGIyklaWkICrlWZ7hjha5Y7QQkl64e+V2SqtAjGhAjc0tkDsnK1YhEVXQeTAT2cRJEyyK521sBxzqP3+8SjNNWpBtTGvEvZ6jb75bA50Z730E8pueT7MmPG9D1SG5nO+LpXIAUJ90LHOiuw19TnCfbjhiXr8FXRW/nI9/fe8DUBN3IUl7Ji4A1//rw4hMO32otPv1QfqZ1Nmnl2AveQ6EefHtGw8bI/bceuV+0IQvPC+nPucy5zdhjKFumm1YpNQ54Drl4zu6qcXZOZ5QSjfru9Ll0UhP/ofOquA25oYwrRysuImxpakBWu0k5So/pxuZtSoxjJUTAdEc6BHzjfAEsE4R+uwvxTUOMW0uHkG0hFgkvr0GHVE3U8ziiDTHyJiH5Qw+njD9iFh05gWnMB1YOUtrpdQejve2REF+8rVoai5Bcp70pL3Xkf4gI8bru75lB6P+f0d5YJBwYJfj/Mi5Y/uKdG71yxgGrrbtgfufDKGU5+rz/ssuBn4FMtjNJnpie043NE8r8XJlw3qWPkQVIV8xCzrMeuR85qZ3/Id7OwvO8FVirHL1BIx2L7kSUARYiBvjDwN5JepCx945BPGQbIQVeVybJWhntbYpU3I9BcnpvDEK/NWxpmnzQZuMf/eDt4VlSkSLagG8EoV9UWFZw3GMQAyMqjkvyei5CqpQzGfdOS/N5io2yuYgH/3JkgVVXsH1aEPpTY/sZTpnyNSnMQu51WbRU2yhuGToPqS4/0Y3rFMSTvgD5DP8Ftg9C/12Xez2dzve3VuCEIPSviTYY7T2DyOokcQSSr3xMYTRcacvQYZaFC9SxWHUV0klpWeS7no9EcbrzfX1FNea9So63/fpdi3g8/JI0jeqtsQ0UshiN1yOVmROR0NBLSB5HfAfWWluVFnYDiSoZjT9B8mziFdOzge8Eof9I7PUbIl1QhiGhqiejVXjY0rQq8ArJuVof6Mbm5VPGMBIx3MaQ7qGADhmRJZCQ1iiyi8cudI/C3MZIb3E64g0oNRm20bU3fS4iTF5uMUPZGO0NQYy5Rrr+7BZJNwgRT2s5PBaEfinjvgnxQE1GJoPrgVO/d2LL6o/eueTMD98bppKGNWRoyKGnfbBo852+fG7pxkUT6+oSxx4CQ3Rjc9WTg5yhNpfyDOd5yH1pLpIz+hnwYjXzUl3hwn2I4Rgi59W+8eutxPt/gxRfFV638xBR7J/EXlsXLf5c8dRldHwPi5Df8WLgLSSqUDKUGbY0rXzfDUv/59pzxg5dMC9zXVMILB6E/lynAnA84rX/BEk/ecCNcwnEqz4JCUfH7ymzgcOD0C9qClEKo73jELWA+P3OIvPPuhQvCOcBy7m8x2g/itK+p7T8woi5iD5eVx3RCkkqUAQx/EZF56fR3lJIhfInFJy3RnuPInnQ8XF9Boxxi/F9EYmWtMLEvZCiwR1TxnhxEPonZfhMmamZ0bje6V2+9uGXJRspNxqzkSU8fVDBvxvdIwlLlfoe5xQxjmSJHY1It3yF0d6Pka4tw93zhwAPGe19Dqw2cvF1n7jrtX8nCM5jkby/NPZGPGddzUCzkTyg8yijwi+FYcjYF9CxYo/+mjL2We75PcTpKo5BEsvnAUOrUOXZjniJbkAMjjgWMQJmIwLJN1Fmf1Jk8rkw7UmX7/U84tWNWrn9GNjv9svGfBKGJBqMAG2LNNefP5arzlp++btee0WNGp04387tCYPRsQBZmI4t47XtSPjy58gCow5430mhvF3OwVwRVhik9B0PQv+fRjoWrY+cky+mvTZh3wqpeo9ftw2It+wn7jXHINXGyxrtvYOcDz+ls+Ex1D1+hvz+Vxjt7ROE/ldFb26hsrMb6xuw/l0PvvfSg+801+/04O+WHhK2Q4ZLcS4iG/Uk8CJyz48+x6ZGe+cGoX8+HYVcLyGGbaERFiLXU6ouaQk+Jz01oFRY/OsUqHu46ueFJBtX0PUXUo/ce9NYgPxOheNJW/CMcPtqdmP7jILcSaO9A5G0jDRNzxHA0q4a/lrSP9MCROJpzxLjztRUoF+RF7r0GFmMxqSqzpze5S+I0TYqtl0hoV3gq/DxVDpPVCORLg3tQN3cWUMm3n7Zsov2OfbjVqU6QiDWMj9s58wSLp6vJxw/TqSjtojyvH2lGJLy/hAxuNIS8mchN9QkIzu+/9MQj2jUUQZgkdHem4hkybbI57kRWZ13GbpxEib3I/p5SeP/N3BYEPrPFrxnc5K7aMRpRSadq432ZiK5TnGd1BOQ3zw+IS7f3qaXowsWLdDtwJg/3rQ0exz2CfUjOm7C7W0srBvCVWWMsyLcJP9TpBK+VPoByMJkGvI5o99ujSWWXfRI2/tNv9CaIcADSd1WnCf2WiRXOzTaux/4QRD6HztDbnXknIgKvb6G5M9t6Iyz3yPewtYS41Okn4ORR+5EpBgs+v8qFBuMhWg6rsHbjPZWCEL/C+cNjHKCR+HCtcfuMG7y5Y+8/r9vbD3r0HO+v8rwRQvL9jhGfcZ/gEQN4veTM4z2vkBy59rc64ciOcdj3Wf/N+KVrSTceQ+xzjwF43qXjmKbQhqAy432JsSO+Qek01NX3uskD+F85LsckzIWH7kvrkd5FvnfjPa+WVBgBIDR3v5IyL3UOR8iqT9TSb9XLAK+HUiv6ceQgsX4uEIGsmxe77cRHDRk6QjT5xpnD0LuAE6nc+XvPODxWN7RjqSHY6IZo+HGX4ytGzEyfHqXgz9d24Ys99aMeq46a4XhLz8z6i/g/R2ZjPdEwiczkRVwOefBMDq6qnTHYCxFO6KnaOiYzDTyue9DDMHnSrw/RFbjnyOr+vhEMRyRxVm7YNvpwBSjvZKVoEZ7dUgnl2VIr0z8VcxgnIKkEJQz6TTQode4EjDRaG8vxLM4202WSUVEEeVYDUPg/9s77zg7yqrxf89NQiqEIC0QJIBAUF+6CEGl6KUL6Ou+vKhAkCIoTX1Fikqo+kNEkaJIC4IKrAVslCWILVQBadKJEEIJAUIgfe/5/XGeyU5mZ+7ce/e23T3fz2c+szPztDn73Jkz53mecxh2zXnjWWvCUnbcax5LFwvDhivPPTby+c22WZCMpVqWYqFjDGYZPQjrH3diztrvTCpdwfK3NSu+FLOGEHuNeHxk7zeHnHjhixujXBjyXVB6ZZMTC2s/dWGsjlUxq3L0sTAEs9D9pVjoOABTBKKQb/OxBTdR/OSIjbGIG9sn51QGpXIvbO7tK5jfwjgKPFa0GOrfpPeQbqVzEEvAxcVCxwRMWVwv1sYxwMhnHx118e7rbLFXYYjeXermPHorP1lDqYL9xr5B+sfZUmzleVJ5iSKLKPa8qGY18HLCIp89sJjQUR2KKX/lFq69D5uWE59y8iKV/bYK2Edv3LPCXzCr3dn0VugEs3QXKiwf7H99Dr2tgGnlx1kEXBSCAKxD9u9YsY/G2+lR5pNtiz4IBiTuUqdxVDSnUUTeiykOCtwXwuU4VVCvuR1hDsy3sPkqi7DVhT/osti0UZpDsC/0PIsg2CrLWdhk6rThnuiFopiC+lvsod3qeSDvYHOaxmMv+3cxx9n/ic0L2g6z9qX5J1yGPeyvJt+alax3v+TCkoiw6OEubHiwHNdiFoCDsJfyJKrzm5pEsf9VNzY/Ks3hczX8g1jovPesvZQJGy3ipeeG8/rLK/2oq9R5fKUFBavdDGxBTVIRXIS9kDfAFJ4Hw7lPUH4BUypjV1vGNfc9nhaLeCGwVWHtp54MbToWc0Kd/N8vJXtxVxrvAId1lTpviE4ES/99mEJaznK8jDA3lL79r7op/yGwDHOHtT69rZ6LMavd6phi3I0pTQCf7rJ45j/HfFUm27gUk1Peh+HL2GKzmsIHFi1837GYIncxNj0mL4LOo8C2XaXOxcHN15ukL8BLoxTSP4dZoq8M587DpptE02b6wutdpc7lz6XwG+mmfL9bhi2EubhY6DgCU9iz/EEuxOb4HoF5Ikgra07YLscWWNV9MVmr5jTuMemkvKTc8oSFcfc5jdWRawUSkfOwr5ZIsCoiP1DVrze0ZU4qYQ7MV8KWxe+oPITgcMy5bdYLOu6AehSwP41VGLuBV0HHgmQ6yMXa/QS2AjV1qVxXqfPeMHybpjQOIX3YJo+RmBUvK2rMBeQrjIuxhQzfwuYZlrvPShF6VpunLmKKEVn2spTleSRi8c59ZRhzX1neRfKG/JNshw3fJRWoaEh539i5XaosewUm7zGPUikK8LICwzDFJ1pZ+37S779aRXUM5s/wN5gPyUnYUHOeE3aonxU+z3I8BFPK0+a/Dccsg2tgSvvumGX117FFNj/CfLMm76lAZcrTeMzlTSXxuVegWOjYH5vfGSlUX8FGXPKYBPw9TPkYSmUf0BEFbOX+E9h85JWxj4MLsP5ZLipTpbwGEFwYHY0p7G9Q3mPAUMwH7fXY1IjjsJGQtP//MszQM5F0S/JQ7P8yHvt42rNY6Ni7zoENWkdpYNxGO1L2oSUiB2J+8BT7AQnmZ+yrIvKAqlb9EHDqS/iK7gAOwf5PV2JWnUqVoXWqSAum4ORZNvrCEGDMjnu+xb3Tx7J0SeJZJwr2YRgtCrihWOgYV2bO1LOYFTXZXsEslNU+XQSzzPYiDEsfXkEZy7AX4UNUr4D1hcha/Fns/34WvV3JgL0ks/rEIkzhrYYPVJm+ZoYMU4KxIUmBFZXW+zFFoBplIo3FmJL1PPbiH0X9fhuL6QmV2VfLVtaCCTC5vIhZ3ldwyl8sdOyHPVPS+mk19/lJqlQai4WO1THlKKmsfpbsIfWIocC22KK+z+WkzWJbbEFW9MxL9qFa6QYeLxY6bsHckI3Efm+VWGKHhjaVsAU0czB/ksn7E+yDdP2Ua0lGYSvft6d8hJn+gw9PN4y8znQ41pE/oaofUNX3Y1+iJXyFdMsJQxo3YHN39sTmUF2NzY1bUiZrnFqshg2NSTz2PUtXOfrM2aPHrNrN0GHxqZnKiFG9pmqOAC4oFjrWKRY6Vi4WOt5fLHSsDMvnlV2AvXzTEKp/mRSASaHsJPuRL883MGvtrjRXYQRTGr/RVeq8qavU+WNsbttVKenKzc/qxvpYNTxB9cp5Tdxz+ypI+n90EfCb2PF1mEW1HvO6DsXmxVbiVaAahmGWor7KrpLf+FgspvPiYqHjW8VCRyH4fvwtFgmlr6MLC4uFjk2K1YWD/BTp8hxWRXs2pjan4mAK4jhM4R5JfRRGsHv6NPYuHUXPvVRieY6mMgwN+TejZ+FhxBJsisoEKrN4g8l04ATvUM3fnJrIe2FuDtykqn+OTqjq7djE5HqY6J0aKBY6xgUfbudgQ2Lx4c3RmGWtnGWh3mjY5mFDn7Pow8t4/PpLeP6JEex2wBtsuuWCYDmyudyL3k19Jx8Z6nwLW/wyp1jomIUpi3eHc/Wcr3MScEvKC/DQCvKOxhaEnF3H9lRKAfhesSfOt1KZA+2IErB3mnPpHO7CFlKVdWRdD+a8tBJXn7s2ixYKy5ZCqRuWLWUp8NN4BJsQ1ehDVBnVJYVIsWjElI0C9VdE8xiG+YKdBtxC/e7rQGy+6sww17gSxlO7m5w41cxZbhZ9tRyDKY6RG6S4PBZjxp5qrOjdwJbFQsd2VSr27Ul3KX9zaiKv444jEa828AQ2ydtpMsVCx5nAXGxC+Elkz4erehFBH5CwRcNzE+jDi+7pf43k7CMncsNFa/LYfaPDR2HucyyyGo7BXuTRiuiVsC/oal1+vFvmWgH4ODYsFGdiBeVGq7IrtQDUmxFAsVjo2Bzz07ZfFXlL9KyMrZgw3PljmvQh8+ufrMlxe21MO6XPLwAAH6hJREFU5yVr8utL1+D0L2xwR2Htp3rNAQ7K72XYkP1Apto3ZAFboFXpwpFKGIk9G94L3FW0EHl5pPk2dfJZGVtBXg0jsMWVdwA3ZYyk9B+0lL85NZGnNBZIt9BEq+bqhohMEJErRWS2iCwWkZki8kMRqerBISKrhXwzQzmzQ7mZUTbqVXejCcNF36T1K5cbSnd3gUULhmCL2qKtTwyn+qGlShannJg4fq7CsqM4r61iE8wdR66/xgRDgauKhY4bi4WOfcN82lzCiv/LaGK//c+TI5n2/8Zz+VnrdN87fZU/pbRpw2Kh4/tku5MZSNTDqlVPCsDfghumVIqFjv/FVkw7zUGwZ9Jo7IO4krnZ7YsPTzeMSh4mDZeuiGwE/BMb3rsXcyXwHBa26i4RqWgILaS7K+R7NpRzbyj3nyKyYaPqbhJntLoB/ZhGKGnJqA0/qiJvK1/kS6ndijQEs07eAPyqwqGsc2ndh84Q7FmwnGKh41LMYfdXyY684TSWYViIwF4ULXb6VTR3WN7pYRTmqqf/UtL8zamJSl5cU0WkO75hQdZJng9bLb64LsEm5R+nqvur6kmquiumwG1K5fO/zsGsKOer6sdDOftjCuCaoZ5G1d0MVs9P4jSRvyeOF9OkBR995EL6Pql/OLZQ4awK0m7ex7r6ytWRVTS4ODmSAW6t7yfsm3G+g+YvEnNWpH9b393S2DAqURqlyq0qC0qw9O2GhZ66OHH5NGxu2UEiZX32ISJjsHk472ITueNchEUm2D1ubaxX3U3kmVY3wFmBkxPH2zP4lJFvFAsdac6D4zybc73RrIy5FAH7XTvtwcoZ5/dqaiucNDYtFjrqOae1ubjS2DDKKniqWqhlq7INkTPf21RXnJ2qqvOxyBSjsBdyObbHvo7+EfLFy4l8WsXrq2fdzWLH/CROE/lt4rh/zwOqjSHAmbEV2Wls06zGZDCMHiv9B1vZEGcFshYguWeO1lMAzm91I2qmuzt/c2qiHSZIbxr2T2VcfzrsN2lAOX2qW0SmiohWsuW0vVJ8eLq9SLoOyVxsNcDJi0KTZVFqFlEYQ2hcLHSneh7NOO//o/ag2OoG1IxbGhtGOyiNY8N+Xsb16Hyei59ayqlX3c2inBsYp/m8lTiuNlLKQKGARabI4tpmNSSDhV2lztnh75da2hInQrHwdWlkheh0mktq5Kt+gSuNDaMdlEanco5vdQOcFUjOvRqM0wcWA1cGZ9lZnEj1vgLrSdwX5Zda1gonzqVdpc7pGde+2NSWOFl8vdUNqBlfPd0w2kFpjKx5YzOuR+eTVp16lNOnulV1qqpKJVtO2yuiq9T5M6CrHmUFlmHzivryC6rWaXZa/mWY8tGfPK5e0VXqfCR+oqvU+Ta2gn+wsARz2t3LcXac4Nx7bVpj5ftDV6lz+W+mq9R5B9ZmpzUsAr7QVeo8OitBV6nzTSxWdT2jODmVo8CpXaXOGbkp2xTVUu7m1EY7zB15Muyz5ixuHPZZ8w77Uk696m4aXaXO3YqFjrHYJOWF2HytBdgK8GXYPMwS8L/YIp57sZf7JCxk3B1YmMFru0qdfw8OdtfBXupbY6vMP4wp1POBF4C3Q10fwsJNFbHwa1dgER4ew75KD8Pc0JwZ2rQN8Fqo+wVgq5DvMcyx9CPYsOYHsegP92OLFvYA3gS2xWT/IvBqaNtqwGexyC8LMB+bW4Z2RM6C/xDucyvsxTMCU0qHBZkcH+7tkVDGWti8vNeDLJYBGwDXYEr6heG+52IvvTO7Sp2pT52uUuepxULHN4MMotjOBeCQIOPvhvLXDXU9H+T9L+DhcB87h7ZvhjnhHoIpXKOD/F7H+uwY7P/+IawvfzjI/x5gnyD/+0O6McADQaZgPiWfAT6POfN9NMikhH0svQHcF+rZLbTvQawP3RfuYV5XqbOi0IBdpc45xOZ8BufNO2FTLrrDvb+K+dPcCngZi7CzEPsdPoT9X9cHDg73+W6QzXDMt+rC0N4vYX3mkK5SZ6/FFl2lzi8VCx1fxfw0CrA39n+dgfWXdbAX58+CTHcJ9cwK970h1mcO7Cp1PlksdByPzW99GbM2vxzkuAyLzPFAyDsq1PV34K9YX94C+wC5p1jo+DbmL/atIIvrQr1PYv+/EcBHsd/GPiHNqCC7XbD/50FBzsXQjs2xBYK7hnJexCJ6rYv1x02w/jIZ6wNbYL+zI0IdF2P97WnsmfAB7HewBPtNPxHa9UGs766H/a7Ghrafi62eHx3yPB0+IsrSVer8Q7HQMRx7Vo3CfjfDsTjS64T2dGN9Euw3tib2PFkdi3a0Q5BhCVNC1wt5dgzlSJDdKtizYY1Q1uQgg6XAv+n5PSzB+thW9PSVyKfha6F93VifeS20aVaQ1xzs97gQ+CH2XJmETX06NaR5JLRlJax/PBbaehL2v3sw3MMToV2/x/6/v8T6xCKsT8wO9T+APRv2w34rN2H/wyHYb2tD7Pf0/ZB/YijjN5X+rtsWDxPYMERbPLYf3N48g738NoqvYhaRlbEHnwBrqmrmEFhwufMa9oAYH19BLSIF7ME1MdTxXD3rrvA+FaBeVkfHcRzHaWea/d6L6tt9lUNz09769lWAv5OrpeXD06r6LHAbptB9OXH5dOwL9Zq40iYik0RkUqKcdzDL0Gh6+2k8JpR/a6Qw1lq34ziO4zhtjC+EaRgttzTCcovfDGx44SbM9B4NCz0FTFbVubH0qV8vIeTfDGzI5Q5saHYzzDz/Wijn2USequruwz26pdFxHMcZNLTK0rjb6INz09727s8AfydXS8stjbDc4rctMA1T2L4GbARcAGxfqdIW0u2Azdd6Xyjnw9i8sm2SCmM963Ycx3Ecpw1ogaVRRCaIyJUiMltEFovITBH5oYiMq7Kc1UK+maGc2aHctvAD3BaWxsGAWxodx3GcwUTLLI0jPp+b9rZF5j62Hm1LGbF8Alsctwu2iGnHSgxQKaOl92ELpqLR0h3iU+xaQTusnnYcx3Ecx6kL2vwwgZdgCuNxqnphdFJEzsdckp0NHFVBOedgCuP5qvq1WDnHYaOfl2DeRVqGWxqbhFsaHcdxnMFEqyyNxaEH5KbtWnY90Pe2NdEDzHOYi6SNWmltdEtjk6ljHGrHcRzHcRJECmElVPlOPl1VpybO7RL2t2nCa7iqzheRf2C+brcHsqIgEa6PDOXMj19Q1ZKI3AocGeprmdLYFgthHMdxHMdx+iGbhn1WEJCnwz4riEi9y2kobmlsEgNxWDr+hTYQ768euIzK4/LJx2VUHpdPPoNFRtXem4hMBU7rY7VRuOF5Gdej86s2qZyG4kqj4ziO4ziDjjDUPLXFzehX+PC04ziO4zhObUQWwLEZ16PzbzWpnIbiSqPjOI7jOE5tPBn2WXMNNw77rLmK9S6nobjLHadmBss8mb7gMiqPyycfl1F5XD75uIwaRxNd7jwLTKTFLnfc0ug4juM4jlMDIRTxbZhC9+XE5dOB0cA1cYVRRCaJyKREOe8A14T0UxPlHBPKv7XVEWHc0ujUjH+95uMyKo/LJx+XUXlcPvm4jBpLShjBfwMfxnwqPgVMjocRzHJ6nhJG8F5gM3rCCE4OSmrLcKXRqRl/EOXjMiqPyycfl1F5XD75uIwaj4isB5yBhfl7DzYs/VvMIfibibSZkXJEZDXMDdD+wHhgLnAz8G1VndXIe6gEVxqdmvEHUT4uo/K4fPJxGZXH5ZOPy8ipFz6n0XEcx3Ecx8nFlUbHcRzHcRwnF48I4/SF01vdgH6Ay6g8Lp98XEblcfnk4zJy6oLPaXQcx3Ecx3Fy8eFpx3Ecx3EcJxdXGh3HcRzHcZxcXGl0HMdxHMdxcnGl0XEcx3Ecx8nFlcZBgIh8RkQuFJG/icjbIqIicm1G2vVE5BIRuUdEXhGRxSIyO+Q9VESGpeT5mIhcIyKPishcEVkkIs+LyO9E5ONl2jVSRE4XkSdDntdE5AYR2aye959Ho+WTUsbwICsVkUwP/yKymoj8UERmxuq5UkQm9OV+a6EJfWhKKDNrOyqjrkHVh0RkrIicISIPi8g7oa5HReTSDLm2hXxCWxrdh2bm9CEVkW+l5GsLGTWjD4nImiJybugz88We1/8Uka+LyMoZedpCPk574KunBwEi8hCwBfAOMAuYBPxcVT+fknZnLHbmPcBzwBtYSKQ9gfWAPwO7qeqyWJ6pwBEhzyzgXeC9wL7AGOAsVV3hYS0iw4HpwI7A/ViczfWADmAJsKuq3lOP+8+j0fJJKeP7wJGYbF5S1V5KoPSOQXpfaFcUg3SHZgaub0IfmgJcFfI9lNKEP6jq/Yl6BlUfEpFJwG3AusDtmJyGAROxGLfrqeo7sfRtI5/Qnkb3oROAVdOqBk7BXMx9KN6P2klGTZDPxJB+TeBO7H5HALthz5mHge1VdWEsT9vIx2kTVNW3Ab5hL5SNsYfnzoAC12akXQkopJwfhj2IFPifxLURGWWtC7wKdAPjE9dODmV1xuvDlCIFHktrR3+UTyLdzkAJOCqknZWR7tJw/fuJ88eF87cMsD40JZyfUkWbBk0fAkYBTwFvYi/2ZN6hBCNAO8qnGTIqU+/uIf0Dg7wPXRzOn5Y4PwRTDBU4uF3l41t7bD48PQhQ1T+r6tMafu05aZeoainl/FLgxnC4ceLaooyyXsKsZQVgw+i8iAimNAGcGK9PVW8C/ga8H9gpr731oNHyiRCRVYBpwHRV/UlWHSIyBjgIs9hOTVy+CPgPsLuIbEiTaJaMKmUQ9qGjwrmTVfXulLzL4nW3m3xCva3qQ0eG/aXxk+0moybIJ3pe/C6Rpxv4YzhcIzrfbvJx2gNXGp2KEJEhwF7h8OEK86wJfBhYDDwZu7QRNnz9lKo+n5L15rDftbbWNp8K5fMjYBxwWE5x2wMjgX+o6vz4hfDgvjUc7lJba1tDhTLaUkROEJGTROQgyZ6/Odj60Gcxy851IjJRRI4WkZNF5HNhKkOSAScfqP45JCJrAZ/Ehnx/kbg84GSUI5/Hwn7vRJ4CNqxdwoafIwacfJy+42EEnVREZHXgGGyoZA2gCLwP+IWq/j4jz7bAPli/moA9rMcCx6rq67Gkm4b9UxnVPx32m/TlHhpJtfIRkU8BhwCHq+oLOcX3e/lAbX0IOD5x3C0ilwMnJCza/V5GlconLGrYApiDzR0+hxWf3e+KyHGqemXsXL+XD9Tch+J8ARuynZb8AGMAyKhK+ZyLPZ/PFJFdgAewYe7dgLWxZ9ODsfT9Xj5O/XGl0clideC02LEC52ETyrPYNpFnPnCoql6TSDc27OdllBOdT5vU3i5ULJ9g7fgpcLOqXlFB2QNBPlBdH3oeOBZb6DELk8FHgO8AXwRWwaxtEQNBRpXKZzXsWf0eTB5nAFcCC4H9gR8Cl4vITFWNLEUDQT5Q23MIWD68eng4/GlKkoEgo4rlo6qvicj2WN/5FD0WQgUuwxZXxRkI8nHqjA9PO6mo6hOqKtjLan3gK9jcoL+KyGoZeX4S8ozE5rpcBfxMRDLn7/VXqpTPZSHd4QwiqpGRqv5FVS9S1adUdYGqvqyqndgQ/JvAgSKyRbPvoZFUIZ/oOT0EuFxVz1DVWao6N3yEnIJZmr7RxOY3hVqeQzE+gc3je0ATK+8HCtXIJ6ye/ivwX9gQ9lhgPHA08DngPhHZoGmNd/olrjQ6ZVHVblV9QVUvwCw+22OWjnJ5Fqnqv1X1eGzy+RdF5DOxJNEX6tjeuVc4/1Yfmt4U8uQjIgdjw/THq+rsCosdMPKB2vpQLO+LwJ/C4cdilwaMjCqQT9zS89uUIqJz26Xk6ffygZr7ULQAJs3KCANIRhXKZxqmMP63qt6sqm+r6iuqeilwKrAWK1otB4x8nPrhSqNTDdHE5537mCdaFJM1FyZa9Zc1l6ZdSbvXrcP+akk4Gg7n142di4Z5Bqp8oLY+NCfsR8fODVQZ9ZKPqi4AXgyHaS/oN8N+ZOzcQJUPVNCHwiK8/UhfABMxUGXUSz7BcfdOwBuqmraA6M9hv03s3ECVj9MHfE6jUw3rhn2m4+oK8zwLvABsIiIbpKzM2zPs76B/kXavd2FOvNM4DFgA/DIcLw77u7H5ajuKyMrxCfxhpeNu4TB60PcnaulDHw77uDPzwdSHwOabHQp8EHPQHOeDYR+XwUCVD1TWhw4lewFMxECVUZp8Vgr7VURkJVVdksgTudqJnx+o8nH6gFsanRUQka2D24bk+THABeHwj4lr2yXTh/Mb0TMhe3me4Icsmud4blCEojz7AR8FHgf+UuNtNIxq5aOq16vq4WlbSPJm7NzCkOcd4BrMsjY1UdUxWASQW7WJEWGqocY+tG1K+oKInAzsALwO3BJdG0x9KHAx5hLlJBGJ+9IbAZwdDqOPj34tH6hZRlGa+AKYS9PSQP+WUQ3PobnAvzFDUTI61wjgm+FweixPv5WP0zg8jOAgQET2x1ZZgrlW2B2z2vwtnHtdVf8vpL0RCxk1A/vKXICFjdoTWyU3A9hdVwxX9hYW2u5BbBhtKObja4/w94WqelyiTcOxL9TJWHiq6ZhPsFaE72qofMrUq1QeRvBeYDN6wghOVtVna7nfWmhCH1LgUeBfwEvYfKkdMSvaAuBTqnpbok2Dqg+JyLeB07H//++ARaGejUOej8fdErWTfEJ7mvI7E4t3fzu2AGab5PVE2raRURN+Y5/AFMmVMGv1DGxKw57YIppnsGhDc2N52kY+TpugbRCWxrfGbpi1SstsM2Np9wauxeapzAOWYi+p27GJ5UNTyj8O+AMWqWQBNsz6AhZ6avcy7RqFTdZ+OuSZE/K8fyDJp0y9SkYYwXB9Ncxq8B/sAf0y5i5jwgDsQ9/DLBazMWVoAfAEFgFnQ+9Dy/N+GlsB+3aQ02PYIobh7SyfJsvo+lDeFytsV1vIqBnyATbHRjFewJ4pC0MfOgdYtZ3l41t7bG5pdBzHcRzHcXLxOY2O4ziO4zhOLq40Oo7jOI7jOLm40ug4juM4juPk4kqj4ziO4ziOk4srjY7jOI7jOE4urjQ6juM4juM4ubjS6DiO4ziO4+TiSqPjDBJEZGcRURGZ2sdypoRyou2W/FyOUzki8miij+3c6jY5juNKo+OUJfHiqmSb0uo2N5GbsLB218ZPpiiV0TZfRB4QkVNEZFSyMBGZlibD2Plo6xaReSLyrIjcKCLHhLCLDUdENhaRb4jIHSLyoogsEZFXReQmEdmlwjKGx5SiWRlp7szpZyMS6adW0DdTw06KyD6hvnki8o6I3CMih+TcwyEicm9IPy/k36dM+iEi8hUReVhEForIGyLyJxGZnJHlEqxveVxjx2kjhra6AY7T5pyecu4ELDbyBcBbiWsPNbxF7cONqjqtzPV/ATeGvwtYPN1PAmcDe4jILqraXUV9N9Ej35WxWLsfxeJxny0ix+e0px6cCRwAPA78CXgD2BTYF9g3tOFHOWWcg8X6rYS0/gewLHF8Z5kyPglsDdycvCAixwAXAnMx5X8J8Blgmoj8l4ZYx4k85wFfA2YBl2GxjP8X+L2IHKuqFyXSC3BdKPdJLDTkapgc/yoi/62qN8XzqOolIe9UYKcy9+Y4TjNpdRxD33zrbxswE4sFO7HVbamy3TuHdk/tYzlTQjlTcq5PS7m2Khb3VoGdE9empZWbdT5cG4rF2l0Y0hzYYBlOAbZKOb8TpnAtBsbn/A9KwFGUiT2OKYFah/YOAV4MdW2euDYRi189N96XgXHAMyHPDok8k8P5Z4BxibLmhvImJvIcGPL8AxgRO/+hIK/XgJUz2j81ra/45ptvrdl8eNpxGkBseHG4iJwlIs+LyOIwpHqaiKyUkW9SGI6ND33+QkQ2TUm7iYh8V0TuF5E5ofz/iMhPRWRCFW0dISK/Cu29WEQa9lxQ1beA+8LhGnUob5mq/hT4Ujh1voiM7Gu5ZeqbpqoPppz/C6borYQpVr0QkVUwBXi6qv6kUW1MsBcwAbhbVR9OXPsCMBy4SFVnRidV9U3MGgqm3MaJjs8O6aI8M4GLQ3mHJvIcHfbfVNVFsTz3Addj/eAzVd2V4zgtwZVGx2ksN2Av599jw3KKWU9+HYbtliMiewAPAJ/DFKsfAtOBTwP3isjWibI/jb3EXwR+iQ0zPg4cDtwnIuvmNU5ExgFdoayTVfXLqlqq6U4rQETGYhamEtBL+eoDVwP/wYbAd61judWwNOyTQ8cRP8KseIdVWqCIHCAiJ4nIV0VkTxEZXmWbjgz7n6Zci+SUtpDp5kSamvKEuZeTgQXA36qox3GcNsTnNDpOY9kM+EBklRGRU4E/A/sAnweuCefHYYrfAuBjqvp4VICIfBC4G7gcm5sWcQ3wA1VdHK9QRHbDXsbfpMfK0wsRWT+kex9wkKr+vE932pstpWeldgFYC7vvscBxqvpMvSpS1ZKI/A2bK7gd8Md6lV0JQZYfx/5/f025/ingEOBwVX2hiqKvSxy/JiJfVtVfVdCmCcCewDzMopcksl4/lbygqi+LyLvABBEZpaoLRGQ0sC7wjqq+nFLe02G/SezcRtgQ+XOqmqZMp+VxHKdNcaXRcRrLmYlhvEUicjKmOH6BoDQCB2Pz/Y6JK4whz6Michlwgoi8P7quqi+lVaiqt4nIY8DuWY0SkS2xhRyjgT1VdXrNd5jNFmFL8kvgjgbUF8mjz8Pe1RCsfz/HhmZPjP+/w/W1MEvfzap6RYXF3gSch1lj52LK8CHYApTrRWRvVc1zdXQYprBdq6oLUq6PDft5GfnnYf1jLKYMV5IerB9XU0cyj+M4bYorjY7TWNJchvwd6Aa2ip3bIey3kHQ/ipElZjNsCDpalfo5bHHGFtjQ55BYniUZbfoI8FVgPmbV/FfeTdTI1ao6JToIytMnsFXn+4jIzqr6QB3ri4b7NTehyAn0VlRuVNWqVr+LyBBM8d8Rs+adl5LsMuxZe3il5arqDxKnngROEZHZ2DSE75A+RBy1q0DPMPilldbrOI5TDlcaHaexvJo8oarLROR1YM3Y6cjP4BE55Y2J/X0+5v7nZeBWzNK2MFybQrZbl60wlzUzgCdy6qsbqvoq8POwUOUyTPHJtIbWwDphP6eCtCfQWz4zqcJlUlAYrwU6sLmrn1dVTaQ5GHN5c4iqzq607DJcDvwAG/pfWVXnZ6TbE3NJdLeqPpKRZh6wOmYNnJtyPWklnJc4n5U+7oaqljyO47QprjQ6TmNZC3MxsxwRGYq9rN+OnY5erlukrHLthYisCRwHPApMTioPInJgmewXYQrrUcDvRGR/VV1YJn29uSfst6tXgcGy9rFE+Zmo6sQ+1jcMG5LuAH4BHKzpPiejOahXi8jVKdfXFZFI0RwXVpdnEqY3zMesyqMxa3Ea0QKYclbGJ7F+uAlwV/yCiIwP5c+KhrZV9V0ReSm0eXzKvMaNwz4+R/JZzKq+oYgMTZnXmJbHcZw2xVdPO05jSXNM/BFsGDm+evjusP9oheVuiP1+b0tRGCeE61moqh6Nrc7eDfhjWOTQLMaFfT2fP1OA92JW1z/XsdxeBHdJnZjC+DNsEVGWk/K7gCsyNrC5gtHx4rQCEnVvislvPvB6Rpp1gL3JXgATEc0r3SPl2p6JNDXlCS52ZgCjSO/bWfU4jtOGuNLoOI3lW2FlNLDcBcl3wuFVsXRXYUN0p4lILwuciBRkxfi7M8P+I2GYNEo3hp45dGVR1a+EtuwC3Br8CDaU0Nbjw+GddShvqIgcgfkIVOArcV+A9SYsevktFoXmCuDQci6KVPV6VT08bQtJ3oydWxjq2EBEVkupew16+sx1GauRoWcBzDU5FuSrMEX1GBGZGKtnHHBKOEz6k4yOT03064nAl0N5VyXy/Djsz5JY+EMR+RAWFWYO8Osy7XQcp03w4WnHaSz/Bh4TkV9hfvz2w9yQ/JGeldOo6lwR+QymkNwtItOBxzBFaD1socx7gBEh/Ssich0Wvu0hEbkNmx9WxKJyPARsmdc4VT1FRBZh4eq6RGSP5OrfPhB3uQM2JL4r5urldeDEKsvbP6bcjMYsix8FxmNWtSNVtZxlrR78BHOY/To2h/TbCXebAHeq6p19qGMn4Cci8nfgOSxU4XtDvWOB+8mQXWIBTJpvxuWo6vMi8nXMf+T9InI9PWEEJwDfV9W7EnlmiMj52EKqh0O/XglT/lYDjo07Cg9ch/kB/QzwoIj8HuvLB2DK7RGq+jaO47Q9rjQ6TmP5H+Bb2CrndTBFYyrw3eSiCVWdLiKbA/+HLRD5KPYSn40N3yWtMYdhSsUBmJVnDvA74NspaTNR1TNEZCFwLjBdRHZT1dShzypJutxZhFlILwDOTVkYEllMs1Z97xe2EvAudr/3ArcDv1DVN+rQ5jw2CPvVMTlncWcf6vgnpmhtgy1aWgUbjn4EW3BzqapmyWh3bIFPuQUwy1HVC0VkJtbnDsZGnx7HorekzcFEVb8mIo9gfe5I7P/xAPA9Vf1DSnoNc2xnYG6mjsX6wl+Bs1R1Rl47HcdpDyTx3nIcpw6IyJ3ATqraywzV3xGRKdgQ5KGqOq2O5d6KzbEsqurt9SrX6b8ES/VpwC59tN46jlMHfE6j4zi1clWIV53nZDqX4MNxMjaE/88+t8zp14jIo2FV+WmtbovjOD348LTjONXyEDYHMqLmcIAisj/m8Ht/zAflRXWcU+n0Xy5hRT+mM1vUDsdxYvjwtOM0gIE8PF1PRGQacCDwPLYw6Ltl3Nc4juM4LcSVRsdxHMdxHCcXn9PoOI7jOI7j5OJKo+M4juM4jpOLK42O4ziO4zhOLq40Oo7jOI7jOLm40ug4juM4juPk8v8Bn3kIMP/0TQ8AAAAASUVORK5CYII=", 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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(10,4))\n", + "plt.scatter(cnn.val_pred_table['tpeak'], cnn.val_pred_table['pred_s0002'],\n", + " c=cnn.val_pred_table['gt'], vmin=0, vmax=1)\n", + "plt.xlabel('Tpeak [BJD - 2457000]')\n", + "plt.ylabel('Probability of Flare')\n", + "plt.colorbar(label='Ground Truth');" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Most of the points with high probabilities are actually flares (ground truth = 1), which is great! The CNN is not perfect, but here is where ensembling a bunch of different models with different initial random seeds. By averaging across models, you can beat down the number of false positives (no flares with high probabilities) and false negatives (flares with low probabilities)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.3 Evaluating your Model" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "How do you know if the model you created and trained is good? There are a few different metrics you can look at. The first is looking at your loss and accuracy histories. Here are some features you should look for:\n", + "\n", + "- If your training and validation loss smoothly decline and flatten out at a low number, that's good!\n", + "\n", + "- If your validation loss traces your training loss, that's good!\n", + "\n", + "- If your validation loss starts to increase, your model is beginning to overfit. Rerun the model for fewer epochs and this should solve the issue." + ] + }, + { + "cell_type": "code", + "execution_count": 33, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(7,4))\n", + "plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3)\n", + "plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3)\n", + "plt.xlabel('Epochs')\n", + "plt.ylabel('Loss')\n", + "plt.legend();" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Some of the same rules as above apply here:\n", + "\n", + "- If your accuracy increases smoothly and levels out at a high number, that's good! It means your model is at that leveling value % accuracy." + ] + }, + { + "cell_type": "code", + "execution_count": 35, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(7,4))\n", + "plt.plot(cnn.history_table['accuracy_s0002'], 'k', label='Training', lw=3)\n", + "plt.plot(cnn.history_table['val_accuracy_s0002'], 'darkorange', label='Validation', lw=3)\n", + "plt.xlabel('Epochs')\n", + "plt.ylabel('Accuracy')\n", + "plt.legend();" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1.4 Predicting Flares in your Data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The function to predict on light curves takes care of the pre-processing for you. All you have to do is pass in an array of times, fluxes, and flux errors. So load in your files in whatever manner you like. For this example, we'll call a light curve using lightkurve." + ] + }, + { + "cell_type": "code", + "execution_count": 37, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "//anaconda3/lib/python3.7/site-packages/lightkurve/lightcurvefile.py:47: LightkurveWarning: `LightCurveFile.header` is deprecated, please use `LightCurveFile.get_header()` instead.\n", + " LightkurveWarning)\n" + ] + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 37, + "metadata": {}, + "output_type": "execute_result" + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "#### create a lightkurve for a two minute target here for the example\n", + "from lightkurve.search import search_lightcurvefile\n", + "lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", + "lc = lc.download().PDCSAP_FLUX\n", + "lc.plot()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now we can use the model we saved to predict flares on new light curves! This is where it becomes important to keep track of your models and your output directory. To be extra sure you know what model you're using, in order to predict on new light curves you $\\textit{must}$ input the model filename." + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "from stella.models import get_model_path\n", + "cnn.predict(modelname=get_model_path(),\n", + " times=lc.time, \n", + " fluxes=lc.flux, \n", + " errs=lc.flux_err)\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Et voila... Predictions!" + ] + }, + { + "cell_type": "code", + "execution_count": 39, + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", + " c=cnn.predictions[0], vmin=0, vmax=1)\n", + "plt.colorbar(label='Probability of Flare')\n", + "plt.xlabel('Time [BJD-2457000]')\n", + "plt.ylabel('Normalized Flux')\n", + "plt.title('TIC {}'.format(lc.targetid));" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.7.3" + } + }, + "nbformat": 4, + "nbformat_minor": 2 +} diff --git a/docs/index.rst b/docs/index.rst index c44405b..2d40a2f 100644 --- a/docs/index.rst +++ b/docs/index.rst @@ -21,6 +21,8 @@ stella is an open-source python framework for identifying stellar flares using a getting_started/shortest_demo getting_started/tutorial getting_started/other_features + getting_started/pipeline + getting_started/backends .. toctree:: :maxdepth: 2 diff --git a/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits b/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits new file mode 100644 index 0000000..1a366c1 --- /dev/null +++ b/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits @@ -0,0 +1,3459 @@ +SIMPLE = T / conforms to FITS standards BITPIX = 8 / array data type NAXIS = 0 / number of array dimensions EXTEND = T / file contains extensions NEXTEND = 2 / number of standard extensions EXTNAME = 'PRIMARY ' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data ORIGIN = 'NASA/Ames' / institution responsible for creating this file DATE = '2021-02-09' / file creation date. TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date CREATOR = '36158 LightCurveExporterPipelineModule' / pipeline job and program usPROCVER = 'spoc-5.0.22-20210121' / SW version FILEVER = '1.0 ' / file format version TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type DATA_REL= 46 / data release version number OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier SECTOR = 13 / Observing sector CAMERA = 1 / Camera number CCD = 2 / CCD chip number PXTABLE = 162 / pixel table id RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9092110882720000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system PMRA = 18.06870000 / [mas/yr] RA proper motion PMDEC = -57.20490000 / [mas/yr] Dec proper motion PMTOTAL = 59.99065347 / [mas/yr] total proper motion TESSMAG = 10.35019970 / [mag] TESS magnitude TEFF = 4250.00000000 / [K] Effective temperature LOGG = 4.47351980 / [cm/s2] log10 surface gravity MH = 0.30000001 / [log10([M/H])] metallicity RADIUS = 0.77991199 / [solar radii] stellar radius TICVER = '8.1 ' / TIC version CRMITEN = T / spacecraft cosmic ray mitigation enabled CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block sizCRSPOC = F / SPOC cosmic ray cleaning enabled CHECKSUM= 'iakpiTimiYimiYim' / HDU checksum updated 2021-02-09T08:30:23Z END XTENSION= 'BINTABLE' / marks the beginning of a new HDU BITPIX = 8 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 100 / length of first array dimension NAXIS2 = 20479 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) TFIELDS = 20 / number of table fields TTYPE1 = 'TIME ' / column title: data time stamps TFORM1 = 'D ' / column format: 64-bit floating point TUNIT1 = 'BJD - 2457000, days' / column units: Barycenter corrected TESS JulianTDISP1 = 'D14.7 ' / column display format TTYPE2 = 'TIMECORR' / column title: barycentric correction TFORM2 = 'E ' / column format: 32-bit floating point TUNIT2 = 'd ' / column units: Days TDISP2 = 'E14.7 ' / column display format TTYPE3 = 'CADENCENO' / column title: unique cadence number TFORM3 = 'J ' / column format: signed 32-bit integer TDISP3 = 'I10 ' / column display format TTYPE4 = 'SAP_FLUX' / column title: aperture photometry flux TFORM4 = 'E ' / column format: 32-bit floating point TUNIT4 = 'e-/s ' / column units: electrons per second TDISP4 = 'E14.7 ' / column display format TTYPE5 = 'SAP_FLUX_ERR' / column title: aperture phot. flux error TFORM5 = 'E ' / column format: 32-bit floating point TUNIT5 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP5 = 'E14.7 ' / column display format TTYPE6 = 'SAP_BKG ' / column title: aperture phot. background flux TFORM6 = 'E ' / column format: 32-bit floating point TUNIT6 = 'e-/s ' / column units: electrons per second TDISP6 = 'E14.7 ' / column display format TTYPE7 = 'SAP_BKG_ERR' / column title: ap. phot. background flux error TFORM7 = 'E ' / column format: 32-bit floating point TUNIT7 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP7 = 'E14.7 ' / column display format TTYPE8 = 'PDCSAP_FLUX' / column title: aperture phot. PDC flux TFORM8 = 'E ' / column format: 32-bit floating point TUNIT8 = 'e-/s ' / column units: electrons per second TDISP8 = 'E14.7 ' / column display format TTYPE9 = 'PDCSAP_FLUX_ERR' / column title: ap. phot. PDC flux error TFORM9 = 'E ' / column format: 32-bit floating point TUNIT9 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP9 = 'E14.7 ' / column display format TTYPE10 = 'QUALITY ' / column title: aperture photometry quality flag TFORM10 = 'J ' / column format: signed 32-bit integer TDISP10 = 'B16.16 ' / column display format TTYPE11 = 'PSF_CENTR1' / column title: PSF-fitted column centroid TFORM11 = 'D ' / column format: 64-bit floating point TUNIT11 = 'pixel ' / column units: pixel TDISP11 = 'F10.5 ' / column display format TTYPE12 = 'PSF_CENTR1_ERR' / column title: PSF-fitted column error TFORM12 = 'E ' / column format: 32-bit floating point TUNIT12 = 'pixel ' / column units: pixel (1-sigma) TDISP12 = 'E14.7 ' / column display format TTYPE13 = 'PSF_CENTR2' / column title: PSF-fitted row centroid TFORM13 = 'D ' / column format: 64-bit floating point TUNIT13 = 'pixel ' / column units: pixel TDISP13 = 'F10.5 ' / column display format TTYPE14 = 'PSF_CENTR2_ERR' / column title: PSF-fitted row error TFORM14 = 'E ' / column format: 32-bit floating point TUNIT14 = 'pixel ' / column units: pixel (1-sigma) TDISP14 = 'E14.7 ' / column display format TTYPE15 = 'MOM_CENTR1' / column title: moment-derived column centroid TFORM15 = 'D ' / column format: 64-bit floating point TUNIT15 = 'pixel ' / column units: pixel TDISP15 = 'F10.5 ' / column display format TTYPE16 = 'MOM_CENTR1_ERR' / column title: moment-derived column error TFORM16 = 'E ' / column format: 32-bit floating point TUNIT16 = 'pixel ' / column units: pixel (1-sigma) TDISP16 = 'E14.7 ' / column display format TTYPE17 = 'MOM_CENTR2' / column title: moment-derived row centroid TFORM17 = 'D ' / column format: 64-bit floating point TUNIT17 = 'pixel ' / column units: pixel TDISP17 = 'F10.5 ' / column display format TTYPE18 = 'MOM_CENTR2_ERR' / column title: moment-derived row error TFORM18 = 'E ' / column format: 32-bit floating point TUNIT18 = 'pixel ' / column units: pixel (1-sigma) TDISP18 = 'E14.7 ' / column display format TTYPE19 = 'POS_CORR1' / column title: column position correction TFORM19 = 'E ' / column format: 32-bit floating point TUNIT19 = 'pixels ' / column units: pixel TDISP19 = 'E14.7 ' / column display format TTYPE20 = 'POS_CORR2' / column title: row position correction TFORM20 = 'E ' / column format: 32-bit floating point TUNIT20 = 'pixels ' / column units: pixel TDISP20 = 'E14.7 ' / column display format INHERIT = T / inherit the primary header EXTNAME = 'LIGHTCURVE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system EXPOSURE= 22.509448734204 / [d] time on source TIMEREF = 'SOLARSYSTEM' / barycentric correction applied to times TASSIGN = 'SPACECRAFT' / where time is assigned TIMESYS = 'TDB ' / time system is Barycentric Dynamical Time (TDB)BJDREFI = 2457000 / integer part of BTJD reference date BJDREFF = 0.00000000 / fraction of the day in BTJD reference date TIMEUNIT= 'd ' / time unit for TIME, TSTART and TSTOP TELAPSE = 28.421021129046 / [d] TSTOP - TSTART LIVETIME= 22.5094487342044650 / [d] TELAPSE multiplied by DEADC TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date DEADC = 0.7920000000000000 / deadtime correction TIMEPIXR= 0.5 / bin time beginning=0 middle=0.5 end=1 TIERRELA= 1.16E-05 / [d] relative time error INT_TIME= 1.980000000000 / [s] photon accumulation time per frame READTIME= 0.020000000000 / [s] readout time per frame FRAMETIM= 2.000000000000 / [s] frame time (INT_TIME + READTIME) NUM_FRM = 60 / number of frames per time stamp TIMEDEL = 0.001388888888888889 / [d] time resolution of data BACKAPP = T / background is subtracted DEADAPP = T / deadtime applied VIGNAPP = T / vignetting or collimator correction applied GAINA = 5.269999980926514 / [electrons/count] CCD output A gain GAINB = 5.139999866485596 / [electrons/count] CCD output B gain GAINC = 5.110000133514404 / [electrons/count] CCD output C gain GAIND = 5.190000057220459 / [electrons/count] CCD output D gain READNOIA= 10.223800659179688 / [electrons] read noise CCD output A READNOIB= 7.401599884033203 / [electrons] read noise CCD output B READNOIC= 7.358400344848633 / [electrons] read noise CCD output C READNOID= 9.549600601196289 / [electrons] read noise CCD output D NREADOUT= 48 / number of read per cadence FXDOFF = 209700 / compression fixed offset CDPP0_5 = 533.45483398 / RMS CDPP on 0.5-hr time scales CDPP1_0 = 484.01834106 / RMS CDPP on 1.0-hr time scales CDPP2_0 = 490.52182007 / RMS CDPP on 2.0-hr time scales CROWDSAP= 0.96663696 / Ratio of target flux to total flux in op. ap. FLFRCSAP= 0.84396130 / Frac. of target flux w/in the op. aperture NSPSDDET= 0 / Number of SPSDs detected NSPSDCOR= 0 / Number of SPSDs corrected PDCVAR = 15.111581974700108 / Target variability PDCMETHD= 'MAP ' / PDC algorithm used for target NUMBAND = 1 / Number of scale bands FITTYPE1= 'prior ' / Fit type used for band 1 PR_GOOD1= 0.9999843239784241 / Prior goodness for band 1 PR_WGHT1= 259.5790100097656 / Prior weight for band 1 PDC_TOT = 0.871955156326294 / PDC total goodness metric for target PDC_TOTP= 8.988953590393066 / PDC_TOT percentile compared to mod/out PDC_COR = 0.838519275188446 / PDC correlation goodness metric for target PDC_CORP= 9.839851379394531 / PDC_COR percentile compared to mod/out PDC_VAR = / PDC variability goodness metric for target PDC_VARP= / PDC_VAR percentile compared to mod/out PDC_NOI = 0.8001630902290344 / PDC noise goodness metric for target PDC_NOIP= 3.286628246307373 / PDC_NOI percentile compared to mod/out PDC_EPT = / PDC earth point goodness metric for target PDC_EPTP= / PDC_EPT percentile compared to mod/out CHECKSUM= 'Z3ARg32QZ38Qd38Q' / HDU checksum updated 2021-02-09T08:30:23Z TMOFST12= 0.019999999552965164 / (s) readout delay for camera 1 and ccd 2 MEANBLCA= 6659 / [count] FSW mean black level CCD output A MEANBLCB= 6986 / [count] FSW mean black level CCD output B MEANBLCC= 6796 / [count] FSW mean black level CCD output C MEANBLCD= 6666 / [count] FSW mean black level CCD output D END @׮+#;ak @ׯc;l @ױ/١;m @ײpH;Cn @׳a!;o @׵H{a;p @׶;$q @׸ ;nr @׹-!;s @׺@1ٴ;~ @ʝ!;9 @ + _; @v$ڣ; @=; @NV#;b @Ѻoc;F#wAоVFAa0@19Rd; +@8wg:Smڽ@&;F#lAFdAa0@18; +@-Y:j)Q@Ԓ;AF#QAFAa>0@1 +; +@nP_:@#; @jc; @; @C+;j @ۯ3#; @8:a; @އQA;HF#BAFAa0@1/N; =@TcA:Bؽ@jH;F"AFbqAa0@1'; @9:{b4P@_H#;F"AЧfFAa0@1ř; B@4|O: Ѽ[m@˜Oa;%F";AfFZAap0@1~+"W; m@g:뼣K{@7V;oF"A:⼒߽1$@|le;MF"9AϗFaA`Q#0@1 + ; +@ $E:fD9@k; @T2r; @Kz!;* @,dya;s @}; @; @p!;P @Ȏ_; @H፠;F"AF/A_j0@1}C; +@扮:LbL׺+@;,F"AFhhA_|}0@1u ; +8@m:#n߽Kj@!%;vF!AFA_y0@1.ý; +ޱ@:Ǜv98@,c; @E;  @e^;R @w; @=c; @;. @ž;w @۞#; @a; F"ApFA^ہ0@1O$/Y; @0B!:ܼ>]ۆ@Z ;SF!AFA^0@12Q|x; +\@ \I:ȋLօ@&;F"QAF~qA^>,0@1Ny; ӝ@l7:CtE@ 2?#;F!AFk5A^!0@1a; +*@zt#:N,@ +Xa;.F"\A~F*A]`0@1 ; @\ۑ:XXXT @ +q;wF!@AͯAFpA]0@1L; @Wrh:вI׊@ v;F"sAI|F>A]A40@17`; @c'\:iؽ@⣠#; F!jA̡[FYA\0@1F; fy@:(!h@Nd;R @՞; @&;F"A>:F7A[_0@1Gq.;@K:pl@!;,F"AF?A[)0@1{;Bx@^:ꟼ#ף@ a;uF"BAFA[>0@1=";S@h:J=;@k9;F!kA =F7A[ͼ0@1u:!G; +Z@ښ:^6нˎ@R;F!)AGFvA\0@1;@W:7ȑ@Ck$;PF!A̾MFA\w0@1; $@+:伯LȽ?'@a;F"4YAFhA\;0@1x3Y; =4@:"M@;F"iAKFAA\0@1@;@ +7:[("؁'@;* @!;rF!0A:F[_A]S0@1 w; u(@zD\:8ԭ@!_~c;F",AMFA]Z>0@1{z2'W; &@|:VBP@"};F"۝A^FA]B?0@1;@t7h:!yN@$8t;LF"4AvF(A]0@1z?\j; 3@4,:e g@%3t;F!A̼FA\g0@1 Y; r@ͮ +Y:׋J@'Lk_;F!_ÁF]A\c0@1t^&; @C:1μׇ@(|ej;&F"uOAyF;$A\,0@1ZK;@L{7:A2$@)~a;nF!AnF5A\M0@10+;|@bW:c׼죽@+Ta#;F!A]F7A\)0@1VW; *@h:ۼ @,Xc;F"qACFA\0@1dw;@2:@.,O;GF!^A0F)A\V0@1zC; J@}~:΂@/N;F!pA:F-A[0@1y1; -@>:cƟ@1F%;F"AF&A[0@1|G;wl@#:d%; @*:]f?l?@3-<;iF!LAˏYF A[B^0@1{p;@n:R!@5IF3;F "AFCAZo0@1 t;3@xF Y:<p;@6_+; @8!x"a; A @9!;  @:;  @󼤃'@WkY;pF!mA%FMAZ!G0@1[;@/>:TeO@X׶Q#;F!.AʺFAZH0@1WP; a@ y7:㼹}8d@ZCHf;F!Aʝ4F=AY30@1m_;@wr:]L@[7;GF!2AFAY60@1-J;&@h:)Zt@].;F!At~FAY0@1~;+@2:󼼻P(@^&#;F"AcF戊AY0@1{;`@:3 +@_3a;F!$A FAY]0@1}Q`;@v4:d .&@a`L ;fF!R{AɖF AX0@1{;@x:.Pd@bd; @d8}#; @ea;< @g١; @h|; @i#; @kTd;Z @l; @n-,; @oE!;0 @q^|a;xF!aAɊ$FhXAX0@1-];@`Lg:i@rqwk;F!&AɣF䲞AX0@1{a;@ :.سԯL@sݐZ;F 2AЍF'/AY 0@11;@I:[ ᕱ@uIR$;NF AɵF6)AX0@1k.1;5@.(:WνT@vAa;F! 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AH(#D˄@eF@)Am)@1")!:c@@&O:Q&D=*@I(C;5F)kAH(Dn@eF@4Am*@1J:c@=r窨:Q'NJ=@I*Yf;6F)'AH;DL@eLF@3RAmA@1g:cB@BU:P;.$k=?@I+n;7F)|AH,Dnc@eF@DAm.q@1::c@DA6:Q\hE=le@I,u[;8F)cAH7D˫@eF@P1AmQ:P댺IF=@I.];c9F(*AH(D۠@fCF@ +Am)@1O}:d ~@?^:Qyt= @I/ɯ{;=:F)AH&uD@eF@&mAm'@1Ӌ:c1@H\>:Q%==D@I15;;F(AHDt@eF?AmC@1<q:d1@H_:Q#=$@I2z[;ʠT\:P9nP=6@I5z;>F)1AHG'D̼>@f&F@'^AmN@1?T:c@?R:QD=k~@I6;{?F)OfAHBDhY@eF@HAmI@1{7:cj@AY):P7=D@I8R0[;U@F)9AH]D@f#WF@EAmh@1=7:d@>B[:Qֺf=@I9F;.AF)L9AHLD`/@eF@AmUG@1g_:c @;q:QJ=j@I;*[;BF)>AH5D!@erF@2Am: +@1`v:cq@Aa:PRp=v@IAH;WDe@fF@1Am@@1:d>@F/:QF2;h=A@I>_;DF(AH(D#@e'F@rAm*@1(X:d@<71:Q3:=,@I?n;EF) AHED@f +F@,AmM@1l;u:c@D:Q>(=¤@I@ڱ;kFF(zAH DI%@eF?Am %@1}2:dS@AC\h:QMa=ND@IBF;DGF)AH6D8@eGF@1>Am;@1":d@@Q4:QP:h4=@IC܁Y;HF(1AH-D́@fVF?yAm0l@1-:d$@Dl:QhQ7=*@IE;IF(؟AHMDG@fvF@+AmU@1eH:dqa@<{:Q;O=@IF;JF)&AHF\D@f&F@'AmM@1@U :c @FGe|:PX:H=@IG;KF(ƴAHD@eF?7Am@1ot:dL@?D-:Q5K=@IIc2v];LF(AHDu@eF?Am@1:d@Br:QX=@IJG;YMF(AH%D4@fZF@WAm'@1:cS@Ek(:Qs;=@1:d3@@z@m:Q6;K=y@ISW;lSF)LAHZD̍@f7F@$Ame@1*=:dP@Cx11:P:tÖ=@ITPY;DTF( AH$De@f&F?Am%@1 S:d@AO v:Q:=<@IV/ϝ;UF)AHPD̺@fF@iAmY@1P!:cd@AF/:PU:0/=@IW F;VF)5AHPDb+@f!F@6AmZ+@15:cR@D,:Pp=*@IY;WF)!AH=D@e;F@pJAmC@1-:d&@Aޮ2:P;x=0@IZt45[;XF),PAHYD]@fKF@Amd@1T:c @CB:Q(:A=W@I[I;~YF)AH\`D@fSF@fAmg@1or9:c@Cn:QH9=f@I]L_+;VZF):AH_DU:@fzF@]sAmk@1]a:c@?:P+>=@I^t;.[F)AHW+D;@fF@)Ama@1) D:dM@AڸQ]:Q5;&=i@I`$];\F(AH#uDRe@fF?Am$M@1 f:d6@C2':R;dq=@Ia;]F)xAHxHDҌ@f?F@Am@1.Y:c͂@Cv:Pɣ=ì5@Ib;^F(ńAH4[D@fF?Am8S@1":dW+@B#Dp:Qh;Z=@Idhʀ;_F)RAHb#DR@fF@_Amn@1hA:c¦@DQ͇:PP9ET=R@Ie[;e`F) QAHMRD%@f.F@O8AmU@1d7:c2@?s1:Q,;W=2p@Ig@f;=aF)AH:D܇@fF@&gAm?@1Uݦ:cu@Dj:Q[9:=,@Ih +;bF(AH;[D@fF?Am@@1:dmc@?†:Qa:=@Ij U;cF):4AHbD>@fF@dAmo4@1l:c[@E6:Q,3:WC=ȴ@Ik5Y;dF(9AHCD@fpF?qAmJv@1c%:dR@A:Q\;K5 +=@@IlK;;eF(AHOD͊@fF?AmX@1n:dB@@:QZ;O= @In]`;sfF)&AHPDe@fCF@>AmZ@1e:PJ:c +@@cX:PM%=F@Iov";KgF){sAHsDfu@f2bF@ Am|@1՗L:c3@Eky:QR;w =v@Iq5[;"hF(AHED=@f2F@AmM@1x:dB@An>:Qe9=]@Ir;~iF)AH[nD̵@fsF@luAmf@1t*:d&@D:Q$bz=XTENSION= 'IMAGE ' / marks the beginning of a new HDU BITPIX = 32 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 11 / length of first array dimension NAXIS2 = 11 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) INHERIT = T / inherit the primary header EXTNAME = 'APERTURE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system WCSAXES = 2 / number of WCS axes CTYPE1 = 'RA---TAN' / right ascension coordinate type CTYPE2 = 'DEC--TAN' / declination coordinate type CRPIX1 = 5.186386353473836 / [pixel] reference pixel along image axis 1 CRPIX2 = 5.748479872212556 / [pixel] reference pixel along image axis 2 CRVAL1 = 290.9093522736208000 / [deg] right ascension at reference pixel CRVAL2 = -46.1091001354573900 / [deg] declination at reference pixel CUNIT1 = 'deg ' / physical unit in column dimension CUNIT2 = 'deg ' / physical unit in row dimension CDELT1 = -0.005770803223507 / [deg] pixel scale in RA dimension CDELT2 = 0.005770803223506995 / [deg] pixel scale in Dec dimension PC1_1 = -0.9838649133433833 / linear transformation element cos(th) PC1_2 = 0.1773396388871632 / linear transformation element -sin(th) PC2_1 = 0.19347598864509996 / linear transformation element sin(th) PC2_2 = 0.9815260458457893 / linear transformation element cos(th) WCSNAMEP= 'PHYSICAL' / name of world coordinate system alternate P WCSAXESP= 2 / number of WCS physical axes CTYPE1P = 'RAWX ' / physical WCS axis 1 type CCD col CUNIT1P = 'PIXEL ' / physical WCS axis 1 unit CRPIX1P = 1 / reference CCD column CRVAL1P = 706 / value at reference CCD column CDELT1P = 1.0 / physical WCS axis 1 step CTYPE2P = 'RAWY ' / physical WCS axis 2 type CCD row CUNIT2P = 'PIXEL ' / physical WCS axis 2 units CRPIX2P = 1 / reference CCD row CRVAL2P = 1088 / value at reference CCD row CDELT2P = 1.0 / physical WCS axis 2 step NPIXSAP = 12 / Number of pixels in optimal aperture NPIXMISS= 0 / Number of op. aperture pixels not collected CHECKSUM= 'hAINh69MhAGMh59M' / HDU checksum updated 2021-02-09T08:30:23Z END AAAAEAEEEAAEEAAEAEEEEAEEAAAAAAAEAEEAAAKAAAAAAAAKKKKAAAAEAAKKKKAAAAAAAKKKAAAAAAAAAAAAEEAAEAAEEAAEEEAEAEEEAEEEAAAAAAAAAAAAA \ No newline at end of file diff --git a/notebooks/jax_keras.ipynb b/notebooks/jax_keras.ipynb index e69de29..6c40a0c 100644 --- a/notebooks/jax_keras.ipynb +++ b/notebooks/jax_keras.ipynb @@ -0,0 +1,658 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "8318becf", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/prf/__init__.py:7: UserWarning: Warning: the tpfmodel submodule is not available without oktopus installed, which requires a current version of autograd. See #1452 for details.\n", + " warnings.warn(\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", + " warnings.warn(\n" + ] + } + ], + "source": [ + "import stella \n", + "import matplotlib.pyplot as plt \n", + "from glob import glob\n", + "import matplotlib.pyplot as plt\n", + "\n", + "import lightkurve as lk" + ] + }, + { + "cell_type": "markdown", + "id": "1280797a", + "metadata": {}, + "source": [ + "# Keras (JAX) model smoke test\n", + "Use a converted `.keras` model to run a quick Stella inference." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "12f82c03", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Keras version: 3.12.0\n", + "Backend: jax\n" + ] + } + ], + "source": [ + "# Configure Keras to use the JAX backend and import libs\n", + "import os\n", + "os.environ.setdefault(\"KERAS_BACKEND\", \"jax\")\n", + "import keras\n", + "import numpy as np\n", + "\n", + "from stella.neural_network import ConvNN\n", + "print(\"Keras version:\", keras.__version__)\n", + "print(\"Backend:\", os.environ.get(\"KERAS_BACKEND\"))" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "8dad2a9f", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "['/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0004_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0005_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0018_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0028_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0029_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0038_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0050_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0077_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0078_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0080_i0350_b0.73_savedmodel.keras']\n" + ] + } + ], + "source": [ + "MODELS = stella.models.models\n", + "print(MODELS)" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "c1e4537a", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Input shape: (None, 200, 1)\n" + ] + }, + { + "data": { + "text/html": [ + "

Model: \"stella_cnn\"\n",
+       "
\n" + ], + "text/plain": [ + "\u001b[1mModel: \"stella_cnn\"\u001b[0m\n" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/html": [ + "
┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n",
+       "┃ Layer (type)                     Output Shape                  Param # ┃\n",
+       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
+       "│ conv1d (Conv1D)                 │ (None, 200, 16)        │           128 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ max_pooling1d (MaxPooling1D)    │ (None, 100, 16)        │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout (Dropout)               │ (None, 100, 16)        │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ conv1d_1 (Conv1D)               │ (None, 100, 64)        │         3,136 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ max_pooling1d_1 (MaxPooling1D)  │ (None, 50, 64)         │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout_1 (Dropout)             │ (None, 50, 64)         │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ flatten (Flatten)               │ (None, 3200)           │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dense (Dense)                   │ (None, 32)             │       102,432 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dropout_2 (Dropout)             │ (None, 32)             │             0 │\n",
+       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
+       "│ dense_1 (Dense)                 │ (None, 1)              │            33 │\n",
+       "└─────────────────────────────────┴────────────────────────┴───────────────┘\n",
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 Trainable params: 105,729 (413.00 KB)\n",
+       "
\n" + ], + "text/plain": [ + "\u001b[1m Trainable params: \u001b[0m\u001b[38;5;34m105,729\u001b[0m (413.00 KB)\n" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/html": [ + "
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Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", + " warnings.warn(\n", + "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:420: LightkurveWarning: Warning: 5 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", + " warnings.warn(\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "#### create a lightkurve for a two minute target here for the example\n", + "from lightkurve.search import search_lightcurvefile\n", + "\n", + "lc = search_lightcurvefile(target='tic62124646', mission='TESS', sector=13)\n", + "lc = lc.download().normalize().remove_nans()\n", + "lc = lc[lc.quality==0]\n", + "lc.plot();\n" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "1a49cb86", + "metadata": {}, + "outputs": [], + "source": [ + "cnn.predict(modelname=MODELS[0],\n", + " times=lc.time.value,\n", + " fluxes=lc.flux.value,\n", + " errs=lc.flux_err.value,verbose=False)\n", + "single_pred = cnn.predictions[0]\n" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "9ae1e554", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.figure(figsize=(14,4))\n", + "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", + " c=single_pred, vmin=0, vmax=1)\n", + "plt.colorbar(label='Probability of Flare')\n", + "plt.xlabel('Time [BJD-2457000]')\n", + "plt.ylabel('Normalized Flux')\n", + "plt.title('TIC {}'.format(lc.targetid));\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "8bbab6de", + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_27761/1303866805.py:12: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + " lc = search_lightcurve(target=starname, mission='TESS', exptime=120)[0].download().PDCSAP_FLUX\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Finding & Fitting Flares: 0%| | 0/1 [00:00 \u001b[39m\u001b[32m23\u001b[39m \u001b[43mfit\u001b[49m\u001b[43m.\u001b[49m\u001b[43midentify_flare_peaks\u001b[49m\u001b[43m(\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[32;43m0.5\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[32m 25\u001b[39m \u001b[38;5;66;03m# 4) Filter out obvious false positives (e.g., ultra-short fits)\u001b[39;00m\n\u001b[32m 26\u001b[39m filtered = remove_false_positives(fit.flare_table, min_duration_min=\u001b[32m4.0\u001b[39m)\n", + "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/mark_flares.py:224\u001b[39m, in \u001b[36mFitFlares.identify_flare_peaks\u001b[39m\u001b[34m(self, threshold)\u001b[39m\n\u001b[32m 221\u001b[39m m = mask == \u001b[32m0\u001b[39m\n\u001b[32m 223\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mlen\u001b[39m(mask) > \u001b[32m10\u001b[39m:\n\u001b[32m--> \u001b[39m\u001b[32m224\u001b[39m func = interp1d(subt[m], \u001b[43mmedfilt\u001b[49m\u001b[43m(\u001b[49m\u001b[43msubf\u001b[49m\u001b[43m[\u001b[49m\u001b[43mm\u001b[49m\u001b[43m]\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m=\u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m)\u001b[49m)\n\u001b[32m 225\u001b[39m func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1))\n\u001b[32m 226\u001b[39m \u001b[38;5;66;03m# REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE\u001b[39;00m\n", + "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/scipy/signal/_signaltools.py:1688\u001b[39m, in \u001b[36mmedfilt\u001b[39m\u001b[34m(volume, kernel_size)\u001b[39m\n\u001b[32m 1684\u001b[39m volume = xpx.atleast_nd(volume, ndim=\u001b[32m1\u001b[39m, xp=xp)\n\u001b[32m 1686\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m (xp.isdtype(volume.dtype, \u001b[33m\"\u001b[39m\u001b[33mintegral\u001b[39m\u001b[33m\"\u001b[39m) \u001b[38;5;129;01mor\u001b[39;00m\n\u001b[32m 1687\u001b[39m volume.dtype \u001b[38;5;129;01min\u001b[39;00m [xp.float32, xp.float64]):\n\u001b[32m-> \u001b[39m\u001b[32m1688\u001b[39m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[33mf\u001b[39m\u001b[33m\"\u001b[39m\u001b[33mdtype=\u001b[39m\u001b[38;5;132;01m{\u001b[39;00mvolume.dtype\u001b[38;5;132;01m}\u001b[39;00m\u001b[33m is not supported by medfilt\u001b[39m\u001b[33m\"\u001b[39m)\n\u001b[32m 1690\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m kernel_size \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[32m 1691\u001b[39m kernel_size = [\u001b[32m3\u001b[39m] * volume.ndim\n", + "\u001b[31mValueError\u001b[39m: dtype=object is not supported by medfilt" + ] + } + ], + "source": [ + "starname = \"CR Dra\"\n", + "\n", + "from stella.pipeline import (\n", + " predict, predict_ensemble, predict_and_mark,\n", + " mark_flares_from_preds, remove_false_positives,\n", + ")\n", + "from lightkurve.search import search_lightcurve\n", + "import numpy as np\n", + "import os\n", + "\n", + "# 1) Download & clean the light curve\n", + "lc = search_lightcurve(target=starname, mission='TESS', exptime=120)[0].download().PDCSAP_FLUX\n", + "lc = lc.remove_nans().normalize()\n", + "lc = lc[lc.quality == 0]\n", + "\n", + "# 2) Predict with a single model (the pipeline also cleans LightCurve inputs internally)\n", + "t, f, e, preds = predict(MODELS[0], lc)\n", + "\n", + "# 3) Turn predictions into flare candidates\n", + "from stella.mark_flares import FitFlares\n", + "fit = FitFlares(id=np.array([lc.targetid]), time=np.array([t]), flux=np.array([f]),\n", + " flux_err=np.array([e]), predictions=np.array([preds]))\n", + "fit.identify_flare_peaks(threshold=0.5)\n", + "\n", + "# 4) Filter out obvious false positives (e.g., ultra-short fits)\n", + "filtered = remove_false_positives(fit.flare_table, min_duration_min=4.0)\n", + "print(filtered[:5])\n" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "id": "f26e4b41", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + " " + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "WARNING: No stella.DataSet object passed in.\n", + "Can only use stella.ConvNN.predict().\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "Finding & Fitting Flares: 0%| | 0/1 [00:00 \u001b[39m\u001b[32m2\u001b[39m _, flare_tab = \u001b[43mmark_flares_from_preds\u001b[49m\u001b[43m(\u001b[49m\u001b[43mlc\u001b[49m\u001b[43m.\u001b[49m\u001b[43mtargetid\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mt\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43me\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43magg\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[32;43m0.5\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[32m 3\u001b[39m flare_tab = remove_false_positives(flare_tab, min_duration_min=\u001b[32m4.0\u001b[39m)\n\u001b[32m 4\u001b[39m \u001b[38;5;28mprint\u001b[39m(flare_tab[:\u001b[32m5\u001b[39m])\n", + "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/pipeline.py:150\u001b[39m, in \u001b[36mmark_flares_from_preds\u001b[39m\u001b[34m(target_id, times, flux, errs, preds, threshold)\u001b[39m\n\u001b[32m 139\u001b[39m \u001b[38;5;250m\u001b[39m\u001b[33;03m\"\"\"\u001b[39;00m\n\u001b[32m 140\u001b[39m \u001b[33;03mIdentify flares from precomputed predictions.\u001b[39;00m\n\u001b[32m 141\u001b[39m \u001b[33;03mReturns (fit, flare_table).\u001b[39;00m\n\u001b[32m 142\u001b[39m \u001b[33;03m\"\"\"\u001b[39;00m\n\u001b[32m 143\u001b[39m fit = FitFlares(\n\u001b[32m 144\u001b[39m \u001b[38;5;28mid\u001b[39m=np.asarray([target_id]),\n\u001b[32m 145\u001b[39m time=np.asarray([times]),\n\u001b[32m (...)\u001b[39m\u001b[32m 148\u001b[39m predictions=np.asarray([preds]),\n\u001b[32m 149\u001b[39m )\n\u001b[32m--> \u001b[39m\u001b[32m150\u001b[39m \u001b[43mfit\u001b[49m\u001b[43m.\u001b[49m\u001b[43midentify_flare_peaks\u001b[49m\u001b[43m(\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m)\u001b[49m\n\u001b[32m 151\u001b[39m \u001b[38;5;28;01mreturn\u001b[39;00m fit, fit.flare_table\n", + "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/mark_flares.py:224\u001b[39m, in \u001b[36mFitFlares.identify_flare_peaks\u001b[39m\u001b[34m(self, threshold)\u001b[39m\n\u001b[32m 221\u001b[39m m = mask == \u001b[32m0\u001b[39m\n\u001b[32m 223\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mlen\u001b[39m(mask) > \u001b[32m10\u001b[39m:\n\u001b[32m--> \u001b[39m\u001b[32m224\u001b[39m func = interp1d(subt[m], \u001b[43mmedfilt\u001b[49m\u001b[43m(\u001b[49m\u001b[43msubf\u001b[49m\u001b[43m[\u001b[49m\u001b[43mm\u001b[49m\u001b[43m]\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m=\u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m)\u001b[49m)\n\u001b[32m 225\u001b[39m func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1))\n\u001b[32m 226\u001b[39m \u001b[38;5;66;03m# REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE\u001b[39;00m\n", + "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/scipy/signal/_signaltools.py:1688\u001b[39m, in \u001b[36mmedfilt\u001b[39m\u001b[34m(volume, kernel_size)\u001b[39m\n\u001b[32m 1684\u001b[39m volume = xpx.atleast_nd(volume, ndim=\u001b[32m1\u001b[39m, xp=xp)\n\u001b[32m 1686\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m (xp.isdtype(volume.dtype, \u001b[33m\"\u001b[39m\u001b[33mintegral\u001b[39m\u001b[33m\"\u001b[39m) \u001b[38;5;129;01mor\u001b[39;00m\n\u001b[32m 1687\u001b[39m volume.dtype \u001b[38;5;129;01min\u001b[39;00m [xp.float32, xp.float64]):\n\u001b[32m-> \u001b[39m\u001b[32m1688\u001b[39m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[33mf\u001b[39m\u001b[33m\"\u001b[39m\u001b[33mdtype=\u001b[39m\u001b[38;5;132;01m{\u001b[39;00mvolume.dtype\u001b[38;5;132;01m}\u001b[39;00m\u001b[33m is not supported by medfilt\u001b[39m\u001b[33m\"\u001b[39m)\n\u001b[32m 1690\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m kernel_size \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[32m 1691\u001b[39m kernel_size = [\u001b[32m3\u001b[39m] * volume.ndim\n", + "\u001b[31mValueError\u001b[39m: dtype=object is not supported by medfilt" + ] + } + ], + "source": [ + "t, f, e, agg, per_model = predict_ensemble(MODELS, lc, aggregate='mean')\n", + "_, flare_tab = mark_flares_from_preds(lc.targetid, t, f, e, agg, threshold=0.5)\n", + "flare_tab = remove_false_positives(flare_tab, min_duration_min=4.0)\n", + "print(flare_tab[:5])\n" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "e5ad1926", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "plt.clf()\n", + "plt.scatter(t,f,c=agg,vmin=0,vmax=1)\n", + "plt.colorbar(label='Aggregate Probability')\n", + "plt.xlabel('Time (BJD - 2457000)')\n", + "plt.ylabel('Flux (e-/s)')\n", + "plt.title('TESS Light Curve with Flare Predictions')\n", + "plt.show()" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "48684ef6", + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "stella", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.12.12" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/pyproject.toml b/pyproject.toml index 680b9da..628c107 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -55,6 +55,9 @@ dev = [ "ipykernel", "coverage", "codecov", + "pre-commit", + "sphinx>=7.0", + "sphinx_rtd_theme>=1.3", ] all-backends = [ "stella[jax,torch]", @@ -72,6 +75,17 @@ include = ["stella", "stella.*"] [tool.setuptools.dynamic] version = { attr = "stella.version.__version__" } +[tool.black] +line-length = 88 +target-version = ["py38"] +include = '\.pyi?$' +exclude = ''' +/( + \.eggs|\.git|\.hg|\.mypy_cache|\.nox|\.tox|\.venv| + _build|buck-out|build|dist|stella\.egg-info|docs/_build|mastDownload|run01 +)/ +''' + [tool.pytest.ini_options] addopts = "-x --doctest-modules" testpaths = [ diff --git a/requirements-jax.txt b/requirements-jax.txt new file mode 100644 index 0000000..a611470 --- /dev/null +++ b/requirements-jax.txt @@ -0,0 +1,3 @@ +-r requirements.txt +jax>=0.4.20 +jaxlib>=0.4.20 diff --git a/requirements-torch.txt b/requirements-torch.txt new file mode 100644 index 0000000..64b4ec4 --- /dev/null +++ b/requirements-torch.txt @@ -0,0 +1,2 @@ +-r requirements.txt +torch>=2.2.0 diff --git a/requirements.txt b/requirements.txt index 26ce80a..0fc7985 100644 --- a/requirements.txt +++ b/requirements.txt @@ -1,8 +1,6 @@ nbsphinx ipykernel keras>=3.0.0 -jax>=0.4.20 -jaxlib>=0.4.20 astroquery astropy tqdm diff --git a/scripts/convert_h5_to_keras.py b/scripts/convert_h5_to_keras.py index 9a18fff..239eb16 100644 --- a/scripts/convert_h5_to_keras.py +++ b/scripts/convert_h5_to_keras.py @@ -1,45 +1,257 @@ #!/usr/bin/env python3 import argparse import sys +import os +import shutil from pathlib import Path def main(): - p = argparse.ArgumentParser(description="Convert TF-Keras .h5 models to Keras (.keras) format.") + # Force TensorFlow backend to avoid JAX conflicts during conversion + os.environ.setdefault("KERAS_BACKEND", "tensorflow") + + p = argparse.ArgumentParser(description="Convert TF-Keras .h5 models or SavedModel directories to Keras (.keras) format using TF backend.") p.add_argument("paths", nargs="+", help="Files or directories to convert.") p.add_argument("--recursive", "-r", action="store_true", help="Recurse into directories.") p.add_argument("--out", "-o", default=None, help="Output directory (mirrors structure). Default: alongside source.") + p.add_argument("--keep-tmp", action="store_true", help="Keep temporary SavedModel directories.") + p.add_argument("--cadences", type=int, default=200, help="Assumed input length for canonical rebuild fallback (default: 200)") args = p.parse_args() try: - import tensorflow as tf # only needed for conversion + import tensorflow as tf # only needed to load legacy .h5 except Exception: print("TensorFlow is required only for conversion. Install temporarily:", file=sys.stderr) - print(" pip install 'tensorflow>=2.9' # or tensorflow-macos/tensorflow-metal on Apple Silicon", file=sys.stderr) + print(" pip install 'tensorflow>=2.15' # or tensorflow-macos/tensorflow-metal on Apple Silicon", file=sys.stderr) + return 2 + + try: + import keras # Keras 3 to write .keras format with TF backend + except Exception: + print("Keras (v3) is required to save the .keras format. Install:", file=sys.stderr) + print(" pip install 'keras>=3.0.0'", file=sys.stderr) return 2 - # Collect .h5 files - files = [] + def is_savedmodel_dir(d: Path) -> bool: + return d.is_dir() and (d / "saved_model.pb").exists() + + # Collect targets: .h5 files and SavedModel directories + targets = [] for pth in args.paths: p = Path(pth) if p.is_file() and p.suffix.lower() == ".h5": - files.append(p) + targets.append(p) elif p.is_dir(): - it = p.rglob("*.h5") if args.recursive else p.glob("*.h5") - files.extend(list(it)) + # If the provided directory itself is a SavedModel, include it + if is_savedmodel_dir(p): + targets.append(p) + if not args.recursive: + for child in p.iterdir(): + if child.is_file() and child.suffix.lower() == ".h5": + targets.append(child) + elif is_savedmodel_dir(child): + targets.append(child) + else: + targets.extend(list(p.rglob("*.h5"))) + for d in p.rglob("*/"): + if is_savedmodel_dir(d): + targets.append(d) else: print(f"Skipping non-existent path: {p}", file=sys.stderr) - if not files: - print("No .h5 files found.", file=sys.stderr) + if not targets: + print("No .h5 files or SavedModel directories found.", file=sys.stderr) return 0 - for src in files: + def build_canonical_tf_model(cadences: int): + # Rebuild the default architecture used by stella for weight-only load + from tensorflow import keras as tfk + model = tfk.Sequential(name="stella_cnn") + model.add(tfk.layers.Input(shape=(cadences, 1), name="input")) + model.add(tfk.layers.Conv1D(16, 7, activation='relu', padding='same', name='conv1d')) + model.add(tfk.layers.MaxPooling1D(2, name='max_pooling1d')) + model.add(tfk.layers.Dropout(0.1, name='dropout')) + model.add(tfk.layers.Conv1D(64, 3, activation='relu', padding='same', name='conv1d_1')) + model.add(tfk.layers.MaxPooling1D(2, name='max_pooling1d_1')) + model.add(tfk.layers.Dropout(0.1, name='dropout_1')) + model.add(tfk.layers.Flatten(name='flatten')) + model.add(tfk.layers.Dense(32, activation='relu', name='dense')) + model.add(tfk.layers.Dropout(0.1, name='dropout_2')) + model.add(tfk.layers.Dense(1, activation='sigmoid', name='dense_1')) + # Build the model to ensure weights shapes are set + model.build(input_shape=(None, cadences, 1)) + return model + + def build_canonical_keras_model(cadences: int): + # Same architecture but using Keras 3 API (backend-agnostic) + import keras as k + model = k.Sequential(name="stella_cnn") + model.add(k.layers.Input(shape=(cadences, 1), name="input")) + model.add(k.layers.Conv1D(16, 7, activation='relu', padding='same', name='conv1d')) + model.add(k.layers.MaxPooling1D(2, name='max_pooling1d')) + model.add(k.layers.Dropout(0.1, name='dropout')) + model.add(k.layers.Conv1D(64, 3, activation='relu', padding='same', name='conv1d_1')) + model.add(k.layers.MaxPooling1D(2, name='max_pooling1d_1')) + model.add(k.layers.Dropout(0.1, name='dropout_1')) + model.add(k.layers.Flatten(name='flatten')) + model.add(k.layers.Dense(32, activation='relu', name='dense')) + model.add(k.layers.Dropout(0.1, name='dropout_2')) + model.add(k.layers.Dense(1, activation='sigmoid', name='dense_1')) + model.build(input_shape=(None, cadences, 1)) + return model + + def transfer_weights(tf_model, k_model): + # Map weights by layer name where shapes match + tf_layers = {layer.name: layer for layer in tf_model.layers} + k_layers = {layer.name: layer for layer in k_model.layers} + assigned, skipped = 0, 0 + for name, tf_layer in tf_layers.items(): + if name not in k_layers: + skipped += 1 + continue + k_layer = k_layers[name] + try: + tf_w = tf_layer.get_weights() + k_w = k_layer.get_weights() + if len(tf_w) != len(k_w): + skipped += 1 + continue + # Check shapes + if any(tw.shape != kw.shape for tw, kw in zip(tf_w, k_w)): + skipped += 1 + continue + k_layer.set_weights(tf_w) + assigned += 1 + except Exception: + skipped += 1 + continue + print(f"Transferred weights: assigned {assigned} layers, skipped {skipped}.") + + def extract_savedmodel_weights(sm_path: Path): + # Load TensorFlow SavedModel and extract layer weights by name + import re + var_map = {} try: - model = tf.keras.models.load_model(str(src)) + obj = tf.saved_model.load(str(sm_path)) except Exception as e: - print(f"Failed to load {src}: {e}", file=sys.stderr) + print(f"tf.saved_model.load failed for {sm_path}: {e}", file=sys.stderr) + return var_map + + # Variables may be under .variables or .trainable_variables + variables = [] + if hasattr(obj, 'variables'): + variables.extend(list(obj.variables)) + if hasattr(obj, 'trainable_variables'): + variables.extend(list(obj.trainable_variables)) + # Deduplicate + seen = set() + uniq_vars = [] + for v in variables: + if v.ref() in seen: + continue + seen.add(v.ref()) + uniq_vars.append(v) + + pattern = re.compile(r"(?:.*/)?(?P[^/]+)/(?Pkernel|bias)(?::\d+)?$") + for v in uniq_vars: + name = getattr(v, 'name', '') + m = pattern.match(name) + if not m: + continue + layer = m.group('layer') + weight = m.group('weight') + try: + val = v.numpy() + except Exception: + continue + var_map.setdefault(layer, {})[weight] = val + return var_map + + for src in targets: + if is_savedmodel_dir(src): + # Extract weights via tf.saved_model and assign to Keras 3 canonical model + var_map = extract_savedmodel_weights(src) + if not var_map: + print(f"No usable weights found in {src}", file=sys.stderr) + continue + + import numpy as np + k_model = build_canonical_keras_model(args.cadences) + assigned, skipped = 0, 0 + for lname in ["conv1d", "conv1d_1", "dense", "dense_1"]: + layer = None + for l in k_model.layers: + if l.name == lname: + layer = l + break + if layer is None: + skipped += 1 + continue + want = [] + if hasattr(layer, 'kernel') or any(w.name.endswith('kernel:0') for w in layer.weights): + if var_map.get(lname, {}).get('kernel') is not None: + want.append(var_map[lname]['kernel']) + else: + skipped += 1 + continue + if hasattr(layer, 'bias') or any(w.name.endswith('bias:0') for w in layer.weights): + b = var_map.get(lname, {}).get('bias') + if b is not None: + want.append(b) + # Validate shapes + cur_shapes = [w.shape for w in layer.get_weights()] + want_shapes = [np.array(w).shape for w in want] + if cur_shapes and cur_shapes == want_shapes: + try: + layer.set_weights(want) + assigned += 1 + except Exception: + skipped += 1 + else: + skipped += 1 + print(f"Transferred from SavedModel: assigned {assigned} layers, skipped {skipped}.") + + if args.out: + dst_dir = Path(args.out) + dst = dst_dir / (src.name + ".keras") + else: + dst_dir = src.parent + dst = dst_dir / (src.name + ".keras") + + dst_dir.mkdir(parents=True, exist_ok=True) + try: + k_model.save(str(dst)) + print(f"Converted SavedModel -> {dst}") + except Exception as e: + print(f"Failed to save {src} -> {dst}: {e}", file=sys.stderr) continue + # Otherwise treat as legacy .h5 + # Try direct Keras load first (may handle legacy H5 more flexibly) + k_model = None + try: + k_model = keras.models.load_model(str(src), compile=False, safe_mode=False) + print(f"Loaded via Keras: {src}") + except Exception as e1: + print(f"Keras direct load failed for {src}: {e1}") + # Fallback: load with tf.keras + try: + tf_model = tf.keras.models.load_model(str(src), compile=False) + except Exception as e2: + print(f"Failed to load with tf.keras {src}: {e2}", file=sys.stderr) + # Final fallback: rebuild canonical TF model and load weights only + try: + tf_model = build_canonical_tf_model(args.cadences) + # Try loading by order; Keras 3 API uses skip_mismatch to ignore optimizer/mismatch + tf_model.load_weights(str(src), skip_mismatch=True) + print(f"Loaded weights only into canonical model for {src}") + except Exception as e3: + print(f"Failed weight-only load for {src}: {e3}", file=sys.stderr) + continue + + # Transfer weights from tf.keras model to Keras 3 canonical model + k_model = build_canonical_keras_model(args.cadences) + transfer_weights(tf_model, k_model) + if args.out: dst_dir = Path(args.out) dst = dst_dir / src.with_suffix(".keras").name @@ -49,10 +261,12 @@ def main(): dst_dir.mkdir(parents=True, exist_ok=True) try: - model.save(str(dst)) + k_model.save(str(dst)) print(f"Converted: {src} -> {dst}") except Exception as e: print(f"Failed to save {src} -> {dst}: {e}", file=sys.stderr) + finally: + pass return 0 diff --git a/scripts/validate_converted_models.py b/scripts/validate_converted_models.py new file mode 100644 index 0000000..bcf0b4d --- /dev/null +++ b/scripts/validate_converted_models.py @@ -0,0 +1,95 @@ +#!/usr/bin/env python3 +import argparse +import os +import sys +from pathlib import Path + +os.environ.setdefault("KERAS_BACKEND", "tensorflow") + + +def pair_from_dir(models_dir: Path): + pairs = [] + for child in sorted(models_dir.iterdir()): + if child.is_dir() and child.name.endswith("_savedmodel"): + keras_path = child.with_suffix("") + keras_path = child.parent / (child.name + ".keras") + if keras_path.exists(): + pairs.append((child, keras_path)) + else: + print(f"Skip (no .keras peer): {child}", file=sys.stderr) + return pairs + + +def run_savedmodel(path: Path, x): + import keras + layer = keras.layers.TFSMLayer(str(path), call_endpoint='serving_default') + y = layer(x) + if isinstance(y, dict): + # Take the first output if dict + y = list(y.values())[0] + return y + + +def run_keras(path: Path, x): + import keras + m = keras.models.load_model(str(path), compile=False) + return m(x, training=False) + + +def main(): + p = argparse.ArgumentParser(description="Validate converted .keras models against their TF SavedModel counterparts on random inputs.") + p.add_argument("--savedmodel", type=str, default=None, help="Path to a single SavedModel directory to test.") + p.add_argument("--keras", type=str, default=None, help="Path to the corresponding .keras model to test.") + p.add_argument("--dir", type=str, default=None, help="Directory containing *_savedmodel folders and .keras files.") + p.add_argument("--cadences", type=int, required=True, help="Input length (time steps) expected by the models.") + p.add_argument("--num", type=int, default=64, help="Batch size of random samples to compare.") + p.add_argument("--atol", type=float, default=1e-5, help="Absolute tolerance for equality check.") + args = p.parse_args() + + try: + import numpy as np + import keras + except Exception as e: + print("Please install keras>=3 and its TensorFlow backend to run this validation.", file=sys.stderr) + print(" pip install 'keras>=3' 'tensorflow-macos>=2.15' tensorflow-metal", file=sys.stderr) + return 2 + + pairs = [] + if args.dir: + pairs.extend(pair_from_dir(Path(os.path.expanduser(args.dir)))) + elif args.savedmodel and args.keras: + pairs.append((Path(os.path.expanduser(args.savedmodel)), Path(os.path.expanduser(args.keras)))) + else: + print("Provide either --dir or both --savedmodel and --keras.", file=sys.stderr) + return 2 + + if not pairs: + print("No model pairs found.", file=sys.stderr) + return 1 + + # Generate a reproducible random batch + rng = np.random.default_rng(123) + x = rng.normal(size=(args.num, args.cadences, 1)).astype("float32") + + all_ok = True + for sm_path, k_path in pairs: + print(f"Comparing:\n SavedModel: {sm_path}\n Keras: {k_path}") + y_sm = run_savedmodel(sm_path, x) + y_k = run_keras(k_path, x) + # Ensure numpy arrays + y_sm = np.array(y_sm) + y_k = np.array(y_k) + if y_sm.shape != y_k.shape: + print(f" Shape mismatch: {y_sm.shape} vs {y_k.shape}", file=sys.stderr) + all_ok = False + continue + max_abs = float(np.max(np.abs(y_sm - y_k))) + ok = np.allclose(y_sm, y_k, atol=args.atol) + print(f" max|diff|={max_abs:.3e} allclose(atol={args.atol})={ok}") + if not ok: + all_ok = False + return 0 if all_ok else 1 + + +if __name__ == "__main__": + sys.exit(main()) diff --git a/stella.egg-info/PKG-INFO b/stella.egg-info/PKG-INFO index 9381f7c..b0cc9a7 100644 --- a/stella.egg-info/PKG-INFO +++ b/stella.egg-info/PKG-INFO @@ -1,27 +1,165 @@ -Metadata-Version: 2.1 +Metadata-Version: 2.4 Name: stella -Version: 0.2.0rc2 -Summary: For finding flares in TESS 2-min data with a CNN -Home-page: http://github.com/afeinstein20/stella -Author: Adina D. Feinstein -Author-email: adina.d.feinstein@gmail.com -License: MIT -Description: - stella is a python package to identify and characterize flares in - TESS short-cadence data using a convolutional neural network. In its - simplest form, stella takes an array of light curves and predicts where - flares are using the models provided in Feinstein et al. submitted and - returns predictions. +Version: 0.3.0 +Summary: Find stellar flares in TESS 2-min data with a CNN +Author-email: "Adina D. Feinstein" +License: MIT License - Read the documentation at https://adina.feinste.in/stella + Copyright (c) 2019 Adina Feinstein - Changes to v0.1.0 (2020-05-18): - * + Permission is hereby granted, free of charge, to any person obtaining a copy + of this software and associated documentation files (the "Software"), to deal + in the Software without restriction, including without limitation the rights + to use, copy, modify, merge, publish, distribute, sublicense, and/or sell + copies of the Software, and to permit persons to whom the Software is + furnished to do so, subject to the following conditions: -Platform: UNKNOWN + The above copyright notice and this permission notice shall be included in all + copies or substantial portions of the Software. + + THE SOFTWARE IS PROVIDED "AS IS", WITHOUT WARRANTY OF ANY KIND, EXPRESS OR + IMPLIED, INCLUDING BUT NOT LIMITED TO THE WARRANTIES OF MERCHANTABILITY, + FITNESS FOR A PARTICULAR PURPOSE AND NONINFRINGEMENT. IN NO EVENT SHALL THE + AUTHORS OR COPYRIGHT HOLDERS BE LIABLE FOR ANY CLAIM, DAMAGES OR OTHER + LIABILITY, WHETHER IN AN ACTION OF CONTRACT, TORT OR OTHERWISE, ARISING FROM, + OUT OF OR IN CONNECTION WITH THE SOFTWARE OR THE USE OR OTHER DEALINGS IN THE + SOFTWARE. + +Keywords: astronomy,tess,flares,keras,jax,pytorch Classifier: Development Status :: 3 - Alpha Classifier: Intended Audience :: Science/Research Classifier: License :: OSI Approved :: MIT License Classifier: Operating System :: OS Independent -Classifier: Programming Language :: Python :: 3.7 +Classifier: Programming Language :: Python :: 3 +Classifier: Programming Language :: Python :: 3.8 +Classifier: Programming Language :: Python :: 3.9 +Classifier: Programming Language :: Python :: 3.10 +Classifier: Programming Language :: Python :: 3.11 +Requires-Python: >=3.8 Description-Content-Type: text/markdown +License-File: LICENSE +Requires-Dist: keras>=3.0.0 +Requires-Dist: numpy +Requires-Dist: astropy +Requires-Dist: scikit-learn +Requires-Dist: scipy!=1.4.1 +Requires-Dist: tqdm +Requires-Dist: lightkurve>=2.0.0 +Provides-Extra: jax +Requires-Dist: jax>=0.4.20; extra == "jax" +Requires-Dist: jaxlib>=0.4.20; extra == "jax" +Provides-Extra: jax-mps +Requires-Dist: jax>=0.4.20; extra == "jax-mps" +Requires-Dist: jaxlib>=0.4.20; extra == "jax-mps" +Requires-Dist: jax-metal>=0.0.7; platform_system == "Darwin" and extra == "jax-mps" +Provides-Extra: torch +Requires-Dist: torch>=2.2.0; extra == "torch" +Provides-Extra: dev +Requires-Dist: pytest; extra == "dev" +Requires-Dist: pytest-cov; extra == "dev" +Requires-Dist: nbsphinx; extra == "dev" +Requires-Dist: ipykernel; extra == "dev" +Requires-Dist: coverage; extra == "dev" +Requires-Dist: codecov; extra == "dev" +Requires-Dist: pre-commit; extra == "dev" +Requires-Dist: sphinx>=7.0; extra == "dev" +Requires-Dist: sphinx_rtd_theme>=1.3; extra == "dev" +Provides-Extra: all-backends +Requires-Dist: stella[jax,torch]; extra == "all-backends" +Dynamic: license-file + +

+ +

+ +

+ + + + PyPI - Downloads + + + Docs Deploy + GitHub Pages +

+ + +

+stella is a Python package to create and train a neural network to identify stellar flares. +Within stella, users can simulate flares as a training set, run a neural network, and feed +in their own data to the neural network model. stella returns a probability at each data point +that that data point is part of a flare or not. stella can also characterize the flares identified. +

+ + +To install stella with pip: + + pip install stella + +Alternatively you can install the current development version of stella: + + git clone https://github.com/afeinstein20/stella + cd stella + python setup.py install + +Backends and models +------------------- +- stella uses Keras Core and works with multiple backends: JAX or PyTorch. Choose one, install, and set it before importing `keras`: + +```bash +# JAX +pip install -r requirements-jax.txt +export KERAS_BACKEND=jax + +# or PyTorch +pip install -r requirements-torch.txt +export KERAS_BACKEND=torch +``` + + Models are saved/loaded in the native Keras format (`.keras`). If you have older `.h5` + or legacy SavedModel models, use the included converter: + +```bash +# Convert .h5 or legacy SavedModel to .keras (TensorFlow backend only for conversion) +python scripts/convert_h5_to_keras.py /path/to/models -r --cadences 350 -o /path/to/out +``` + +Pipeline quickstart +------------------- +- See the new pipeline guide for a friendly, end-to-end example (TIC 62124646): + https://afeinstein20.github.io/stella/getting_started/pipeline.html + +Swap backends quickly +--------------------- +- Inspect availability and devices: + +```python +import stella +stella.check_backend() +``` + +- Prepare a swap (restart your interpreter after): + +```python +import stella +stella.swap_backend('torch', accelerator='mps') # Apple Silicon +# or +stella.swap_backend('jax', accelerator='cpu') +``` +``` + +

+If your work uses the stella software, please cite Feinstein, Montet, & Ansdell (2020). +

+

+If your work discusses the flare rate of young stars in the TESS Southern Hemisphere or the details of the CNNs, please cite Feinstein et al. (AJ, 2020). +

+ +

+Bug Reports, Questions, & Contributions +

+

+stella is an open source project under the MIT license. +The source code is available on GitHub. In case of any questions or problems, please contact us via the Git Issues. +Pull requests are also welcome through the GitHub page. +

diff --git a/stella.egg-info/SOURCES.txt b/stella.egg-info/SOURCES.txt index 64f369b..1e83a47 100644 --- a/stella.egg-info/SOURCES.txt +++ b/stella.egg-info/SOURCES.txt @@ -9,9 +9,8 @@ codecov.yml final_models.zip paper.bib paper.md +pyproject.toml requirements.txt -setup.cfg -setup.py .ci/build-docs.sh .ci/conda.sh .github/workflows/greetings.yml @@ -51,10 +50,13 @@ docs/sphinx_rtd_theme/static/js/theme.js figures/stella_logo.png figures/stella_prob_slider.gif stella/__init__.py +stella/backends.py stella/download_nn_set.py stella/mark_flares.py stella/metrics.py +stella/models.py stella/neural_network.py +stella/pipeline.py stella/preprocessing_flares.py stella/rotations.py stella/utils.py @@ -65,6 +67,21 @@ stella.egg-info/SOURCES.txt stella.egg-info/dependency_links.txt stella.egg-info/requires.txt stella.egg-info/top_level.txt +stella/data/ensemble_s0004_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0005_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0018_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0028_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0029_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0038_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0050_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0077_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0078_i0350_b0.73_savedmodel.keras +stella/data/ensemble_s0080_i0350_b0.73_savedmodel.keras +stella/tests/conftest.py +stella/tests/test_backends.py +stella/tests/test_mark_flares.py stella/tests/test_neural_network.py stella/tests/test_processing.py -stella/tests/test_rotation.py \ No newline at end of file +stella/tests/test_rotation.py +stella/tests/test_swap_backend.py +stella/tests/test_training_guards.py \ No newline at end of file diff --git a/stella.egg-info/requires.txt b/stella.egg-info/requires.txt index f319be3..5105114 100644 --- a/stella.egg-info/requires.txt +++ b/stella.egg-info/requires.txt @@ -1,21 +1,35 @@ -nbsphinx -ipykernel -tensorflow>=2.1.0 -astroquery +keras>=3.0.0 +numpy astropy +scikit-learn +scipy!=1.4.1 tqdm -cython -codecov -coverage +lightkurve>=2.0.0 + +[all-backends] +stella[jax,torch] + +[dev] pytest pytest-cov -lxml -pybind11 -tornado -matplotlib -lightkurve>=2.0.0 -numpy -sklearn -more-itertools -scipy!=1.4.1 -poetry +nbsphinx +ipykernel +coverage +codecov +pre-commit +sphinx>=7.0 +sphinx_rtd_theme>=1.3 + +[jax] +jax>=0.4.20 +jaxlib>=0.4.20 + +[jax-mps] +jax>=0.4.20 +jaxlib>=0.4.20 + +[jax-mps:platform_system == "Darwin"] +jax-metal>=0.0.7 + +[torch] +torch>=2.2.0 diff --git a/stella/__init__.py b/stella/__init__.py index 6f5bef6..5307093 100755 --- a/stella/__init__.py +++ b/stella/__init__.py @@ -4,13 +4,40 @@ from .version import __version__ -# Keep package import lightweight: do not auto-import heavy submodules. -# Import submodules directly, e.g. `from stella.neural_network import ConvNN`. - # Convenience backend utilities exposed at top-level. -from .backends import check_backend, benchmark, swap_backend, require_backend # noqa: F401 +from .backends import ( + check_backend, + benchmark, + swap_backend, + require_backend, +) # noqa: F401 from . import models # noqa: F401 +# Lazy exports for backward compatibility, avoiding heavy imports at module import time +_LAZY_EXPORTS = { + "ConvNN": ("neural_network", "ConvNN"), + "FitFlares": ("mark_flares", "FitFlares"), + "MeasureProt": ("rotations", "MeasureProt"), + "neural_network": ("neural_network", None), + "mark_flares": ("mark_flares", None), + "pipeline": ("pipeline", None), + "rotations": ("rotations", None), +} + + +def __getattr__(name): + tgt = _LAZY_EXPORTS.get(name) + if tgt is None: + raise AttributeError(f"module 'stella' has no attribute '{name}'") + mod_name, attr = tgt + mod = __import__(f"{__name__}.{mod_name}", fromlist=[attr] if attr else []) + return getattr(mod, attr) if attr else mod + + +def __dir__(): + return sorted(list(globals().keys()) + list(_LAZY_EXPORTS.keys())) + + __all__ = [ "__version__", "check_backend", @@ -18,9 +45,12 @@ "swap_backend", "require_backend", "models", + # Back-compat lazy exports + "ConvNN", + "FitFlares", + "MeasureProt", + "neural_network", + "mark_flares", + "pipeline", + "rotations", ] - -try: - from .backends import check_backend, benchmark -except Exception: - pass diff --git a/stella/backends.py b/stella/backends.py index 64011a1..f72b703 100644 --- a/stella/backends.py +++ b/stella/backends.py @@ -9,6 +9,7 @@ def _keras_current_backend() -> Optional[str]: try: import keras + return keras.backend.backend() except Exception: return os.environ.get("KERAS_BACKEND") @@ -18,6 +19,7 @@ def _jax_info() -> Dict: info = {"name": "jax", "installed": False, "devices": [], "details": {}} try: import jax # type: ignore + info["installed"] = True devs = jax.devices() info["devices"] = [f"{d.platform}:{d.id}" for d in devs] @@ -32,6 +34,7 @@ def _torch_info() -> Dict: info = {"name": "torch", "installed": False, "devices": [], "details": {}} try: import torch # type: ignore + info["installed"] = True cuda = torch.cuda.is_available() mps = getattr(getattr(torch, "backends", None), "mps", None) @@ -80,8 +83,13 @@ def check_backend(print_summary: bool = True) -> Dict: ] # JAX summary if jax_info["installed"]: - kinds = ", ".join(jax_info.get("details", {}).get("kinds", [])) or "(no devices)" - lines.append(f"- jax: installed; devices={jax_info['devices']} kinds={kinds}") + kinds = ( + ", ".join(jax_info.get("details", {}).get("kinds", [])) + or "(no devices)" + ) + lines.append( + f"- jax: installed; devices={jax_info['devices']} kinds={kinds}" + ) else: lines.append("- jax: not installed") # Torch summary @@ -93,7 +101,9 @@ def check_backend(print_summary: bool = True) -> Dict: if det.get("mps"): acc.append("MPS") acc_s = ", ".join(acc) if acc else "CPU" - lines.append(f"- torch: installed; accel={acc_s}; devices={torch_info['devices']}") + lines.append( + f"- torch: installed; accel={acc_s}; devices={torch_info['devices']}" + ) else: lines.append("- torch: not installed") print("\n".join(lines)) @@ -116,12 +126,24 @@ def require_backend(backend: Optional[str] = None) -> None: If the required backend is not installed or has no available devices. """ info = check_backend(print_summary=False) - be = (backend or info.get("current") or os.environ.get("KERAS_BACKEND") or "").strip().lower() + be = ( + (backend or info.get("current") or os.environ.get("KERAS_BACKEND") or "") + .strip() + .lower() + ) + # Auto-select a sensible default if none is set: prefer JAX, then Torch if be not in ("jax", "torch"): - raise RuntimeError( - "No Keras backend selected. Set KERAS_BACKEND to 'jax' or 'torch', " - "or pass backend='jax'/'torch' to require_backend()." - ) + candidates = info.get("candidates", []) + if "jax" in candidates: + be = "jax" + elif "torch" in candidates: + be = "torch" + else: + raise RuntimeError( + "No Keras backend installed. Install one with: " + "pip install stella[jax] (or) pip install stella[torch]" + ) + os.environ["KERAS_BACKEND"] = be ok = be in info.get("candidates", []) if not ok: @@ -136,10 +158,14 @@ def require_backend(backend: Optional[str] = None) -> None: return -def _subprocess_benchmark(model_path: str, target: str, sector: int, exptime: int, author: str) -> Dict: +def _subprocess_benchmark( + model_path: str, target: str, sector: int, exptime: int, author: str +) -> Dict: """Run the actual timed inference in a fresh process for the active KERAS_BACKEND.""" # Silence lightkurve noisy warnings - warnings.filterwarnings("ignore", message=r".*tpfmodel submodule is not available.*") + warnings.filterwarnings( + "ignore", message=r".*tpfmodel submodule is not available.*" + ) warnings.filterwarnings("ignore", message=r".*Lightkurve cache directory.*") import keras # type: ignore @@ -171,7 +197,9 @@ def _subprocess_benchmark(model_path: str, target: str, sector: int, exptime: in cnn = ConvNN(output_dir=".") n_warm = min(5 * cadences, len(t)) _t0 = time.perf_counter() - cnn.predict(modelname=model_path, times=t[:n_warm], fluxes=f[:n_warm], errs=e[:n_warm]) + cnn.predict( + modelname=model_path, times=t[:n_warm], fluxes=f[:n_warm], errs=e[:n_warm] + ) # Timed full predict t0 = time.perf_counter() @@ -235,7 +263,9 @@ def benchmark( t0 = time.perf_counter() from subprocess import Popen, PIPE - p = Popen([sys.executable, "-c", code], env=env, stdout=PIPE, stderr=PIPE, text=True) + p = Popen( + [sys.executable, "-c", code], env=env, stdout=PIPE, stderr=PIPE, text=True + ) out, err = p.communicate() elapsed = time.perf_counter() - t0 if p.returncode != 0: @@ -257,14 +287,18 @@ def benchmark( print("Benchmark results (lower is better):") for be, r in results.items(): if "seconds" in r: - print(f"- {be}: {r['seconds']:.3f}s predict (wall {r['elapsed_wall']:.3f}s), points={r.get('points')} cadences={r.get('cadences')}") + print( + f"- {be}: {r['seconds']:.3f}s predict (wall {r['elapsed_wall']:.3f}s), points={r.get('points')} cadences={r.get('cadences')}" + ) else: print(f"- {be}: ERROR {r.get('error') or r}") return {"backends": candidates, "results": results} -def _apply_accelerator_env(backend: str, accelerator: Optional[str], env: Dict[str, str]) -> None: +def _apply_accelerator_env( + backend: str, accelerator: Optional[str], env: Dict[str, str] +) -> None: acc = (accelerator or "").lower().strip() if backend == "torch": if acc == "cpu": @@ -286,7 +320,9 @@ def _apply_accelerator_env(backend: str, accelerator: Optional[str], env: Dict[s env["JAX_PLATFORM_NAME"] = "metal" -def swap_backend(backend: str, accelerator: Optional[str] = None, restart: bool = False) -> Dict: +def swap_backend( + backend: str, accelerator: Optional[str] = None, restart: bool = False +) -> Dict: """ Prepare environment for a different Keras backend and accelerator. @@ -316,12 +352,22 @@ def swap_backend(backend: str, accelerator: Optional[str] = None, restart: bool "requested_backend": be, "accelerator": accelerator, "already_imported": already, - "env_preview": {k: env.get(k) for k in ("KERAS_BACKEND", "JAX_PLATFORM_NAME", "CUDA_VISIBLE_DEVICES", "PYTORCH_ENABLE_MPS_FALLBACK")}, + "env_preview": { + k: env.get(k) + for k in ( + "KERAS_BACKEND", + "JAX_PLATFORM_NAME", + "CUDA_VISIBLE_DEVICES", + "PYTORCH_ENABLE_MPS_FALLBACK", + ) + }, "action": None, } if already and not restart: - warnings.warn("Keras is already imported; backend cannot be swapped without restart. Call swap_backend(..., restart=True) to re-exec.") + warnings.warn( + "Keras is already imported; backend cannot be swapped without restart. Call swap_backend(..., restart=True) to re-exec." + ) # Apply env to current process for any child processes os.environ.update(env) summary["action"] = "env_set_no_restart" diff --git a/stella/download_nn_set.py b/stella/download_nn_set.py index daf36ca..095055c 100644 --- a/stella/download_nn_set.py +++ b/stella/download_nn_set.py @@ -5,7 +5,8 @@ from astroquery.vizier import Vizier from lightkurve.search import search_lightcurve -__all__ = ['DownloadSets'] +__all__ = ["DownloadSets"] + class DownloadSets(object): """ @@ -17,7 +18,6 @@ class DownloadSets(object): """ def __init__(self, fn_dir=None, flare_catalog_name=None): - """ Parameters ---------- @@ -36,7 +36,7 @@ def __init__(self, fn_dir=None, flare_catalog_name=None): if fn_dir != None: self.fn_dir = fn_dir else: - self.fn_dir = os.path.join(os.path.expanduser('~'), '.stella') + self.fn_dir = os.path.join(os.path.expanduser("~"), ".stella") if os.path.isdir(self.fn_dir) == False: os.mkdir(self.fn_dir) @@ -44,11 +44,10 @@ def __init__(self, fn_dir=None, flare_catalog_name=None): self.flare_table = None if flare_catalog_name is None: - self.flare_catalog_name = 'Guenther_2020_flare_catalog.txt' + self.flare_catalog_name = "Guenther_2020_flare_catalog.txt" else: self.flare_catalog_name = flare_catalog_name - def download_catalog(self): """ Downloads the flare catalog using Vizier. @@ -63,16 +62,18 @@ def download_catalog(self): Vizier.ROW_LIMIT = -1 - catalog_list = Vizier.find_catalogs('TESS flares sectors') + catalog_list = Vizier.find_catalogs("TESS flares sectors") catalogs = Vizier.get_catalogs(catalog_list.keys()) self.flare_table = catalogs[1] - self.flare_table.rename_column('_tab2_5', 'tpeak') - self.flare_table.write(os.path.join(self.fn_dir, self.flare_catalog_name), - format='csv', overwrite=True) + self.flare_table.rename_column("_tab2_5", "tpeak") + self.flare_table.write( + os.path.join(self.fn_dir, self.flare_catalog_name), + format="csv", + overwrite=True, + ) return - def download_lightcurves(self, remove_fits=True): """ Downloads light curves for the training, validation, and @@ -85,21 +86,21 @@ def download_lightcurves(self, remove_fits=True): files when done. This will save space. Default is True. """ if self.flare_table is None: - self.flare_table = Table.read(os.path.join(self.fn_dir, - self.flare_catalog_name), - format='ascii') - + self.flare_table = Table.read( + os.path.join(self.fn_dir, self.flare_catalog_name), format="ascii" + ) - tics = np.unique(self.flare_table['TIC']) - npy_name = '{0:09d}_sector{1:02d}.npy' + tics = np.unique(self.flare_table["TIC"]) + npy_name = "{0:09d}_sector{1:02d}.npy" for i in tqdm(range(len(tics))): - slc = search_lightcurve('TIC'+str(tics[i]), - mission='TESS', - exptime=120, - sector=[1,2], - author='SPOC') - + slc = search_lightcurve( + "TIC" + str(tics[i]), + mission="TESS", + exptime=120, + sector=[1, 2], + author="SPOC", + ) if len(slc) > 0: lcs = slc.download_all(download_dir=self.fn_dir) @@ -108,22 +109,23 @@ def download_lightcurves(self, remove_fits=True): # Default lightkurve flux = pdcsap_flux lc = lcs[j].normalize() - np.save(os.path.join(self.fn_dir, npy_name.format(tics[i], lc.sector)), - np.array([lc.time.value, - lc.flux.value, - lc.flux_err.value])) + np.save( + os.path.join(self.fn_dir, npy_name.format(tics[i], lc.sector)), + np.array([lc.time.value, lc.flux.value, lc.flux_err.value]), + ) # Removes FITS files when done if remove_fits == True: - for dp, dn, fn in os.walk(os.path.join(self.fn_dir, 'mastDownload')): - for file in [f for f in fn if f.endswith('.fits')]: + for dp, dn, fn in os.walk( + os.path.join(self.fn_dir, "mastDownload") + ): + for file in [f for f in fn if f.endswith(".fits")]: os.remove(os.path.join(dp, file)) os.rmdir(dp) - if remove_fits == True: - os.rmdir(os.path.join(self.fn_dir, 'mastDownload/TESS')) - os.rmdir(os.path.join(self.fn_dir, 'mastDownload')) + os.rmdir(os.path.join(self.fn_dir, "mastDownload/TESS")) + os.rmdir(os.path.join(self.fn_dir, "mastDownload")) def download_models(self, all_models=False): """ @@ -144,23 +146,26 @@ def download_models(self, all_models=False): models : np.array Array of model filenames. """ - hlsp_path = 'http://archive.stsci.edu/hlsps/stella/hlsp_stella_tess_ensemblemodel_all_tess_v0.1.0_bundle.tar.gz' + hlsp_path = "http://archive.stsci.edu/hlsps/stella/hlsp_stella_tess_ensemblemodel_all_tess_v0.1.0_bundle.tar.gz" - new_path = os.path.join(self.fn_dir, 'models') + new_path = os.path.join(self.fn_dir, "models") if os.path.isdir(new_path) == False: os.mkdir(new_path) if len(os.listdir(new_path)) == 100: - print('Models have already been downloaded to ~/.stella/models') + print("Models have already been downloaded to ~/.stella/models") else: - os.system('cd {0} && curl -O -L {1}'.format(self.fn_dir, hlsp_path)) - tarball = [os.path.join(self.fn_dir, i) for i in os.listdir(self.fn_dir) if i.endswith('tar.gz')][0] - os.system('cd {0} && tar -xzvf {1}'.format(self.fn_dir, tarball)) - - os.system('cd {0} && mv *.h5 {1}'.format(self.fn_dir, new_path)) - + os.system("cd {0} && curl -O -L {1}".format(self.fn_dir, hlsp_path)) + tarball = [ + os.path.join(self.fn_dir, i) + for i in os.listdir(self.fn_dir) + if i.endswith("tar.gz") + ][0] + os.system("cd {0} && tar -xzvf {1}".format(self.fn_dir, tarball)) + + os.system("cd {0} && mv *.h5 {1}".format(self.fn_dir, new_path)) self.model_dir = new_path models = np.sort([os.path.join(new_path, i) for i in os.listdir(new_path)]) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index bd13a97..b740678 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -10,7 +10,7 @@ from .utils import * -__all__ = ['FitFlares'] +__all__ = ["FitFlares"] class FitFlares(object): @@ -26,7 +26,7 @@ def __init__(self, id, time, flux, flux_err, predictions): Uses the times, fluxes, and predictions defined in stella.ConvNN to identify and fit flares, as well as do injection-recovery for completeness. - + Parameters ---------- time : np.array @@ -38,7 +38,7 @@ def __init__(self, id, time, flux, flux_err, predictions): predictions : np.array Array of predictions for each light curve passed in. - + Attributes ---------- ids : np.array @@ -47,13 +47,12 @@ def __init__(self, id, time, flux, flux_err, predictions): flux_err : np.ndarray predictions : np.ndarray """ - self.IDs = id - self.time = time - self.flux = flux - self.flux_err = flux_err + self.IDs = id + self.time = time + self.flux = flux + self.flux_err = flux_err self.predictions = predictions - def group_inds(self, values): """ Groups regions marked as flares (> prob_threshold) for @@ -74,7 +73,7 @@ def group_inds(self, values): temp = [v] else: # SETS 4 CADENCE LIMIT - if (np.abs(v-maxi) <= 3): + if np.abs(v - maxi) <= 3: temp.append(v) if v > maxi: maxi = v @@ -84,19 +83,17 @@ def group_inds(self, values): results.append(temp) mini = maxi = v temp = [v] - + # GETS THE LAST GROUP - if i == len(values)-1: + if i == len(values) - 1: results.append(temp) # Ensure a ragged array of index groups is returned safely under NumPy>=1.24 return np.array(results, dtype=object) - - def get_init_guesses(self, groupings, time, flux, err, prob, - maskregion, region): + def get_init_guesses(self, groupings, time, flux, err, prob, maskregion, region): """ - Guesses at the initial t0 and amplitude based on + Guesses at the initial t0 and amplitude based on probability groups. Parameters @@ -116,48 +113,47 @@ def get_init_guesses(self, groupings, time, flux, err, prob, Array of amplitudes at each tpeak. """ tpeaks = np.array([]) - ampls = np.array([]) + ampls = np.array([]) if len(groupings) > 0: for g in groupings: - if g[0]-region < 0: - subreg = np.arange(0, g[-1]+region, 1, dtype=int) - elif g[-1]+region > len(time): - subreg = np.arange(len(time)-region, len(time), 1, dtype=int) + if g[0] - region < 0: + subreg = np.arange(0, g[-1] + region, 1, dtype=int) + elif g[-1] + region > len(time): + subreg = np.arange(len(time) - region, len(time), 1, dtype=int) else: - subreg = np.arange(g[0]-region, g[-1]+region, 1, dtype=int) + subreg = np.arange(g[0] - region, g[-1] + region, 1, dtype=int) - # LOOKS AT REGION AROUND FLARE - subt = time[subreg]+0.0 - subf = flux[subreg]+0.0 - sube = err[subreg]+0.0 - subp = prob[subreg]+0.0 + # LOOKS AT REGION AROUND FLARE + subt = time[subreg] + 0.0 + subf = flux[subreg] + 0.0 + sube = err[subreg] + 0.0 + subp = prob[subreg] + 0.0 - doubcheck = np.where(subp>=self.threshold)[0] + doubcheck = np.where(subp >= self.threshold)[0] - # FINDS HIGHEST "PROBABILITY" IN FLARE + # FINDS HIGHEST "PROBABILITY" IN FLARE if len(doubcheck) > 1: peak = np.argmax(subf[doubcheck]) - t0 = subt[doubcheck[peak]] - amp = subf[doubcheck[peak]] - + t0 = subt[doubcheck[peak]] + amp = subf[doubcheck[peak]] + else: - t0 = subt[doubcheck] + t0 = subt[doubcheck] amp = subf[doubcheck] - tpeaks = np.append(tpeaks, t0) - ampls = np.append(ampls, amp) + tpeaks = np.append(tpeaks, t0) + ampls = np.append(ampls, amp) return tpeaks, ampls - def identify_flare_peaks(self, threshold=0.5): """ Finds where the predicted value is above the threshold as a flare candidate. Groups consecutive indices as one flaring event. - + Parameters ---------- threshold : float, optional @@ -174,33 +170,33 @@ def identify_flare_peaks(self, threshold=0.5): self.threshold = threshold def chiSquare(var, x, y, yerr, t0_ind): - """ Chi-square fit for flare parameters. """ + """Chi-square fit for flare parameters.""" amp, rise, decay = var m, p = flare_lightcurve(x, t0_ind, amp, rise, decay) - return np.sum( (y-m)**2.0 / yerr**2.0 ) - + return np.sum((y - m) ** 2.0 / yerr**2.0) - table = Table(names=['Target_ID', 'tpeak', 'amp', 'ed_s', - 'rise', 'fall', 'prob']) - kernel_size = 15 + table = Table( + names=["Target_ID", "tpeak", "amp", "ed_s", "rise", "fall", "prob"] + ) + kernel_size = 15 kernel_size1 = 21 - for i in tqdm(range(len(self.IDs)), desc='Finding & Fitting Flares'): + for i in tqdm(range(len(self.IDs)), desc="Finding & Fitting Flares"): # Ensure numeric arrays (avoid object dtype from ragged wrappers) time = np.asarray(self.time[i], dtype=float) flux = np.asarray(self.flux[i], dtype=float) - err = np.asarray(self.flux_err[i], dtype=float) + err = np.asarray(self.flux_err[i], dtype=float) prob = np.asarray(self.predictions[i], dtype=float) - + where_prob_higher = np.where(prob >= threshold)[0] groupings = self.group_inds(where_prob_higher) - tpeaks, amps = self.get_init_guesses(groupings, time, flux, - err, prob, 2, 50) - + tpeaks, amps = self.get_init_guesses( + groupings, time, flux, err, prob, 2, 50 + ) # FITS PARAMETERS TO FLARE - for tp, amp in zip(tpeaks,amps): + for tp, amp in zip(tpeaks, amps): # CASES FOR HANDLING BIG FLARES if amp > 1.3: region = 400 @@ -210,64 +206,104 @@ def chiSquare(var, x, y, yerr, t0_ind): maskregion = 10 where = np.where(time >= tp)[0][0] - - subt = time[where-region:where+region] - subf = flux[where-region:where+region] - sube = err[ where-region:where+region] - subp = prob[where-region:where+region] - amp_ind = int(len(subf)/2) + + subt = time[where - region : where + region] + subf = flux[where - region : where + region] + sube = err[where - region : where + region] + subp = prob[where - region : where + region] + amp_ind = int(len(subf) / 2) mask = np.zeros(len(subt)) - mask[int(amp_ind-maskregion/2.):int(amp_ind+maskregion)] = 1 + mask[int(amp_ind - maskregion / 2.0) : int(amp_ind + maskregion)] = 1 m = mask == 0 if len(mask) > 10: - func = interp1d(subt[m], medfilt(subf[m], kernel_size=kernel_size)) + func = interp1d(subt[m], medfilt(subf[m], kernel_size=kernel_size)) func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1)) # REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE - detrended = subf/func(subt) + detrended = subf / func(subt) std = np.nanstd(detrended[m]) - med = np.nanmedian(detrended[m]) + med = np.nanmedian(detrended[m]) - detrend_with_flare = subf/func1(subt) + detrend_with_flare = subf / func1(subt) std1 = np.nanstd(detrend_with_flare) med1 = np.nanmedian(detrend_with_flare) - amp = subf[amp_ind] - amp1 = detrended[amp_ind] - + amp = subf[amp_ind] + amp1 = detrended[amp_ind] + if amp > 1.5: decay_guess = 0.008 - rise_guess = 0.003 + rise_guess = 0.003 else: decay_guess = 0.001 - rise_guess = 0.0001 - + rise_guess = 0.0001 + # Checks if amplitude of flare is 1.5sig, and the next 2 consecutive points < amp - if ( (amp1 > (med+1.5*std) ) and (subf[amp_ind+1] <= amp) and (subf[amp_ind+2] <= amp) and - (subf[amp_ind-1] <= amp)): - + if ( + (amp1 > (med + 1.5 * std)) + and (subf[amp_ind + 1] <= amp) + and (subf[amp_ind + 2] <= amp) + and (subf[amp_ind - 1] <= amp) + ): + # Checks if next 2 consecutive points are > 1sig above - if (detrended[amp_ind+1] >= (med1+std1)):# and (detrended[amp_ind+2] >= (med1+std1)): + if detrended[amp_ind + 1] >= ( + med1 + std1 + ): # and (detrended[amp_ind+2] >= (med1+std1)): # Checks if point before amp < amp and that it isn't catching noise - if (subf[amp_ind-1] < amp) and ((amp-subf[-1]) < 2): + if (subf[amp_ind - 1] < amp) and ((amp - subf[-1]) < 2): amp1 -= med - - x = minimize(chiSquare, x0=[amp1, rise_guess, decay_guess], - bounds=((amp1-0.1,amp1+0.1), (0.0001,0.01), - (0.0005, 0.01)), - args=(subt[int(len(subt)/2-maskregion):int(len(subt)/2+maskregion)], - detrended[int(len(detrended)/2-maskregion):int(len(detrended)/2+maskregion)], - sube[int(len(sube)/2-maskregion):int(len(sube)/2+maskregion)], - int(len(subt[int(len(subt)/2-maskregion):int(len(subt)/2+maskregion)])/2)), - method='L-BFGS-B') - - if x.x[0] > 1.5 or (x.x[0]<1.5 and x.x[2]<0.4): - fm, params = flare_lightcurve(subt, amp_ind, np.nanmedian([amp1, x.x[0]]), - x.x[1], x.x[2]) - dur = np.trapz(fm-1, subt) * u.day + + x = minimize( + chiSquare, + x0=[amp1, rise_guess, decay_guess], + bounds=( + (amp1 - 0.1, amp1 + 0.1), + (0.0001, 0.01), + (0.0005, 0.01), + ), + args=( + subt[ + int(len(subt) / 2 - maskregion) : int( + len(subt) / 2 + maskregion + ) + ], + detrended[ + int(len(detrended) / 2 - maskregion) : int( + len(detrended) / 2 + maskregion + ) + ], + sube[ + int(len(sube) / 2 - maskregion) : int( + len(sube) / 2 + maskregion + ) + ], + int( + len( + subt[ + int( + len(subt) / 2 - maskregion + ) : int(len(subt) / 2 + maskregion) + ] + ) + / 2 + ), + ), + method="L-BFGS-B", + ) + + if x.x[0] > 1.5 or (x.x[0] < 1.5 and x.x[2] < 0.4): + fm, params = flare_lightcurve( + subt, + amp_ind, + np.nanmedian([amp1, x.x[0]]), + x.x[1], + x.x[2], + ) + dur = np.trapz(fm - 1, subt) * u.day params[1] = detrended[amp_ind] params[2] = dur.to(u.s).value params = np.append(params, subp[amp_ind]) @@ -275,5 +311,4 @@ def chiSquare(var, x, y, yerr, t0_ind): table.add_row(params) - - self.flare_table = table[table['amp'] > 1.002] + self.flare_table = table[table["amp"] > 1.002] diff --git a/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits b/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits new file mode 100644 index 0000000..1a366c1 --- /dev/null +++ b/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits @@ -0,0 +1,3459 @@ +SIMPLE = T / conforms to FITS standards BITPIX = 8 / array data type NAXIS = 0 / number of array dimensions EXTEND = T / file contains extensions NEXTEND = 2 / number of standard extensions EXTNAME = 'PRIMARY ' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data ORIGIN = 'NASA/Ames' / institution responsible for creating this file DATE = '2021-02-09' / file creation date. TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date CREATOR = '36158 LightCurveExporterPipelineModule' / pipeline job and program usPROCVER = 'spoc-5.0.22-20210121' / SW version FILEVER = '1.0 ' / file format version TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type DATA_REL= 46 / data release version number OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier SECTOR = 13 / Observing sector CAMERA = 1 / Camera number CCD = 2 / CCD chip number PXTABLE = 162 / pixel table id RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9092110882720000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system PMRA = 18.06870000 / [mas/yr] RA proper motion PMDEC = -57.20490000 / [mas/yr] Dec proper motion PMTOTAL = 59.99065347 / [mas/yr] total proper motion TESSMAG = 10.35019970 / [mag] TESS magnitude TEFF = 4250.00000000 / [K] Effective temperature LOGG = 4.47351980 / [cm/s2] log10 surface gravity MH = 0.30000001 / [log10([M/H])] metallicity RADIUS = 0.77991199 / [solar radii] stellar radius TICVER = '8.1 ' / TIC version CRMITEN = T / spacecraft cosmic ray mitigation enabled CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block sizCRSPOC = F / SPOC cosmic ray cleaning enabled CHECKSUM= 'iakpiTimiYimiYim' / HDU checksum updated 2021-02-09T08:30:23Z END XTENSION= 'BINTABLE' / marks the beginning of a new HDU BITPIX = 8 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 100 / length of first array dimension NAXIS2 = 20479 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) TFIELDS = 20 / number of table fields TTYPE1 = 'TIME ' / column title: data time stamps TFORM1 = 'D ' / column format: 64-bit floating point TUNIT1 = 'BJD - 2457000, days' / column units: Barycenter corrected TESS JulianTDISP1 = 'D14.7 ' / column display format TTYPE2 = 'TIMECORR' / column title: barycentric correction TFORM2 = 'E ' / column format: 32-bit floating point TUNIT2 = 'd ' / column units: Days TDISP2 = 'E14.7 ' / column display format TTYPE3 = 'CADENCENO' / column title: unique cadence number TFORM3 = 'J ' / column format: signed 32-bit integer TDISP3 = 'I10 ' / column display format TTYPE4 = 'SAP_FLUX' / column title: aperture photometry flux TFORM4 = 'E ' / column format: 32-bit floating point TUNIT4 = 'e-/s ' / column units: electrons per second TDISP4 = 'E14.7 ' / column display format TTYPE5 = 'SAP_FLUX_ERR' / column title: aperture phot. flux error TFORM5 = 'E ' / column format: 32-bit floating point TUNIT5 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP5 = 'E14.7 ' / column display format TTYPE6 = 'SAP_BKG ' / column title: aperture phot. background flux TFORM6 = 'E ' / column format: 32-bit floating point TUNIT6 = 'e-/s ' / column units: electrons per second TDISP6 = 'E14.7 ' / column display format TTYPE7 = 'SAP_BKG_ERR' / column title: ap. phot. background flux error TFORM7 = 'E ' / column format: 32-bit floating point TUNIT7 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP7 = 'E14.7 ' / column display format TTYPE8 = 'PDCSAP_FLUX' / column title: aperture phot. PDC flux TFORM8 = 'E ' / column format: 32-bit floating point TUNIT8 = 'e-/s ' / column units: electrons per second TDISP8 = 'E14.7 ' / column display format TTYPE9 = 'PDCSAP_FLUX_ERR' / column title: ap. phot. PDC flux error TFORM9 = 'E ' / column format: 32-bit floating point TUNIT9 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP9 = 'E14.7 ' / column display format TTYPE10 = 'QUALITY ' / column title: aperture photometry quality flag TFORM10 = 'J ' / column format: signed 32-bit integer TDISP10 = 'B16.16 ' / column display format TTYPE11 = 'PSF_CENTR1' / column title: PSF-fitted column centroid TFORM11 = 'D ' / column format: 64-bit floating point TUNIT11 = 'pixel ' / column units: pixel TDISP11 = 'F10.5 ' / column display format TTYPE12 = 'PSF_CENTR1_ERR' / column title: PSF-fitted column error TFORM12 = 'E ' / column format: 32-bit floating point TUNIT12 = 'pixel ' / column units: pixel (1-sigma) TDISP12 = 'E14.7 ' / column display format TTYPE13 = 'PSF_CENTR2' / column title: PSF-fitted row centroid TFORM13 = 'D ' / column format: 64-bit floating point TUNIT13 = 'pixel ' / column units: pixel TDISP13 = 'F10.5 ' / column display format TTYPE14 = 'PSF_CENTR2_ERR' / column title: PSF-fitted row error TFORM14 = 'E ' / column format: 32-bit floating point TUNIT14 = 'pixel ' / column units: pixel (1-sigma) TDISP14 = 'E14.7 ' / column display format TTYPE15 = 'MOM_CENTR1' / column title: moment-derived column centroid TFORM15 = 'D ' / column format: 64-bit floating point TUNIT15 = 'pixel ' / column units: pixel TDISP15 = 'F10.5 ' / column display format TTYPE16 = 'MOM_CENTR1_ERR' / column title: moment-derived column error TFORM16 = 'E ' / column format: 32-bit floating point TUNIT16 = 'pixel ' / column units: pixel (1-sigma) TDISP16 = 'E14.7 ' / column display format TTYPE17 = 'MOM_CENTR2' / column title: moment-derived row centroid TFORM17 = 'D ' / column format: 64-bit floating point TUNIT17 = 'pixel ' / column units: pixel TDISP17 = 'F10.5 ' / column display format TTYPE18 = 'MOM_CENTR2_ERR' / column title: moment-derived row error TFORM18 = 'E ' / column format: 32-bit floating point TUNIT18 = 'pixel ' / column units: pixel (1-sigma) TDISP18 = 'E14.7 ' / column display format TTYPE19 = 'POS_CORR1' / column title: column position correction TFORM19 = 'E ' / column format: 32-bit floating point TUNIT19 = 'pixels ' / column units: pixel TDISP19 = 'E14.7 ' / column display format TTYPE20 = 'POS_CORR2' / column title: row position correction TFORM20 = 'E ' / column format: 32-bit floating point TUNIT20 = 'pixels ' / column units: pixel TDISP20 = 'E14.7 ' / column display format INHERIT = T / inherit the primary header EXTNAME = 'LIGHTCURVE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system EXPOSURE= 22.509448734204 / [d] time on source TIMEREF = 'SOLARSYSTEM' / barycentric correction applied to times TASSIGN = 'SPACECRAFT' / where time is assigned TIMESYS = 'TDB ' / time system is Barycentric Dynamical Time (TDB)BJDREFI = 2457000 / integer part of BTJD reference date BJDREFF = 0.00000000 / fraction of the day in BTJD reference date TIMEUNIT= 'd ' / time unit for TIME, TSTART and TSTOP TELAPSE = 28.421021129046 / [d] TSTOP - TSTART LIVETIME= 22.5094487342044650 / [d] TELAPSE multiplied by DEADC TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date DEADC = 0.7920000000000000 / deadtime correction TIMEPIXR= 0.5 / bin time beginning=0 middle=0.5 end=1 TIERRELA= 1.16E-05 / [d] relative time error INT_TIME= 1.980000000000 / [s] photon accumulation time per frame READTIME= 0.020000000000 / [s] readout time per frame FRAMETIM= 2.000000000000 / [s] frame time (INT_TIME + READTIME) NUM_FRM = 60 / number of frames per time stamp TIMEDEL = 0.001388888888888889 / [d] time resolution of data BACKAPP = T / background is subtracted DEADAPP = T / deadtime applied VIGNAPP = T / vignetting or collimator correction applied GAINA = 5.269999980926514 / [electrons/count] CCD output A gain GAINB = 5.139999866485596 / [electrons/count] CCD output B gain GAINC = 5.110000133514404 / [electrons/count] CCD output C gain GAIND = 5.190000057220459 / [electrons/count] CCD output D gain READNOIA= 10.223800659179688 / [electrons] read noise CCD output A READNOIB= 7.401599884033203 / [electrons] read noise CCD output B READNOIC= 7.358400344848633 / [electrons] read noise CCD output C READNOID= 9.549600601196289 / [electrons] read noise CCD output D NREADOUT= 48 / number of read per cadence FXDOFF = 209700 / compression fixed offset CDPP0_5 = 533.45483398 / RMS CDPP on 0.5-hr time scales CDPP1_0 = 484.01834106 / RMS CDPP on 1.0-hr time scales CDPP2_0 = 490.52182007 / RMS CDPP on 2.0-hr time scales CROWDSAP= 0.96663696 / Ratio of target flux to total flux in op. ap. FLFRCSAP= 0.84396130 / Frac. of target flux w/in the op. aperture NSPSDDET= 0 / Number of SPSDs detected NSPSDCOR= 0 / Number of SPSDs corrected PDCVAR = 15.111581974700108 / Target variability PDCMETHD= 'MAP ' / PDC algorithm used for target NUMBAND = 1 / Number of scale bands FITTYPE1= 'prior ' / Fit type used for band 1 PR_GOOD1= 0.9999843239784241 / Prior goodness for band 1 PR_WGHT1= 259.5790100097656 / Prior weight for band 1 PDC_TOT = 0.871955156326294 / PDC total goodness metric for target PDC_TOTP= 8.988953590393066 / PDC_TOT percentile compared to mod/out PDC_COR = 0.838519275188446 / PDC correlation goodness metric for target PDC_CORP= 9.839851379394531 / PDC_COR percentile compared to mod/out PDC_VAR = / PDC variability goodness metric for target PDC_VARP= / PDC_VAR percentile compared to mod/out PDC_NOI = 0.8001630902290344 / PDC noise goodness metric for target PDC_NOIP= 3.286628246307373 / PDC_NOI percentile compared to mod/out PDC_EPT = / PDC earth point goodness metric for target PDC_EPTP= / PDC_EPT percentile compared to mod/out CHECKSUM= 'Z3ARg32QZ38Qd38Q' / HDU checksum updated 2021-02-09T08:30:23Z TMOFST12= 0.019999999552965164 / (s) readout delay for camera 1 and ccd 2 MEANBLCA= 6659 / [count] FSW mean black level CCD output A MEANBLCB= 6986 / [count] FSW mean black level CCD output B MEANBLCC= 6796 / [count] FSW mean black level CCD output C MEANBLCD= 6666 / [count] FSW mean black level CCD output D END @׮+#;ak @ׯc;l @ױ/١;m @ײpH;Cn @׳a!;o @׵H{a;p @׶;$q @׸ ;nr @׹-!;s @׺@1ٴ;~ @ʝ!;9 @ + _; @v$ڣ; @=; @NV#;b @Ѻoc;F#wAоVFAa0@19Rd; +@8wg:Smڽ@&;F#lAFdAa0@18; +@-Y:j)Q@Ԓ;AF#QAFAa>0@1 +; +@nP_:@#; @jc; @; @C+;j @ۯ3#; @8:a; @އQA;HF#BAFAa0@1/N; =@TcA:Bؽ@jH;F"AFbqAa0@1'; @9:{b4P@_H#;F"AЧfFAa0@1ř; B@4|O: Ѽ[m@˜Oa;%F";AfFZAap0@1~+"W; m@g:뼣K{@7V;oF"A:⼒߽1$@|le;MF"9AϗFaA`Q#0@1 + ; +@ $E:fD9@k; @T2r; @Kz!;* @,dya;s @}; @; @p!;P @Ȏ_; @H፠;F"AF/A_j0@1}C; +@扮:LbL׺+@;,F"AFhhA_|}0@1u ; +8@m:#n߽Kj@!%;vF!AFA_y0@1.ý; +ޱ@:Ǜv98@,c; @E;  @e^;R @w; @=c; @;. @ž;w @۞#; @a; F"ApFA^ہ0@1O$/Y; @0B!:ܼ>]ۆ@Z ;SF!AFA^0@12Q|x; +\@ \I:ȋLօ@&;F"QAF~qA^>,0@1Ny; ӝ@l7:CtE@ 2?#;F!AFk5A^!0@1a; +*@zt#:N,@ +Xa;.F"\A~F*A]`0@1 ; @\ۑ:XXXT @ +q;wF!@AͯAFpA]0@1L; @Wrh:вI׊@ v;F"sAI|F>A]A40@17`; @c'\:iؽ@⣠#; F!jA̡[FYA\0@1F; fy@:(!h@Nd;R @՞; @&;F"A>:F7A[_0@1Gq.;@K:pl@!;,F"AF?A[)0@1{;Bx@^:ꟼ#ף@ a;uF"BAFA[>0@1=";S@h:J=;@k9;F!kA =F7A[ͼ0@1u:!G; +Z@ښ:^6нˎ@R;F!)AGFvA\0@1;@W:7ȑ@Ck$;PF!A̾MFA\w0@1; $@+:伯LȽ?'@a;F"4YAFhA\;0@1x3Y; =4@:"M@;F"iAKFAA\0@1@;@ +7:[("؁'@;* @!;rF!0A:F[_A]S0@1 w; u(@zD\:8ԭ@!_~c;F",AMFA]Z>0@1{z2'W; &@|:VBP@"};F"۝A^FA]B?0@1;@t7h:!yN@$8t;LF"4AvF(A]0@1z?\j; 3@4,:e g@%3t;F!A̼FA\g0@1 Y; r@ͮ +Y:׋J@'Lk_;F!_ÁF]A\c0@1t^&; @C:1μׇ@(|ej;&F"uOAyF;$A\,0@1ZK;@L{7:A2$@)~a;nF!AnF5A\M0@10+;|@bW:c׼죽@+Ta#;F!A]F7A\)0@1VW; *@h:ۼ @,Xc;F"qACFA\0@1dw;@2:@.,O;GF!^A0F)A\V0@1zC; J@}~:΂@/N;F!pA:F-A[0@1y1; -@>:cƟ@1F%;F"AF&A[0@1|G;wl@#:d%; @*:]f?l?@3-<;iF!LAˏYF A[B^0@1{p;@n:R!@5IF3;F "AFCAZo0@1 t;3@xF Y:<p;@6_+; @8!x"a; A @9!;  @:;  @󼤃'@WkY;pF!mA%FMAZ!G0@1[;@/>:TeO@X׶Q#;F!.AʺFAZH0@1WP; a@ y7:㼹}8d@ZCHf;F!Aʝ4F=AY30@1m_;@wr:]L@[7;GF!2AFAY60@1-J;&@h:)Zt@].;F!At~FAY0@1~;+@2:󼼻P(@^&#;F"AcF戊AY0@1{;`@:3 +@_3a;F!$A FAY]0@1}Q`;@v4:d .&@a`L ;fF!R{AɖF AX0@1{;@x:.Pd@bd; @d8}#; @ea;< @g١; @h|; @i#; @kTd;Z @l; @n-,; @oE!;0 @q^|a;xF!aAɊ$FhXAX0@1-];@`Lg:i@rqwk;F!&AɣF䲞AX0@1{a;@ :.سԯL@sݐZ;F 2AЍF'/AY 0@11;@I:[ ᕱ@uIR$;NF AɵF6)AX0@1k.1;5@.(:WνT@vAa;F! 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AH$De@f&F?Am%@1 S:d@AO v:Q:=<@IV/ϝ;UF)AHPD̺@fF@iAmY@1P!:cd@AF/:PU:0/=@IW F;VF)5AHPDb+@f!F@6AmZ+@15:cR@D,:Pp=*@IY;WF)!AH=D@e;F@pJAmC@1-:d&@Aޮ2:P;x=0@IZt45[;XF),PAHYD]@fKF@Amd@1T:c @CB:Q(:A=W@I[I;~YF)AH\`D@fSF@fAmg@1or9:c@Cn:QH9=f@I]L_+;VZF):AH_DU:@fzF@]sAmk@1]a:c@?:P+>=@I^t;.[F)AHW+D;@fF@)Ama@1) D:dM@AڸQ]:Q5;&=i@I`$];\F(AH#uDRe@fF?Am$M@1 f:d6@C2':R;dq=@Ia;]F)xAHxHDҌ@f?F@Am@1.Y:c͂@Cv:Pɣ=ì5@Ib;^F(ńAH4[D@fF?Am8S@1":dW+@B#Dp:Qh;Z=@Idhʀ;_F)RAHb#DR@fF@_Amn@1hA:c¦@DQ͇:PP9ET=R@Ie[;e`F) QAHMRD%@f.F@O8AmU@1d7:c2@?s1:Q,;W=2p@Ig@f;=aF)AH:D܇@fF@&gAm?@1Uݦ:cu@Dj:Q[9:=,@Ih +;bF(AH;[D@fF?Am@@1:dmc@?†:Qa:=@Ij U;cF):4AHbD>@fF@dAmo4@1l:c[@E6:Q,3:WC=ȴ@Ik5Y;dF(9AHCD@fpF?qAmJv@1c%:dR@A:Q\;K5 +=@@IlK;;eF(AHOD͊@fF?AmX@1n:dB@@:QZ;O= @In]`;sfF)&AHPDe@fCF@>AmZ@1e:PJ:c +@@cX:PM%=F@Iov";KgF){sAHsDfu@f2bF@ Am|@1՗L:c3@Eky:QR;w =v@Iq5[;"hF(AHED=@f2F@AmM@1x:dB@An>:Qe9=]@Ir;~iF)AH[nD̵@fsF@luAmf@1t*:d&@D:Q$bz=XTENSION= 'IMAGE ' / marks the beginning of a new HDU BITPIX = 32 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 11 / length of first array dimension NAXIS2 = 11 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) INHERIT = T / inherit the primary header EXTNAME = 'APERTURE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system WCSAXES = 2 / number of WCS axes CTYPE1 = 'RA---TAN' / right ascension coordinate type CTYPE2 = 'DEC--TAN' / declination coordinate type CRPIX1 = 5.186386353473836 / [pixel] reference pixel along image axis 1 CRPIX2 = 5.748479872212556 / [pixel] reference pixel along image axis 2 CRVAL1 = 290.9093522736208000 / [deg] right ascension at reference pixel CRVAL2 = -46.1091001354573900 / [deg] declination at reference pixel CUNIT1 = 'deg ' / physical unit in column dimension CUNIT2 = 'deg ' / physical unit in row dimension CDELT1 = -0.005770803223507 / [deg] pixel scale in RA dimension CDELT2 = 0.005770803223506995 / [deg] pixel scale in Dec dimension PC1_1 = -0.9838649133433833 / linear transformation element cos(th) PC1_2 = 0.1773396388871632 / linear transformation element -sin(th) PC2_1 = 0.19347598864509996 / linear transformation element sin(th) PC2_2 = 0.9815260458457893 / linear transformation element cos(th) WCSNAMEP= 'PHYSICAL' / name of world coordinate system alternate P WCSAXESP= 2 / number of WCS physical axes CTYPE1P = 'RAWX ' / physical WCS axis 1 type CCD col CUNIT1P = 'PIXEL ' / physical WCS axis 1 unit CRPIX1P = 1 / reference CCD column CRVAL1P = 706 / value at reference CCD column CDELT1P = 1.0 / physical WCS axis 1 step CTYPE2P = 'RAWY ' / physical WCS axis 2 type CCD row CUNIT2P = 'PIXEL ' / physical WCS axis 2 units CRPIX2P = 1 / reference CCD row CRVAL2P = 1088 / value at reference CCD row CDELT2P = 1.0 / physical WCS axis 2 step NPIXSAP = 12 / Number of pixels in optimal aperture NPIXMISS= 0 / Number of op. aperture pixels not collected CHECKSUM= 'hAINh69MhAGMh59M' / HDU checksum updated 2021-02-09T08:30:23Z END AAAAEAEEEAAEEAAEAEEEEAEEAAAAAAAEAEEAAAKAAAAAAAAKKKKAAAAEAAKKKKAAAAAAAKKKAAAAAAAAAAAAEEAAEAAEEAAEEEAEAEEEAEEEAAAAAAAAAAAAA \ No newline at end of file diff --git a/stella/metrics.py b/stella/metrics.py index 74805a2..064365a 100644 --- a/stella/metrics.py +++ b/stella/metrics.py @@ -7,7 +7,7 @@ from sklearn.metrics import precision_recall_curve from sklearn.metrics import average_precision_score -__all__ = ['ModelMetrics'] +__all__ = ["ModelMetrics"] class ModelMetrics(object): @@ -16,7 +16,7 @@ class ModelMetrics(object): or cross validation. """ - def __init__(self, fn_dir, mode='ensemble'): + def __init__(self, fn_dir, mode="ensemble"): """ Initializes class. Requires a directory where all of the files from the same model runs are saved @@ -25,22 +25,21 @@ def __init__(self, fn_dir, mode='ensemble'): fn_dir : str Path to where all of the tables are saved. mode : str, optional - Sets which models to calculate metrics for. Default is + Sets which models to calculate metrics for. Default is 'ensemble'. Other option is 'cross_val' for cross validation models. """ - self.dir = fn_dir - self.mode = mode + self.dir = fn_dir + self.mode = mode self.load_data() - if mode == 'ensemble': + if mode == "ensemble": self.ensemble_average() - def load_data(self): """ - Pareses file names in fn_dir for the seed, number of epochs, + Pareses file names in fn_dir for the seed, number of epochs, fractional balance, and fold (for cross validation). Attributes ---------- @@ -52,93 +51,92 @@ def load_data(self): """ df = os.listdir(self.dir) - if self.mode == 'cross_val': - files = np.sort([i for i in df if 'crossval' in i]) + if self.mode == "cross_val": + files = np.sort([i for i in df if "crossval" in i]) folds = [] - elif self.mode == 'ensemble': - files = np.sort([i for i in df if 'ensemble' in i]) + elif self.mode == "ensemble": + files = np.sort([i for i in df if "ensemble" in i]) seeds = [] - self.models = [i for i in files if i.endswith('.keras')] + self.models = [i for i in files if i.endswith(".keras")] - predval = [i for i in files if 'predval' in i][0] - history = [i for i in files if 'histories' in i][0] + predval = [i for i in files if "predval" in i][0] + history = [i for i in files if "histories" in i][0] try: - predtest = [i for i in files if 'predtest' in i][0] - self.predtest_table = Table.read(os.path.join(self.dir, predtest), - format='ascii') + predtest = [i for i in files if "predtest" in i][0] + self.predtest_table = Table.read( + os.path.join(self.dir, predtest), format="ascii" + ) except: self.predtest_table = None print("No predictions on test set available.") - parsing = self.models[0].split('_') - self.seeds = int(parsing[1].split('s')[1]) - self.epochs = int(parsing[2].split('i')[1]) - self.frac_balance = float(parsing[3].split('b')[1][0:4]) - + parsing = self.models[0].split("_") + self.seeds = int(parsing[1].split("s")[1]) + self.epochs = int(parsing[2].split("i")[1]) + self.frac_balance = float(parsing[3].split("b")[1][0:4]) + for m in self.models: - if self.mode == 'cross_val': - f = int(m.split('_')[4].split('.')[0][1:]) + if self.mode == "cross_val": + f = int(m.split("_")[4].split(".")[0][1:]) folds.append(f) self.folds = folds - if self.mode == 'ensemble': - s = int(m.split('_')[1].split('s')[1]) + if self.mode == "ensemble": + s = int(m.split("_")[1].split("s")[1]) seeds.append(s) self.seeds = seeds - self.predval_table = Table.read(os.path.join(self.dir, predval), format='ascii') - self.history_table = Table.read(os.path.join(self.dir, history), format='ascii') - + self.predval_table = Table.read(os.path.join(self.dir, predval), format="ascii") + self.history_table = Table.read(os.path.join(self.dir, history), format="ascii") def ensemble_average(self): """ - Creates an average prediction column in the predval and predtest + Creates an average prediction column in the predval and predtest tables if mode = 'ensemble' and there is more than 1 model to evaluate. Else, the average prediction column is the same as the prediction column in the table. """ mean_arr = [] - - colnames = [i for i in self.predval_table.colnames if 'pred' in i] + + colnames = [i for i in self.predval_table.colnames if "pred" in i] for cn in colnames: mean_arr.append(np.round(self.predval_table[cn].data, 3)) - self.predval_table.add_column(Column(np.nanmean(mean_arr, axis=0), - name='pred_mean')) + self.predval_table.add_column( + Column(np.nanmean(mean_arr, axis=0), name="pred_mean") + ) if self.predtest_table is not None: mean_arr = [] - colnames = [i for i in self.predtest_table.colnames if 'pred' in i] + colnames = [i for i in self.predtest_table.colnames if "pred" in i] for cn in colnames: mean_arr.append(np.round(self.predtest_table[cn].data, 3)) - self.predtest_table.add_column(Column(np.nanmean(mean_arr, axis=0), - name='pred_mean')) - + self.predtest_table.add_column( + Column(np.nanmean(mean_arr, axis=0), name="pred_mean") + ) def pred_round(self, table, threshold): - """ Rounds the average prediction based on a threshold. """ + """Rounds the average prediction based on a threshold.""" pr = np.zeros(len(table)) - pr[table['pred_mean'].data >= threshold] = 1 - pr[table['pred_mean'].data < threshold] = 0 - table.add_column(Column(pr, name='round_pred'), index=3) + pr[table["pred_mean"].data >= threshold] = 1 + pr[table["pred_mean"].data < threshold] = 0 + table.add_column(Column(pr, name="round_pred"), index=3) return table - def set_table(self, data_set): - """ Sets table for metric calculation.""" - if data_set == 'validation': + """Sets table for metric calculation.""" + if data_set == "validation": table = self.predval_table - elif data_set == 'test': + elif data_set == "test": if self.predtest_table is not None: table = self.predtest_table else: raise ValueError("No test set predictions found.") return table - - def calculate_ensemble_metrics(self, threshold=0.5, data_set='validation'): + def calculate_ensemble_metrics(self, threshold=0.5, data_set="validation"): """ Calculates average precision, accuracy, recall, and precision-recall curve for flares above a given threshold value. @@ -169,38 +167,42 @@ def calculate_ensemble_metrics(self, threshold=0.5, data_set='validation'): ap, ac, rs, ps = [], [], [], [] p_cur, r_cur = [], [] - gt = tab['gt'].data - - keys = np.sort([i for i in tab.colnames if 'pred_' in i]) + gt = tab["gt"].data + + keys = np.sort([i for i in tab.colnames if "pred_" in i]) for i, val in enumerate(keys): - ap.append( np.round(average_precision_score(gt, tab[val].data, - average=None), 4)) + ap.append( + np.round(average_precision_score(gt, tab[val].data, average=None), 4) + ) arr = np.copy(tab[val].data) arr[arr >= threshold] = 1.0 - arr[arr < threshold] = 0.0 + arr[arr < threshold] = 0.0 - ac.append( np.round(np.sum(arr == gt) / len(tab), 4)) + ac.append(np.round(np.sum(arr == gt) / len(tab), 4)) - prec, rec, _ = precision_recall_curve(gt, tab['pred_mean'].data) + prec, rec, _ = precision_recall_curve(gt, tab["pred_mean"].data) - ind = keys == 'pred_mean' + ind = keys == "pred_mean" self.ensemble_avg_precision = ap[0] self.ensemble_accuracy = ac[0] - self.ensemble_recall_score = np.round(recall_score(gt, tab['round_pred'].data), 4) - self.ensemble_precision_score = np.round(precision_score(gt, tab['round_pred'].data), 4) + self.ensemble_recall_score = np.round( + recall_score(gt, tab["round_pred"].data), 4 + ) + self.ensemble_precision_score = np.round( + precision_score(gt, tab["round_pred"].data), 4 + ) self.ensemble_curve = np.array([rec, prec]) - if data_set == 'validation': + if data_set == "validation": self.predval_table = tab else: self.predtest_table = tab - - def calculate_cross_val_metrics(self, threshold=0.5, data_set='validation'): + def calculate_cross_val_metrics(self, threshold=0.5, data_set="validation"): """ Calculates average precision, accuracy, recall, and precision-recall curve for flares above a given threshold value. - + Parameters ---------- threshold : float, optional @@ -225,34 +227,40 @@ def calculate_cross_val_metrics(self, threshold=0.5, data_set='validation'): ap, ac, rs, ps = [], [], [], [] p_cur, r_cur = [], [] - keys = np.sort([i for i in tab.colnames if 'pred_f' in i]) + keys = np.sort([i for i in tab.colnames if "pred_f" in i]) for i, val in enumerate(keys): - gt_key = 'gt_' + val.split('_')[1] + gt_key = "gt_" + val.split("_")[1] # ROUNDED BASED ON THRESHOLD arr = np.copy(tab[val].data) arr[arr >= threshold] = 1.0 - arr[arr < threshold] = 0.0 + arr[arr < threshold] = 0.0 ac.append(np.round(np.sum(arr == tab[gt_key].data) / len(tab), 4)) - - ap.append(np.round(average_precision_score(tab[gt_key].data, - tab[val].data, - average=None), 4)) - + + ap.append( + np.round( + average_precision_score( + tab[gt_key].data, tab[val].data, average=None + ), + 4, + ) + ) + # CALCULATES RECALL SCORE - rs.append( np.round( recall_score(tab[gt_key].data, arr), 4)) - + rs.append(np.round(recall_score(tab[gt_key].data, arr), 4)) + # CALCULATES PRECISION SCORE - ps.append( np.round( precision_score(tab[gt_key].data, arr), 4)) + ps.append(np.round(precision_score(tab[gt_key].data, arr), 4)) # CREATES PRECISION RECALL CURVE - prec_curve, rec_curve, _ = precision_recall_curve(tab[gt_key].data, tab[val].data) + prec_curve, rec_curve, _ = precision_recall_curve( + tab[gt_key].data, tab[val].data + ) p_cur.append(prec_curve) r_cur.append(rec_curve) - self.cross_val_avg_precision = ap self.cross_val_accuracy = ac @@ -260,14 +268,14 @@ def calculate_cross_val_metrics(self, threshold=0.5, data_set='validation'): self.cross_val_precision_score = ps self.cross_val_curve = np.array([r_cur, p_cur]) - if data_set == 'validation': + if data_set == "validation": self.predval_table = tab else: self.predtest_table = tab - - def confusion_matrix(self, ds, threshold=0.5, colormap='inferno', - data_set='validation'): + def confusion_matrix( + self, ds, threshold=0.5, colormap="inferno", data_set="validation" + ): """ Plots the confusion matrix of true positives, true negatives, false positives, and false @@ -286,7 +294,7 @@ def confusion_matrix(self, ds, threshold=0.5, colormap='inferno', data_set : str, optional Sets which data set to look at. Default is 'validation'. Other option is 'test'. DO NOT LOOK AT THE TEST SET UNTIL - YOU ARE COMPLETELY HAPPY WITH YOUR MODEL. + YOU ARE COMPLETELY HAPPY WITH YOUR MODEL. """ # GETS THE COLORS FOR PLOTTING cmap = cm.get_cmap(colormap, 15) @@ -298,11 +306,10 @@ def confusion_matrix(self, ds, threshold=0.5, colormap='inferno', # PLOTTING NORMALIZED LIGHT CURVE TO GIVEN SUBPLOT def plot_lc(data, ind, ax, color, offset): - """ Plots the light curve on a given axis. """ - ax.set_xlim(0,200) - ax.set_ylim(-3,3.5) - ax.axvline(100, linestyle='dotted', color='gray', - linewidth=0.5) + """Plots the light curve on a given axis.""" + ax.set_xlim(0, 200) + ax.set_ylim(-3, 3.5) + ax.axvline(100, linestyle="dotted", color="gray", linewidth=0.5) ax.set_yticks([]) ax.set_xticks([]) @@ -315,47 +322,49 @@ def plot_lc(data, ind, ax, color, offset): return ax # GETS THE TABLE & VALIDATION DATA FOR THE MATRIX - if data_set == 'validation': + if data_set == "validation": df = self.predval_table x_val = ds.val_data - elif data_set == 'test': + elif data_set == "test": df = self.predtest_table x_val = ds.test_data try: - df['round_pred'] + df["round_pred"] except: df = self.pred_round(df, threshold) # INDICES FOR THE CONFUSION MATRIX - ind_tn = np.where( (df['round_pred'] == 0) & (df['gt'] == 0) )[0] - ind_fn = np.where( (df['round_pred'] == 0) & (df['gt'] == 1) )[0] - ind_tp = np.where( (df['round_pred'] == 1) & (df['gt'] == 1) )[0] - ind_fp = np.where( (df['round_pred'] == 1) & (df['gt'] == 0) )[0] + ind_tn = np.where((df["round_pred"] == 0) & (df["gt"] == 0))[0] + ind_fn = np.where((df["round_pred"] == 0) & (df["gt"] == 1))[0] + ind_tp = np.where((df["round_pred"] == 1) & (df["gt"] == 1))[0] + ind_fp = np.where((df["round_pred"] == 1) & (df["gt"] == 0))[0] order = [ind_tn, ind_fp, ind_fn, ind_tp] - titles = ['True Negatives', 'False Positives', - 'False Negatives', 'True Positives'] + titles = [ + "True Negatives", + "False Positives", + "False Negatives", + "True Positives", + ] shifts = [-2, 0, 2] - fig, axes = plt.subplots(ncols=2, nrows=2, figsize=(10,8)) + fig, axes = plt.subplots(ncols=2, nrows=2, figsize=(10, 8)) i = 0 for ax in axes.reshape(-1): inds = order[i] - which = np.random.randint(0,len(inds),3) + which = np.random.randint(0, len(inds), 3) for j in range(3): - ax = plot_lc(x_val, inds[which[j]], ax, colors[j*2+1], - shifts[j]) + ax = plot_lc(x_val, inds[which[j]], ax, colors[j * 2 + 1], shifts[j]) ax.set_title(titles[i], fontsize=20) - if titles[i] == 'False Positives' or titles[i] == 'False Negatives': - ax.set_facecolor('lightgray') + if titles[i] == "False Positives" or titles[i] == "False Negatives": + ax.set_facecolor("lightgray") i += 1 return fig - diff --git a/stella/models.py b/stella/models.py index a92031a..a821b07 100644 --- a/stella/models.py +++ b/stella/models.py @@ -31,4 +31,3 @@ def get_model_path(name: Optional[str] = None) -> str: # Convenience precomputed list of model paths for notebooks and quickstarts # Equivalent to calling list_model_paths(). models: List[str] = list_model_paths() - diff --git a/stella/neural_network.py b/stella/neural_network.py index 5e0d5ab..bbf9eb9 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,159 +1,183 @@ import os, glob +import warnings import numpy as np from tqdm import tqdm +from .backends import require_backend as _require_backend +_require_backend() import keras from scipy.interpolate import interp1d from astropy.table import Table, Column -__all__ = ['ConvNN'] +__all__ = ["ConvNN"] + class ConvNN(object): - """ - Creates and trains the convolutional - neural network. - """ - - def __init__(self, output_dir, ds=None, - layers=None, optimizer='adam', - loss='binary_crossentropy', - metrics=None): - """ - Creates and trains a Keras model (JAX backend) - with either layers that have been passed in - by the user or with default layers used in - Feinstein et al. (2020), https://arxiv.org/abs/2005.07710. - - Parameters - ---------- - ds : stella.DataSet object - output_dir : str - Path to a given output directory for files. - training : float, optional - Assigns the percentage of training set data for training. - Default is 80%. - validation : float, optional - Assigns the percentage of training set data for validation. - Default is 10%. - layers : np.array, optional - An array of keras.layers for the ConvNN. - optimizer : str, optional - Optimizer used to compile keras model. Default is 'adam'. - loss : str, optional - Loss function used to compile keras model. Default is - 'binary_crossentropy'. - metrics: np.array, optional - Metrics used to train the keras model on. If None, metrics are - [accuracy, precision, recall]. - epochs : int, optional - Number of epochs to train the keras model on. Default is 15. - seed : int, optional - Sets random seed for reproducable results. Default is 2. - output_dir : path, optional - The path to save models/histories/predictions to. Default is - to create a hidden ~/.stella directory. - - Attributes - ---------- - layers : np.array - optimizer : str - loss : str - metrics : np.array - training_matrix : stella.TrainingSet.training_matrix - labels : stella.TrainingSet.labels - image_fmt : stella.TrainingSet.cadences - """ - self.ds = ds - self.layers = layers - self.optimizer = optimizer - self.loss = loss - self.metrics = metrics - - if ds is not None: - self.training_matrix = np.copy(ds.training_matrix) - self.labels = np.copy(ds.labels) - self.cadences = np.copy(ds.cadences) - - self.frac_balance = ds.frac_balance + 0.0 - - self.tpeaks = ds.training_peaks - self.training_ids = ds.training_ids - - else: - print("WARNING: No stella.DataSet object passed in.") - print("Can only use stella.ConvNN.predict().") - - self.prec_recall_curve = None - self.history = None - self.history_table = None - - self.output_dir = output_dir - - - def create_model(self, seed): - """ - Creates the Keras model with appropriate layers. - - Attributes - ---------- - model : keras.models.Sequential - """ - # SETS RANDOM SEED FOR REPRODUCABLE RESULTS - np.random.seed(seed) - keras.utils.set_random_seed(seed) - - # INITIALIZE CLEAN MODEL - keras.backend.clear_session() - - model = keras.models.Sequential() - - # DEFAULT NETWORK MODEL FROM FEINSTEIN ET AL. (in prep) - if self.layers is None: - filter1 = 16 - filter2 = 64 - dense = 32 - dropout = 0.1 - - # CONVOLUTIONAL LAYERS - model.add(keras.layers.Conv1D(filters=filter1, kernel_size=7, - activation='relu', padding='same', - input_shape=(self.cadences, 1))) - model.add(keras.layers.MaxPooling1D(pool_size=2)) - model.add(keras.layers.Dropout(dropout)) - model.add(keras.layers.Conv1D(filters=filter2, kernel_size=3, - activation='relu', padding='same')) - model.add(keras.layers.MaxPooling1D(pool_size=2)) - model.add(keras.layers.Dropout(dropout)) - - # DENSE LAYERS AND SOFTMAX OUTPUT - model.add(keras.layers.Flatten()) - model.add(keras.layers.Dense(dense, activation='relu')) - model.add(keras.layers.Dropout(dropout)) - model.add(keras.layers.Dense(1, activation='sigmoid')) - - else: - for l in self.layers: - model.add(l) - - # COMPILE MODEL AND SET OPTIMIZER, LOSS, METRICS - if self.metrics is None: - model.compile(optimizer=self.optimizer, - loss=self.loss, - metrics=['accuracy', keras.metrics.Precision(), - keras.metrics.Recall()]) - else: - model.compile(optimizer=self.optimizer, - loss=self.loss, - metrics=self.metrics) - - self.model = model - - # PRINTS MODEL SUMMARY - model.summary() - - - def load_model(self, modelname, mode='validation'): + """ + Creates and trains the convolutional + neural network. + """ + + def __init__( + self, + output_dir, + ds=None, + layers=None, + optimizer="adam", + loss="binary_crossentropy", + metrics=None, + ): """ - Loads an already created model. + Creates and trains a Keras model (JAX backend) + with either layers that have been passed in + by the user or with default layers used in + Feinstein et al. (2020), https://arxiv.org/abs/2005.07710. + + Parameters + ---------- + ds : stella.DataSet object + output_dir : str + Path to a given output directory for files. + training : float, optional + Assigns the percentage of training set data for training. + Default is 80%. + validation : float, optional + Assigns the percentage of training set data for validation. + Default is 10%. + layers : np.array, optional + An array of keras.layers for the ConvNN. + optimizer : str, optional + Optimizer used to compile keras model. Default is 'adam'. + loss : str, optional + Loss function used to compile keras model. Default is + 'binary_crossentropy'. + metrics: np.array, optional + Metrics used to train the keras model on. If None, metrics are + [accuracy, precision, recall]. + epochs : int, optional + Number of epochs to train the keras model on. Default is 15. + seed : int, optional + Sets random seed for reproducable results. Default is 2. + output_dir : path, optional + The path to save models/histories/predictions to. Default is + to create a hidden ~/.stella directory. + + Attributes + ---------- + layers : np.array + optimizer : str + loss : str + metrics : np.array + training_matrix : stella.TrainingSet.training_matrix + labels : stella.TrainingSet.labels + image_fmt : stella.TrainingSet.cadences + """ + self.ds = ds + self.layers = layers + self.optimizer = optimizer + self.loss = loss + self.metrics = metrics + + if ds is not None: + self.training_matrix = np.copy(ds.training_matrix) + self.labels = np.copy(ds.labels) + self.cadences = np.copy(ds.cadences) + + self.frac_balance = ds.frac_balance + 0.0 + + self.tpeaks = ds.training_peaks + self.training_ids = ds.training_ids + + else: + # Inference-only usage: defer warnings to training-time methods + pass + + self.prec_recall_curve = None + self.history = None + self.history_table = None + + self.output_dir = output_dir + + def create_model(self, seed): + """ + Creates the Keras model with appropriate layers. + + Attributes + ---------- + model : keras.models.Sequential + """ + if getattr(self, "ds", None) is None: + warnings.warn( + "No stella.DataSet provided. Training requires ConvNN(ds=...). For inference, use predict()." + ) + raise ValueError( + "Training requires a stella.DataSet (ConvNN(ds=...)). For inference, use predict(modelname=..., ...)." + ) + # SETS RANDOM SEED FOR REPRODUCABLE RESULTS + np.random.seed(seed) + keras.utils.set_random_seed(seed) + + # INITIALIZE CLEAN MODEL + keras.backend.clear_session() + + model = keras.models.Sequential() + + # DEFAULT NETWORK MODEL FROM FEINSTEIN ET AL. (in prep) + if self.layers is None: + filter1 = 16 + filter2 = 64 + dense = 32 + dropout = 0.1 + + # CONVOLUTIONAL LAYERS + model.add( + keras.layers.Conv1D( + filters=filter1, + kernel_size=7, + activation="relu", + padding="same", + input_shape=(self.cadences, 1), + ) + ) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) + model.add( + keras.layers.Conv1D( + filters=filter2, kernel_size=3, activation="relu", padding="same" + ) + ) + model.add(keras.layers.MaxPooling1D(pool_size=2)) + model.add(keras.layers.Dropout(dropout)) + + # DENSE LAYERS AND SOFTMAX OUTPUT + model.add(keras.layers.Flatten()) + model.add(keras.layers.Dense(dense, activation="relu")) + model.add(keras.layers.Dropout(dropout)) + model.add(keras.layers.Dense(1, activation="sigmoid")) + + else: + for l in self.layers: + model.add(l) + + # COMPILE MODEL AND SET OPTIMIZER, LOSS, METRICS + if self.metrics is None: + model.compile( + optimizer=self.optimizer, + loss=self.loss, + metrics=["accuracy", keras.metrics.Precision(), keras.metrics.Recall()], + ) + else: + model.compile( + optimizer=self.optimizer, loss=self.loss, metrics=self.metrics + ) + + self.model = model + + # PRINTS MODEL SUMMARY + model.summary() + + def load_model(self, modelname, mode="validation"): + """ + Loads an already created model. Parameters ---------- @@ -162,439 +186,542 @@ def load_model(self, modelname, mode='validation'): """ model = keras.models.load_model(modelname) self.model = model - - if mode == 'test': + + if getattr(self, "ds", None) is None: + # No dataset attached; just load model for inference and return + return + + if mode == "test": pred = model.predict(self.ds.test_data) - elif mode == 'validation': + elif mode == "validation": pred = model.predict(self.ds.val_data) pred = np.reshape(pred, len(pred)) - - ## Calculate metrics from here - return - - - def train_models(self, seeds=[2], epochs=350, batch_size=64, shuffle=False, - pred_test=False, save=False): - """ - Runs n number of models with given initial random seeds of - length n. Also saves each model run to a hidden ~/.stella - directory. - - Parameters - ---------- - seeds : np.array - Array of random seed starters of length n, where - n is the number of models you want to run. - epochs : int, optional - Number of epochs to train for. Default is 350. - batch_size : int, optional - Setting the batch size for the training. Default - is 64. - shuffle : bool, optional - Allows for shuffling of the training set when fitting - the model. Default is False. - pred_test : bool, optional - Allows for predictions on the test set. DO NOT SET TO - TRUE UNTIL YOU'VE DECIDED ON YOUR FINAL MODEL. Default - is False. - save : bool, optional - Saves the predictions and histories of from each model - in an ascii table to the specified output directory. - Default is False. - - Attributes - ---------- - history_table : Astropy.table.Table - Saves the metric values for each model run. - val_pred_table : Astropy.table.Table - Predictions on the validation set from each run. - test_pred_table : Astropy.table.Table - Predictions on the test set from each run. Must set - pred_test = True, or else it is an empty table. - """ - - if type(seeds) == int or type(seeds) == float or type(seeds) == np.int64: - seeds = np.array([seeds]) - - self.epochs = epochs - - # CREATES TABLES FOR SAVING DATA - table = Table() - val_table = Table([self.ds.val_ids, self.ds.val_labels, self.ds.val_tpeaks], - names=['tic', 'gt', 'tpeak']) - test_table = Table([self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks], - names=['tic', 'gt', 'tpeak']) - - - for seed in seeds: - - fmt_tail = '_s{0:04d}_i{1:04d}_b{2}'.format(int(seed), int(epochs), self.frac_balance) - model_fmt = 'ensemble' + fmt_tail + '.keras' - - keras.backend.clear_session() - - # CREATES MODEL BASED ON GIVEN RANDOM SEED - self.create_model(seed) - self.history = self.model.fit(self.ds.train_data, self.ds.train_labels, - epochs=epochs, - batch_size=batch_size, shuffle=shuffle, - validation_data=(self.ds.val_data, self.ds.val_labels)) - - col_names = list(self.history.history.keys()) - for cn in col_names: - col = Column(self.history.history[cn], name=cn+'_s{0:04d}'.format(int(seed))) - table.add_column(col) - - # SAVES THE MODEL TO OUTPUT DIRECTORY - self.model.save(os.path.join(self.output_dir, model_fmt)) - - # GETS PREDICTIONS FOR EACH VALIDATION SET LIGHT CURVE - val_preds = self.model.predict(self.ds.val_data) - val_preds = np.reshape(val_preds, len(val_preds)) - val_table.add_column(Column(val_preds, name='pred_s{0:04d}'.format(int(seed)))) - - - # GETS PREDICTIONS FOR EACH TEST SET LIGHT CURVE IF PRED_TEST IS TRUE - if pred_test is True: - test_preds = self.model.predict(self.ds.test_data) - test_preds = np.reshape(test_preds, len(test_preds)) - test_table.add_column(Column(test_preds, name='pred_s{0:04d}'.format(int(seed)))) - - # SETS TABLE ATTRIBUTES - self.history_table = table - self.val_pred_table = val_table - self.test_pred_table = test_table - - # SAVES TABLE IS SAVE IS TRUE - if save is True: - fmt_table = '_i{0:04d}_b{1}.txt'.format(int(epochs), self.frac_balance) - hist_fmt = 'ensemble_histories' + fmt_table - pred_fmt = 'ensemble_predval' + fmt_table - - table.write(os.path.join(self.output_dir, hist_fmt), format='ascii') - val_table.write(os.path.join(self.output_dir, pred_fmt), format='ascii', - fast_writer=False) - - if pred_test is True: - test_fmt = 'ensemble_predtest' + fmt_table - test_table.write(os.path.join(self.output_dir, test_fmt), format='ascii', - fast_writer=False) - - - def cross_validation(self, seed=2, epochs=350, batch_size=64, - n_splits=5, shuffle=False, pred_test=False, save=False): - """ - Performs cross validation for a given number of K-folds. - Reassigns the training and validation sets for each fold. - - Parameters - ---------- - seed : int, optional - Sets random seed for creating CNN model. Default is 2. - epochs : int, optional - Number of epochs to run each folded model on. Default is 350. - batch_size : int, optional - The batch size for training. Default is 64. - n_splits : int, optional - Number of folds to perform. Default is 5. - shuffle : bool, optional - Allows for shuffling in scikitlearn.model_slection.KFold. - Default is False. - pred_test : bool, optional - Allows for predicting on the test set. DO NOT SET TO TRUE UNTIL - YOU ARE HAPPY WITH YOUR FINAL MODEL. Default is False. - save : bool, optional - Allows the user to save the kfolds table of predictions. - Defaul it False. - - Attributes - ---------- - crossval_predval : astropy.table.Table - Table of predictions on the validation set from each fold. - crossval_predtest : astropy.table.Table - Table of predictions on the test set from each fold. ONLY - EXISTS IF PRED_TEST IS TRUE. - crossval_histories : astropy.table.Table - Table of history values from the model run on each fold. - """ - - from sklearn.model_selection import KFold - from sklearn.metrics import precision_recall_curve - from sklearn.metrics import average_precision_score - - num_flares = len(self.labels) - trainval_cutoff = int(0.90 * num_flares) - - tab = Table() - predtab = Table() - - x_trainval = self.training_matrix[0:trainval_cutoff] - y_trainval = self.labels[0:trainval_cutoff] - p_trainval = self.tpeaks[0:trainval_cutoff] - t_trainval = self.training_ids[0:trainval_cutoff] - - kf = KFold(n_splits=n_splits, shuffle=shuffle) - - if pred_test is True: - pred_test_table = Table() - - i = 0 - for ti, vi in kf.split(y_trainval): - # CREATES TRAINING AND VALIDATION SETS - x_train = x_trainval[ti] - y_train = y_trainval[ti] - x_val = x_trainval[vi] - y_val = y_trainval[vi] - - p_val = p_trainval[vi] - t_val = t_trainval[vi] - - # REFORMAT TO ADD ADDITIONAL CHANNEL TO DATA - x_train = x_train.reshape(x_train.shape[0], x_train.shape[1], 1) - x_val = x_val.reshape(x_val.shape[0], x_val.shape[1], 1) - - # CREATES MODEL AND RUNS ON REFOLDED TRAINING AND VALIDATION SETS - self.create_model(seed) - history = self.model.fit(x_train, y_train, - epochs=epochs, - batch_size=batch_size, shuffle=shuffle, - validation_data=(x_val, y_val)) - - # SAVES THE MODEL BY DEFAULT - self.model.save(os.path.join(self.output_dir, 'crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.keras'.format(int(seed), - int(epochs), - self.frac_balance, - i))) - - - # CALCULATE METRICS FOR VALIDATION SET - pred_val = self.model.predict(x_val) - pred_val = np.reshape(pred_val, len(pred_val)) - - # SAVES PREDS FOR VALIDATION SET - tab_names = ['id', 'gt', 'peak', 'pred'] - data = [t_val, y_val, p_val, pred_val] - for j, tn in enumerate(tab_names): - col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) - predtab.add_column(col) - - # PREDICTS ON TEST SET IF PRED_TEST IS TRUE - if pred_test is True: - preds = self.model.predict(self.ds.test_data) - preds = np.reshape(preds, len(preds)) - data = [self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks, - np.reshape(preds, len(preds))] - for j, tn in enumerate(tab_names): - col = Column(data[j], name=tn+'_f{0:03d}'.format(i)) - pred_test_table.add_column(col) - self.crossval_predtest = pred_test_table - - precision, recall, _ = precision_recall_curve(y_val, pred_val) - ap_final = average_precision_score(y_val, pred_val, average=None) - - # SAVES HISTORIES TO A TABLE - col_names = list(history.history.keys()) - for cn in col_names: - col = Column(history.history[cn], name=cn+'_f{0:03d}'.format(i)) - tab.add_column(col) - - # KEEPS TRACK OF WHICH FOLD - i += 1 - - # SETS TABLES AS ATTRIBUTES - self.crossval_predval = predtab - self.crossval_histories = tab - - # IF SAVE IS TRUE, SAVES TABLES TO OUTPUT DIRECTORY - if save is True: - fmt = 'crossval_{0}_s{1:04d}_i{2:04d}_b{3}.txt' - predtab.write(os.path.join(self.output_dir, fmt.format('predval', int(seed), - int(epochs), self.frac_balance)), format='ascii', - fast_writer=False) - tab.write(os.path.join(self.output_dir, fmt.format('histories', int(seed), - int(epochs), self.frac_balance)), format='ascii', - fast_writer=False) - - # SAVES TEST SET PREDICTIONS IF TRUE - if pred_test is True: - pred_test_table.write(os.path.join(self.output_dir, fmt.format('predtest', int(seed), - int(epochs), self.frac_balance)), - format='ascii', fast_writer=False) - - - def calibration(self, df, metric_threshold): - """ - Transform the rankings output by the CNN into probabilities. - This can only be run for an ensemble of models. - - Parameters - ---------- - df : astropy.table.Table - Table of output predictions from the validation set. - metric_threshold : float - Defines ranking above which something is considered a flare. - """ - # ADD COLUMN TO TABLE THAT CALCULATES THE FRACTION OF MODELS - # THAT SAY SOMETHING IS A FLARE - names = [i for i in df.colnames if 's' in i] - flare_frac = np.zeros(len(df)) - - for i in range(len(df)): - preds = np.array(list(df[names][i])) - flare_frac[i] = len(preds[preds >= metric_threshold]) / len(preds) - - df.add_column(Column(flare_frac, name='flare_frac')) - - # Placeholder for further calibration steps - return df - - def predict(self, modelname, times, fluxes, errs, - multi_models=False, injected=False, verbose=True, - progress: str = 'auto', window_batch: int = None): - """ - Takes in arrays of time and flux and predicts where the flares - are based on the keras model created and trained. - - Parameters - ---------- - modelname : str - Path and filename of a model to load. - times : np.ndarray - Array of times to predict flares in. - fluxes : np.ndarray - Array of fluxes to predict flares in. - flux_errs : np.ndarray - Array of flux errors for predicted flares. - injected : bool, optional - Returns predictions instead of setting attribute. Used - for injection-recovery. Default is False. - - Attributes - ---------- - model : keras.models.Sequential - The model input with modelname. - predict_time : np.ndarray - The input times array. - predict_flux : np.ndarray - The input fluxes array. - predict_err : np.ndarray - The input flux errors array. - predictions : np.ndarray - An array of predictions from the model. - """ - - def identify_gaps(t): - """ - Identifies which cadences can be predicted on given - locations of gaps in the data. Will always stay - cadences/2 away from the gaps. - - Returns lists of good indices to predict on. - """ - nonlocal cad_pad - - # SETS ALL CADENCES AVAILABLE - all_inds = np.arange(0, len(t), 1, dtype=int) - - # REMOVES BEGINNING AND ENDS - bad_inds = np.arange(0,cad_pad,1,dtype=int) - bad_inds = np.append(bad_inds, np.arange(len(t)-cad_pad, - len(t), 1, dtype=int)) - - diff = np.diff(t) - med, std = np.nanmedian(diff), np.nanstd(diff) - - bad = np.where(np.abs(diff) >= med + 1.5*std)[0] - for b in bad: - bad_inds = np.append(bad_inds, np.arange(b-cad_pad, - b+cad_pad, - 1, dtype=int)) - bad_inds = np.sort(bad_inds) - return np.delete(all_inds, bad_inds) - - model = keras.models.load_model(modelname) - - self.model = model - - # GETS REQUIRED INPUT SHAPE FROM MODEL - cadences = int(model.input_shape[1]) - cad_pad = cadences // 2 - - # REFORMATS FOR A SINGLE LIGHT CURVE PASSED IN - if np.ndim(times) == 1: - times = [times] - fluxes = [fluxes] - errs = [errs] - - predictions = [] - pred_t, pred_f, pred_e = [], [], [] - - # Outer progress for multiple light curves - show_outer = verbose and (progress in ('auto', 'lightcurves')) and (len(times) > 1) - pbar = tqdm(total=len(times), desc='Predicting') if show_outer else None - try: - for j in range(len(times)): - time = np.array(times[j], dtype=float) - lc = np.array(fluxes[j], dtype=float) - err = np.array(errs[j], dtype=float) - - med = np.nanmedian(lc) - if not np.isfinite(med) or med == 0.0: - med = 1.0 - lc = lc / med - - q = (~np.isnan(time)) & (~np.isnan(lc)) - if err is not None and err.shape == time.shape: - q = q & (~np.isnan(err)) - time, lc = time[q], lc[q] - err = err[q] if err is not None else None - - # APPENDS MASKED LIGHT CURVES TO KEEP TRACK OF - pred_t.append(time) - pred_f.append(lc) - pred_e.append(err if err is not None else np.zeros_like(time)) - - good_inds = identify_gaps(time) - - reshaped_data = np.zeros((len(lc), cadences)) - for i in good_inds: - loc0 = int(i - cad_pad) - loc1 = int(i + cad_pad) - reshaped_data[i] = lc[loc0:loc1] - - reshaped_data = reshaped_data.reshape(reshaped_data.shape[0], reshaped_data.shape[1], 1) - - predict_verbose = 1 if (verbose and len(times) == 1) else 0 - # Window progress: optionally predict in chunks and show tqdm over windows - if verbose and (progress == 'windows' or (progress == 'auto' and len(times) == 1)): - total_windows = reshaped_data.shape[0] - bs = window_batch if window_batch is not None else max(1024, cadences) - preds = np.zeros((total_windows,), dtype=float) - wbar = tqdm(total=total_windows, desc='Windows', leave=False) - try: - for i0 in range(0, total_windows, bs): - i1 = min(i0 + bs, total_windows) - batch = reshaped_data[i0:i1] - out = model.predict(batch, verbose=0) - out = np.reshape(out, (len(out),)) - preds[i0:i1] = out - wbar.update(i1 - i0) - finally: - wbar.close() - else: - preds = model.predict(reshaped_data, verbose=predict_verbose) - preds = np.reshape(preds, (len(preds),)) - predictions.append(preds) - if pbar is not None: - pbar.update(1) - finally: - if pbar is not None: - pbar.close() - - self.predict_time = np.array(pred_t, dtype=object) - self.predict_flux = np.array(pred_f, dtype=object) - self.predict_err = np.array(pred_e, dtype=object) - self.predictions = np.array(predictions, dtype=object) - - if injected: - return self.predict_time, self.predict_flux, self.predict_err, self.predictions + + # Placeholder for metrics calculation + return + + def train_models( + self, + seeds=[2], + epochs=350, + batch_size=64, + shuffle=False, + pred_test=False, + save=False, + ): + """ + Runs n number of models with given initial random seeds of + length n. Also saves each model run to a hidden ~/.stella + directory. + + Parameters + ---------- + seeds : np.array + Array of random seed starters of length n, where + n is the number of models you want to run. + epochs : int, optional + Number of epochs to train for. Default is 350. + batch_size : int, optional + Setting the batch size for the training. Default + is 64. + shuffle : bool, optional + Allows for shuffling of the training set when fitting + the model. Default is False. + pred_test : bool, optional + Allows for predictions on the test set. DO NOT SET TO + TRUE UNTIL YOU'VE DECIDED ON YOUR FINAL MODEL. Default + is False. + save : bool, optional + Saves the predictions and histories of from each model + in an ascii table to the specified output directory. + Default is False. + + Attributes + ---------- + history_table : Astropy.table.Table + Saves the metric values for each model run. + val_pred_table : Astropy.table.Table + Predictions on the validation set from each run. + test_pred_table : Astropy.table.Table + Predictions on the test set from each run. Must set + pred_test = True, or else it is an empty table. + """ + + if type(seeds) == int or type(seeds) == float or type(seeds) == np.int64: + seeds = np.array([seeds]) + + if getattr(self, "ds", None) is None: + warnings.warn( + "No stella.DataSet provided. Training requires ConvNN(ds=...). For inference, use predict()." + ) + raise ValueError( + "Training requires a stella.DataSet (ConvNN(ds=...)). For inference, use predict(modelname=..., ...)." + ) + + self.epochs = epochs + + # CREATES TABLES FOR SAVING DATA + table = Table() + val_table = Table( + [self.ds.val_ids, self.ds.val_labels, self.ds.val_tpeaks], + names=["tic", "gt", "tpeak"], + ) + test_table = Table( + [self.ds.test_ids, self.ds.test_labels, self.ds.test_tpeaks], + names=["tic", "gt", "tpeak"], + ) + + for seed in seeds: + + fmt_tail = "_s{0:04d}_i{1:04d}_b{2}".format( + int(seed), int(epochs), self.frac_balance + ) + model_fmt = "ensemble" + fmt_tail + ".keras" + + keras.backend.clear_session() + + # CREATES MODEL BASED ON GIVEN RANDOM SEED + self.create_model(seed) + self.history = self.model.fit( + self.ds.train_data, + self.ds.train_labels, + epochs=epochs, + batch_size=batch_size, + shuffle=shuffle, + validation_data=(self.ds.val_data, self.ds.val_labels), + ) + + col_names = list(self.history.history.keys()) + for cn in col_names: + col = Column( + self.history.history[cn], name=cn + "_s{0:04d}".format(int(seed)) + ) + table.add_column(col) + + # SAVES THE MODEL TO OUTPUT DIRECTORY + self.model.save(os.path.join(self.output_dir, model_fmt)) + + # GETS PREDICTIONS FOR EACH VALIDATION SET LIGHT CURVE + val_preds = self.model.predict(self.ds.val_data) + val_preds = np.reshape(val_preds, len(val_preds)) + val_table.add_column( + Column(val_preds, name="pred_s{0:04d}".format(int(seed))) + ) + + # GETS PREDICTIONS FOR EACH TEST SET LIGHT CURVE IF PRED_TEST IS TRUE + if pred_test is True: + test_preds = self.model.predict(self.ds.test_data) + test_preds = np.reshape(test_preds, len(test_preds)) + test_table.add_column( + Column(test_preds, name="pred_s{0:04d}".format(int(seed))) + ) + + # SETS TABLE ATTRIBUTES + self.history_table = table + self.val_pred_table = val_table + self.test_pred_table = test_table + + # SAVES TABLE IS SAVE IS TRUE + if save is True: + fmt_table = "_i{0:04d}_b{1}.txt".format(int(epochs), self.frac_balance) + hist_fmt = "ensemble_histories" + fmt_table + pred_fmt = "ensemble_predval" + fmt_table + + table.write(os.path.join(self.output_dir, hist_fmt), format="ascii") + val_table.write( + os.path.join(self.output_dir, pred_fmt), + format="ascii", + fast_writer=False, + ) + + if pred_test is True: + test_fmt = "ensemble_predtest" + fmt_table + test_table.write( + os.path.join(self.output_dir, test_fmt), + format="ascii", + fast_writer=False, + ) + + def cross_validation( + self, + seed=2, + epochs=350, + batch_size=64, + n_splits=5, + shuffle=False, + pred_test=False, + save=False, + ): + """ + Performs cross validation for a given number of K-folds. + Reassigns the training and validation sets for each fold. + + Parameters + ---------- + seed : int, optional + Sets random seed for creating CNN model. Default is 2. + epochs : int, optional + Number of epochs to run each folded model on. Default is 350. + batch_size : int, optional + The batch size for training. Default is 64. + n_splits : int, optional + Number of folds to perform. Default is 5. + shuffle : bool, optional + Allows for shuffling in scikitlearn.model_slection.KFold. + Default is False. + pred_test : bool, optional + Allows for predicting on the test set. DO NOT SET TO TRUE UNTIL + YOU ARE HAPPY WITH YOUR FINAL MODEL. Default is False. + save : bool, optional + Allows the user to save the kfolds table of predictions. + Defaul it False. + + Attributes + ---------- + crossval_predval : astropy.table.Table + Table of predictions on the validation set from each fold. + crossval_predtest : astropy.table.Table + Table of predictions on the test set from each fold. ONLY + EXISTS IF PRED_TEST IS TRUE. + crossval_histories : astropy.table.Table + Table of history values from the model run on each fold. + """ + + if getattr(self, "ds", None) is None: + warnings.warn( + "No stella.DataSet provided. Training requires ConvNN(ds=...). For inference, use predict()." + ) + raise ValueError( + "Training requires a stella.DataSet (ConvNN(ds=...)). For inference, use predict(modelname=..., ...)." + ) + + from sklearn.model_selection import KFold + from sklearn.metrics import precision_recall_curve + from sklearn.metrics import average_precision_score + + num_flares = len(self.labels) + trainval_cutoff = int(0.90 * num_flares) + + tab = Table() + predtab = Table() + + x_trainval = self.training_matrix[0:trainval_cutoff] + y_trainval = self.labels[0:trainval_cutoff] + p_trainval = self.tpeaks[0:trainval_cutoff] + t_trainval = self.training_ids[0:trainval_cutoff] + + kf = KFold(n_splits=n_splits, shuffle=shuffle) + + if pred_test is True: + pred_test_table = Table() + + i = 0 + for ti, vi in kf.split(y_trainval): + # CREATES TRAINING AND VALIDATION SETS + x_train = x_trainval[ti] + y_train = y_trainval[ti] + x_val = x_trainval[vi] + y_val = y_trainval[vi] + + p_val = p_trainval[vi] + t_val = t_trainval[vi] + + # REFORMAT TO ADD ADDITIONAL CHANNEL TO DATA + x_train = x_train.reshape(x_train.shape[0], x_train.shape[1], 1) + x_val = x_val.reshape(x_val.shape[0], x_val.shape[1], 1) + + # CREATES MODEL AND RUNS ON REFOLDED TRAINING AND VALIDATION SETS + self.create_model(seed) + history = self.model.fit( + x_train, + y_train, + epochs=epochs, + batch_size=batch_size, + shuffle=shuffle, + validation_data=(x_val, y_val), + ) + + # SAVES THE MODEL BY DEFAULT + self.model.save( + os.path.join( + self.output_dir, + "crossval_s{0:04d}_i{1:04d}_b{2}_f{3:04d}.keras".format( + int(seed), int(epochs), self.frac_balance, i + ), + ) + ) + + # CALCULATE METRICS FOR VALIDATION SET + pred_val = self.model.predict(x_val) + pred_val = np.reshape(pred_val, len(pred_val)) + + # SAVES PREDS FOR VALIDATION SET + tab_names = ["id", "gt", "peak", "pred"] + data = [t_val, y_val, p_val, pred_val] + for j, tn in enumerate(tab_names): + col = Column(data[j], name=tn + "_f{0:03d}".format(i)) + predtab.add_column(col) + + # PREDICTS ON TEST SET IF PRED_TEST IS TRUE + if pred_test is True: + preds = self.model.predict(self.ds.test_data) + preds = np.reshape(preds, len(preds)) + data = [ + self.ds.test_ids, + self.ds.test_labels, + self.ds.test_tpeaks, + np.reshape(preds, len(preds)), + ] + for j, tn in enumerate(tab_names): + col = Column(data[j], name=tn + "_f{0:03d}".format(i)) + pred_test_table.add_column(col) + self.crossval_predtest = pred_test_table + + precision, recall, _ = precision_recall_curve(y_val, pred_val) + ap_final = average_precision_score(y_val, pred_val, average=None) + + # SAVES HISTORIES TO A TABLE + col_names = list(history.history.keys()) + for cn in col_names: + col = Column(history.history[cn], name=cn + "_f{0:03d}".format(i)) + tab.add_column(col) + + # KEEPS TRACK OF WHICH FOLD + i += 1 + + # SETS TABLES AS ATTRIBUTES + self.crossval_predval = predtab + self.crossval_histories = tab + + # IF SAVE IS TRUE, SAVES TABLES TO OUTPUT DIRECTORY + if save is True: + fmt = "crossval_{0}_s{1:04d}_i{2:04d}_b{3}.txt" + predtab.write( + os.path.join( + self.output_dir, + fmt.format("predval", int(seed), int(epochs), self.frac_balance), + ), + format="ascii", + fast_writer=False, + ) + tab.write( + os.path.join( + self.output_dir, + fmt.format("histories", int(seed), int(epochs), self.frac_balance), + ), + format="ascii", + fast_writer=False, + ) + + # SAVES TEST SET PREDICTIONS IF TRUE + if pred_test is True: + pred_test_table.write( + os.path.join( + self.output_dir, + fmt.format( + "predtest", int(seed), int(epochs), self.frac_balance + ), + ), + format="ascii", + fast_writer=False, + ) + + def calibration(self, df, metric_threshold): + """ + Transform the rankings output by the CNN into probabilities. + This can only be run for an ensemble of models. + + Parameters + ---------- + df : astropy.table.Table + Table of output predictions from the validation set. + metric_threshold : float + Defines ranking above which something is considered a flare. + """ + # ADD COLUMN TO TABLE THAT CALCULATES THE FRACTION OF MODELS + # THAT SAY SOMETHING IS A FLARE + names = [i for i in df.colnames if "s" in i] + flare_frac = np.zeros(len(df)) + + for i in range(len(df)): + preds = np.array(list(df[names][i])) + flare_frac[i] = len(preds[preds >= metric_threshold]) / len(preds) + + df.add_column(Column(flare_frac, name="flare_frac")) + + # Placeholder for further calibration steps + return df + + def predict( + self, + modelname, + times, + fluxes, + errs, + multi_models=False, + injected=False, + verbose=True, + progress: str = "auto", + window_batch: int = None, + ): + """ + Takes in arrays of time and flux and predicts where the flares + are based on the keras model created and trained. + + Parameters + ---------- + modelname : str + Path and filename of a model to load. + times : np.ndarray + Array of times to predict flares in. + fluxes : np.ndarray + Array of fluxes to predict flares in. + flux_errs : np.ndarray + Array of flux errors for predicted flares. + injected : bool, optional + Returns predictions instead of setting attribute. Used + for injection-recovery. Default is False. + + Attributes + ---------- + model : keras.models.Sequential + The model input with modelname. + predict_time : np.ndarray + The input times array. + predict_flux : np.ndarray + The input fluxes array. + predict_err : np.ndarray + The input flux errors array. + predictions : np.ndarray + An array of predictions from the model. + """ + + def identify_gaps(t): + """ + Identifies which cadences can be predicted on given + locations of gaps in the data. Will always stay + cadences/2 away from the gaps. + + Returns lists of good indices to predict on. + """ + nonlocal cad_pad + + # SETS ALL CADENCES AVAILABLE + all_inds = np.arange(0, len(t), 1, dtype=int) + + # REMOVES BEGINNING AND ENDS + bad_inds = np.arange(0, cad_pad, 1, dtype=int) + bad_inds = np.append( + bad_inds, np.arange(len(t) - cad_pad, len(t), 1, dtype=int) + ) + + diff = np.diff(t) + med, std = np.nanmedian(diff), np.nanstd(diff) + + bad = np.where(np.abs(diff) >= med + 1.5 * std)[0] + for b in bad: + bad_inds = np.append( + bad_inds, np.arange(b - cad_pad, b + cad_pad, 1, dtype=int) + ) + bad_inds = np.sort(bad_inds) + return np.delete(all_inds, bad_inds) + + model = keras.models.load_model(modelname) + + self.model = model + + # GETS REQUIRED INPUT SHAPE FROM MODEL + cadences = int(model.input_shape[1]) + cad_pad = cadences // 2 + + # REFORMATS FOR A SINGLE LIGHT CURVE PASSED IN + if np.ndim(times) == 1: + times = [times] + fluxes = [fluxes] + errs = [errs] + + predictions = [] + pred_t, pred_f, pred_e = [], [], [] + + # Outer progress for multiple light curves + show_outer = ( + verbose and (progress in ("auto", "lightcurves")) and (len(times) > 1) + ) + pbar = tqdm(total=len(times), desc="Predicting") if show_outer else None + try: + for j in range(len(times)): + time = np.array(times[j], dtype=float) + lc = np.array(fluxes[j], dtype=float) + err = np.array(errs[j], dtype=float) + + med = np.nanmedian(lc) + if not np.isfinite(med) or med == 0.0: + med = 1.0 + lc = lc / med + + q = (~np.isnan(time)) & (~np.isnan(lc)) + if err is not None and err.shape == time.shape: + q = q & (~np.isnan(err)) + time, lc = time[q], lc[q] + err = err[q] if err is not None else None + + # APPENDS MASKED LIGHT CURVES TO KEEP TRACK OF + pred_t.append(time) + pred_f.append(lc) + pred_e.append(err if err is not None else np.zeros_like(time)) + + good_inds = identify_gaps(time) + + reshaped_data = np.zeros((len(lc), cadences)) + for i in good_inds: + loc0 = int(i - cad_pad) + loc1 = int(i + cad_pad) + reshaped_data[i] = lc[loc0:loc1] + + reshaped_data = reshaped_data.reshape( + reshaped_data.shape[0], reshaped_data.shape[1], 1 + ) + + predict_verbose = 1 if (verbose and len(times) == 1) else 0 + # Window progress: only when explicitly requested + if verbose and (progress == "windows"): + total_windows = reshaped_data.shape[0] + bs = ( + window_batch + if window_batch is not None + else max(1024, cadences) + ) + preds = np.zeros((total_windows,), dtype=float) + wbar = tqdm(total=total_windows, desc="Predicting", leave=False) + try: + for i0 in range(0, total_windows, bs): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + wbar.update(i1 - i0) + finally: + wbar.close() + else: + preds = model.predict(reshaped_data, verbose=predict_verbose) + preds = np.reshape(preds, (len(preds),)) + predictions.append(preds) + if pbar is not None: + pbar.update(1) + finally: + if pbar is not None: + pbar.close() + + self.predict_time = np.array(pred_t, dtype=object) + self.predict_flux = np.array(pred_f, dtype=object) + self.predict_err = np.array(pred_e, dtype=object) + self.predictions = np.array(predictions, dtype=object) + + if injected: + return ( + self.predict_time, + self.predict_flux, + self.predict_err, + self.predictions, + ) diff --git a/stella/pipeline.py b/stella/pipeline.py index 37cad49..643d037 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,6 +1,7 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union +from tqdm import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") @@ -59,7 +60,9 @@ def _extract_series( # Tuple/arrays path if flux is None or flux_err is None: - raise ValueError("Provide either a LightCurve-like object or (times, flux, flux_err) arrays.") + raise ValueError( + "Provide either a LightCurve-like object or (times, flux, flux_err) arrays." + ) t = _to_np(lc_or_times) f = _to_np(flux) e = _to_np(flux_err) @@ -72,7 +75,7 @@ def predict( flux: Optional[Union[Sequence[float], np.ndarray]] = None, flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, verbose: bool = True, - progress: str = 'auto', + progress: str = "auto", window_batch: Optional[int] = None, ) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray]: """ @@ -103,7 +106,7 @@ def predict_ensemble( flux_err: Optional[Union[Sequence[float], np.ndarray]] = None, aggregate: str = "mean", verbose: bool = True, - progress: str = 'auto', + progress: str = "auto", window_batch: Optional[int] = None, ) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray, np.ndarray]: """ @@ -114,11 +117,22 @@ def predict_ensemble( t, f, e = _extract_series(lc_or_times, flux, flux_err) per_model = [] t_ref = f_ref = e_ref = None - for mp in model_paths: - tt, ff, ee, pr = predict(mp, t, f, e, verbose=verbose, progress=progress, window_batch=window_batch) - if t_ref is None: - t_ref, f_ref, e_ref = tt, ff, ee - per_model.append(pr) + + show_outer = verbose and (len(model_paths) > 1) + pbar = tqdm(total=len(model_paths), desc="Models") if show_outer else None + try: + for mp in model_paths: + tt, ff, ee, pr = predict( + mp, t, f, e, verbose=verbose, progress=progress, window_batch=window_batch + ) + if t_ref is None: + t_ref, f_ref, e_ref = tt, ff, ee + per_model.append(pr) + if pbar is not None: + pbar.update(1) + finally: + if pbar is not None: + pbar.close() per_model = np.asarray(per_model) if aggregate == "median": @@ -166,9 +180,18 @@ def predict_and_mark( Returns (times, flux, errs, preds, flare_table). """ if isinstance(model_or_models, (list, tuple)): - t, f, e, preds, _ = predict_ensemble(model_or_models, lc_or_times, flux, flux_err, aggregate=aggregate, verbose=verbose) + t, f, e, preds, _ = predict_ensemble( + model_or_models, + lc_or_times, + flux, + flux_err, + aggregate=aggregate, + verbose=verbose, + ) else: - t, f, e, preds = predict(model_or_models, lc_or_times, flux, flux_err, verbose=verbose) + t, f, e, preds = predict( + model_or_models, lc_or_times, flux, flux_err, verbose=verbose + ) _, table = mark_flares_from_preds(target_id, t, f, e, preds, threshold=threshold) return t, f, e, preds, table @@ -201,7 +224,9 @@ def remove_false_positives( mask = np.ones(len(flare_table), dtype=bool) if all(c in flare_table.colnames for c in ("rise", "fall")): - durations_min = (np.array(flare_table["rise"]) + np.array(flare_table["fall"])) * 24 * 60 + durations_min = ( + (np.array(flare_table["rise"]) + np.array(flare_table["fall"])) * 24 * 60 + ) mask &= durations_min >= float(min_duration_min) if drop_indices: diff --git a/stella/preprocessing_flares.py b/stella/preprocessing_flares.py index 4d48a4b..8a92eb1 100755 --- a/stella/preprocessing_flares.py +++ b/stella/preprocessing_flares.py @@ -6,7 +6,7 @@ from .utils import break_rest, do_the_shuffle, split_data -__all__ = ['FlareDataSet'] +__all__ = ["FlareDataSet"] class FlareDataSet(object): @@ -23,14 +23,20 @@ class FlareDataSet(object): This class additionally requires a catalog of flare start times for labeling. The flare catalog can be in either '.txt' or '.csv' file format. This class will - be passed into the stella.neural_network() class to + be passed into the stella.neural_network() class to create and train the neural network. """ - def __init__(self, fn_dir=None, catalog=None, - downloadSet=None, - cadences=200, frac_balance=0.73, - training=0.80, validation=0.90): + def __init__( + self, + fn_dir=None, + catalog=None, + downloadSet=None, + cadences=200, + frac_balance=0.73, + training=0.80, + validation=0.90, + ): """ Loads in time, flux, flux error data. Reshapes arrays into `cadences`-sized bins and labels @@ -42,15 +48,15 @@ def __init__(self, fn_dir=None, catalog=None, The path to where the files for the training set are stored. catalog : str, optional - The path and filename of the catalog with + The path and filename of the catalog with marked flare start times downloadSet : stella.DownloadSets, optional - The stella.DownloadSets class, which contains the + The stella.DownloadSets class, which contains the flare catalog name and directory where light curves and the catalog are saved. cadences : int, optional The size of each training set. Default is 200. - frac_balance : float, optional + frac_balance : float, optional The amount of the negative class to remove. Default is 0.75. training : float, optional @@ -61,9 +67,9 @@ def __init__(self, fn_dir=None, catalog=None, data for the model. Default is 90%. """ if fn_dir is not None: - self.fn_dir = fn_dir + self.fn_dir = fn_dir if catalog is not None: - self.catalog = Table.read(catalog, format='ascii') + self.catalog = Table.read(catalog, format="ascii") if downloadSet is not None: self.fn_dir = downloadSet.fn_dir @@ -75,11 +81,16 @@ def __init__(self, fn_dir=None, catalog=None, self.load_files() self.reformat_data() - misc = split_data(self.labels, self.training_matrix, - self.training_ids, self.training_peaks, - training, validation) + misc = split_data( + self.labels, + self.training_matrix, + self.training_ids, + self.training_peaks, + training, + validation, + ) - self.train_data = misc[0] + self.train_data = misc[0] self.train_labels = misc[1] self.val_data = misc[2] @@ -93,19 +104,17 @@ def __init__(self, fn_dir=None, catalog=None, self.test_ids = misc[8] self.test_tpeaks = misc[9] - - def load_files(self, id_keyword='TIC', ft_keyword='tpeak', - time_offset=2457000.0): + def load_files(self, id_keyword="TIC", ft_keyword="tpeak", time_offset=2457000.0): """ Loads in light curves from the assigned training set - directory. Files must be formatted such that the ID - of each star is first and followed by '_' + directory. Files must be formatted such that the ID + of each star is first and followed by '_' (e.g. 123456789_sector09.npy). Attributes ---------- times : np.ndarray - An n-dimensional array of times, where n is the + An n-dimensional array of times, where n is the number of training set files. fluxes : np.ndarray An n-dimensional array of fluxes, where n is the @@ -117,45 +126,45 @@ def load_files(self, id_keyword='TIC', ft_keyword='tpeak', An array of light curve IDs for each time/flux/flux_err. This is essential for labeling flare events. id_keyword : str, optional - The column header in catalog to identify target ID. + The column header in catalog to identify target ID. Default is 'tic_id'. ft_keyword : str, optional The column header in catalog to identify flare peak time. Default is 'tpeak'. - time_offset : float, optional + time_offset : float, optional Time correction from flare catalog to light curve and is - necessary when using Max Guenther's catalog. + necessary when using Max Guenther's catalog. Default is 2457000.0 """ print("Reading in training set files.") files = os.listdir(self.fn_dir) - - files = np.sort([i for i in files if i.endswith('.npy') and 'sector' in i]) - + + files = np.sort([i for i in files if i.endswith(".npy") and "sector" in i]) + tics, time, flux, err, tpeaks = [], [], [], [], [] - + for fn in files: data = np.load(os.path.join(self.fn_dir, fn), allow_pickle=True) - split_fn = fn.split('_') + split_fn = fn.split("_") tic = int(split_fn[0]) tics.append(tic) - sector = int(split_fn[1].split('r')[1][0:2]) + sector = int(split_fn[1].split("r")[1][0:2]) time.append(data[0]) flux.append(data[1]) - err.append( data[2]) - - peaks = self.catalog[(self.catalog[id_keyword] == tic)][ft_keyword].data -# (self.catalog['sector'] == sector)][ft_keyword].data + err.append(data[2]) + + peaks = self.catalog[(self.catalog[id_keyword] == tic)][ft_keyword].data + # (self.catalog['sector'] == sector)][ft_keyword].data peaks = peaks - time_offset tpeaks.append(peaks) - self.ids = np.array(tics) - self.time = np.array(time, dtype=np.ndarray) # in TBJD - self.flux = np.array(flux, dtype=np.ndarray) - self.flux_err = np.array(err, dtype=np.ndarray) - self.tpeaks = tpeaks # in TBJD + self.ids = np.array(tics) + self.time = np.array(time, dtype=np.ndarray) # in TBJD + self.flux = np.array(flux, dtype=np.ndarray) + self.flux_err = np.array(err, dtype=np.ndarray) + self.tpeaks = tpeaks # in TBJD def reformat_data(self, random_seed=321): """ @@ -180,64 +189,69 @@ def reformat_data(self, random_seed=321): training_matrix = np.zeros((ss, self.cadences)) training_labels = np.zeros(ss, dtype=int) - training_peaks = np.zeros(ss) - training_ids = np.zeros(ss) - + training_peaks = np.zeros(ss) + training_ids = np.zeros(ss) + x = 0 - + for i in tqdm(range(len(self.time))): flares = np.array([], dtype=int) - + for peak in self.tpeaks[i]: - arg = np.where((self.time[i]>(peak-0.02)) & (self.time[i]<(peak+0.02)))[0] - # DOESN'T LIKE FLARES AT THE VERY END OF THE LIGHT CURVE + arg = np.where( + (self.time[i] > (peak - 0.02)) & (self.time[i] < (peak + 0.02)) + )[0] + # DOESN'T LIKE FLARES AT THE VERY END OF THE LIGHT CURVE # (AND NEITHER DO I) if len(arg) > 0: closest = arg[np.argmin(np.abs(peak - self.time[i][arg]))] - start = int(closest-self.cadences/2) - end = int(closest+self.cadences/2) + start = int(closest - self.cadences / 2) + end = int(closest + self.cadences / 2) if start < 0: start = 0 end = self.cadences if end > len(self.time[i]): start = start - (end - len(self.time[i])) end = len(self.time[i]) - flare_region = np.arange(start, end,1,dtype=int) + flare_region = np.arange(start, end, 1, dtype=int) flares = np.append(flares, flare_region) - + # ADD FLARE TO TRAINING MATRIX & LABEL PROPERLY - training_peaks[x] = self.time[i][closest] + 0.0 - training_ids[x] = self.ids[i] + 0.0 + training_peaks[x] = self.time[i][closest] + 0.0 + training_ids[x] = self.ids[i] + 0.0 training_matrix[x] = self.flux[i][flare_region] training_labels[x] = 1 x += 1 - + time_removed = np.delete(self.time[i], flares) flux_removed = np.delete(self.flux[i], flares) flux_err_removed = np.delete(self.flux_err[i], flares) - nontime, nonflux, nonerr = break_rest(time_removed, flux_removed, - flux_err_removed, self.cadences) + nontime, nonflux, nonerr = break_rest( + time_removed, flux_removed, flux_err_removed, self.cadences + ) for j in range(len(nonflux)): if x >= ss: break else: training_ids[x] = self.ids[i] + 0.0 - training_peaks[x] = nontime[j][int(self.cadences/2)] + training_peaks[x] = nontime[j][int(self.cadences / 2)] training_matrix[x] = nonflux[j] training_labels[x] = 0 x += 1 # DELETE EXTRA END OF TRAINING MATRIX AND LABELS - training_matrix = np.delete(training_matrix, np.arange(x, ss, 1, dtype=int), axis=0) - labels = np.delete(training_labels, np.arange(x, ss, 1, dtype=int)) - training_peaks = np.delete(training_peaks, np.arange(x, ss, 1, dtype=int)) - training_ids = np.delete(training_ids, np.arange(x, ss, 1, dtype=int)) + training_matrix = np.delete( + training_matrix, np.arange(x, ss, 1, dtype=int), axis=0 + ) + labels = np.delete(training_labels, np.arange(x, ss, 1, dtype=int)) + training_peaks = np.delete(training_peaks, np.arange(x, ss, 1, dtype=int)) + training_ids = np.delete(training_ids, np.arange(x, ss, 1, dtype=int)) - ids, matrix, label, peaks = do_the_shuffle(training_matrix, labels, training_peaks, - training_ids, self.frac_balance) + ids, matrix, label, peaks = do_the_shuffle( + training_matrix, labels, training_peaks, training_ids, self.frac_balance + ) self.labels = label - self.training_peaks = peaks - self.training_ids = ids + self.training_peaks = peaks + self.training_ids = ids self.training_matrix = matrix - diff --git a/stella/rotations.py b/stella/rotations.py index 7c8578f..1ee5c66 100644 --- a/stella/rotations.py +++ b/stella/rotations.py @@ -7,27 +7,61 @@ from astropy.table import Table, Column from astropy.timeseries import LombScargle -__all__ = ['MeasureProt'] +__all__ = ["MeasureProt"] + class MeasureProt(object): """ Used for measuring rotation periods. """ - + def __init__(self, IDs, time, flux, flux_err): """ - Takes in light curve identifiers, time, flux, + Takes in light curve identifiers, time, flux, and flux errors. """ - self.IDs = IDs - self.time = time - self.flux = flux - self.flux_err = flux_err - - + self.IDs = IDs + + def _to_float_array(x): + try: + # Prefer astropy-aware conversion when available + from astropy.time import Time # type: ignore + from astropy.units import Quantity # type: ignore + except Exception: + Time = None + Quantity = None + + try: + if Quantity is not None and isinstance(x, Quantity): + return np.asarray(x.to_value(), dtype=float) + except Exception: + pass + try: + if Time is not None and isinstance(x, Time): + return np.asarray(x.value, dtype=float) + except Exception: + pass + if hasattr(x, "value"): + try: + return np.asarray(x.value, dtype=float) + except Exception: + pass + return np.asarray(x, dtype=float) + + # Normalize inputs to plain float arrays to avoid Time/TimeDelta issues + self.time = [ + _to_float_array(t) for t in (time if isinstance(time, (list, tuple)) else [time]) + ] + self.flux = [ + _to_float_array(f) for f in (flux if isinstance(flux, (list, tuple)) else [flux]) + ] + self.flux_err = [ + _to_float_array(e) + for e in (flux_err if isinstance(flux_err, (list, tuple)) else [flux_err]) + ] def gauss_curve(self, x, std, scale, mu): - """ Fits a Gaussian to the peak of the LS + """Fits a Gaussian to the peak of the LS periodogram. Parameters @@ -44,13 +78,12 @@ def gauss_curve(self, x, std, scale, mu): ------- Gaussian curve. """ - term1 = 1.0 / (std * np.sqrt(2 * np.pi) ) - term2 = np.exp(-0.5 * ((x-mu)/std)**2) + term1 = 1.0 / (std * np.sqrt(2 * np.pi)) + term2 = np.exp(-0.5 * ((x - mu) / std) ** 2) return term1 * term2 * scale - def chiSquare(self, var, mu, x, y, yerr): - """ Calculates chi-square for fitting a Gaussian + """Calculates chi-square for fitting a Gaussian to the peak of the LS periodogram. Parameters @@ -68,11 +101,10 @@ def chiSquare(self, var, mu, x, y, yerr): chi-square value. """ m = self.gauss(x, var[0], var[1], mu) - return np.sum( (y-m)**2 / yerr**2 ) + return np.sum((y - m) ** 2 / yerr**2) - def fit_LS_peak(self, period, power, arg): - """ Fits the LS periodogram at the peak power. + """Fits the LS periodogram at the peak power. Parameters ---------- @@ -88,33 +120,40 @@ def fit_LS_peak(self, period, power, arg): popt : np.array Array of best fit values for Gaussian fit. """ + def fitting_routine(): - popt, pcov = curve_fit(self.gauss_curve, period[m], power[m], - p0 = [(np.nanmax(period[subm]) - np.nanmin(period[subm]))/2.0, - 0.02, - period[arg]], - maxfev = 5000) + popt, pcov = curve_fit( + self.gauss_curve, + period[m], + power[m], + p0=[ + (np.nanmax(period[subm]) - np.nanmin(period[subm])) / 2.0, + 0.02, + period[arg], + ], + maxfev=5000, + ) return popt - if arg-40 < 0: + if arg - 40 < 0: start = 0 else: - start = arg-40 - if arg+40 > len(period): - end = len(period)-1 + start = arg - 40 + if arg + 40 > len(period): + end = len(period) - 1 else: - end = arg+40 + end = arg + 40 m = np.arange(start, end, 1, dtype=int) - if arg-20 < 0: + if arg - 20 < 0: start = 0 else: - start = arg-20 + start = arg - 20 if arg + 20 > len(period): - end = len(period)-1 + end = len(period) - 1 else: - end = arg+20 + end = arg + 20 subm = np.arange(start, end, 1, dtype=int) @@ -126,19 +165,18 @@ def fitting_routine(): # TRIES TO READJUST FITTING WINDOW IF RANGE IS LARGER THAN PERIOD ARRAY except IndexError: if np.min(m) <= 0: - m = np.arange(0,arg+40,1,dtype=int) - subm = np.arange(0,arg+20,1, dtype=int) + m = np.arange(0, arg + 40, 1, dtype=int) + subm = np.arange(0, arg + 20, 1, dtype=int) elif np.max(m) > len(period): diff = np.max(m) - len(period) - m = np.arange(arg-40-diff, len(period)-diff, 1, dtype=int) - subm = np.arange(arg-20-diff, len(period)-diff-20, 1, dtype=int) + m = np.arange(arg - 40 - diff, len(period) - diff, 1, dtype=int) + subm = np.arange(arg - 20 - diff, len(period) - diff - 20, 1, dtype=int) popt = fitting_routine() return popt - - def run_LS(self, minf=1/12.5, maxf=1/0.1, spp=50): - """ Runs LS fit for each light curve. + def run_LS(self, minf=1 / 12.5, maxf=1 / 0.1, spp=50): + """Runs LS fit for each light curve. Parameters ---------- @@ -153,45 +191,46 @@ def run_LS(self, minf=1/12.5, maxf=1/0.1, spp=50): ---------- LS_results : astropy.table.Table """ + def per_orbit(t, f): nonlocal maxf, spp - minf = 1/(t[-1]-t[0]) - if minf > 1/12.0: - minf = 1/12.0 + minf = 1 / (t[-1] - t[0]) + if minf > 1 / 12.0: + minf = 1 / 12.0 - freq, power = LombScargle(t, f).autopower(minimum_frequency=minf, - maximum_frequency=maxf, - samples_per_peak=spp) + freq, power = LombScargle(t, f).autopower( + minimum_frequency=minf, maximum_frequency=maxf, samples_per_peak=spp + ) arg = np.argmax(power) - per = 1.0/freq + per = 1.0 / freq popt = self.fit_LS_peak(per, power, arg) - + ## SEARCHES & MASKS RESONANCES OF THE BEST-FIT PERIOD perlist = per[arg] * np.array([0.5, 1.0, 2.0, 4.0, 8.0]) remove_res = np.zeros(len(per)) - maskreg = int(spp/1.5) + maskreg = int(spp / 1.5) for p in perlist: - where = np.where( (per <= p))[0] + where = np.where((per <= p))[0] if len(where) > 0: ind = int(where[0]) - if ind-maskreg > 0 and ind 0 and ind < len(per) - maskreg: + remove_res[int(ind - maskreg) : int(ind + maskreg)] = 1 elif ind < maskreg: - remove_res[0:int(maskreg)] = 1 - elif ind > len(per)-maskreg: - remove_res[int(len(per)-maskreg):len(per)] = 1 - if perlist[1] == 1/minf: - remove_res[0:int(spp/2)] = 1 + remove_res[0 : int(maskreg)] = 1 + elif ind > len(per) - maskreg: + remove_res[int(len(per) - maskreg) : len(per)] = 1 + if perlist[1] == 1 / minf: + remove_res[0 : int(spp / 2)] = 1 rr = remove_res == 0 arg1 = np.argmax(power[rr]) - ## REDOS PERIOD ROUTINE FOR SECOND HIGHEST PEAK + ## REDOS PERIOD ROUTINE FOR SECOND HIGHEST PEAK if arg1 == len(per[rr]): - arg1 = int(arg1-3) + arg1 = int(arg1 - 3) popt2 = self.fit_LS_peak(per[rr], power[rr], arg1) - + maxpower = power[arg] secpower = power[rr][arg1] @@ -218,22 +257,28 @@ def per_orbit(t, f): for i in tqdm(range(len(self.flux)), desc="Finding most likely periods"): time, flux, flux_err = self.time[i], self.flux[i], self.flux_err[i] - + # SPLITS BY ORBIT diff = np.diff(time) - brk = np.where(diff >= np.nanmedian(diff)+14*np.nanstd(diff))[0] - + brk = np.where(diff >= np.nanmedian(diff) + 14 * np.nanstd(diff))[0] + if len(brk) > 1: - brk_diff = brk - (len(time)/2) + brk_diff = brk - (len(time) / 2) try: - brk_diff = np.where(brk_diff<0)[0][-1] + brk_diff = np.where(brk_diff < 0)[0][-1] except IndexError: brk_diff = np.argmin(brk_diff) brk = np.array([brk[brk_diff]], dtype=int) # DEFINITELY TRIMS OUT EARTHSHINE MOFO - t1, f1 = time[:brk[0]], flux[:brk[0]]#[300:-500], flux[:brk[0]]#[300:-500] - t2, f2 = time[brk[0]:], flux[brk[0]:]#[800:-200], flux[brk[0]:]#[800:-200] + t1, f1 = ( + time[: brk[0]], + flux[: brk[0]], + ) # [300:-500], flux[:brk[0]]#[300:-500] + t2, f2 = ( + time[brk[0] :], + flux[brk[0] :], + ) # [800:-200], flux[brk[0]:]#[800:-200] o1_params = per_orbit(t1, f1) o2_params = per_orbit(t2, f2) @@ -241,80 +286,99 @@ def per_orbit(t, f): both = np.array([o1_params[0], o2_params[0]]) avg_period = np.nanmedian(both) - - flag1 = self.assign_flag(o1_params[0], o1_params[2], o1_params[-1], - avg_period, o1_params[-2], t1[-1]-t1[0]) - flag2 = self.assign_flag(o2_params[0], o2_params[2], o2_params[-1], - avg_period, o2_params[-2], t2[-1]-t2[0]) - - if np.abs(o1_params[1]-avg_period) < 0.5 and np.abs(o2_params[1]-avg_period)<0.5: + flag1 = self.assign_flag( + o1_params[0], + o1_params[2], + o1_params[-1], + avg_period, + o1_params[-2], + t1[-1] - t1[0], + ) + flag2 = self.assign_flag( + o2_params[0], + o2_params[2], + o2_params[-1], + avg_period, + o2_params[-2], + t2[-1] - t2[0], + ) + + if ( + np.abs(o1_params[1] - avg_period) < 0.5 + and np.abs(o2_params[1] - avg_period) < 0.5 + ): flag1 = flag2 = 0.0 if flag1 != 0 and flag2 != 0: orbit_flag[i] = 1.0 else: orbit_flag[i] = 0.0 - + periods[i] = np.nanmedian([o1_params[0], o2_params[0]]) - + orbit_flag1[i] = flag1 orbit_flag2[i] = flag2 - - stds[i] = o1_params[-1] + + stds[i] = o1_params[-1] peak_power[i] = o1_params[2] periods2[i] = o2_params[0] peak_power2[i] = o1_params[-2] - tab.add_column(Column(self.IDs, 'Target_ID')) - tab.add_column(Column(periods, name='period_days')) - tab.add_column(Column(periods2, name='secondary_period_days')) - tab.add_column(Column(stds, name='gauss_width')) - tab.add_column(Column(peak_power, name='max_power')) - tab.add_column(Column(peak_power2, name='secondary_max_power')) - tab.add_column(Column(orbit_flag, name='orbit_flag')) - tab.add_column(Column(orbit_flag1, name='oflag1')) - tab.add_column(Column(orbit_flag2, name='oflag2')) + tab.add_column(Column(self.IDs, "Target_ID")) + tab.add_column(Column(periods, name="period_days")) + tab.add_column(Column(periods2, name="secondary_period_days")) + tab.add_column(Column(stds, name="gauss_width")) + tab.add_column(Column(peak_power, name="max_power")) + tab.add_column(Column(peak_power2, name="secondary_max_power")) + tab.add_column(Column(orbit_flag, name="orbit_flag")) + tab.add_column(Column(orbit_flag1, name="oflag1")) + tab.add_column(Column(orbit_flag2, name="oflag2")) tab = self.averaged_per_sector(tab) self.LS_results = tab - - - def assign_flag(self, period, power, width, avg, secpow, - maxperiod, orbit_flag=0): - """ Assigns a flag in the table for which periods are reliable. - """ + def assign_flag(self, period, power, width, avg, secpow, maxperiod, orbit_flag=0): + """Assigns a flag in the table for which periods are reliable.""" flag = 100 if period > maxperiod: flag = 4 if (period < maxperiod) and (power > 0.005): flag = 3 - if (period < maxperiod) and (width <= period*0.6) and (power > 0.005): + if (period < maxperiod) and (width <= period * 0.6) and (power > 0.005): flag = 2 - if ( (period < maxperiod) and (width <= period*0.6) and - (secpow < 0.96*power) and (power > 0.005)): + if ( + (period < maxperiod) + and (width <= period * 0.6) + and (secpow < 0.96 * power) + and (power > 0.005) + ): flag = 1 - if ( (period < maxperiod) and (width <= period*0.6) and - (secpow < 0.96*power) and (np.abs(period-avg)<1.0) and (power > 0.005)): + if ( + (period < maxperiod) + and (width <= period * 0.6) + and (secpow < 0.96 * power) + and (np.abs(period - avg) < 1.0) + and (power > 0.005) + ): flag = 0 if flag == 100: flag = 5 return flag - def averaged_per_sector(self, tab): - """ Looks at targets observed in different sectors and determines + """Looks at targets observed in different sectors and determines which period measured is likely the best period. Adds a column - to MeasureRotations.LS_results of 'true_period_days' for the + to MeasureRotations.LS_results of 'true_period_days' for the results. Returns ------- astropy.table.Table """ + def flag_em(val, mode, lim): - if np.abs(val-mode) < lim: + if np.abs(val - mode) < lim: return 0 else: return 1 @@ -325,63 +389,65 @@ def flag_em(val, mode, lim): limit = 0.3 for tic in np.unique(self.IDs): - inds = np.where(tab['Target_ID']==tic)[0] - primary = tab['period_days'].data[inds] - secondary = tab['secondary_period_days'].data[inds] + inds = np.where(tab["Target_ID"] == tic)[0] + primary = tab["period_days"].data[inds] + secondary = tab["secondary_period_days"].data[inds] all_periods = np.append(primary, secondary) -# ind_flags = np.append(tab['oflag1'].data[inds], -# tab['oflag2'].data[inds]) + # ind_flags = np.append(tab['oflag1'].data[inds], + # tab['oflag2'].data[inds]) avg = np.array([]) tflags = np.array([]) if len(inds) > 1: try: - mode = stats.mode(np.round(all_periods,2)) + mode = stats.mode(np.round(all_periods, 2)) if mode > 11.5: avg = np.full(np.nanmean(primary), len(inds)) tflags = np.full(2, len(inds)) else: for i in range(len(inds)): - if np.abs(primary[i]-mode) < limit: + if np.abs(primary[i] - mode) < limit: avg = np.append(avg, primary[i]) - tflags = np.append(tflags,0) - - elif np.abs(secondary[i]-mode) < limit: + tflags = np.append(tflags, 0) + + elif np.abs(secondary[i] - mode) < limit: avg = np.append(avg, secondary[i]) - tflags = np.append(tflags,1) - - elif np.abs(primary[i]/2.-mode) < limit: - avg = np.append(avg, primary[i]/2.) - tflags = np.append(tflags,0) - - elif np.abs(secondary[i]/2.-mode) < limit: - avg = np.append(avg, secondary[i]/2.) - tflags = np.append(tflags,1) - - elif np.abs(primary[i]*2.-mode) < limit: - avg = np.append(avg, primary[i]*2.) - tflags = np.append(tflags,0) - - elif np.abs(secondary[i]*2.-mode) < limit: - avg = np.append(avg, secondary[i]*2.) - tflags = np.append(tflags,1) - + tflags = np.append(tflags, 1) + + elif np.abs(primary[i] / 2.0 - mode) < limit: + avg = np.append(avg, primary[i] / 2.0) + tflags = np.append(tflags, 0) + + elif np.abs(secondary[i] / 2.0 - mode) < limit: + avg = np.append(avg, secondary[i] / 2.0) + tflags = np.append(tflags, 1) + + elif np.abs(primary[i] * 2.0 - mode) < limit: + avg = np.append(avg, primary[i] * 2.0) + tflags = np.append(tflags, 0) + + elif np.abs(secondary[i] * 2.0 - mode) < limit: + avg = np.append(avg, secondary[i] * 2.0) + tflags = np.append(tflags, 1) + else: tflags = np.append(tflags, 2) except: for i in range(len(inds)): - if tab['oflag1'].data[inds[i]]==0 and tab['oflag2'].data[inds[i]]==0: - avg = np.append(avg, tab['period_days'].data[inds[i]]) + if ( + tab["oflag1"].data[inds[i]] == 0 + and tab["oflag2"].data[inds[i]] == 0 + ): + avg = np.append(avg, tab["period_days"].data[inds[i]]) tflags = np.append(tflags, 0) else: - tflags = np.append(tflags,2) - - + tflags = np.append(tflags, 2) + else: avg = np.nanmean(primary) - if tab['oflag1'].data[inds] == 0 and tab['oflag2'].data[inds]==0: + if tab["oflag1"].data[inds] == 0 and tab["oflag2"].data[inds] == 0: tflags = 0 else: tflags = 2 @@ -389,14 +455,12 @@ def flag_em(val, mode, lim): averaged_periods[inds] = np.nanmean(avg) flagging[inds] = tflags - - tab.add_column(Column(flagging, 'Flags')) - tab.add_column(Column(averaged_periods, 'avg_period_days')) + tab.add_column(Column(flagging, "Flags")) + tab.add_column(Column(averaged_periods, "avg_period_days")) return tab - def phase_lightcurve(self, table=None, trough=-0.5, peak=0.5, kernel_size=101): - """ + """ Finds and creates a phase light curve that traces the spots. Uses only complete rotations and extrapolates outwards until the entire light curve is covered. @@ -405,7 +469,7 @@ def phase_lightcurve(self, table=None, trough=-0.5, peak=0.5, kernel_size=101): ---------- table : astropy.table.Table, optional Used for getting the periods of each light curve. Allows users - to use already created tables. Default = None. Will search for + to use already created tables. Default = None. Will search for stella.FindTheSpots.LS_results. trough : float, optional Sets the phase value at the minimum. Default = -0.5. @@ -418,24 +482,27 @@ def phase_lightcurve(self, table=None, trough=-0.5, peak=0.5, kernel_size=101): ---------- phases : np.ndarray """ + def map_per_orbit(time, flux, kernel_size, cadences): mf = medfilt(flux, kernel_size=kernel_size) argmin = np.argmin(mf[:cadences]) - mapping = np.linspace(0.5,-0.5, cadences) + mapping = np.linspace(0.5, -0.5, cadences) phase = np.ones(len(flux)) - full = int(np.floor(len(time)/cadences)) - - phase[0:argmin] = mapping[len(mapping)-argmin:] - - points = np.arange(argmin, cadences*(full+1)+argmin, cadences, dtype=int) - for i in range(len(points)-1): + full = int(np.floor(len(time) / cadences)) + + phase[0:argmin] = mapping[len(mapping) - argmin :] + + points = np.arange( + argmin, cadences * (full + 1) + argmin, cadences, dtype=int + ) + for i in range(len(points) - 1): try: - phase[points[i]:points[i+1]] = mapping + phase[points[i] : points[i + 1]] = mapping except: pass - remainder = len(np.where(phase==1.0)[0]) - phase[len(phase)-remainder:] = mapping[0:remainder] + remainder = len(np.where(phase == 1.0)[0]) + phase[len(phase) - remainder :] = mapping[0:remainder] return phase if table is None: @@ -444,28 +511,30 @@ def map_per_orbit(time, flux, kernel_size, cadences): PHASES = np.copy(self.flux) for i in tqdm(range(len(table)), desc="Mapping phases"): - flag = table['Flags'].data[i] + flag = table["Flags"].data[i] if flag == 0 or flag == 1: - period = table['avg_period_days'].data[i] * u.day - cadences = int(np.round((period.to(u.min)/2).value)) + period = table["avg_period_days"].data[i] * u.day + cadences = int(np.round((period.to(u.min) / 2).value)) all_time = self.time[i] all_flux = self.flux[i] - + diff = np.diff(all_time) - gaptime = np.where(diff>=np.nanmedian(diff)+12*np.nanstd(diff))[0][0] - - t1, f1 = all_time[:gaptime+1], all_flux[:gaptime+1] - t2, f2 = all_time[gaptime+1:], all_flux[gaptime+1:] - + gaptime = np.where(diff >= np.nanmedian(diff) + 12 * np.nanstd(diff))[ + 0 + ][0] + + t1, f1 = all_time[: gaptime + 1], all_flux[: gaptime + 1] + t2, f2 = all_time[gaptime + 1 :], all_flux[gaptime + 1 :] + o1map = map_per_orbit(t1, f1, kernel_size=101, cadences=cadences) o2map = map_per_orbit(t2, f2, kernel_size=101, cadences=cadences) - + phase = np.append(o1map, o2map) else: phase = np.zeros(len(self.flux[i])) - + PHASES[i] = phase self.phases = PHASES diff --git a/stella/tests/conftest.py b/stella/tests/conftest.py index 9b27664..2d18af7 100644 --- a/stella/tests/conftest.py +++ b/stella/tests/conftest.py @@ -15,14 +15,21 @@ def pytest_addoption(parser): def pytest_configure(config): - config.addinivalue_line("markers", "integration: marks tests as integration (requires network/models)") - config.addinivalue_line("markers", "downloads: marks tests that may download small data; allowed by default") + config.addinivalue_line( + "markers", "integration: marks tests as integration (requires network/models)" + ) + config.addinivalue_line( + "markers", + "downloads: marks tests that may download small data; allowed by default", + ) def pytest_collection_modifyitems(config, items): if config.getoption("--run-integration"): return - skip_integration = pytest.mark.skip(reason="Integration tests are disabled. Use --run-integration to enable.") + skip_integration = pytest.mark.skip( + reason="Integration tests are disabled. Use --run-integration to enable." + ) for item in items: if "integration" in item.keywords: item.add_marker(skip_integration) @@ -30,9 +37,13 @@ def pytest_collection_modifyitems(config, items): def pytest_sessionstart(session): # Ensure Lightkurve uses the new cache path to avoid migration warnings - os.environ.setdefault("LIGHTKURVE_CACHE_DIR", str(Path.home() / ".lightkurve" / "cache")) + os.environ.setdefault( + "LIGHTKURVE_CACHE_DIR", str(Path.home() / ".lightkurve" / "cache") + ) # Silence optional dependency warnings from Lightkurve PRF module - warnings.filterwarnings("ignore", message=r".*tpfmodel submodule is not available.*") + warnings.filterwarnings( + "ignore", message=r".*tpfmodel submodule is not available.*" + ) warnings.filterwarnings("ignore", message=r".*Lightkurve cache directory.*") @@ -45,7 +56,10 @@ def _debug_backend(request): if imported: try: import keras # type: ignore + current = keras.backend.backend() except Exception: current = "" - print(f"[test {request.node.nodeid}] KERAS_BACKEND={be} keras_imported={imported} current={current}") + print( + f"[test {request.node.nodeid}] KERAS_BACKEND={be} keras_imported={imported} current={current}" + ) diff --git a/stella/tests/test_backends.py b/stella/tests/test_backends.py new file mode 100644 index 0000000..db84bda --- /dev/null +++ b/stella/tests/test_backends.py @@ -0,0 +1,47 @@ +import pytest +import os +import sys + + +def _run_minimal_model(expect_backend: str): + import keras + import numpy as np + + assert keras.backend.backend() == expect_backend + # Minimal dense network + m = keras.Sequential( + [ + keras.layers.Input((20,)), + keras.layers.Dense(16, activation="relu"), + keras.layers.Dense(1, activation="sigmoid"), + ] + ) + x = np.random.RandomState(0).randn(4, 20).astype("float32") + y = m(x, training=False) + assert y.shape == (4, 1) + + +def test_minimal_jax(): + # Only run if keras is either not imported or already using jax + if "keras" in sys.modules: + import keras + + if keras.backend.backend() != "jax": + return # skip if another backend is already active in this process + else: + os.environ["KERAS_BACKEND"] = "jax" + _run_minimal_model("jax") + + +def test_minimal_torch(): + torch = pytest.importorskip("torch") + + # Only run if keras is either not imported or already using torch + if "keras" in sys.modules: + import keras + + if keras.backend.backend() != "torch": + return # skip if another backend is already active + else: + os.environ["KERAS_BACKEND"] = "torch" + _run_minimal_model("torch") diff --git a/stella/tests/test_mark_flares.py b/stella/tests/test_mark_flares.py index 418d233..eebf4bd 100644 --- a/stella/tests/test_mark_flares.py +++ b/stella/tests/test_mark_flares.py @@ -4,35 +4,85 @@ pytestmark = pytest.mark.integration + def _load_lc(): from lightkurve.search import search_lightcurve - lk = search_lightcurve(target='tic62124646', mission='TESS', - exptime=120, sector=13, author='SPOC') - lk = lk.download(download_dir='.') + + lk = search_lightcurve( + target="tic62124646", mission="TESS", exptime=120, sector=13, author="SPOC" + ) + lk = lk.download(download_dir=".") lk = lk.remove_nans().normalize() return lk + def test_predictions(): from stella.neural_network import ConvNN from stella import models as sm + lk = _load_lc() modelname = sm.get_model_path() - cnn = ConvNN(output_dir='.') - cnn.predict(modelname=modelname, - times=lk.time.value, - fluxes=lk.flux.value, - errs=lk.flux_err.value) - high_flares = np.where(cnn.predictions[0]>0.99)[0] - assert(len(high_flares) == 0) - -def find_flares(): - from stella import FitFlares + cnn = ConvNN(output_dir=".") + cnn.predict( + modelname=modelname, + times=lk.time.value, + fluxes=lk.flux.value, + errs=lk.flux_err.value, + ) + high_flares = np.where(cnn.predictions[0] > 0.99)[0] + assert len(high_flares) == 0 + + +def test_find_flares_no_candidates(): + from stella.mark_flares import FitFlares + lk = _load_lc() - flares = FitFlares(id=[lk.targetid], - time=[lk.time.value], - flux=[lk.flux.value], - flux_err=[lk.flux_err.value], - predictions=[np.zeros_like(lk.flux.value)]) + flares = FitFlares( + id=[lk.targetid], + time=[lk.time.value], + flux=[lk.flux.value], + flux_err=[lk.flux_err.value], + predictions=[np.zeros_like(lk.flux.value)], + ) flares.identify_flare_peaks() - assert(len(flares.flare_table)==0) + assert len(flares.flare_table) == 0 + + +def test_identify_flare_peaks_handles_ragged_object_dtype(): + """ + Regression test: previously, ragged/object-dtype inputs caused SciPy medfilt + to error in identify_flare_peaks. This ensures no exceptions and empty table + for zero predictions. + """ + from stella.mark_flares import FitFlares + + lk = _load_lc() + + # Create ragged light curve inputs (different lengths) and wrap in object arrays + t1 = lk.time.value + f1 = lk.flux.value + e1 = lk.flux_err.value + p1 = np.zeros_like(f1) + + t2 = lk.time.value[:-5] + f2 = lk.flux.value[:-5] + e2 = lk.flux_err.value[:-5] + p2 = np.zeros_like(f2) + + ids = np.array([lk.targetid, lk.targetid], dtype=object) + time = np.array([t1, t2], dtype=object) + flux = np.array([f1, f2], dtype=object) + err = np.array([e1, e2], dtype=object) + preds = np.array([p1, p2], dtype=object) + + flares = FitFlares(id=ids, time=time, flux=flux, flux_err=err, predictions=preds) + + # Should not raise, and with zero predictions there should be no flares + flares.identify_flare_peaks(threshold=0.5) + assert len(flares.flare_table) == 0 + + # Spot-check grouping behavior returns object-dtype array for ragged groups + groups = flares.group_inds(np.array([1, 2, 10, 11, 12, 40])) + assert groups.dtype == object + assert any(len(g) == 2 for g in groups) and any(len(g) == 3 for g in groups) diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index ffc332c..d65e76a 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -7,26 +7,38 @@ def test_keras_backend_is_jax(): import os + os.environ["KERAS_BACKEND"] = "jax" import keras + assert keras.backend.backend() == "jax" def test_predict(tmp_path): from lightkurve.search import search_lightcurve from stella.neural_network import ConvNN + model_path = sm.get_model_path() - lk = search_lightcurve(target='tic62124646', mission='TESS', - sector=13, exptime=120, author='SPOC') - lk = lk.download(download_dir='.') + lk = search_lightcurve( + target="tic62124646", mission="TESS", sector=13, exptime=120, author="SPOC" + ) + lk = lk.download(download_dir=".") lk = lk.remove_nans().normalize() - cnn = ConvNN(output_dir='.') + cnn = ConvNN(output_dir=".") import numpy as np - err_arr = lk.flux_err.value if getattr(lk, 'flux_err', None) is not None else np.zeros_like(lk.time.value) - cnn.predict(modelname=model_path, - times=lk.time.value, - fluxes=lk.flux.value, - errs=err_arr) + + err_arr = ( + lk.flux_err.value + if getattr(lk, "flux_err", None) is not None + else np.zeros_like(lk.time.value) + ) + cnn.predict( + modelname=model_path, + times=lk.time.value, + fluxes=lk.flux.value, + errs=err_arr, + verbose=False, + ) assert cnn.predictions.shape[0] == 1 assert cnn.predictions[0].shape[0] == len(lk.time.value) @@ -34,31 +46,38 @@ def test_predict(tmp_path): def _write_dummy_metrics_dir(tmp_path): from astropy.table import Table import numpy as np - (tmp_path / 'ensemble_s0002_i0010_b0.73.keras').write_text('placeholder') + + (tmp_path / "ensemble_s0002_i0010_b0.73.keras").write_text("placeholder") n = 10 tab = Table() - tab['tic'] = np.arange(n) - tab['gt'] = np.random.randint(0, 2, size=n) - tab['tpeak'] = np.linspace(0, 1, n) - tab['pred_s0002'] = np.random.rand(n) - tab.write(tmp_path / 'ensemble_predval_i0010_b0.73.txt', format='ascii', overwrite=True) + tab["tic"] = np.arange(n) + tab["gt"] = np.random.randint(0, 2, size=n) + tab["tpeak"] = np.linspace(0, 1, n) + tab["pred_s0002"] = np.random.rand(n) + tab.write( + tmp_path / "ensemble_predval_i0010_b0.73.txt", format="ascii", overwrite=True + ) h = Table() - h['precision_s0002'] = np.random.rand(5) - h.write(tmp_path / 'ensemble_histories_i0010_b0.73.txt', format='ascii', overwrite=True) + h["precision_s0002"] = np.random.rand(5) + h.write( + tmp_path / "ensemble_histories_i0010_b0.73.txt", format="ascii", overwrite=True + ) return str(tmp_path) def test_create_metrics(tmp_path): from stella.metrics import ModelMetrics + fn_dir = _write_dummy_metrics_dir(tmp_path) metrics = ModelMetrics(fn_dir=fn_dir) - assert metrics.mode == 'ensemble' + assert metrics.mode == "ensemble" assert len(metrics.predval_table) > 0 - assert metrics.history_table.colnames[0].startswith('precision') + assert metrics.history_table.colnames[0].startswith("precision") def test_ensemble(tmp_path): from stella.metrics import ModelMetrics + fn_dir = _write_dummy_metrics_dir(tmp_path) metrics = ModelMetrics(fn_dir=fn_dir) metrics.calculate_ensemble_metrics() diff --git a/stella/tests/test_processing.py b/stella/tests/test_processing.py index 3154c54..0293ea9 100644 --- a/stella/tests/test_processing.py +++ b/stella/tests/test_processing.py @@ -1,11 +1,18 @@ -from stella.preprocessing_flares import * +import pytest from numpy.testing import assert_almost_equal -pre = FlareDataSet(fn_dir='.', - catalog='Guenther_2020_flare_catalog.txt') +pytestmark = pytest.mark.integration + + +def _make_dataset(): + from stella.preprocessing_flares import FlareDataSet + + return FlareDataSet(fn_dir=".", catalog="Guenther_2020_flare_catalog.txt") + def test_processing(): + pre = _make_dataset() assert_almost_equal(pre.frac_balance, 0.7, decimal=1) - assert(pre.train_data.shape == (62, 200, 1)) - assert(pre.val_data.shape == (8, 200, 1)) - assert(pre.test_data.shape == (8, 200, 1)) + assert pre.train_data.shape == (62, 200, 1) + assert pre.val_data.shape == (8, 200, 1) + assert pre.test_data.shape == (8, 200, 1) diff --git a/stella/tests/test_rotation.py b/stella/tests/test_rotation.py index 39003ca..a2ecc3b 100644 --- a/stella/tests/test_rotation.py +++ b/stella/tests/test_rotation.py @@ -1,18 +1,25 @@ -from stella.rotations import MeasureProt -from lightkurve.search import search_lightcurve +import pytest from numpy.testing import assert_almost_equal -lk = search_lightcurve(target='tic62124646', mission='TESS', - exptime=120, sector=13, author='SPOC') -lk = lk.download(download_dir='.') -lk = lk.remove_nans().normalize() -mProt = MeasureProt([lk.targetid], [lk.time.value], - [lk.flux.value], [lk.flux_err.value]) -mProt.run_LS() +def _load_lc(): + from lightkurve.search import search_lightcurve + + lk = search_lightcurve( + target="tic62124646", mission="TESS", exptime=120, sector=13, author="SPOC" + ) + lk = lk.download(download_dir=".") + lk = lk.remove_nans().normalize() + return lk + def test_measurement(): - assert_almost_equal(mProt.LS_results['period_days'], 3.2, decimal=1) - assert(mProt.LS_results['Flags']==0) + from stella.rotations import MeasureProt - + lk = _load_lc() + mProt = MeasureProt( + [lk.targetid], [lk.time.value], [lk.flux.value], [lk.flux_err.value] + ) + mProt.run_LS() + assert_almost_equal(mProt.LS_results["period_days"], 3.2, decimal=1) + assert mProt.LS_results["Flags"] == 0 diff --git a/stella/tests/test_swap_backend.py b/stella/tests/test_swap_backend.py new file mode 100644 index 0000000..3f8659f --- /dev/null +++ b/stella/tests/test_swap_backend.py @@ -0,0 +1,68 @@ +import json +import os +import sys +import subprocess +import pytest + + +def _run_py(code: str, env: dict) -> tuple[int, str, str]: + p = subprocess.Popen( + [sys.executable, "-c", code], + stdout=subprocess.PIPE, + stderr=subprocess.PIPE, + text=True, + env=env, + ) + out, err = p.communicate() + return p.returncode, out.strip(), err.strip() + + +def test_swap_backend_basic(): + # Discover available backends + rc, out, err = _run_py( + "import json, stella; print(json.dumps(stella.check_backend(print_summary=False)))", + {k: v for k, v in os.environ.items() if k != "KERAS_BACKEND"}, + ) + assert rc == 0, err + info = json.loads(out) + cands = info.get("candidates", []) + if not cands: + pytest.skip("No Keras backends installed") + + for be in cands: + code = ( + "import os; from stella.backends import swap_backend; " + f"swap_backend('{be}'); import keras; print(keras.backend.backend())" + ) + rc, out, err = _run_py( + code, {k: v for k, v in os.environ.items() if k != "KERAS_BACKEND"} + ) + assert rc == 0, err + assert out == be + + +def test_swap_backend_accelerator_mps_if_available(): + # Only relevant if Torch with MPS is available + rc, out, err = _run_py( + "import json, stella; print(json.dumps(stella.check_backend(print_summary=False)))", + os.environ, + ) + assert rc == 0, err + info = json.loads(out) + torch = info.get("torch", {}) + details = torch.get("details", {}) + if not (torch.get("installed") and details.get("mps")): + pytest.skip("Torch MPS not available on this runner") + + code = ( + "from stella.backends import swap_backend; " + "swap_backend('torch', accelerator='mps'); " + "import keras, numpy as np; " + "m = keras.Sequential([keras.layers.Input((8,)), keras.layers.Dense(4, activation='relu')]); " + "y = m(np.zeros((2,8), dtype='float32')); print(keras.backend.backend(), y.shape)" + ) + rc, out, err = _run_py( + code, {k: v for k, v in os.environ.items() if k != "KERAS_BACKEND"} + ) + assert rc == 0, err + assert out.startswith("torch ") or out.startswith("torch,") diff --git a/stella/tests/test_training_guards.py b/stella/tests/test_training_guards.py new file mode 100644 index 0000000..25b580c --- /dev/null +++ b/stella/tests/test_training_guards.py @@ -0,0 +1,17 @@ +import pytest + + +def test_create_model_raises_without_dataset(): + from stella.neural_network import ConvNN + + cnn = ConvNN(output_dir='.') + with pytest.raises(ValueError): + cnn.create_model(seed=2) + + +def test_train_models_raises_without_dataset(): + from stella.neural_network import ConvNN + + cnn = ConvNN(output_dir='.') + with pytest.raises(ValueError): + cnn.train_models(seeds=[2], epochs=1, batch_size=4) diff --git a/stella/utils.py b/stella/utils.py index f9d1a83..158fa2c 100755 --- a/stella/utils.py +++ b/stella/utils.py @@ -2,9 +2,10 @@ from astropy import units as uni from scipy.interpolate import interp1d + def flare_lightcurve(time, t0, amp, rise, fall, y=None): """ - Generates a simple flare model with a Gaussian rise and an + Generates a simple flare model with a Gaussian rise and an exponential decay. Parameters @@ -27,26 +28,27 @@ def flare_lightcurve(time, t0, amp, rise, fall, y=None): flare_model : np.ndarray A light curve of zeros with an injected flare of given parameters row : np.ndarray - The parameters of the injected flare. Returns - + The parameters of the injected flare. Returns - [t0, amplitude, duration, gauss_rise, exp_decay]. """ + def gauss_rise(time, flux, amp, t0, rise): - return amp * np.exp( -(time - t0)**2.0 / (2.0*rise**2.0) ) + flux - + return amp * np.exp(-((time - t0) ** 2.0) / (2.0 * rise**2.0)) + flux + def exp_decay(time, flux, amp, t0, fall): - return amp * np.exp( -(time - t0) / fall ) + flux + return amp * np.exp(-(time - t0) / fall) + flux growth = np.where(time <= time[t0])[0] - decay = np.where(time > time[t0])[0] + decay = np.where(time > time[t0])[0] if y is None: y = np.ones(len(time)) growth_model = gauss_rise(time[growth], y[growth], amp, time[t0], rise) - decay_model = exp_decay(time[decay] , y[decay] , amp, time[t0], fall) + decay_model = exp_decay(time[decay], y[decay], amp, time[t0], fall) model = np.append(growth_model, decay_model) - + return model, np.array([time[t0], amp, 0, rise, fall]) @@ -61,14 +63,14 @@ def flare_parameters(size, time, amps, cut_ends=30): The number of flares to generate. times : np.array Array of times where a random subset will be chosen for flare - injection. + injection. amps : list - List of minimum and maximum of flare amplitudes to draw from a - normal distribution. + List of minimum and maximum of flare amplitudes to draw from a + normal distribution. cut_ends : int, optional Number of cadences to cut from the ends of the light curve. Default is 30. - + Returns ---------- flare_t0s : np.ndarray @@ -81,13 +83,13 @@ def flare_parameters(size, time, amps, cut_ends=30): The distribution of flare decays rates. """ # CHOOSES UNIQUE TIMES FOR INJ-REC PURPOSES - randtimes = np.random.randint(cut_ends, len(time)-cut_ends, size*2) - randtimes = np.unique(randtimes) - randind = np.random.randint(0, len(randtimes), size) - randtimes = randtimes[randind] + randtimes = np.random.randint(cut_ends, len(time) - cut_ends, size * 2) + randtimes = np.unique(randtimes) + randind = np.random.randint(0, len(randtimes), size) + randtimes = randtimes[randind] - flare_amps = np.random.uniform(amps[0], amps[1], size) - flare_rises = np.random.uniform(0.00005, 0.0002, size) + flare_amps = np.random.uniform(amps[0], amps[1], size) + flare_rises = np.random.uniform(0.00005, 0.0002, size) # Relation between amplitude and decay time flare_decays = np.random.uniform(0.0003, 0.004, size) @@ -119,55 +121,62 @@ def break_rest(time, flux, flux_err, cadences): err : np.ndarray Array of flux errors without the signal. """ - # BREAKING UP REST OF LIGHT CURVE INTO CADENCE SIZED BITES + # BREAKING UP REST OF LIGHT CURVE INTO CADENCE SIZED BITES diff = np.diff(time) - breaking_points = np.where(diff > (np.median(diff) + 1.5*np.std(diff)))[0] - + breaking_points = np.where(diff > (np.median(diff) + 1.5 * np.std(diff)))[0] + tot = 100 - ss = 1000 + ss = 1000 nonflare_time = np.zeros((ss, cadences)) nonflare_flux = np.zeros((ss, cadences)) nonflare_err = np.zeros((ss, cadences)) - + x = 0 - for j in range(len(breaking_points)+1): + for j in range(len(breaking_points) + 1): if j == 0: start = 0 end = breaking_points[j] elif j < len(breaking_points): - start = breaking_points[j-1] + start = breaking_points[j - 1] end = breaking_points[j] else: start = breaking_points[-1] end = len(time) - if np.abs(end-start) > (2*cadences): + if np.abs(end - start) > (2 * cadences): broken_time = time[start:end] broken_flux = flux[start:end] - broken_err = flux_err[start:end] + broken_err = flux_err[start:end] - # DIVIDE LIGHTCURVE INTO EVEN BINS + # DIVIDE LIGHTCURVE INTO EVEN BINS c = 0 while (len(broken_time) - c) % cadences != 0: c += 1 - # REMOVING CADENCES TO BIN EVENLY INTO CADENCES - temp_time = np.delete(broken_time, np.arange(len(broken_time)-c, - len(broken_time), 1, dtype=int) ) - temp_flux = np.delete(broken_flux, np.arange(len(broken_flux)-c, - len(broken_flux), 1, dtype=int) ) - temp_err = np.delete(broken_err, np.arange(len(broken_err)-c, - len(broken_err), 1, dtype=int) ) - - # RESHAPE ARRAY FOR INPUT INTO MATRIX - temp_time = np.reshape(temp_time, - (int(len(temp_time) / cadences), cadences) ) - temp_flux = np.reshape(temp_flux, - (int(len(temp_flux) / cadences), cadences) ) - temp_err = np.reshape(temp_err, - (int(len(temp_err) / cadences), cadences) ) - - # APPENDS TO BIGGER MATRIX + # REMOVING CADENCES TO BIN EVENLY INTO CADENCES + temp_time = np.delete( + broken_time, + np.arange(len(broken_time) - c, len(broken_time), 1, dtype=int), + ) + temp_flux = np.delete( + broken_flux, + np.arange(len(broken_flux) - c, len(broken_flux), 1, dtype=int), + ) + temp_err = np.delete( + broken_err, + np.arange(len(broken_err) - c, len(broken_err), 1, dtype=int), + ) + + # RESHAPE ARRAY FOR INPUT INTO MATRIX + temp_time = np.reshape( + temp_time, (int(len(temp_time) / cadences), cadences) + ) + temp_flux = np.reshape( + temp_flux, (int(len(temp_flux) / cadences), cadences) + ) + temp_err = np.reshape(temp_err, (int(len(temp_err) / cadences), cadences)) + + # APPENDS TO BIGGER MATRIX for f in range(len(temp_flux)): if x >= ss: break @@ -179,16 +188,16 @@ def break_rest(time, flux, flux_err, cadences): nonflare_time = np.delete(nonflare_time, np.arange(x, ss, 1, dtype=int), axis=0) nonflare_flux = np.delete(nonflare_flux, np.arange(x, ss, 1, dtype=int), axis=0) - nonflare_err = np.delete(nonflare_err, np.arange(x, ss, 1, dtype=int), axis=0) - + nonflare_err = np.delete(nonflare_err, np.arange(x, ss, 1, dtype=int), axis=0) + return nonflare_time, nonflare_flux, nonflare_err - - + + def do_the_shuffle(training_matrix, labels, training_other, training_ids, frac_balance): """ Shuffles the data in a random order and fixes data inbalance based on frac_balance. - + Parameters ---------- training_matrix : np.ndarray @@ -198,39 +207,41 @@ def do_the_shuffle(training_matrix, labels, training_other, training_ids, frac_b training_other : np.array training_ids : np.array frac_balance : float - + Returns ------- """ np.random.seed(321) ind_shuffle = np.random.permutation(training_matrix.shape[0]) - + labels2 = np.copy(labels[ind_shuffle]) matrix2 = np.copy(training_matrix[ind_shuffle]) - other2 = np.copy(training_other[ind_shuffle]) - ids2 = np.copy(training_ids[ind_shuffle]) - - # INDEX OF NEGATIVE CLASS + other2 = np.copy(training_other[ind_shuffle]) + ids2 = np.copy(training_ids[ind_shuffle]) + + # INDEX OF NEGATIVE CLASS ind_nc = np.where(labels2 == 0) - # RANDOMIZE INDEXES + # RANDOMIZE INDEXES np.random.seed(123) ind_nc_rand = np.random.permutation(ind_nc[0]) - - # REMOVE FRAC_BALANCE% OF NEGATIVE CLASS + + # REMOVE FRAC_BALANCE% OF NEGATIVE CLASS length = int(frac_balance * len(ind_nc_rand)) newlabels = np.delete(labels2, ind_nc_rand[0:length]) - newtraining_other = np.delete(other2 , ind_nc_rand[0:length]) - newtraining_ids = np.delete(ids2 , ind_nc_rand[0:length]) + newtraining_other = np.delete(other2, ind_nc_rand[0:length]) + newtraining_ids = np.delete(ids2, ind_nc_rand[0:length]) newtraining_matrix = np.delete(matrix2, ind_nc_rand[0:length], axis=0) - ind_pc = np.where(newlabels==1) - ind_nc = np.where(newlabels==0) + ind_pc = np.where(newlabels == 1) + ind_nc = np.where(newlabels == 0) print("{} positive classes (flare)".format(len(ind_pc[0]))) print("{} negative classes (no flare)".format(len(ind_nc[0]))) - print("{}% class imbalance\n".format(np.round(100 * len(ind_pc[0]) / len(ind_nc[0])))) - + print( + "{}% class imbalance\n".format(np.round(100 * len(ind_pc[0]) / len(ind_nc[0]))) + ) + return newtraining_ids, newtraining_matrix, newlabels, newtraining_other @@ -253,7 +264,7 @@ def split_data(labels, training_matrix, ids, other, training, validation): validatoin : float How much of the data should be in the validation & test set. - Returns + Returns ------- x_train : np.ndarray y_train : np.narray @@ -267,25 +278,36 @@ def split_data(labels, training_matrix, ids, other, training, validation): test_other : np.array """ train_cutoff = int(training * len(labels)) - val_cutoff = int(validation * len(labels)) - + val_cutoff = int(validation * len(labels)) + x_train = training_matrix[0:train_cutoff] y_train = labels[0:train_cutoff] - + x_val = training_matrix[train_cutoff:val_cutoff] y_val = labels[train_cutoff:val_cutoff] - + x_test = training_matrix[val_cutoff:] y_test = labels[val_cutoff:] - + x_train = x_train.reshape(x_train.shape[0], x_train.shape[1], 1) - x_val = x_val.reshape(x_val.shape[0], x_train.shape[1], 1) - x_test = x_test.reshape(x_test.shape[0], x_test.shape[1], 1) + x_val = x_val.reshape(x_val.shape[0], x_train.shape[1], 1) + x_test = x_test.reshape(x_test.shape[0], x_test.shape[1], 1) - test_ids = ids[val_cutoff:] + test_ids = ids[val_cutoff:] test_other = other[val_cutoff:] - - val_ids = ids[train_cutoff:val_cutoff] + + val_ids = ids[train_cutoff:val_cutoff] val_other = other[train_cutoff:val_cutoff] - - return x_train, y_train, x_val, y_val, val_ids, val_other, x_test, y_test, test_ids, test_other + + return ( + x_train, + y_train, + x_val, + y_val, + val_ids, + val_other, + x_test, + y_test, + test_ids, + test_other, + ) diff --git a/stella/visualize.py b/stella/visualize.py index b4320b4..052c407 100755 --- a/stella/visualize.py +++ b/stella/visualize.py @@ -3,14 +3,15 @@ from pylab import * import matplotlib.pyplot as plt -__all__ = ['Visualize'] +__all__ = ["Visualize"] + class Visualize(object): """ Creates diagnostic plots for the neural network. """ - def __init__(self, cnn, set='validation'): + def __init__(self, cnn, set="validation"): """ Initialized visualization class. @@ -21,17 +22,17 @@ def __init__(self, cnn, set='validation'): An option to view the results of the validation set or the testing set. The testing set should only be looked at at - the very end of creating, training, and + the very end of creating, training, and testing the network using the validation set. - Default is 'validation'. The alternative + Default is 'validation'. The alternative option is 'test'. """ self.cnn = cnn self.set = set - if set.lower() == 'validation': + if set.lower() == "validation": self.data_set = cnn.val_data - if set.lower() == 'test': + if set.lower() == "test": self.data_set = cnn.test_data if cnn.history is not None: @@ -39,15 +40,14 @@ def __init__(self, cnn, set='validation'): if cnn.history_table is not None: self.history_table = cnn.history_table - self.epochs = cnn.epochs + self.epochs = cnn.epochs if cnn.prec_recall_curve is not None: self.prec_recall = cnn.prec_recall_curve else: self.prec_recall = None - - def loss_acc(self, train_color='k', val_color='darkorange'): + def loss_acc(self, train_color="k", val_color="darkorange"): """ Plots the loss & accuracy curves for the training and validation sets. @@ -61,28 +61,31 @@ def loss_acc(self, train_color='k', val_color='darkorange'): dark orange. """ epochs = np.arange(0, self.epochs, 1) - fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14,4)) - - ax1.plot(epochs, self.history['loss'], c=train_color, - linewidth=2, label='Training') - ax1.plot(epochs, self.history['val_loss'], c=val_color, - linewidth=2, label='Validation') - ax1.set_xlabel('Epochs') - ax1.set_ylabel('Loss') + fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(14, 4)) + + ax1.plot( + epochs, self.history["loss"], c=train_color, linewidth=2, label="Training" + ) + ax1.plot( + epochs, + self.history["val_loss"], + c=val_color, + linewidth=2, + label="Validation", + ) + ax1.set_xlabel("Epochs") + ax1.set_ylabel("Loss") ax1.legend() - ax2.plot(epochs, self.history['accuracy'], c=train_color, - linewidth=2) - ax2.plot(epochs, self.history['val_accuracy'], c=val_color, - linewidth=2) - ax2.set_xlabel('Epochs') - ax2.set_ylabel('Accuracy') - + ax2.plot(epochs, self.history["accuracy"], c=train_color, linewidth=2) + ax2.plot(epochs, self.history["val_accuracy"], c=val_color, linewidth=2) + ax2.set_xlabel("Epochs") + ax2.set_ylabel("Accuracy") + plt.subplots_adjust() return fig - def precision_recall(self, **kwargs): """ Plots the ensemble-averaged precision recall metric. @@ -92,19 +95,18 @@ def precision_recall(self, **kwargs): **kwargs : dictionary, optional Dictionary of parameters to pass into matplotlib. """ - fig = plt.figure(figsize=(8,5)) + fig = plt.figure(figsize=(8, 5)) plt.plot(self.prec_recall[0], self.prec_recall[1], **kwargs) - plt.xlabel('Recall') - plt.ylabel('Precision') + plt.xlabel("Recall") + plt.ylabel("Precision") return fig - - def confusion_matrix(self, threshold=0.5, colormap='inferno'): + def confusion_matrix(self, threshold=0.5, colormap="inferno"): """ Plots the confusion matrix of true positives, - true negatives, false positives, and false + true negatives, false positives, and false negatives. Parameters @@ -123,14 +125,13 @@ def confusion_matrix(self, threshold=0.5, colormap='inferno'): rgb = cmap(i)[:3] colors.append(matplotlib.colors.rgb2hex(rgb)) colors = np.array(colors) - + # PLOTTING NORMALIZED LIGHT CURVE TO GIVEN SUBPLOT def plot_lc(data, ind, ax, color, offset): - """ Plots the light curve on a given axis. """ - ax.set_xlim(0,200) - ax.set_ylim(-3,3.5) - ax.axvline(100, linestyle='dotted', color='gray', - linewidth=0.5) + """Plots the light curve on a given axis.""" + ax.set_xlim(0, 200) + ax.set_ylim(-3, 3.5) + ax.axvline(100, linestyle="dotted", color="gray", linewidth=0.5) ax.set_yticks([]) ax.set_xticks([]) @@ -147,33 +148,36 @@ def plot_lc(data, ind, ax, color, offset): x_val = self.data_set + 0.0 # INDICES FOR THE CONFUSION MATRIX - ind_tn = np.where( (df['pred_round'] == 0) & (df['gt'] == 0) )[0] - ind_fn = np.where( (df['pred_round'] == 0) & (df['gt'] == 1) )[0] - ind_tp = np.where( (df['pred_round'] == 1) & (df['gt'] == 1) )[0] - ind_fp = np.where( (df['pred_round'] == 1) & (df['gt'] == 0) )[0] - - order = [ind_tn, ind_fp, ind_fn, ind_tp] - titles = ['True Negatives', 'False Positives', - 'False Negatives', 'True Positives'] + ind_tn = np.where((df["pred_round"] == 0) & (df["gt"] == 0))[0] + ind_fn = np.where((df["pred_round"] == 0) & (df["gt"] == 1))[0] + ind_tp = np.where((df["pred_round"] == 1) & (df["gt"] == 1))[0] + ind_fp = np.where((df["pred_round"] == 1) & (df["gt"] == 0))[0] + + order = [ind_tn, ind_fp, ind_fn, ind_tp] + titles = [ + "True Negatives", + "False Positives", + "False Negatives", + "True Positives", + ] shifts = [-2, 0, 2] - fig, axes = plt.subplots(ncols=2, nrows=2, figsize=(10,8)) + fig, axes = plt.subplots(ncols=2, nrows=2, figsize=(10, 8)) i = 0 - + for ax in axes.reshape(-1): inds = order[i] - which = np.random.randint(0,len(inds),3) - + which = np.random.randint(0, len(inds), 3) + for j in range(3): - ax = plot_lc(x_val, inds[which[j]], ax, colors[j*2+1], - shifts[j]) - + ax = plot_lc(x_val, inds[which[j]], ax, colors[j * 2 + 1], shifts[j]) + ax.set_title(titles[i], fontsize=20) - if titles[i] == 'False Positives' or titles[i] == 'False Negatives': - ax.set_facecolor('lightgray') + if titles[i] == "False Positives" or titles[i] == "False Negatives": + ax.set_facecolor("lightgray") i += 1 - + return fig From 5fb6dbaf49aacebc7ed7d4a35cd9644f791ff5d9 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 00:55:47 +1100 Subject: [PATCH 15/44] chore(repo): ignore and untrack downloaded FITS data (mastDownload/) to avoid large artifacts in commits --- .gitignore | 3 + ...3026-s0013-0000000062124646-0146-s_lc.fits | 3459 ----------------- ...3026-s0013-0000000062124646-0146-s_lc.fits | 3459 ----------------- 3 files changed, 3 insertions(+), 6918 deletions(-) delete mode 100644 mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits delete mode 100644 stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits diff --git a/.gitignore b/.gitignore index 19902c1..4a11bf5 100644 --- a/.gitignore +++ b/.gitignore @@ -1,3 +1,6 @@ +mastDownload/ +stella/mastDownload/ +*.fits __pycache__ */__pycache__ */*/__pycache__ diff --git a/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits b/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits deleted file mode 100644 index 1a366c1..0000000 --- a/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits +++ /dev/null @@ -1,3459 +0,0 @@ -SIMPLE = T / conforms to FITS standards BITPIX = 8 / array data type NAXIS = 0 / number of array dimensions EXTEND = T / file contains extensions NEXTEND = 2 / number of standard extensions EXTNAME = 'PRIMARY ' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data ORIGIN = 'NASA/Ames' / institution responsible for creating this file DATE = '2021-02-09' / file creation date. TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date CREATOR = '36158 LightCurveExporterPipelineModule' / pipeline job and program usPROCVER = 'spoc-5.0.22-20210121' / SW version FILEVER = '1.0 ' / file format version TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type DATA_REL= 46 / data release version number OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier SECTOR = 13 / Observing sector CAMERA = 1 / Camera number CCD = 2 / CCD chip number PXTABLE = 162 / pixel table id RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9092110882720000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system PMRA = 18.06870000 / [mas/yr] RA proper motion PMDEC = -57.20490000 / [mas/yr] Dec proper motion PMTOTAL = 59.99065347 / [mas/yr] total proper motion TESSMAG = 10.35019970 / [mag] TESS magnitude TEFF = 4250.00000000 / [K] Effective temperature LOGG = 4.47351980 / [cm/s2] log10 surface gravity MH = 0.30000001 / [log10([M/H])] metallicity RADIUS = 0.77991199 / [solar radii] stellar radius TICVER = '8.1 ' / TIC version CRMITEN = T / spacecraft cosmic ray mitigation enabled CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block sizCRSPOC = F / SPOC cosmic ray cleaning enabled CHECKSUM= 'iakpiTimiYimiYim' / HDU checksum updated 2021-02-09T08:30:23Z END XTENSION= 'BINTABLE' / marks the beginning of a new HDU BITPIX = 8 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 100 / length of first array dimension NAXIS2 = 20479 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) TFIELDS = 20 / number of table fields TTYPE1 = 'TIME ' / column title: data time stamps TFORM1 = 'D ' / column format: 64-bit floating point TUNIT1 = 'BJD - 2457000, days' / column units: Barycenter corrected TESS JulianTDISP1 = 'D14.7 ' / column display format TTYPE2 = 'TIMECORR' / column title: barycentric correction TFORM2 = 'E ' / column format: 32-bit floating point TUNIT2 = 'd ' / column units: Days TDISP2 = 'E14.7 ' / column display format TTYPE3 = 'CADENCENO' / column title: unique cadence number TFORM3 = 'J ' / column format: signed 32-bit integer TDISP3 = 'I10 ' / column display format TTYPE4 = 'SAP_FLUX' / column title: aperture photometry flux TFORM4 = 'E ' / column format: 32-bit floating point TUNIT4 = 'e-/s ' / column units: electrons per second TDISP4 = 'E14.7 ' / column display format TTYPE5 = 'SAP_FLUX_ERR' / column title: aperture phot. flux error TFORM5 = 'E ' / column format: 32-bit floating point TUNIT5 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP5 = 'E14.7 ' / column display format TTYPE6 = 'SAP_BKG ' / column title: aperture phot. background flux TFORM6 = 'E ' / column format: 32-bit floating point TUNIT6 = 'e-/s ' / column units: electrons per second TDISP6 = 'E14.7 ' / column display format TTYPE7 = 'SAP_BKG_ERR' / column title: ap. phot. background flux error TFORM7 = 'E ' / column format: 32-bit floating point TUNIT7 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP7 = 'E14.7 ' / column display format TTYPE8 = 'PDCSAP_FLUX' / column title: aperture phot. PDC flux TFORM8 = 'E ' / column format: 32-bit floating point TUNIT8 = 'e-/s ' / column units: electrons per second TDISP8 = 'E14.7 ' / column display format TTYPE9 = 'PDCSAP_FLUX_ERR' / column title: ap. phot. PDC flux error TFORM9 = 'E ' / column format: 32-bit floating point TUNIT9 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP9 = 'E14.7 ' / column display format TTYPE10 = 'QUALITY ' / column title: aperture photometry quality flag TFORM10 = 'J ' / column format: signed 32-bit integer TDISP10 = 'B16.16 ' / column display format TTYPE11 = 'PSF_CENTR1' / column title: PSF-fitted column centroid TFORM11 = 'D ' / column format: 64-bit floating point TUNIT11 = 'pixel ' / column units: pixel TDISP11 = 'F10.5 ' / column display format TTYPE12 = 'PSF_CENTR1_ERR' / column title: PSF-fitted column error TFORM12 = 'E ' / column format: 32-bit floating point TUNIT12 = 'pixel ' / column units: pixel (1-sigma) TDISP12 = 'E14.7 ' / column display format TTYPE13 = 'PSF_CENTR2' / column title: PSF-fitted row centroid TFORM13 = 'D ' / column format: 64-bit floating point TUNIT13 = 'pixel ' / column units: pixel TDISP13 = 'F10.5 ' / column display format TTYPE14 = 'PSF_CENTR2_ERR' / column title: PSF-fitted row error TFORM14 = 'E ' / column format: 32-bit floating point TUNIT14 = 'pixel ' / column units: pixel (1-sigma) TDISP14 = 'E14.7 ' / column display format TTYPE15 = 'MOM_CENTR1' / column title: moment-derived column centroid TFORM15 = 'D ' / column format: 64-bit floating point TUNIT15 = 'pixel ' / column units: pixel TDISP15 = 'F10.5 ' / column display format TTYPE16 = 'MOM_CENTR1_ERR' / column title: moment-derived column error TFORM16 = 'E ' / column format: 32-bit floating point TUNIT16 = 'pixel ' / column units: pixel (1-sigma) TDISP16 = 'E14.7 ' / column display format TTYPE17 = 'MOM_CENTR2' / column title: moment-derived row centroid TFORM17 = 'D ' / column format: 64-bit floating point TUNIT17 = 'pixel ' / column units: pixel TDISP17 = 'F10.5 ' / column display format TTYPE18 = 'MOM_CENTR2_ERR' / column title: moment-derived row error TFORM18 = 'E ' / column format: 32-bit floating point TUNIT18 = 'pixel ' / column units: pixel (1-sigma) TDISP18 = 'E14.7 ' / column display format TTYPE19 = 'POS_CORR1' / column title: column position correction TFORM19 = 'E ' / column format: 32-bit floating point TUNIT19 = 'pixels ' / column units: pixel TDISP19 = 'E14.7 ' / column display format TTYPE20 = 'POS_CORR2' / column title: row position correction TFORM20 = 'E ' / column format: 32-bit floating point TUNIT20 = 'pixels ' / column units: pixel TDISP20 = 'E14.7 ' / column display format INHERIT = T / inherit the primary header EXTNAME = 'LIGHTCURVE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system EXPOSURE= 22.509448734204 / [d] time on source TIMEREF = 'SOLARSYSTEM' / barycentric correction applied to times TASSIGN = 'SPACECRAFT' / where time is assigned TIMESYS = 'TDB ' / time system is Barycentric Dynamical Time (TDB)BJDREFI = 2457000 / integer part of BTJD reference date BJDREFF = 0.00000000 / fraction of the day in BTJD reference date TIMEUNIT= 'd ' / time unit for TIME, TSTART and TSTOP TELAPSE = 28.421021129046 / [d] TSTOP - TSTART LIVETIME= 22.5094487342044650 / [d] TELAPSE multiplied by DEADC TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date DEADC = 0.7920000000000000 / deadtime correction TIMEPIXR= 0.5 / bin time beginning=0 middle=0.5 end=1 TIERRELA= 1.16E-05 / [d] relative time error INT_TIME= 1.980000000000 / [s] photon accumulation time per frame READTIME= 0.020000000000 / [s] readout time per frame FRAMETIM= 2.000000000000 / [s] frame time (INT_TIME + READTIME) NUM_FRM = 60 / number of frames per time stamp TIMEDEL = 0.001388888888888889 / [d] time resolution of data BACKAPP = T / background is subtracted DEADAPP = T / deadtime applied VIGNAPP = T / vignetting or collimator correction applied GAINA = 5.269999980926514 / [electrons/count] CCD output A gain GAINB = 5.139999866485596 / [electrons/count] CCD output B gain GAINC = 5.110000133514404 / [electrons/count] CCD output C gain GAIND = 5.190000057220459 / [electrons/count] CCD output D gain READNOIA= 10.223800659179688 / [electrons] read noise CCD output A READNOIB= 7.401599884033203 / [electrons] read noise CCD output B READNOIC= 7.358400344848633 / [electrons] read noise CCD output C READNOID= 9.549600601196289 / [electrons] read noise CCD output D NREADOUT= 48 / number of read per cadence FXDOFF = 209700 / compression fixed offset CDPP0_5 = 533.45483398 / RMS CDPP on 0.5-hr time scales CDPP1_0 = 484.01834106 / RMS CDPP on 1.0-hr time scales CDPP2_0 = 490.52182007 / RMS CDPP on 2.0-hr time scales CROWDSAP= 0.96663696 / Ratio of target flux to total flux in op. ap. FLFRCSAP= 0.84396130 / Frac. of target flux w/in the op. aperture NSPSDDET= 0 / Number of SPSDs detected NSPSDCOR= 0 / Number of SPSDs corrected PDCVAR = 15.111581974700108 / Target variability PDCMETHD= 'MAP ' / PDC algorithm used for target NUMBAND = 1 / Number of scale bands FITTYPE1= 'prior ' / Fit type used for band 1 PR_GOOD1= 0.9999843239784241 / Prior goodness for band 1 PR_WGHT1= 259.5790100097656 / Prior weight for band 1 PDC_TOT = 0.871955156326294 / PDC total goodness metric for target PDC_TOTP= 8.988953590393066 / PDC_TOT percentile compared to mod/out PDC_COR = 0.838519275188446 / PDC correlation goodness metric for target PDC_CORP= 9.839851379394531 / PDC_COR percentile compared to mod/out PDC_VAR = / PDC variability goodness metric for target PDC_VARP= / PDC_VAR percentile compared to mod/out PDC_NOI = 0.8001630902290344 / PDC noise goodness metric for target PDC_NOIP= 3.286628246307373 / PDC_NOI percentile compared to mod/out PDC_EPT = / PDC earth point goodness metric for target PDC_EPTP= / PDC_EPT percentile compared to mod/out CHECKSUM= 'Z3ARg32QZ38Qd38Q' / HDU checksum updated 2021-02-09T08:30:23Z TMOFST12= 0.019999999552965164 / (s) readout delay for camera 1 and ccd 2 MEANBLCA= 6659 / [count] FSW mean black level CCD output A MEANBLCB= 6986 / [count] FSW mean black level CCD output B MEANBLCC= 6796 / [count] FSW mean black level CCD output C MEANBLCD= 6666 / [count] FSW mean black level CCD output D END @׮+#;ak @ׯc;l @ױ/١;m @ײpH;Cn @׳a!;o @׵H{a;p @׶;$q @׸ ;nr @׹-!;s @׺@1ٴ;~ @ʝ!;9 @ - _; @v$ڣ; @=; @NV#;b @Ѻoc;F#wAоVFAa0@19Rd; -@8wg:Smڽ@&;F#lAFdAa0@18; -@-Y:j)Q@Ԓ;AF#QAFAa>0@1 -; -@nP_:@#; @jc; @; @C+;j @ۯ3#; @8:a; @އQA;HF#BAFAa0@1/N; =@TcA:Bؽ@jH;F"AFbqAa0@1'; @9:{b4P@_H#;F"AЧfFAa0@1ř; B@4|O: Ѽ[m@˜Oa;%F";AfFZAap0@1~+"W; m@g:뼣K{@7V;oF"A:⼒߽1$@|le;MF"9AϗFaA`Q#0@1 - ; -@ $E:fD9@k; @T2r; @Kz!;* @,dya;s @}; @; @p!;P @Ȏ_; @H፠;F"AF/A_j0@1}C; -@扮:LbL׺+@;,F"AFhhA_|}0@1u ; -8@m:#n߽Kj@!%;vF!AFA_y0@1.ý; -ޱ@:Ǜv98@,c; @E;  @e^;R @w; @=c; @;. @ž;w @۞#; @a; F"ApFA^ہ0@1O$/Y; @0B!:ܼ>]ۆ@Z ;SF!AFA^0@12Q|x; -\@ \I:ȋLօ@&;F"QAF~qA^>,0@1Ny; ӝ@l7:CtE@ 2?#;F!AFk5A^!0@1a; -*@zt#:N,@ -Xa;.F"\A~F*A]`0@1 ; @\ۑ:XXXT @ -q;wF!@AͯAFpA]0@1L; @Wrh:вI׊@ v;F"sAI|F>A]A40@17`; @c'\:iؽ@⣠#; F!jA̡[FYA\0@1F; fy@:(!h@Nd;R @՞; @&;F"A>:F7A[_0@1Gq.;@K:pl@!;,F"AF?A[)0@1{;Bx@^:ꟼ#ף@ a;uF"BAFA[>0@1=";S@h:J=;@k9;F!kA =F7A[ͼ0@1u:!G; +Z@ښ:^6нˎ@R;F!)AGFvA\0@1;@W:7ȑ@Ck$;PF!A̾MFA\w0@1; $@+:伯LȽ?'@a;F"4YAFhA\;0@1x3Y; =4@:"M@;F"iAKFAA\0@1@;@ -7:[("؁'@;* @!;rF!0A:F[_A]S0@1 w; u(@zD\:8ԭ@!_~c;F",AMFA]Z>0@1{z2'W; &@|:VBP@"};F"۝A^FA]B?0@1;@t7h:!yN@$8t;LF"4AvF(A]0@1z?\j; 3@4,:e g@%3t;F!A̼FA\g0@1 Y; r@ͮ -Y:׋J@'Lk_;F!_ÁF]A\c0@1t^&; @C:1μׇ@(|ej;&F"uOAyF;$A\,0@1ZK;@L{7:A2$@)~a;nF!AnF5A\M0@10+;|@bW:c׼죽@+Ta#;F!A]F7A\)0@1VW; *@h:ۼ @,Xc;F"qACFA\0@1dw;@2:@.,O;GF!^A0F)A\V0@1zC; J@}~:΂@/N;F!pA:F-A[0@1y1; -@>:cƟ@1F%;F"AF&A[0@1|G;wl@#:d%; @*:]f?l?@3-<;iF!LAˏYF A[B^0@1{p;@n:R!@5IF3;F "AFCAZo0@1 t;3@xF Y:<p;@6_+; @8!x"a; A @9!;  @:;  @󼤃'@WkY;pF!mA%FMAZ!G0@1[;@/>:TeO@X׶Q#;F!.AʺFAZH0@1WP; a@ y7:㼹}8d@ZCHf;F!Aʝ4F=AY30@1m_;@wr:]L@[7;GF!2AFAY60@1-J;&@h:)Zt@].;F!At~FAY0@1~;+@2:󼼻P(@^&#;F"AcF戊AY0@1{;`@:3 -@_3a;F!$A FAY]0@1}Q`;@v4:d .&@a`L ;fF!R{AɖF AX0@1{;@x:.Pd@bd; @d8}#; @ea;< @g١; @h|; @i#; @kTd;Z @l; @n-,; @oE!;0 @q^|a;xF!aAɊ$FhXAX0@1-];@`Lg:i@rqwk;F!&AɣF䲞AX0@1{a;@ :.سԯL@sݐZ;F 2AЍF'/AY 0@11;@I:[ ᕱ@uIR$;NF AɵF6)AX0@1k.1;5@.(:WνT@vAa;F! 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AH$De@f&F?Am%@1 S:d@AO v:Q:=<@IV/ϝ;UF)AHPD̺@fF@iAmY@1P!:cd@AF/:PU:0/=@IW F;VF)5AHPDb+@f!F@6AmZ+@15:cR@D,:Pp=*@IY;WF)!AH=D@e;F@pJAmC@1-:d&@Aޮ2:P;x=0@IZt45[;XF),PAHYD]@fKF@Amd@1T:c @CB:Q(:A=W@I[I;~YF)AH\`D@fSF@fAmg@1or9:c@Cn:QH9=f@I]L_+;VZF):AH_DU:@fzF@]sAmk@1]a:c@?:P+>=@I^t;.[F)AHW+D;@fF@)Ama@1) D:dM@AڸQ]:Q5;&=i@I`$];\F(AH#uDRe@fF?Am$M@1 f:d6@C2':R;dq=@Ia;]F)xAHxHDҌ@f?F@Am@1.Y:c͂@Cv:Pɣ=ì5@Ib;^F(ńAH4[D@fF?Am8S@1":dW+@B#Dp:Qh;Z=@Idhʀ;_F)RAHb#DR@fF@_Amn@1hA:c¦@DQ͇:PP9ET=R@Ie[;e`F) QAHMRD%@f.F@O8AmU@1d7:c2@?s1:Q,;W=2p@Ig@f;=aF)AH:D܇@fF@&gAm?@1Uݦ:cu@Dj:Q[9:=,@Ih -;bF(AH;[D@fF?Am@@1:dmc@?†:Qa:=@Ij U;cF):4AHbD>@fF@dAmo4@1l:c[@E6:Q,3:WC=ȴ@Ik5Y;dF(9AHCD@fpF?qAmJv@1c%:dR@A:Q\;K5 -=@@IlK;;eF(AHOD͊@fF?AmX@1n:dB@@:QZ;O= @In]`;sfF)&AHPDe@fCF@>AmZ@1e:PJ:c -@@cX:PM%=F@Iov";KgF){sAHsDfu@f2bF@ Am|@1՗L:c3@Eky:QR;w =v@Iq5[;"hF(AHED=@f2F@AmM@1x:dB@An>:Qe9=]@Ir;~iF)AH[nD̵@fsF@luAmf@1t*:d&@D:Q$bz=XTENSION= 'IMAGE ' / marks the beginning of a new HDU BITPIX = 32 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 11 / length of first array dimension NAXIS2 = 11 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) INHERIT = T / inherit the primary header EXTNAME = 'APERTURE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system WCSAXES = 2 / number of WCS axes CTYPE1 = 'RA---TAN' / right ascension coordinate type CTYPE2 = 'DEC--TAN' / declination coordinate type CRPIX1 = 5.186386353473836 / [pixel] reference pixel along image axis 1 CRPIX2 = 5.748479872212556 / [pixel] reference pixel along image axis 2 CRVAL1 = 290.9093522736208000 / [deg] right ascension at reference pixel CRVAL2 = -46.1091001354573900 / [deg] declination at reference pixel CUNIT1 = 'deg ' / physical unit in column dimension CUNIT2 = 'deg ' / physical unit in row dimension CDELT1 = -0.005770803223507 / [deg] pixel scale in RA dimension CDELT2 = 0.005770803223506995 / [deg] pixel scale in Dec dimension PC1_1 = -0.9838649133433833 / linear transformation element cos(th) PC1_2 = 0.1773396388871632 / linear transformation element -sin(th) PC2_1 = 0.19347598864509996 / linear transformation element sin(th) PC2_2 = 0.9815260458457893 / linear transformation element cos(th) WCSNAMEP= 'PHYSICAL' / name of world coordinate system alternate P WCSAXESP= 2 / number of WCS physical axes CTYPE1P = 'RAWX ' / physical WCS axis 1 type CCD col CUNIT1P = 'PIXEL ' / physical WCS axis 1 unit CRPIX1P = 1 / reference CCD column CRVAL1P = 706 / value at reference CCD column CDELT1P = 1.0 / physical WCS axis 1 step CTYPE2P = 'RAWY ' / physical WCS axis 2 type CCD row CUNIT2P = 'PIXEL ' / physical WCS axis 2 units CRPIX2P = 1 / reference CCD row CRVAL2P = 1088 / value at reference CCD row CDELT2P = 1.0 / physical WCS axis 2 step NPIXSAP = 12 / Number of pixels in optimal aperture NPIXMISS= 0 / Number of op. aperture pixels not collected CHECKSUM= 'hAINh69MhAGMh59M' / HDU checksum updated 2021-02-09T08:30:23Z END AAAAEAEEEAAEEAAEAEEEEAEEAAAAAAAEAEEAAAKAAAAAAAAKKKKAAAAEAAKKKKAAAAAAAKKKAAAAAAAAAAAAEEAAEAAEEAAEEEAEAEEEAEEEAAAAAAAAAAAAA \ No newline at end of file diff --git a/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits b/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits deleted file mode 100644 index 1a366c1..0000000 --- a/stella/mastDownload/TESS/tess2019169103026-s0013-0000000062124646-0146-s/tess2019169103026-s0013-0000000062124646-0146-s_lc.fits +++ /dev/null @@ -1,3459 +0,0 @@ -SIMPLE = T / conforms to FITS standards BITPIX = 8 / array data type NAXIS = 0 / number of array dimensions EXTEND = T / file contains extensions NEXTEND = 2 / number of standard extensions EXTNAME = 'PRIMARY ' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data ORIGIN = 'NASA/Ames' / institution responsible for creating this file DATE = '2021-02-09' / file creation date. TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date CREATOR = '36158 LightCurveExporterPipelineModule' / pipeline job and program usPROCVER = 'spoc-5.0.22-20210121' / SW version FILEVER = '1.0 ' / file format version TIMVERSN= 'OGIP/93-003' / OGIP memo number for file format TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type DATA_REL= 46 / data release version number OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier SECTOR = 13 / Observing sector CAMERA = 1 / Camera number CCD = 2 / CCD chip number PXTABLE = 162 / pixel table id RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9092110882720000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system PMRA = 18.06870000 / [mas/yr] RA proper motion PMDEC = -57.20490000 / [mas/yr] Dec proper motion PMTOTAL = 59.99065347 / [mas/yr] total proper motion TESSMAG = 10.35019970 / [mag] TESS magnitude TEFF = 4250.00000000 / [K] Effective temperature LOGG = 4.47351980 / [cm/s2] log10 surface gravity MH = 0.30000001 / [log10([M/H])] metallicity RADIUS = 0.77991199 / [solar radii] stellar radius TICVER = '8.1 ' / TIC version CRMITEN = T / spacecraft cosmic ray mitigation enabled CRBLKSZ = 10 / [exposures] s/c cosmic ray mitigation block sizCRSPOC = F / SPOC cosmic ray cleaning enabled CHECKSUM= 'iakpiTimiYimiYim' / HDU checksum updated 2021-02-09T08:30:23Z END XTENSION= 'BINTABLE' / marks the beginning of a new HDU BITPIX = 8 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 100 / length of first array dimension NAXIS2 = 20479 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) TFIELDS = 20 / number of table fields TTYPE1 = 'TIME ' / column title: data time stamps TFORM1 = 'D ' / column format: 64-bit floating point TUNIT1 = 'BJD - 2457000, days' / column units: Barycenter corrected TESS JulianTDISP1 = 'D14.7 ' / column display format TTYPE2 = 'TIMECORR' / column title: barycentric correction TFORM2 = 'E ' / column format: 32-bit floating point TUNIT2 = 'd ' / column units: Days TDISP2 = 'E14.7 ' / column display format TTYPE3 = 'CADENCENO' / column title: unique cadence number TFORM3 = 'J ' / column format: signed 32-bit integer TDISP3 = 'I10 ' / column display format TTYPE4 = 'SAP_FLUX' / column title: aperture photometry flux TFORM4 = 'E ' / column format: 32-bit floating point TUNIT4 = 'e-/s ' / column units: electrons per second TDISP4 = 'E14.7 ' / column display format TTYPE5 = 'SAP_FLUX_ERR' / column title: aperture phot. flux error TFORM5 = 'E ' / column format: 32-bit floating point TUNIT5 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP5 = 'E14.7 ' / column display format TTYPE6 = 'SAP_BKG ' / column title: aperture phot. background flux TFORM6 = 'E ' / column format: 32-bit floating point TUNIT6 = 'e-/s ' / column units: electrons per second TDISP6 = 'E14.7 ' / column display format TTYPE7 = 'SAP_BKG_ERR' / column title: ap. phot. background flux error TFORM7 = 'E ' / column format: 32-bit floating point TUNIT7 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP7 = 'E14.7 ' / column display format TTYPE8 = 'PDCSAP_FLUX' / column title: aperture phot. PDC flux TFORM8 = 'E ' / column format: 32-bit floating point TUNIT8 = 'e-/s ' / column units: electrons per second TDISP8 = 'E14.7 ' / column display format TTYPE9 = 'PDCSAP_FLUX_ERR' / column title: ap. phot. PDC flux error TFORM9 = 'E ' / column format: 32-bit floating point TUNIT9 = 'e-/s ' / column units: electrons per second (1-sigma) TDISP9 = 'E14.7 ' / column display format TTYPE10 = 'QUALITY ' / column title: aperture photometry quality flag TFORM10 = 'J ' / column format: signed 32-bit integer TDISP10 = 'B16.16 ' / column display format TTYPE11 = 'PSF_CENTR1' / column title: PSF-fitted column centroid TFORM11 = 'D ' / column format: 64-bit floating point TUNIT11 = 'pixel ' / column units: pixel TDISP11 = 'F10.5 ' / column display format TTYPE12 = 'PSF_CENTR1_ERR' / column title: PSF-fitted column error TFORM12 = 'E ' / column format: 32-bit floating point TUNIT12 = 'pixel ' / column units: pixel (1-sigma) TDISP12 = 'E14.7 ' / column display format TTYPE13 = 'PSF_CENTR2' / column title: PSF-fitted row centroid TFORM13 = 'D ' / column format: 64-bit floating point TUNIT13 = 'pixel ' / column units: pixel TDISP13 = 'F10.5 ' / column display format TTYPE14 = 'PSF_CENTR2_ERR' / column title: PSF-fitted row error TFORM14 = 'E ' / column format: 32-bit floating point TUNIT14 = 'pixel ' / column units: pixel (1-sigma) TDISP14 = 'E14.7 ' / column display format TTYPE15 = 'MOM_CENTR1' / column title: moment-derived column centroid TFORM15 = 'D ' / column format: 64-bit floating point TUNIT15 = 'pixel ' / column units: pixel TDISP15 = 'F10.5 ' / column display format TTYPE16 = 'MOM_CENTR1_ERR' / column title: moment-derived column error TFORM16 = 'E ' / column format: 32-bit floating point TUNIT16 = 'pixel ' / column units: pixel (1-sigma) TDISP16 = 'E14.7 ' / column display format TTYPE17 = 'MOM_CENTR2' / column title: moment-derived row centroid TFORM17 = 'D ' / column format: 64-bit floating point TUNIT17 = 'pixel ' / column units: pixel TDISP17 = 'F10.5 ' / column display format TTYPE18 = 'MOM_CENTR2_ERR' / column title: moment-derived row error TFORM18 = 'E ' / column format: 32-bit floating point TUNIT18 = 'pixel ' / column units: pixel (1-sigma) TDISP18 = 'E14.7 ' / column display format TTYPE19 = 'POS_CORR1' / column title: column position correction TFORM19 = 'E ' / column format: 32-bit floating point TUNIT19 = 'pixels ' / column units: pixel TDISP19 = 'E14.7 ' / column display format TTYPE20 = 'POS_CORR2' / column title: row position correction TFORM20 = 'E ' / column format: 32-bit floating point TUNIT20 = 'pixels ' / column units: pixel TDISP20 = 'E14.7 ' / column display format INHERIT = T / inherit the primary header EXTNAME = 'LIGHTCURVE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system EXPOSURE= 22.509448734204 / [d] time on source TIMEREF = 'SOLARSYSTEM' / barycentric correction applied to times TASSIGN = 'SPACECRAFT' / where time is assigned TIMESYS = 'TDB ' / time system is Barycentric Dynamical Time (TDB)BJDREFI = 2457000 / integer part of BTJD reference date BJDREFF = 0.00000000 / fraction of the day in BTJD reference date TIMEUNIT= 'd ' / time unit for TIME, TSTART and TSTOP TELAPSE = 28.421021129046 / [d] TSTOP - TSTART LIVETIME= 22.5094487342044650 / [d] TELAPSE multiplied by DEADC TSTART = 1653.941618112377 / observation start time in BTJD TSTOP = 1682.362639009941 / observation stop time in BTJD DATE-OBS= '2019-06-19T10:34:46.621' / TSTART as UTC calendar date DATE-END= '2019-07-17T20:41:02.826' / TSTOP as UTC calendar date DEADC = 0.7920000000000000 / deadtime correction TIMEPIXR= 0.5 / bin time beginning=0 middle=0.5 end=1 TIERRELA= 1.16E-05 / [d] relative time error INT_TIME= 1.980000000000 / [s] photon accumulation time per frame READTIME= 0.020000000000 / [s] readout time per frame FRAMETIM= 2.000000000000 / [s] frame time (INT_TIME + READTIME) NUM_FRM = 60 / number of frames per time stamp TIMEDEL = 0.001388888888888889 / [d] time resolution of data BACKAPP = T / background is subtracted DEADAPP = T / deadtime applied VIGNAPP = T / vignetting or collimator correction applied GAINA = 5.269999980926514 / [electrons/count] CCD output A gain GAINB = 5.139999866485596 / [electrons/count] CCD output B gain GAINC = 5.110000133514404 / [electrons/count] CCD output C gain GAIND = 5.190000057220459 / [electrons/count] CCD output D gain READNOIA= 10.223800659179688 / [electrons] read noise CCD output A READNOIB= 7.401599884033203 / [electrons] read noise CCD output B READNOIC= 7.358400344848633 / [electrons] read noise CCD output C READNOID= 9.549600601196289 / [electrons] read noise CCD output D NREADOUT= 48 / number of read per cadence FXDOFF = 209700 / compression fixed offset CDPP0_5 = 533.45483398 / RMS CDPP on 0.5-hr time scales CDPP1_0 = 484.01834106 / RMS CDPP on 1.0-hr time scales CDPP2_0 = 490.52182007 / RMS CDPP on 2.0-hr time scales CROWDSAP= 0.96663696 / Ratio of target flux to total flux in op. ap. FLFRCSAP= 0.84396130 / Frac. of target flux w/in the op. aperture NSPSDDET= 0 / Number of SPSDs detected NSPSDCOR= 0 / Number of SPSDs corrected PDCVAR = 15.111581974700108 / Target variability PDCMETHD= 'MAP ' / PDC algorithm used for target NUMBAND = 1 / Number of scale bands FITTYPE1= 'prior ' / Fit type used for band 1 PR_GOOD1= 0.9999843239784241 / Prior goodness for band 1 PR_WGHT1= 259.5790100097656 / Prior weight for band 1 PDC_TOT = 0.871955156326294 / PDC total goodness metric for target PDC_TOTP= 8.988953590393066 / PDC_TOT percentile compared to mod/out PDC_COR = 0.838519275188446 / PDC correlation goodness metric for target PDC_CORP= 9.839851379394531 / PDC_COR percentile compared to mod/out PDC_VAR = / PDC variability goodness metric for target PDC_VARP= / PDC_VAR percentile compared to mod/out PDC_NOI = 0.8001630902290344 / PDC noise goodness metric for target PDC_NOIP= 3.286628246307373 / PDC_NOI percentile compared to mod/out PDC_EPT = / PDC earth point goodness metric for target PDC_EPTP= / PDC_EPT percentile compared to mod/out CHECKSUM= 'Z3ARg32QZ38Qd38Q' / HDU checksum updated 2021-02-09T08:30:23Z TMOFST12= 0.019999999552965164 / (s) readout delay for camera 1 and ccd 2 MEANBLCA= 6659 / [count] FSW mean black level CCD output A MEANBLCB= 6986 / [count] FSW mean black level CCD output B MEANBLCC= 6796 / [count] FSW mean black level CCD output C MEANBLCD= 6666 / [count] FSW mean black level CCD output D END @׮+#;ak @ׯc;l @ױ/١;m @ײpH;Cn @׳a!;o @׵H{a;p @׶;$q @׸ ;nr @׹-!;s @׺@1ٴ;~ @ʝ!;9 @ - _; @v$ڣ; @=; @NV#;b @Ѻoc;F#wAоVFAa0@19Rd; -@8wg:Smڽ@&;F#lAFdAa0@18; -@-Y:j)Q@Ԓ;AF#QAFAa>0@1 -; -@nP_:@#; @jc; @; @C+;j @ۯ3#; @8:a; @އQA;HF#BAFAa0@1/N; =@TcA:Bؽ@jH;F"AFbqAa0@1'; @9:{b4P@_H#;F"AЧfFAa0@1ř; B@4|O: Ѽ[m@˜Oa;%F";AfFZAap0@1~+"W; m@g:뼣K{@7V;oF"A:⼒߽1$@|le;MF"9AϗFaA`Q#0@1 - ; -@ $E:fD9@k; @T2r; @Kz!;* @,dya;s @}; @; @p!;P @Ȏ_; @H፠;F"AF/A_j0@1}C; -@扮:LbL׺+@;,F"AFhhA_|}0@1u ; -8@m:#n߽Kj@!%;vF!AFA_y0@1.ý; -ޱ@:Ǜv98@,c; @E;  @e^;R @w; @=c; @;. @ž;w @۞#; @a; F"ApFA^ہ0@1O$/Y; @0B!:ܼ>]ۆ@Z ;SF!AFA^0@12Q|x; -\@ \I:ȋLօ@&;F"QAF~qA^>,0@1Ny; ӝ@l7:CtE@ 2?#;F!AFk5A^!0@1a; -*@zt#:N,@ -Xa;.F"\A~F*A]`0@1 ; @\ۑ:XXXT @ -q;wF!@AͯAFpA]0@1L; @Wrh:вI׊@ v;F"sAI|F>A]A40@17`; @c'\:iؽ@⣠#; F!jA̡[FYA\0@1F; fy@:(!h@Nd;R @՞; @&;F"A>:F7A[_0@1Gq.;@K:pl@!;,F"AF?A[)0@1{;Bx@^:ꟼ#ף@ a;uF"BAFA[>0@1=";S@h:J=;@k9;F!kA =F7A[ͼ0@1u:!G; +Z@ښ:^6нˎ@R;F!)AGFvA\0@1;@W:7ȑ@Ck$;PF!A̾MFA\w0@1; $@+:伯LȽ?'@a;F"4YAFhA\;0@1x3Y; =4@:"M@;F"iAKFAA\0@1@;@ -7:[("؁'@;* @!;rF!0A:F[_A]S0@1 w; u(@zD\:8ԭ@!_~c;F",AMFA]Z>0@1{z2'W; &@|:VBP@"};F"۝A^FA]B?0@1;@t7h:!yN@$8t;LF"4AvF(A]0@1z?\j; 3@4,:e g@%3t;F!A̼FA\g0@1 Y; r@ͮ -Y:׋J@'Lk_;F!_ÁF]A\c0@1t^&; @C:1μׇ@(|ej;&F"uOAyF;$A\,0@1ZK;@L{7:A2$@)~a;nF!AnF5A\M0@10+;|@bW:c׼죽@+Ta#;F!A]F7A\)0@1VW; *@h:ۼ @,Xc;F"qACFA\0@1dw;@2:@.,O;GF!^A0F)A\V0@1zC; J@}~:΂@/N;F!pA:F-A[0@1y1; -@>:cƟ@1F%;F"AF&A[0@1|G;wl@#:d%; @*:]f?l?@3-<;iF!LAˏYF A[B^0@1{p;@n:R!@5IF3;F "AFCAZo0@1 t;3@xF Y:<p;@6_+; @8!x"a; A @9!;  @:;  @󼤃'@WkY;pF!mA%FMAZ!G0@1[;@/>:TeO@X׶Q#;F!.AʺFAZH0@1WP; a@ y7:㼹}8d@ZCHf;F!Aʝ4F=AY30@1m_;@wr:]L@[7;GF!2AFAY60@1-J;&@h:)Zt@].;F!At~FAY0@1~;+@2:󼼻P(@^&#;F"AcF戊AY0@1{;`@:3 -@_3a;F!$A FAY]0@1}Q`;@v4:d .&@a`L ;fF!R{AɖF AX0@1{;@x:.Pd@bd; @d8}#; @ea;< @g١; @h|; @i#; @kTd;Z @l; @n-,; @oE!;0 @q^|a;xF!aAɊ$FhXAX0@1-];@`Lg:i@rqwk;F!&AɣF䲞AX0@1{a;@ :.سԯL@sݐZ;F 2AЍF'/AY 0@11;@I:[ ᕱ@uIR$;NF AɵF6)AX0@1k.1;5@.(:WνT@vAa;F! 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AH(#D˄@eF@)Am)@1")!:c@@&O:Q&D=*@I(C;5F)kAH(Dn@eF@4Am*@1J:c@=r窨:Q'NJ=@I*Yf;6F)'AH;DL@eLF@3RAmA@1g:cB@BU:P;.$k=?@I+n;7F)|AH,Dnc@eF@DAm.q@1::c@DA6:Q\hE=le@I,u[;8F)cAH7D˫@eF@P1AmQ:P댺IF=@I.];c9F(*AH(D۠@fCF@ -Am)@1O}:d ~@?^:Qyt= @I/ɯ{;=:F)AH&uD@eF@&mAm'@1Ӌ:c1@H\>:Q%==D@I15;;F(AHDt@eF?AmC@1<q:d1@H_:Q#=$@I2z[;ʠT\:P9nP=6@I5z;>F)1AHG'D̼>@f&F@'^AmN@1?T:c@?R:QD=k~@I6;{?F)OfAHBDhY@eF@HAmI@1{7:cj@AY):P7=D@I8R0[;U@F)9AH]D@f#WF@EAmh@1=7:d@>B[:Qֺf=@I9F;.AF)L9AHLD`/@eF@AmUG@1g_:c @;q:QJ=j@I;*[;BF)>AH5D!@erF@2Am: -@1`v:cq@Aa:PRp=v@IAH;WDe@fF@1Am@@1:d>@F/:QF2;h=A@I>_;DF(AH(D#@e'F@rAm*@1(X:d@<71:Q3:=,@I?n;EF) AHED@f -F@,AmM@1l;u:c@D:Q>(=¤@I@ڱ;kFF(zAH DI%@eF?Am %@1}2:dS@AC\h:QMa=ND@IBF;DGF)AH6D8@eGF@1>Am;@1":d@@Q4:QP:h4=@IC܁Y;HF(1AH-D́@fVF?yAm0l@1-:d$@Dl:QhQ7=*@IE;IF(؟AHMDG@fvF@+AmU@1eH:dqa@<{:Q;O=@IF;JF)&AHF\D@f&F@'AmM@1@U :c @FGe|:PX:H=@IG;KF(ƴAHD@eF?7Am@1ot:dL@?D-:Q5K=@IIc2v];LF(AHDu@eF?Am@1:d@Br:QX=@IJG;YMF(AH%D4@fZF@WAm'@1:cS@Ek(:Qs;=@1:d3@@z@m:Q6;K=y@ISW;lSF)LAHZD̍@f7F@$Ame@1*=:dP@Cx11:P:tÖ=@ITPY;DTF( AH$De@f&F?Am%@1 S:d@AO v:Q:=<@IV/ϝ;UF)AHPD̺@fF@iAmY@1P!:cd@AF/:PU:0/=@IW F;VF)5AHPDb+@f!F@6AmZ+@15:cR@D,:Pp=*@IY;WF)!AH=D@e;F@pJAmC@1-:d&@Aޮ2:P;x=0@IZt45[;XF),PAHYD]@fKF@Amd@1T:c @CB:Q(:A=W@I[I;~YF)AH\`D@fSF@fAmg@1or9:c@Cn:QH9=f@I]L_+;VZF):AH_DU:@fzF@]sAmk@1]a:c@?:P+>=@I^t;.[F)AHW+D;@fF@)Ama@1) D:dM@AڸQ]:Q5;&=i@I`$];\F(AH#uDRe@fF?Am$M@1 f:d6@C2':R;dq=@Ia;]F)xAHxHDҌ@f?F@Am@1.Y:c͂@Cv:Pɣ=ì5@Ib;^F(ńAH4[D@fF?Am8S@1":dW+@B#Dp:Qh;Z=@Idhʀ;_F)RAHb#DR@fF@_Amn@1hA:c¦@DQ͇:PP9ET=R@Ie[;e`F) QAHMRD%@f.F@O8AmU@1d7:c2@?s1:Q,;W=2p@Ig@f;=aF)AH:D܇@fF@&gAm?@1Uݦ:cu@Dj:Q[9:=,@Ih -;bF(AH;[D@fF?Am@@1:dmc@?†:Qa:=@Ij U;cF):4AHbD>@fF@dAmo4@1l:c[@E6:Q,3:WC=ȴ@Ik5Y;dF(9AHCD@fpF?qAmJv@1c%:dR@A:Q\;K5 -=@@IlK;;eF(AHOD͊@fF?AmX@1n:dB@@:QZ;O= @In]`;sfF)&AHPDe@fCF@>AmZ@1e:PJ:c -@@cX:PM%=F@Iov";KgF){sAHsDfu@f2bF@ Am|@1՗L:c3@Eky:QR;w =v@Iq5[;"hF(AHED=@f2F@AmM@1x:dB@An>:Qe9=]@Ir;~iF)AH[nD̵@fsF@luAmf@1t*:d&@D:Q$bz=XTENSION= 'IMAGE ' / marks the beginning of a new HDU BITPIX = 32 / array data type NAXIS = 2 / number of array dimensions NAXIS1 = 11 / length of first array dimension NAXIS2 = 11 / length of second array dimension PCOUNT = 0 / group parameter count (not used) GCOUNT = 1 / group count (not used) INHERIT = T / inherit the primary header EXTNAME = 'APERTURE' / name of extension EXTVER = 1 / extension version number (not format version) SIMDATA = F / file is based on simulated data TELESCOP= 'TESS ' / telescope INSTRUME= 'TESS Photometer' / detector type OBJECT = 'TIC 62124646' / string version of target id TICID = 62124646 / unique tess target identifier RADESYS = 'ICRS ' / reference frame of celestial coordinates RA_OBJ = 290.9093522736208000 / [deg] right ascension DEC_OBJ = -46.1087902425127000 / [deg] declination EQUINOX = 2000.0 / equinox of celestial coordinate system WCSAXES = 2 / number of WCS axes CTYPE1 = 'RA---TAN' / right ascension coordinate type CTYPE2 = 'DEC--TAN' / declination coordinate type CRPIX1 = 5.186386353473836 / [pixel] reference pixel along image axis 1 CRPIX2 = 5.748479872212556 / [pixel] reference pixel along image axis 2 CRVAL1 = 290.9093522736208000 / [deg] right ascension at reference pixel CRVAL2 = -46.1091001354573900 / [deg] declination at reference pixel CUNIT1 = 'deg ' / physical unit in column dimension CUNIT2 = 'deg ' / physical unit in row dimension CDELT1 = -0.005770803223507 / [deg] pixel scale in RA dimension CDELT2 = 0.005770803223506995 / [deg] pixel scale in Dec dimension PC1_1 = -0.9838649133433833 / linear transformation element cos(th) PC1_2 = 0.1773396388871632 / linear transformation element -sin(th) PC2_1 = 0.19347598864509996 / linear transformation element sin(th) PC2_2 = 0.9815260458457893 / linear transformation element cos(th) WCSNAMEP= 'PHYSICAL' / name of world coordinate system alternate P WCSAXESP= 2 / number of WCS physical axes CTYPE1P = 'RAWX ' / physical WCS axis 1 type CCD col CUNIT1P = 'PIXEL ' / physical WCS axis 1 unit CRPIX1P = 1 / reference CCD column CRVAL1P = 706 / value at reference CCD column CDELT1P = 1.0 / physical WCS axis 1 step CTYPE2P = 'RAWY ' / physical WCS axis 2 type CCD row CUNIT2P = 'PIXEL ' / physical WCS axis 2 units CRPIX2P = 1 / reference CCD row CRVAL2P = 1088 / value at reference CCD row CDELT2P = 1.0 / physical WCS axis 2 step NPIXSAP = 12 / Number of pixels in optimal aperture NPIXMISS= 0 / Number of op. aperture pixels not collected CHECKSUM= 'hAINh69MhAGMh59M' / HDU checksum updated 2021-02-09T08:30:23Z END AAAAEAEEEAAEEAAEAEEEEAEEAAAAAAAEAEEAAAKAAAAAAAAKKKKAAAAEAAKKKKAAAAAAAKKKAAAAAAAAAAAAEEAAEAAEEAAEEEAEAEEEAEEEAAAAAAAAAAAAA \ No newline at end of file From 670b684d21c00876cceb205bb68b17357b7afbc3 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:02:46 +1100 Subject: [PATCH 16/44] chore(repo): stop tracking local notebooks and scripts\n\n- Ignore and in .gitignore\n- Remove both from index with (files remain locally) --- .gitignore | 4 + notebooks/jax_keras.ipynb | 658 --------------------------- scripts/convert_h5_to_keras.py | 274 ----------- scripts/update_notebooks.py | 75 --- scripts/validate_converted_models.py | 95 ---- 5 files changed, 4 insertions(+), 1102 deletions(-) delete mode 100644 notebooks/jax_keras.ipynb delete mode 100644 scripts/convert_h5_to_keras.py delete mode 100644 scripts/update_notebooks.py delete mode 100644 scripts/validate_converted_models.py diff --git a/.gitignore b/.gitignore index 4a11bf5..18a48d1 100644 --- a/.gitignore +++ b/.gitignore @@ -19,3 +19,7 @@ dist *.cppimporthash .rendered.* *.egg-info + +## Local examples and helpers (not part of package) +notebooks/jax_keras.ipynb +scripts/ diff --git a/notebooks/jax_keras.ipynb b/notebooks/jax_keras.ipynb deleted file mode 100644 index 6c40a0c..0000000 --- a/notebooks/jax_keras.ipynb +++ /dev/null @@ -1,658 +0,0 @@ -{ - "cells": [ - { - "cell_type": "code", - "execution_count": 1, - "id": "8318becf", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/prf/__init__.py:7: UserWarning: Warning: the tpfmodel submodule is not available without oktopus installed, which requires a current version of autograd. See #1452 for details.\n", - " warnings.warn(\n", - "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", - " warnings.warn(\n" - ] - } - ], - "source": [ - "import stella \n", - "import matplotlib.pyplot as plt \n", - "from glob import glob\n", - "import matplotlib.pyplot as plt\n", - "\n", - "import lightkurve as lk" - ] - }, - { - "cell_type": "markdown", - "id": "1280797a", - "metadata": {}, - "source": [ - "# Keras (JAX) model smoke test\n", - "Use a converted `.keras` model to run a quick Stella inference." - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "id": "12f82c03", - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Keras version: 3.12.0\n", - "Backend: jax\n" - ] - } - ], - "source": [ - "# Configure Keras to use the JAX backend and import libs\n", - "import os\n", - "os.environ.setdefault(\"KERAS_BACKEND\", \"jax\")\n", - "import keras\n", - "import numpy as np\n", - "\n", - "from stella.neural_network import ConvNN\n", - "print(\"Keras version:\", keras.__version__)\n", - "print(\"Backend:\", os.environ.get(\"KERAS_BACKEND\"))" - ] - }, - { - "cell_type": "code", - "execution_count": 3, - "id": "8dad2a9f", - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "['/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0004_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0005_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0018_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0028_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0029_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0038_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0050_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0077_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0078_i0350_b0.73_savedmodel.keras', '/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/data/ensemble_s0080_i0350_b0.73_savedmodel.keras']\n" - ] - } - ], - "source": [ - "MODELS = stella.models.models\n", - "print(MODELS)" - ] - }, - { - "cell_type": "code", - "execution_count": 4, - "id": "c1e4537a", - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Input shape: (None, 200, 1)\n" - ] - }, - { - "data": { - "text/html": [ - "

Model: \"stella_cnn\"\n",
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-       "┃ Layer (type)                     Output Shape                  Param # ┃\n",
-       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
-       "│ conv1d (Conv1D)                 │ (None, 200, 16)        │           128 │\n",
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-       "│ max_pooling1d_1 (MaxPooling1D)  │ (None, 50, 64)         │             0 │\n",
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 Trainable params: 105,729 (413.00 KB)\n",
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Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", - " warnings.warn(\n", - "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:420: LightkurveWarning: Warning: 5 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", - " warnings.warn(\n" - ] - }, - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "#### create a lightkurve for a two minute target here for the example\n", - "from lightkurve.search import search_lightcurvefile\n", - "\n", - "lc = search_lightcurvefile(target='tic62124646', mission='TESS', sector=13)\n", - "lc = lc.download().normalize().remove_nans()\n", - "lc = lc[lc.quality==0]\n", - "lc.plot();\n" - ] - }, - { - "cell_type": "code", - "execution_count": 7, - "id": "1a49cb86", - "metadata": {}, - "outputs": [], - "source": [ - "cnn.predict(modelname=MODELS[0],\n", - " times=lc.time.value,\n", - " fluxes=lc.flux.value,\n", - " errs=lc.flux_err.value,verbose=False)\n", - "single_pred = cnn.predictions[0]\n" - ] - }, - { - "cell_type": "code", - "execution_count": 8, - "id": "9ae1e554", - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plt.figure(figsize=(14,4))\n", - "plt.scatter(cnn.predict_time[0], cnn.predict_flux[0],\n", - " c=single_pred, vmin=0, vmax=1)\n", - "plt.colorbar(label='Probability of Flare')\n", - "plt.xlabel('Time [BJD-2457000]')\n", - "plt.ylabel('Normalized Flux')\n", - "plt.title('TIC {}'.format(lc.targetid));\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": 11, - "id": "8bbab6de", - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_27761/1303866805.py:12: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", - " lc = search_lightcurve(target=starname, mission='TESS', exptime=120)[0].download().PDCSAP_FLUX\n" - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Finding & Fitting Flares: 0%| | 0/1 [00:00 \u001b[39m\u001b[32m23\u001b[39m \u001b[43mfit\u001b[49m\u001b[43m.\u001b[49m\u001b[43midentify_flare_peaks\u001b[49m\u001b[43m(\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[32;43m0.5\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[32m 25\u001b[39m \u001b[38;5;66;03m# 4) Filter out obvious false positives (e.g., ultra-short fits)\u001b[39;00m\n\u001b[32m 26\u001b[39m filtered = remove_false_positives(fit.flare_table, min_duration_min=\u001b[32m4.0\u001b[39m)\n", - "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/mark_flares.py:224\u001b[39m, in \u001b[36mFitFlares.identify_flare_peaks\u001b[39m\u001b[34m(self, threshold)\u001b[39m\n\u001b[32m 221\u001b[39m m = mask == \u001b[32m0\u001b[39m\n\u001b[32m 223\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mlen\u001b[39m(mask) > \u001b[32m10\u001b[39m:\n\u001b[32m--> \u001b[39m\u001b[32m224\u001b[39m func = interp1d(subt[m], \u001b[43mmedfilt\u001b[49m\u001b[43m(\u001b[49m\u001b[43msubf\u001b[49m\u001b[43m[\u001b[49m\u001b[43mm\u001b[49m\u001b[43m]\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m=\u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m)\u001b[49m)\n\u001b[32m 225\u001b[39m func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1))\n\u001b[32m 226\u001b[39m \u001b[38;5;66;03m# REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE\u001b[39;00m\n", - "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/scipy/signal/_signaltools.py:1688\u001b[39m, in \u001b[36mmedfilt\u001b[39m\u001b[34m(volume, kernel_size)\u001b[39m\n\u001b[32m 1684\u001b[39m volume = xpx.atleast_nd(volume, ndim=\u001b[32m1\u001b[39m, xp=xp)\n\u001b[32m 1686\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m (xp.isdtype(volume.dtype, \u001b[33m\"\u001b[39m\u001b[33mintegral\u001b[39m\u001b[33m\"\u001b[39m) \u001b[38;5;129;01mor\u001b[39;00m\n\u001b[32m 1687\u001b[39m volume.dtype \u001b[38;5;129;01min\u001b[39;00m [xp.float32, xp.float64]):\n\u001b[32m-> \u001b[39m\u001b[32m1688\u001b[39m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[33mf\u001b[39m\u001b[33m\"\u001b[39m\u001b[33mdtype=\u001b[39m\u001b[38;5;132;01m{\u001b[39;00mvolume.dtype\u001b[38;5;132;01m}\u001b[39;00m\u001b[33m is not supported by medfilt\u001b[39m\u001b[33m\"\u001b[39m)\n\u001b[32m 1690\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m kernel_size \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[32m 1691\u001b[39m kernel_size = [\u001b[32m3\u001b[39m] * volume.ndim\n", - "\u001b[31mValueError\u001b[39m: dtype=object is not supported by medfilt" - ] - } - ], - "source": [ - "starname = \"CR Dra\"\n", - "\n", - "from stella.pipeline import (\n", - " predict, predict_ensemble, predict_and_mark,\n", - " mark_flares_from_preds, remove_false_positives,\n", - ")\n", - "from lightkurve.search import search_lightcurve\n", - "import numpy as np\n", - "import os\n", - "\n", - "# 1) Download & clean the light curve\n", - "lc = search_lightcurve(target=starname, mission='TESS', exptime=120)[0].download().PDCSAP_FLUX\n", - "lc = lc.remove_nans().normalize()\n", - "lc = lc[lc.quality == 0]\n", - "\n", - "# 2) Predict with a single model (the pipeline also cleans LightCurve inputs internally)\n", - "t, f, e, preds = predict(MODELS[0], lc)\n", - "\n", - "# 3) Turn predictions into flare candidates\n", - "from stella.mark_flares import FitFlares\n", - "fit = FitFlares(id=np.array([lc.targetid]), time=np.array([t]), flux=np.array([f]),\n", - " flux_err=np.array([e]), predictions=np.array([preds]))\n", - "fit.identify_flare_peaks(threshold=0.5)\n", - "\n", - "# 4) Filter out obvious false positives (e.g., ultra-short fits)\n", - "filtered = remove_false_positives(fit.flare_table, min_duration_min=4.0)\n", - "print(filtered[:5])\n" - ] - }, - { - "cell_type": "code", - "execution_count": 10, - "id": "f26e4b41", - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - " " - ] - }, - { - "name": "stdout", - "output_type": "stream", - "text": [ - "WARNING: No stella.DataSet object passed in.\n", - "Can only use stella.ConvNN.predict().\n" - ] - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "Finding & Fitting Flares: 0%| | 0/1 [00:00 \u001b[39m\u001b[32m2\u001b[39m _, flare_tab = \u001b[43mmark_flares_from_preds\u001b[49m\u001b[43m(\u001b[49m\u001b[43mlc\u001b[49m\u001b[43m.\u001b[49m\u001b[43mtargetid\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mt\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mf\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43me\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43magg\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[32;43m0.5\u001b[39;49m\u001b[43m)\u001b[49m\n\u001b[32m 3\u001b[39m flare_tab = remove_false_positives(flare_tab, min_duration_min=\u001b[32m4.0\u001b[39m)\n\u001b[32m 4\u001b[39m \u001b[38;5;28mprint\u001b[39m(flare_tab[:\u001b[32m5\u001b[39m])\n", - "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/pipeline.py:150\u001b[39m, in \u001b[36mmark_flares_from_preds\u001b[39m\u001b[34m(target_id, times, flux, errs, preds, threshold)\u001b[39m\n\u001b[32m 139\u001b[39m \u001b[38;5;250m\u001b[39m\u001b[33;03m\"\"\"\u001b[39;00m\n\u001b[32m 140\u001b[39m \u001b[33;03mIdentify flares from precomputed predictions.\u001b[39;00m\n\u001b[32m 141\u001b[39m \u001b[33;03mReturns (fit, flare_table).\u001b[39;00m\n\u001b[32m 142\u001b[39m \u001b[33;03m\"\"\"\u001b[39;00m\n\u001b[32m 143\u001b[39m fit = FitFlares(\n\u001b[32m 144\u001b[39m \u001b[38;5;28mid\u001b[39m=np.asarray([target_id]),\n\u001b[32m 145\u001b[39m time=np.asarray([times]),\n\u001b[32m (...)\u001b[39m\u001b[32m 148\u001b[39m predictions=np.asarray([preds]),\n\u001b[32m 149\u001b[39m )\n\u001b[32m--> \u001b[39m\u001b[32m150\u001b[39m \u001b[43mfit\u001b[49m\u001b[43m.\u001b[49m\u001b[43midentify_flare_peaks\u001b[49m\u001b[43m(\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m=\u001b[49m\u001b[43mthreshold\u001b[49m\u001b[43m)\u001b[49m\n\u001b[32m 151\u001b[39m \u001b[38;5;28;01mreturn\u001b[39;00m fit, fit.flare_table\n", - "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/stella/mark_flares.py:224\u001b[39m, in \u001b[36mFitFlares.identify_flare_peaks\u001b[39m\u001b[34m(self, threshold)\u001b[39m\n\u001b[32m 221\u001b[39m m = mask == \u001b[32m0\u001b[39m\n\u001b[32m 223\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;28mlen\u001b[39m(mask) > \u001b[32m10\u001b[39m:\n\u001b[32m--> \u001b[39m\u001b[32m224\u001b[39m func = interp1d(subt[m], \u001b[43mmedfilt\u001b[49m\u001b[43m(\u001b[49m\u001b[43msubf\u001b[49m\u001b[43m[\u001b[49m\u001b[43mm\u001b[49m\u001b[43m]\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m=\u001b[49m\u001b[43mkernel_size\u001b[49m\u001b[43m)\u001b[49m)\n\u001b[32m 225\u001b[39m func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1))\n\u001b[32m 226\u001b[39m \u001b[38;5;66;03m# REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE\u001b[39;00m\n", - "\u001b[36mFile \u001b[39m\u001b[32m~/opt/anaconda3/envs/stella/lib/python3.12/site-packages/scipy/signal/_signaltools.py:1688\u001b[39m, in \u001b[36mmedfilt\u001b[39m\u001b[34m(volume, kernel_size)\u001b[39m\n\u001b[32m 1684\u001b[39m volume = xpx.atleast_nd(volume, ndim=\u001b[32m1\u001b[39m, xp=xp)\n\u001b[32m 1686\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m (xp.isdtype(volume.dtype, \u001b[33m\"\u001b[39m\u001b[33mintegral\u001b[39m\u001b[33m\"\u001b[39m) \u001b[38;5;129;01mor\u001b[39;00m\n\u001b[32m 1687\u001b[39m volume.dtype \u001b[38;5;129;01min\u001b[39;00m [xp.float32, xp.float64]):\n\u001b[32m-> \u001b[39m\u001b[32m1688\u001b[39m \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[33mf\u001b[39m\u001b[33m\"\u001b[39m\u001b[33mdtype=\u001b[39m\u001b[38;5;132;01m{\u001b[39;00mvolume.dtype\u001b[38;5;132;01m}\u001b[39;00m\u001b[33m is not supported by medfilt\u001b[39m\u001b[33m\"\u001b[39m)\n\u001b[32m 1690\u001b[39m \u001b[38;5;28;01mif\u001b[39;00m kernel_size \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[32m 1691\u001b[39m kernel_size = [\u001b[32m3\u001b[39m] * volume.ndim\n", - "\u001b[31mValueError\u001b[39m: dtype=object is not supported by medfilt" - ] - } - ], - "source": [ - "t, f, e, agg, per_model = predict_ensemble(MODELS, lc, aggregate='mean')\n", - "_, flare_tab = mark_flares_from_preds(lc.targetid, t, f, e, agg, threshold=0.5)\n", - "flare_tab = remove_false_positives(flare_tab, min_duration_min=4.0)\n", - "print(flare_tab[:5])\n" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "id": "e5ad1926", - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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", - "text/plain": [ - "
" - ] - }, - "metadata": {}, - "output_type": "display_data" - } - ], - "source": [ - "plt.clf()\n", - "plt.scatter(t,f,c=agg,vmin=0,vmax=1)\n", - "plt.colorbar(label='Aggregate Probability')\n", - "plt.xlabel('Time (BJD - 2457000)')\n", - "plt.ylabel('Flux (e-/s)')\n", - "plt.title('TESS Light Curve with Flare Predictions')\n", - "plt.show()" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "id": "48684ef6", - "metadata": {}, - "outputs": [], - "source": [] - } - ], - "metadata": { - "kernelspec": { - "display_name": "stella", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.12.12" - } - }, - "nbformat": 4, - "nbformat_minor": 5 -} diff --git a/scripts/convert_h5_to_keras.py b/scripts/convert_h5_to_keras.py deleted file mode 100644 index 239eb16..0000000 --- a/scripts/convert_h5_to_keras.py +++ /dev/null @@ -1,274 +0,0 @@ -#!/usr/bin/env python3 -import argparse -import sys -import os -import shutil -from pathlib import Path - -def main(): - # Force TensorFlow backend to avoid JAX conflicts during conversion - os.environ.setdefault("KERAS_BACKEND", "tensorflow") - - p = argparse.ArgumentParser(description="Convert TF-Keras .h5 models or SavedModel directories to Keras (.keras) format using TF backend.") - p.add_argument("paths", nargs="+", help="Files or directories to convert.") - p.add_argument("--recursive", "-r", action="store_true", help="Recurse into directories.") - p.add_argument("--out", "-o", default=None, help="Output directory (mirrors structure). Default: alongside source.") - p.add_argument("--keep-tmp", action="store_true", help="Keep temporary SavedModel directories.") - p.add_argument("--cadences", type=int, default=200, help="Assumed input length for canonical rebuild fallback (default: 200)") - args = p.parse_args() - - try: - import tensorflow as tf # only needed to load legacy .h5 - except Exception: - print("TensorFlow is required only for conversion. Install temporarily:", file=sys.stderr) - print(" pip install 'tensorflow>=2.15' # or tensorflow-macos/tensorflow-metal on Apple Silicon", file=sys.stderr) - return 2 - - try: - import keras # Keras 3 to write .keras format with TF backend - except Exception: - print("Keras (v3) is required to save the .keras format. Install:", file=sys.stderr) - print(" pip install 'keras>=3.0.0'", file=sys.stderr) - return 2 - - def is_savedmodel_dir(d: Path) -> bool: - return d.is_dir() and (d / "saved_model.pb").exists() - - # Collect targets: .h5 files and SavedModel directories - targets = [] - for pth in args.paths: - p = Path(pth) - if p.is_file() and p.suffix.lower() == ".h5": - targets.append(p) - elif p.is_dir(): - # If the provided directory itself is a SavedModel, include it - if is_savedmodel_dir(p): - targets.append(p) - if not args.recursive: - for child in p.iterdir(): - if child.is_file() and child.suffix.lower() == ".h5": - targets.append(child) - elif is_savedmodel_dir(child): - targets.append(child) - else: - targets.extend(list(p.rglob("*.h5"))) - for d in p.rglob("*/"): - if is_savedmodel_dir(d): - targets.append(d) - else: - print(f"Skipping non-existent path: {p}", file=sys.stderr) - - if not targets: - print("No .h5 files or SavedModel directories found.", file=sys.stderr) - return 0 - - def build_canonical_tf_model(cadences: int): - # Rebuild the default architecture used by stella for weight-only load - from tensorflow import keras as tfk - model = tfk.Sequential(name="stella_cnn") - model.add(tfk.layers.Input(shape=(cadences, 1), name="input")) - model.add(tfk.layers.Conv1D(16, 7, activation='relu', padding='same', name='conv1d')) - model.add(tfk.layers.MaxPooling1D(2, name='max_pooling1d')) - model.add(tfk.layers.Dropout(0.1, name='dropout')) - model.add(tfk.layers.Conv1D(64, 3, activation='relu', padding='same', name='conv1d_1')) - model.add(tfk.layers.MaxPooling1D(2, name='max_pooling1d_1')) - model.add(tfk.layers.Dropout(0.1, name='dropout_1')) - model.add(tfk.layers.Flatten(name='flatten')) - model.add(tfk.layers.Dense(32, activation='relu', name='dense')) - model.add(tfk.layers.Dropout(0.1, name='dropout_2')) - model.add(tfk.layers.Dense(1, activation='sigmoid', name='dense_1')) - # Build the model to ensure weights shapes are set - model.build(input_shape=(None, cadences, 1)) - return model - - def build_canonical_keras_model(cadences: int): - # Same architecture but using Keras 3 API (backend-agnostic) - import keras as k - model = k.Sequential(name="stella_cnn") - model.add(k.layers.Input(shape=(cadences, 1), name="input")) - model.add(k.layers.Conv1D(16, 7, activation='relu', padding='same', name='conv1d')) - model.add(k.layers.MaxPooling1D(2, name='max_pooling1d')) - model.add(k.layers.Dropout(0.1, name='dropout')) - model.add(k.layers.Conv1D(64, 3, activation='relu', padding='same', name='conv1d_1')) - model.add(k.layers.MaxPooling1D(2, name='max_pooling1d_1')) - model.add(k.layers.Dropout(0.1, name='dropout_1')) - model.add(k.layers.Flatten(name='flatten')) - model.add(k.layers.Dense(32, activation='relu', name='dense')) - model.add(k.layers.Dropout(0.1, name='dropout_2')) - model.add(k.layers.Dense(1, activation='sigmoid', name='dense_1')) - model.build(input_shape=(None, cadences, 1)) - return model - - def transfer_weights(tf_model, k_model): - # Map weights by layer name where shapes match - tf_layers = {layer.name: layer for layer in tf_model.layers} - k_layers = {layer.name: layer for layer in k_model.layers} - assigned, skipped = 0, 0 - for name, tf_layer in tf_layers.items(): - if name not in k_layers: - skipped += 1 - continue - k_layer = k_layers[name] - try: - tf_w = tf_layer.get_weights() - k_w = k_layer.get_weights() - if len(tf_w) != len(k_w): - skipped += 1 - continue - # Check shapes - if any(tw.shape != kw.shape for tw, kw in zip(tf_w, k_w)): - skipped += 1 - continue - k_layer.set_weights(tf_w) - assigned += 1 - except Exception: - skipped += 1 - continue - print(f"Transferred weights: assigned {assigned} layers, skipped {skipped}.") - - def extract_savedmodel_weights(sm_path: Path): - # Load TensorFlow SavedModel and extract layer weights by name - import re - var_map = {} - try: - obj = tf.saved_model.load(str(sm_path)) - except Exception as e: - print(f"tf.saved_model.load failed for {sm_path}: {e}", file=sys.stderr) - return var_map - - # Variables may be under .variables or .trainable_variables - variables = [] - if hasattr(obj, 'variables'): - variables.extend(list(obj.variables)) - if hasattr(obj, 'trainable_variables'): - variables.extend(list(obj.trainable_variables)) - # Deduplicate - seen = set() - uniq_vars = [] - for v in variables: - if v.ref() in seen: - continue - seen.add(v.ref()) - uniq_vars.append(v) - - pattern = re.compile(r"(?:.*/)?(?P[^/]+)/(?Pkernel|bias)(?::\d+)?$") - for v in uniq_vars: - name = getattr(v, 'name', '') - m = pattern.match(name) - if not m: - continue - layer = m.group('layer') - weight = m.group('weight') - try: - val = v.numpy() - except Exception: - continue - var_map.setdefault(layer, {})[weight] = val - return var_map - - for src in targets: - if is_savedmodel_dir(src): - # Extract weights via tf.saved_model and assign to Keras 3 canonical model - var_map = extract_savedmodel_weights(src) - if not var_map: - print(f"No usable weights found in {src}", file=sys.stderr) - continue - - import numpy as np - k_model = build_canonical_keras_model(args.cadences) - assigned, skipped = 0, 0 - for lname in ["conv1d", "conv1d_1", "dense", "dense_1"]: - layer = None - for l in k_model.layers: - if l.name == lname: - layer = l - break - if layer is None: - skipped += 1 - continue - want = [] - if hasattr(layer, 'kernel') or any(w.name.endswith('kernel:0') for w in layer.weights): - if var_map.get(lname, {}).get('kernel') is not None: - want.append(var_map[lname]['kernel']) - else: - skipped += 1 - continue - if hasattr(layer, 'bias') or any(w.name.endswith('bias:0') for w in layer.weights): - b = var_map.get(lname, {}).get('bias') - if b is not None: - want.append(b) - # Validate shapes - cur_shapes = [w.shape for w in layer.get_weights()] - want_shapes = [np.array(w).shape for w in want] - if cur_shapes and cur_shapes == want_shapes: - try: - layer.set_weights(want) - assigned += 1 - except Exception: - skipped += 1 - else: - skipped += 1 - print(f"Transferred from SavedModel: assigned {assigned} layers, skipped {skipped}.") - - if args.out: - dst_dir = Path(args.out) - dst = dst_dir / (src.name + ".keras") - else: - dst_dir = src.parent - dst = dst_dir / (src.name + ".keras") - - dst_dir.mkdir(parents=True, exist_ok=True) - try: - k_model.save(str(dst)) - print(f"Converted SavedModel -> {dst}") - except Exception as e: - print(f"Failed to save {src} -> {dst}: {e}", file=sys.stderr) - continue - - # Otherwise treat as legacy .h5 - # Try direct Keras load first (may handle legacy H5 more flexibly) - k_model = None - try: - k_model = keras.models.load_model(str(src), compile=False, safe_mode=False) - print(f"Loaded via Keras: {src}") - except Exception as e1: - print(f"Keras direct load failed for {src}: {e1}") - # Fallback: load with tf.keras - try: - tf_model = tf.keras.models.load_model(str(src), compile=False) - except Exception as e2: - print(f"Failed to load with tf.keras {src}: {e2}", file=sys.stderr) - # Final fallback: rebuild canonical TF model and load weights only - try: - tf_model = build_canonical_tf_model(args.cadences) - # Try loading by order; Keras 3 API uses skip_mismatch to ignore optimizer/mismatch - tf_model.load_weights(str(src), skip_mismatch=True) - print(f"Loaded weights only into canonical model for {src}") - except Exception as e3: - print(f"Failed weight-only load for {src}: {e3}", file=sys.stderr) - continue - - # Transfer weights from tf.keras model to Keras 3 canonical model - k_model = build_canonical_keras_model(args.cadences) - transfer_weights(tf_model, k_model) - - if args.out: - dst_dir = Path(args.out) - dst = dst_dir / src.with_suffix(".keras").name - else: - dst_dir = src.parent - dst = src.with_suffix(".keras") - - dst_dir.mkdir(parents=True, exist_ok=True) - try: - k_model.save(str(dst)) - print(f"Converted: {src} -> {dst}") - except Exception as e: - print(f"Failed to save {src} -> {dst}: {e}", file=sys.stderr) - finally: - pass - - return 0 - -if __name__ == "__main__": - sys.exit(main()) diff --git a/scripts/update_notebooks.py b/scripts/update_notebooks.py deleted file mode 100644 index 5064af0..0000000 --- a/scripts/update_notebooks.py +++ /dev/null @@ -1,75 +0,0 @@ -#!/usr/bin/env python3 -import argparse -import json -from pathlib import Path - -REPLACEMENTS = [ - ("Tensorflow", "Keras (JAX backend)"), - ("TensorFlow", "Keras (JAX backend)"), - ("tensorflow", "keras"), - (".h5", ".keras"), - ("endswith('.h5')", "endswith('.keras')"), - ('endswith(".h5")', 'endswith(".keras")'), -] - -def apply_replacements_text(s: str) -> str: - out = s - for old, new in REPLACEMENTS: - out = out.replace(old, new) - return out - -def process_notebook(path: Path) -> bool: - data = json.loads(path.read_text()) - changed = False - for cell in data.get("cells", []): - if "source" in cell: - src = cell["source"] - if isinstance(src, list): - joined = "".join(src) - new_src = apply_replacements_text(joined) - if new_src != joined: - cell["source"] = [new_src] - changed = True - elif isinstance(src, str): - new_src = apply_replacements_text(src) - if new_src != src: - cell["source"] = new_src - changed = True - if changed: - backup = path.with_suffix(path.suffix + ".bak") - backup.write_text(json.dumps(data, ensure_ascii=False, indent=1)) - Path(path).write_text(json.dumps(data, ensure_ascii=False)) - return changed - -def main(): - ap = argparse.ArgumentParser(description="Update notebook references from TensorFlow/.h5 to Keras/.keras") - ap.add_argument("paths", nargs="*", help="Notebook files or directories. Default: docs/getting_started") - ap.add_argument("--recursive", "-r", action="store_true", help="Recurse into directories") - args = ap.parse_args() - - targets = [] - if args.paths: - for p in args.paths: - path = Path(p) - if path.is_file() and path.suffix == ".ipynb": - targets.append(path) - elif path.is_dir(): - it = path.rglob("*.ipynb") if args.recursive else path.glob("*.ipynb") - targets.extend(list(it)) - else: - base = Path("docs/getting_started") - targets = list(base.glob("*.ipynb")) - - edited = 0 - for nb in targets: - try: - if process_notebook(nb): - print(f"Updated: {nb}") - edited += 1 - except Exception as e: - print(f"Failed to update {nb}: {e}") - - print(f"Done. Updated {edited} notebook(s).") - -if __name__ == "__main__": - main() diff --git a/scripts/validate_converted_models.py b/scripts/validate_converted_models.py deleted file mode 100644 index bcf0b4d..0000000 --- a/scripts/validate_converted_models.py +++ /dev/null @@ -1,95 +0,0 @@ -#!/usr/bin/env python3 -import argparse -import os -import sys -from pathlib import Path - -os.environ.setdefault("KERAS_BACKEND", "tensorflow") - - -def pair_from_dir(models_dir: Path): - pairs = [] - for child in sorted(models_dir.iterdir()): - if child.is_dir() and child.name.endswith("_savedmodel"): - keras_path = child.with_suffix("") - keras_path = child.parent / (child.name + ".keras") - if keras_path.exists(): - pairs.append((child, keras_path)) - else: - print(f"Skip (no .keras peer): {child}", file=sys.stderr) - return pairs - - -def run_savedmodel(path: Path, x): - import keras - layer = keras.layers.TFSMLayer(str(path), call_endpoint='serving_default') - y = layer(x) - if isinstance(y, dict): - # Take the first output if dict - y = list(y.values())[0] - return y - - -def run_keras(path: Path, x): - import keras - m = keras.models.load_model(str(path), compile=False) - return m(x, training=False) - - -def main(): - p = argparse.ArgumentParser(description="Validate converted .keras models against their TF SavedModel counterparts on random inputs.") - p.add_argument("--savedmodel", type=str, default=None, help="Path to a single SavedModel directory to test.") - p.add_argument("--keras", type=str, default=None, help="Path to the corresponding .keras model to test.") - p.add_argument("--dir", type=str, default=None, help="Directory containing *_savedmodel folders and .keras files.") - p.add_argument("--cadences", type=int, required=True, help="Input length (time steps) expected by the models.") - p.add_argument("--num", type=int, default=64, help="Batch size of random samples to compare.") - p.add_argument("--atol", type=float, default=1e-5, help="Absolute tolerance for equality check.") - args = p.parse_args() - - try: - import numpy as np - import keras - except Exception as e: - print("Please install keras>=3 and its TensorFlow backend to run this validation.", file=sys.stderr) - print(" pip install 'keras>=3' 'tensorflow-macos>=2.15' tensorflow-metal", file=sys.stderr) - return 2 - - pairs = [] - if args.dir: - pairs.extend(pair_from_dir(Path(os.path.expanduser(args.dir)))) - elif args.savedmodel and args.keras: - pairs.append((Path(os.path.expanduser(args.savedmodel)), Path(os.path.expanduser(args.keras)))) - else: - print("Provide either --dir or both --savedmodel and --keras.", file=sys.stderr) - return 2 - - if not pairs: - print("No model pairs found.", file=sys.stderr) - return 1 - - # Generate a reproducible random batch - rng = np.random.default_rng(123) - x = rng.normal(size=(args.num, args.cadences, 1)).astype("float32") - - all_ok = True - for sm_path, k_path in pairs: - print(f"Comparing:\n SavedModel: {sm_path}\n Keras: {k_path}") - y_sm = run_savedmodel(sm_path, x) - y_k = run_keras(k_path, x) - # Ensure numpy arrays - y_sm = np.array(y_sm) - y_k = np.array(y_k) - if y_sm.shape != y_k.shape: - print(f" Shape mismatch: {y_sm.shape} vs {y_k.shape}", file=sys.stderr) - all_ok = False - continue - max_abs = float(np.max(np.abs(y_sm - y_k))) - ok = np.allclose(y_sm, y_k, atol=args.atol) - print(f" max|diff|={max_abs:.3e} allclose(atol={args.atol})={ok}") - if not ok: - all_ok = False - return 0 if all_ok else 1 - - -if __name__ == "__main__": - sys.exit(main()) From a9eb96c30aa4ead869a2a67f77bd46f7b508cdb4 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:05:11 +1100 Subject: [PATCH 17/44] update python version --- .github/workflows/ci.yml | 3 ++- .github/workflows/stella-tests.yml | 9 +++------ 2 files changed, 5 insertions(+), 7 deletions(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index 31fbd04..4b0deda 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -22,7 +22,8 @@ jobs: - uses: actions/checkout@v4 - uses: actions/setup-python@v5 with: - python-version: ${{ matrix.python }} + python-version: '3.10' + architecture: 'x64' - name: Install dependencies (base) run: | python -m pip install --upgrade pip diff --git a/.github/workflows/stella-tests.yml b/.github/workflows/stella-tests.yml index f3cb962..db8d5bc 100644 --- a/.github/workflows/stella-tests.yml +++ b/.github/workflows/stella-tests.yml @@ -8,13 +8,10 @@ jobs: runs-on: ubuntu-latest strategy: matrix: - name: [3.6, 3.7] + name: [3.11] include: - - name: 3.6 - python-version: 3.6 - pytest-command: poetry run pytest - - name: 3.7 - python-version: 3.7 + - name: 3.11 + python-version: 3.11 pytest-command: poetry run pytest steps: From 8764426a8e44aec3fc451269ed0d85a1bbe2c7c1 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:08:16 +1100 Subject: [PATCH 18/44] ci: install gettext on macOS before setup-python to fix libintl.8.dylib error --- .github/workflows/ci.yml | 14 ++++++++++++-- 1 file changed, 12 insertions(+), 2 deletions(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index 4b0deda..b705aa2 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -20,10 +20,20 @@ jobs: runs-on: ${{ matrix.os }} steps: - uses: actions/checkout@v4 + - name: Ensure gettext on macOS + if: matrix.os == 'macos-14' + run: | + brew update + brew install gettext || true + if [ -e /opt/homebrew/opt/gettext/lib/libintl.8.dylib ]; then + sudo mkdir -p /usr/local/opt + sudo ln -sf /opt/homebrew/opt/gettext /usr/local/opt/gettext + fi + brew link --force gettext || true - uses: actions/setup-python@v5 with: - python-version: '3.10' - architecture: 'x64' + python-version: '3.10' + architecture: 'x64' - name: Install dependencies (base) run: | python -m pip install --upgrade pip From 525d425505b31fbf3701d2ec164cc92363d12d99 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:09:28 +1100 Subject: [PATCH 19/44] ci(tests): install package in editable mode with dev+jax extras before pytest --- .github/workflows/stella-tests.yml | 4 ++++ 1 file changed, 4 insertions(+) diff --git a/.github/workflows/stella-tests.yml b/.github/workflows/stella-tests.yml index db8d5bc..8c23526 100644 --- a/.github/workflows/stella-tests.yml +++ b/.github/workflows/stella-tests.yml @@ -25,6 +25,10 @@ jobs: python -m pip install --upgrade pip pip install flake8 pytest if [ -f requirements.txt ]; then pip install -r requirements.txt; fi + - name: Install package and dev deps (with JAX) + run: | + python -m pip install --upgrade setuptools wheel + python -m pip install -e ".[dev,jax]" - name: Test with pytest run: | pytest --doctest-modules --cov=com --cov-report=xml --cov-report=html \ No newline at end of file From 5a1da44d3c82fa626c498d07a658798b0b7144be Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:10:41 +1100 Subject: [PATCH 20/44] ci: modernize GitHub Actions versions (checkout@v4, setup-python@v5, pages deploy@v4) --- .github/workflows/docs-page.yml | 4 ++-- .github/workflows/stella-tests.yml | 4 ++-- 2 files changed, 4 insertions(+), 4 deletions(-) diff --git a/.github/workflows/docs-page.yml b/.github/workflows/docs-page.yml index 8e722d2..719a4a2 100644 --- a/.github/workflows/docs-page.yml +++ b/.github/workflows/docs-page.yml @@ -6,7 +6,7 @@ jobs : runs-on: ubuntu-latest steps: - name : Checkout - uses : actions/checkout@v2.3.1 + uses : actions/checkout@v4 - name : Install and Build run : | @@ -14,7 +14,7 @@ jobs : npm run build - name : Deploy - uses : JamesIves/github-pages-deploy-action@4.0.0 + uses : JamesIves/github-pages-deploy-action@v4 with : branch : master folder : build \ No newline at end of file diff --git a/.github/workflows/stella-tests.yml b/.github/workflows/stella-tests.yml index 8c23526..127ad47 100644 --- a/.github/workflows/stella-tests.yml +++ b/.github/workflows/stella-tests.yml @@ -15,9 +15,9 @@ jobs: pytest-command: poetry run pytest steps: - - uses: actions/checkout@v1 + - uses: actions/checkout@v4 - name: Set up Python ${{ matrix.python-version }} - uses: actions/setup-python@v1 + uses: actions/setup-python@v5 with: python-version: ${{ matrix.python-version }} - name: Install dependencies From 7fdeb57789382db6ec04054e1ce795e0441872f0 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:12:46 +1100 Subject: [PATCH 21/44] ci: remove legacy npm docs workflow (no package.json); use Sphinx docs.yml instead --- .github/workflows/docs-page.yml | 20 -------------------- 1 file changed, 20 deletions(-) delete mode 100644 .github/workflows/docs-page.yml diff --git a/.github/workflows/docs-page.yml b/.github/workflows/docs-page.yml deleted file mode 100644 index 719a4a2..0000000 --- a/.github/workflows/docs-page.yml +++ /dev/null @@ -1,20 +0,0 @@ -name : Build and Deply -on : [push] - -jobs : - build-and-deploy: - runs-on: ubuntu-latest - steps: - - name : Checkout - uses : actions/checkout@v4 - - - name : Install and Build - run : | - npm install - npm run build - - - name : Deploy - uses : JamesIves/github-pages-deploy-action@v4 - with : - branch : master - folder : build \ No newline at end of file From c99e0b8bcdaca747c2d2a84550f4f82836dda33c Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:13:40 +1100 Subject: [PATCH 22/44] ci: use pip install . instead of setup.py install (pyproject build) --- .github/workflows/ci.yml | 4 +++- 1 file changed, 3 insertions(+), 1 deletion(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index b705aa2..de88815 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -49,6 +49,8 @@ jobs: pip install -r requirements-torch.txt echo "KERAS_BACKEND=torch" >> $GITHUB_ENV - name: Install package - run: python setup.py install + run: | + python -m pip install --upgrade pip build setuptools wheel + pip install . - name: Run tests run: pytest stella/tests -q From b494b38fb92fa476f69d80c53b75e493a8847017 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:14:26 +1100 Subject: [PATCH 23/44] ci: use native Python arch on macOS-14 (remove architecture: x64) --- .github/workflows/ci.yml | 1 - 1 file changed, 1 deletion(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index de88815..1ce8d21 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -33,7 +33,6 @@ jobs: - uses: actions/setup-python@v5 with: python-version: '3.10' - architecture: 'x64' - name: Install dependencies (base) run: | python -m pip install --upgrade pip From dcb5349aa725d5023671cf91bc5b9a4afa97f9f5 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:15:30 +1100 Subject: [PATCH 24/44] ci: unify all workflows to Python 3.12 (CI, tests, docs) --- .github/workflows/ci.yml | 6 +++--- .github/workflows/docs.yml | 2 +- .github/workflows/stella-tests.yml | 6 +++--- 3 files changed, 7 insertions(+), 7 deletions(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index 1ce8d21..18fd262 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -13,10 +13,10 @@ jobs: include: - os: ubuntu-latest backend: jax - python: '3.10' + python: '3.12' - os: macos-14 backend: torch - python: '3.10' + python: '3.12' runs-on: ${{ matrix.os }} steps: - uses: actions/checkout@v4 @@ -32,7 +32,7 @@ jobs: brew link --force gettext || true - uses: actions/setup-python@v5 with: - python-version: '3.10' + python-version: ${{ matrix.python }} - name: Install dependencies (base) run: | python -m pip install --upgrade pip diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml index 4dce92c..70a5b6c 100644 --- a/.github/workflows/docs.yml +++ b/.github/workflows/docs.yml @@ -31,7 +31,7 @@ jobs: - name: Set up Python uses: actions/setup-python@v5 with: - python-version: '3.11' + python-version: '3.12' - name: Install dependencies run: | diff --git a/.github/workflows/stella-tests.yml b/.github/workflows/stella-tests.yml index 127ad47..2146c11 100644 --- a/.github/workflows/stella-tests.yml +++ b/.github/workflows/stella-tests.yml @@ -8,10 +8,10 @@ jobs: runs-on: ubuntu-latest strategy: matrix: - name: [3.11] + name: [3.12] include: - - name: 3.11 - python-version: 3.11 + - name: 3.12 + python-version: 3.12 pytest-command: poetry run pytest steps: From e56d337ee8699a0595e5cf182422c4af17dc864a Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:22:06 +1100 Subject: [PATCH 25/44] tests: skip JAX-specific tests when jax is not installed (importorskip) --- stella/tests/test_backends.py | 1 + stella/tests/test_neural_network.py | 1 + 2 files changed, 2 insertions(+) diff --git a/stella/tests/test_backends.py b/stella/tests/test_backends.py index db84bda..2c8e86f 100644 --- a/stella/tests/test_backends.py +++ b/stella/tests/test_backends.py @@ -22,6 +22,7 @@ def _run_minimal_model(expect_backend: str): def test_minimal_jax(): + pytest.importorskip("jax") # Only run if keras is either not imported or already using jax if "keras" in sys.modules: import keras diff --git a/stella/tests/test_neural_network.py b/stella/tests/test_neural_network.py index d65e76a..955ff80 100644 --- a/stella/tests/test_neural_network.py +++ b/stella/tests/test_neural_network.py @@ -7,6 +7,7 @@ def test_keras_backend_is_jax(): import os + pytest.importorskip("jax") os.environ["KERAS_BACKEND"] = "jax" import keras From 83ddc97dff3be17ef920d507dcd46daa56fa2f70 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:28:46 +1100 Subject: [PATCH 26/44] docs: fix theme 'style' context and nbsphinx issues in tutorial\n\n- Provide html_context['style'] default in conf.py to avoid Jinja UndefinedError\n- Switch to tqdm.auto in tutorial imports\n- Wrap as code to avoid RST target reference\n- Pass .value arrays to cnn.predict for robustness --- docs/conf.py | 4 ++++ 1 file changed, 4 insertions(+) diff --git a/docs/conf.py b/docs/conf.py index 2f95abe..ed3e2c3 100644 --- a/docs/conf.py +++ b/docs/conf.py @@ -174,3 +174,7 @@ if not on_rtd: # only import and set the theme if we're building docs locally html_theme = 'sphinx_rtd_theme' html_theme_path = ['.',] + +# Ensure theme templates have a default 'style' context to avoid Jinja errors +html_context = globals().get('html_context', {}) +html_context.setdefault('style', 'default') From ce71d38defbffd29147ba26ee60be3a0c41c7d12 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:28:53 +1100 Subject: [PATCH 27/44] suggested fixes --- .github/workflows/ci.yml | 6 ++++-- stella/tests/test_backends.py | 2 +- 2 files changed, 5 insertions(+), 3 deletions(-) diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index 18fd262..2a12c6d 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -45,8 +45,10 @@ jobs: - name: Install backend (Torch) if: matrix.backend == 'torch' run: | - pip install -r requirements-torch.txt - echo "KERAS_BACKEND=torch" >> $GITHUB_ENV + pip install -r requirements-torch.txt + # Tell PyTorch MPS to disable the shared pool to avoid OOM on GitHub macOS runners + echo "PYTORCH_MPS_HIGH_WATERMARK_RATIO=0.0" >> $GITHUB_ENV + echo "KERAS_BACKEND=torch" >> $GITHUB_ENV - name: Install package run: | python -m pip install --upgrade pip build setuptools wheel diff --git a/stella/tests/test_backends.py b/stella/tests/test_backends.py index 2c8e86f..6f84681 100644 --- a/stella/tests/test_backends.py +++ b/stella/tests/test_backends.py @@ -45,4 +45,4 @@ def test_minimal_torch(): return # skip if another backend is already active else: os.environ["KERAS_BACKEND"] = "torch" - _run_minimal_model("torch") + _run_minimal_model("torch") \ No newline at end of file From 790839dcca632e46c9e1d66e64d7901868911d6f Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:32:25 +1100 Subject: [PATCH 28/44] minimal torch --- stella/tests/test_backends.py | 5 +++-- 1 file changed, 3 insertions(+), 2 deletions(-) diff --git a/stella/tests/test_backends.py b/stella/tests/test_backends.py index 6f84681..195dac6 100644 --- a/stella/tests/test_backends.py +++ b/stella/tests/test_backends.py @@ -36,11 +36,12 @@ def test_minimal_jax(): def test_minimal_torch(): torch = pytest.importorskip("torch") - + if hasattr(torch.backends, "mps"): + if not (torch.backends.mps.is_available() and torch.backends.mps.is_built()): + pytest.skip("MPS backend not available or not built.") # Only run if keras is either not imported or already using torch if "keras" in sys.modules: import keras - if keras.backend.backend() != "torch": return # skip if another backend is already active else: From 5c15e67cfab27c98d1bb45ffe0a8295393fd6901 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:35:34 +1100 Subject: [PATCH 29/44] docs(mkdocs): migrate from Sphinx to MkDocs\n\n- Add mkdocs.yml with material theme, mkdocstrings, mkdocs-jupyter\n- Convert key pages to Markdown and include notebooks in nav\n- Update docs workflow to build via mkdocs and deploy site/\n- Add MkDocs deps to dev extras --- .github/workflows/docs.yml | 7 +++-- docs/api.md | 3 ++ docs/getting_started/about.md | 6 ++++ docs/getting_started/backends.md | 19 +++++++++++++ docs/getting_started/installation.md | 16 +++++++++++ docs/getting_started/pipeline.md | 22 +++++++++++++++ docs/index.md | 12 ++++++++ mkdocs.yml | 42 ++++++++++++++++++++++++++++ pyproject.toml | 4 +++ 9 files changed, 128 insertions(+), 3 deletions(-) create mode 100644 docs/api.md create mode 100644 docs/getting_started/about.md create mode 100644 docs/getting_started/backends.md create mode 100644 docs/getting_started/installation.md create mode 100644 docs/getting_started/pipeline.md create mode 100644 docs/index.md create mode 100644 mkdocs.yml diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml index 70a5b6c..56a3707 100644 --- a/.github/workflows/docs.yml +++ b/.github/workflows/docs.yml @@ -37,15 +37,16 @@ jobs: run: | python -m pip install --upgrade pip python -m pip install -e .[dev] + python -m pip install mkdocs mkdocs-material mkdocstrings[python] mkdocs-jupyter - - name: Build Sphinx HTML + - name: Build MkDocs site run: | - sphinx-build -b html docs docs/_build/html + mkdocs build --strict - name: Upload artifact uses: actions/upload-pages-artifact@v3 with: - path: docs/_build/html + path: site deploy: environment: diff --git a/docs/api.md b/docs/api.md new file mode 100644 index 0000000..7fae8d4 --- /dev/null +++ b/docs/api.md @@ -0,0 +1,3 @@ +# API Reference + +::: stella diff --git a/docs/getting_started/about.md b/docs/getting_started/about.md new file mode 100644 index 0000000..97f138e --- /dev/null +++ b/docs/getting_started/about.md @@ -0,0 +1,6 @@ +# About + +stella identifies stellar flares in TESS two-minute cadence data using convolutional neural networks (Keras 3 on JAX or PyTorch). + +- Paper: Feinstein et al. (2020) +- Packaged models are included for quick predictions. diff --git a/docs/getting_started/backends.md b/docs/getting_started/backends.md new file mode 100644 index 0000000..f2c05f3 --- /dev/null +++ b/docs/getting_started/backends.md @@ -0,0 +1,19 @@ +# Backends + +Keras 3 supports multiple backends. stella works with: + +- `jax` (default if installed) +- `torch` + +To select a backend: + +```bash +export KERAS_BACKEND=jax # or torch +``` + +Inside Python: + +```python +import keras +print(keras.backend.backend()) +``` diff --git a/docs/getting_started/installation.md b/docs/getting_started/installation.md new file mode 100644 index 0000000..929d1ab --- /dev/null +++ b/docs/getting_started/installation.md @@ -0,0 +1,16 @@ +# Installation + +Choose a backend and install dependencies: + +```bash +# JAX (CPU) +export KERAS_BACKEND=jax +pip install -r requirements-jax.txt + +# or PyTorch +export KERAS_BACKEND=torch +pip install -r requirements-torch.txt + +# Install stella (editable recommended for development) +pip install -e .[dev] +``` diff --git a/docs/getting_started/pipeline.md b/docs/getting_started/pipeline.md new file mode 100644 index 0000000..b237c92 --- /dev/null +++ b/docs/getting_started/pipeline.md @@ -0,0 +1,22 @@ +# Pipeline + +Typical workflow: + +1. Prepare data with `stella.FlareDataSet`. +2. Initialize `stella.ConvNN` with desired backend. +3. Train with `cnn.train_models(...)` or predict with packaged models. + +Example prediction using packaged model: + +```python +from stella.neural_network import ConvNN +from stella.models import get_model_path + +cnn = ConvNN(output_dir="./results") +cnn.predict( + modelname=get_model_path(), + times=lc.time.value, + fluxes=lc.flux.value, + errs=getattr(lc, "flux_err", None).value if getattr(lc, "flux_err", None) is not None else np.zeros_like(lc.time.value), +) +``` diff --git a/docs/index.md b/docs/index.md new file mode 100644 index 0000000..fc48dcd --- /dev/null +++ b/docs/index.md @@ -0,0 +1,12 @@ +# stella + +Find stellar flares in TESS 2-min data with a CNN. + +- Backends: set `KERAS_BACKEND` to `jax` (default) or `torch`. +- Packaged models: discover with `from stella import models as sm; sm.models`. +- Quickstart notebooks are under Getting Started. + +```bash +export KERAS_BACKEND=jax # or torch +pip install -e .[dev] +``` diff --git a/mkdocs.yml b/mkdocs.yml new file mode 100644 index 0000000..ce25997 --- /dev/null +++ b/mkdocs.yml @@ -0,0 +1,42 @@ +site_name: stella +site_description: "Find stellar flares in TESS 2-min data with a CNN" +repo_url: https://github.com/benjaminpope/stella +repo_name: benjaminpope/stella +docs_dir: docs +site_dir: site + +theme: + name: material + +plugins: + - search + - mkdocstrings: + handlers: + python: + options: + docstring_style: numpy + show_source: false + inherited_members: true + - mkdocs-jupyter: + execute: false + +markdown_extensions: + - admonition + - toc: + permalink: true + - tables + - fenced_code + - codehilite + +nav: + - Home: index.md + - Getting Started: + - About: getting_started/about.md + - Installation: getting_started/installation.md + - Pipeline: getting_started/pipeline.md + - Backends: getting_started/backends.md + - Tutorial (notebook): getting_started/tutorial.ipynb + - Shortest Demo (notebook): getting_started/shortest_demo.ipynb + - Other Features (notebook): getting_started/other_features.ipynb + - API: + - stella: api.md diff --git a/pyproject.toml b/pyproject.toml index 628c107..bd76329 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -58,6 +58,10 @@ dev = [ "pre-commit", "sphinx>=7.0", "sphinx_rtd_theme>=1.3", + "mkdocs>=1.6", + "mkdocs-material>=9.5", + "mkdocstrings[python]>=0.25", + "mkdocs-jupyter>=0.25", ] all-backends = [ "stella[jax,torch]", From 5f242a6b1e75e672898a5032a21c7988605c36a5 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:39:10 +1100 Subject: [PATCH 30/44] torch is still a problem on mac --- stella/tests/test_backends.py | 12 ++++++++++++ 1 file changed, 12 insertions(+) diff --git a/stella/tests/test_backends.py b/stella/tests/test_backends.py index 195dac6..19b53f8 100644 --- a/stella/tests/test_backends.py +++ b/stella/tests/test_backends.py @@ -37,8 +37,20 @@ def test_minimal_jax(): def test_minimal_torch(): torch = pytest.importorskip("torch") if hasattr(torch.backends, "mps"): + # If MPS is present, verify it's actually usable (not just detected). if not (torch.backends.mps.is_available() and torch.backends.mps.is_built()): pytest.skip("MPS backend not available or not built.") + # Try a tiny allocation on MPS to detect early OOM / unusable MPS devices. + try: + # This small allocation can raise RuntimeError if MPS is unusable/out of memory. + _ = torch.zeros(1, device="mps") + except RuntimeError as e: + msg = str(e).lower() + if "mps backend out of memory" in msg or "mps" in msg and "out of memory" in msg: + pytest.skip("MPS backend present but out of memory; skipping MPS-based torch test.") + # if it's another runtime error, re-raise so we don't silently mask real issues + raise + # Only run if keras is either not imported or already using torch if "keras" in sys.modules: import keras From 508fd6fbb51f46fc6c1e89bd8334b65a84d1adcb Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:39:56 +1100 Subject: [PATCH 31/44] docs(mkdocs): port Sphinx content to Markdown, add logo asset, trigger on mkdocs.yml, ignore site/ --- .github/workflows/docs.yml | 1 + .gitignore | 1 + docs/getting_started/about.md | 13 ++++-- docs/getting_started/backends.md | 46 +++++++++++++++++---- docs/getting_started/installation.md | 60 +++++++++++++++++++++++++--- docs/index.md | 22 ++++++++-- 6 files changed, 122 insertions(+), 21 deletions(-) diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml index 56a3707..2a7913d 100644 --- a/.github/workflows/docs.yml +++ b/.github/workflows/docs.yml @@ -7,6 +7,7 @@ on: - feat/keras-jax paths: - 'docs/**' + - 'mkdocs.yml' - 'stella/**' - 'pyproject.toml' - '.github/workflows/docs.yml' diff --git a/.gitignore b/.gitignore index 18a48d1..4949cff 100644 --- a/.gitignore +++ b/.gitignore @@ -23,3 +23,4 @@ dist ## Local examples and helpers (not part of package) notebooks/jax_keras.ipynb scripts/ +site/ diff --git a/docs/getting_started/about.md b/docs/getting_started/about.md index 97f138e..a8b7a7e 100644 --- a/docs/getting_started/about.md +++ b/docs/getting_started/about.md @@ -1,6 +1,11 @@ -# About +# About stella -stella identifies stellar flares in TESS two-minute cadence data using convolutional neural networks (Keras 3 on JAX or PyTorch). +stella identifies flares in TESS short‑cadence data with a convolutional neural network (CNN). -- Paper: Feinstein et al. (2020) -- Packaged models are included for quick predictions. +In its simplest form, stella takes a pre‑trained CNN (details in Feinstein et al.) and a light curve `(time, flux, flux_err)` and returns a probability light curve. Values are between 0 and 1, where 1 indicates a likely flare. + +You can also train your own customized CNN architecture. See the Quickstart tutorial for a walkthrough. + +Links: +- Paper: Feinstein, Montet, & Ansdell (2020, JOSS) +- Issues: https://github.com/benjaminpope/stella/issues diff --git a/docs/getting_started/backends.md b/docs/getting_started/backends.md index f2c05f3..e99f6bf 100644 --- a/docs/getting_started/backends.md +++ b/docs/getting_started/backends.md @@ -1,19 +1,49 @@ -# Backends +# Backends (JAX and PyTorch) -Keras 3 supports multiple backends. stella works with: +stella uses Keras 3, which can run on multiple numerical backends. You can use either the JAX or the PyTorch backend with the same stella code. -- `jax` (default if installed) -- `torch` +Quick facts +----------- +- Select backend via the environment variable `KERAS_BACKEND` before importing `keras`. +- The stella code is backend‑agnostic; no changes are required besides selecting the backend and installing the backend packages. -To select a backend: +Setup: JAX +----------- ```bash -export KERAS_BACKEND=jax # or torch +pip install -U keras jax jaxlib +export KERAS_BACKEND=jax ``` -Inside Python: +Setup: PyTorch +-------------- + +```bash +pip install -U keras torch +export KERAS_BACKEND=torch +``` + +Usage is identical +------------------ ```python +import os +os.environ.setdefault("KERAS_BACKEND", "jax") # or "torch" import keras -print(keras.backend.backend()) +m = keras.models.load_model("/path/to/model.keras", compile=False) +y = m.predict(x) +``` + +Troubleshooting +--------------- +- If you see a backend mismatch, ensure `KERAS_BACKEND` is set before any import of `keras` occurs in your Python process. +- Some ops or layers may have different performance characteristics across backends. + +Inspect, swap, and benchmark +---------------------------- + +```python +import stella +stella.check_backend() +stella.swap_backend('torch', accelerator='mps') # prepare env for PyTorch Metal ``` diff --git a/docs/getting_started/installation.md b/docs/getting_started/installation.md index 929d1ab..9a5187c 100644 --- a/docs/getting_started/installation.md +++ b/docs/getting_started/installation.md @@ -4,13 +4,61 @@ Choose a backend and install dependencies: ```bash # JAX (CPU) -export KERAS_BACKEND=jax -pip install -r requirements-jax.txt +Install stella and choose a backend. -# or PyTorch -export KERAS_BACKEND=torch -pip install -r requirements-torch.txt +Via pip extras +-------------- -# Install stella (editable recommended for development) +```bash +# JAX (CPU) +pip install "stella[jax]" + +# JAX on macOS with Metal (Apple Silicon) +pip install "stella[jax-mps]" + +# PyTorch +pip install "stella[torch]" +``` + +From source (development) +------------------------- + +```bash +git clone https://github.com/benjaminpope/stella +cd stella pip install -e .[dev] ``` + +Selecting a backend +------------------- + +Set the backend before importing `keras`: + +```bash +export KERAS_BACKEND=jax # or torch +``` + +Quick sanity check +------------------ + +```python +import os +os.environ.setdefault("KERAS_BACKEND", "jax") # or "torch" +import keras +print("Backend:", keras.backend.backend()) +m = keras.Sequential([ + keras.layers.Input((8,)), + keras.layers.Dense(4, activation='relu'), + keras.layers.Dense(1, activation='sigmoid'), +]) +print(m([[0]*8]).shape) +``` + +Backend validation at runtime +----------------------------- + +```python +import stella +stella.require_backend() # raises with install hint if backend missing +``` +``` diff --git a/docs/index.md b/docs/index.md index fc48dcd..10336f0 100644 --- a/docs/index.md +++ b/docs/index.md @@ -1,12 +1,28 @@ # stella -Find stellar flares in TESS 2-min data with a CNN. +![stella logo](assets/stella_logo.png) + +stella is an open-source Python framework for identifying stellar flares in TESS two-minute cadence data using convolutional neural networks (Keras 3 on JAX or PyTorch). - Backends: set `KERAS_BACKEND` to `jax` (default) or `torch`. -- Packaged models: discover with `from stella import models as sm; sm.models`. -- Quickstart notebooks are under Getting Started. +- Packaged models: `from stella import models as sm; sm.models`. +- Quickstart notebooks live under Getting Started. + +Getting started +--------------- ```bash export KERAS_BACKEND=jax # or torch pip install -e .[dev] ``` + +Citations +--------- +- Feinstein, Montet, & Ansdell (2020), JOSS — https://ui.adsabs.harvard.edu/abs/2020JOSS....5.2347F/abstract +- Feinstein et al. (2020, arXiv) — https://ui.adsabs.harvard.edu/abs/2020arXiv200507710F/abstract + +Bug reports and contributions +----------------------------- +stella is MIT-licensed. 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00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:44:30 +1100 Subject: [PATCH 33/44] docs: add Markdown versions of Shortest Demo and Other Features; update MkDocs nav --- docs/getting_started/other_features.md | 100 +++++++++++++++++++++ docs/getting_started/shortest_demo.md | 119 +++++++++++++++++++++++++ mkdocs.yml | 4 +- 3 files changed, 221 insertions(+), 2 deletions(-) create mode 100644 docs/getting_started/other_features.md create mode 100644 docs/getting_started/shortest_demo.md diff --git a/docs/getting_started/other_features.md b/docs/getting_started/other_features.md new file mode 100644 index 0000000..6a8ca6c --- /dev/null +++ b/docs/getting_started/other_features.md @@ -0,0 +1,100 @@ +# Other Features + +This page showcases a few additional helpers in `stella`: fitting flares from predictions and estimating rotation periods. + +Backend +------- +Select a backend before importing `keras`: + +```bash +export KERAS_BACKEND=jax # or torch +``` + +Imports +------- + +```python +import numpy as np +import matplotlib.pyplot as plt +from tqdm.auto import tqdm + +from lightkurve.search import search_lightcurve +from stella.neural_network import ConvNN +from stella.models import get_model_path +from stella.mark_flares import FitFlares +from stella.rotations import MeasureProt +``` + +Predict with a packaged model +----------------------------- + +```python +lc = search_lightcurve(target='TIC 62124646', mission='TESS', sector=13, exptime=120).download().PDCSAP_FLUX +lc = lc.remove_nans().normalize() + +cnn = ConvNN(output_dir='.') +cnn.predict( + modelname=get_model_path(), + times=lc.time.value, + fluxes=lc.flux.value, + errs=(lc.flux_err.value if getattr(lc, 'flux_err', None) is not None else np.zeros_like(lc.time.value)), + verbose=False, +) +preds = cnn.predictions[0] +``` + +Fit flares from predictions +--------------------------- + +```python +ff = FitFlares( + id=np.array([lc.targetid]), + time=np.array([cnn.predict_time[0]]), + flux=np.array([cnn.predict_flux[0]]), + flux_err=np.array([np.zeros_like(cnn.predict_flux[0])]), + predictions=np.array([preds]), +) +ff.identify_flare_peaks(threshold=0.5) +flare_table = ff.flare_table +flare_table[:5] +``` + +Plot a detected flare +--------------------- + +```python +idx = np.argmax(flare_table['prob']) if len(flare_table) else None +if idx is not None: + tpeak = flare_table['tpeak'][idx] + fig, (ax1, ax2) = plt.subplots(figsize=(12,6), nrows=2, sharex=True) + ax1.plot(cnn.predict_time[0], cnn.predict_flux[0], 'k', lw=1) + ax1.axvline(tpeak, color='crimson', ls='--', label='flare peak') + ax1.legend() + ax2.plot(cnn.predict_time[0], preds, 'orange') + ax2.set_ylabel('Probability') + ax2.set_xlabel('Time [BJD-2457000]') + plt.show() +``` + +Estimate rotation period (Lomb–Scargle) +-------------------------------------- + +```python +mProt = MeasureProt(time=lc.time.value, flux=lc.flux.value, flux_err=(lc.flux_err.value if getattr(lc, 'flux_err', None) is not None else None)) +per, amp = mProt.run_LS() +print('Best period [days]:', per) +``` + +Phase‑folded view +----------------- + +```python +if per is not None and np.isfinite(per): + phase = (lc.time.value % per) / per + plt.figure(figsize=(10,4)) + plt.scatter(phase, lc.flux.value, s=4, alpha=0.5) + plt.xlabel('Phase') + plt.ylabel('Normalized Flux') + plt.title(f'TIC {lc.targetid} — P={per:.3f} d') + plt.show() +``` diff --git a/docs/getting_started/shortest_demo.md b/docs/getting_started/shortest_demo.md new file mode 100644 index 0000000..f152601 --- /dev/null +++ b/docs/getting_started/shortest_demo.md @@ -0,0 +1,119 @@ +# Shortest Demo + +This is the quickest way to run `stella` on a TESS two‑minute light curve using a prepackaged model. + +Backend +------- +Select a backend before importing `keras`: + +```bash +export KERAS_BACKEND=jax # or torch +``` + +Imports +------- + +```python +import numpy as np +import matplotlib.pyplot as plt +from tqdm.auto import tqdm + +import stella +from stella.neural_network import ConvNN +from stella import models as sm +from lightkurve.search import search_lightcurve +``` + +List packaged models +-------------------- + +```python +models = sm.models # list of installed model filenames +print(models) +``` + +Download a light curve +---------------------- + +```python +lc = search_lightcurve(target='TIC 62124646', mission='TESS', sector=13, exptime=120).download().PDCSAP_FLUX +lc = lc.remove_nans().normalize() +``` + +Predict with a single model +--------------------------- + +```python +cnn = ConvNN(output_dir='./results') +cnn.predict( + modelname=models[0], + times=lc.time.value, + fluxes=lc.flux.value, + errs=(lc.flux_err.value if getattr(lc, 'flux_err', None) is not None else np.zeros_like(lc.time.value)), +) +single_pred = cnn.predictions[0] +``` + +Plot +---- + +```python +plt.figure(figsize=(14,4)) +plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=single_pred, vmin=0, vmax=1) +plt.colorbar(label='Probability of Flare') +plt.xlabel('Time [BJD-2457000]') +plt.ylabel('Normalized Flux') +plt.title(f'TIC {lc.targetid}') +plt.show() +``` + +Ensemble (average multiple models) +---------------------------------- + +```python +preds = np.zeros((len(models), len(cnn.predictions[0]))) +for i, model in enumerate(models): + cnn.predict( + modelname=model, + times=lc.time.value, + fluxes=lc.flux.value, + errs=(lc.flux_err.value if getattr(lc, 'flux_err', None) is not None else np.zeros_like(lc.time.value)), + verbose=False, + ) + preds[i] = cnn.predictions[0] + +avg_pred = np.nanmedian(preds, axis=0) +``` + +Compare single vs averaged +-------------------------- + +```python +fig, (ax1, ax2) = plt.subplots(figsize=(14,8), nrows=2, sharex=True, sharey=True) +im = ax1.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=avg_pred, vmin=0, vmax=1) +ax2.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=single_pred, vmin=0, vmax=1) +ax2.set_xlabel('Time [BJD-2457000]') +ax2.set_ylabel('Normalized Flux') +fig.subplots_adjust(right=0.8) +cbar_ax = fig.add_axes([0.81, 0.15, 0.02, 0.7]) +fig.colorbar(im, cax=cbar_ax, label='Probability') +ax1.set_title('Averaged Predictions') +ax2.set_title('Single Model Predictions') +plt.subplots_adjust(hspace=0.4) +plt.show() +``` + +Zoomed comparison +----------------- + +```python +fig, (ax1, ax2) = plt.subplots(figsize=(14,8), nrows=2, sharex=True) +ax1.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=avg_pred, vmin=0, vmax=1, cmap='Oranges_r', s=6) +ax1.scatter(cnn.predict_time[0], cnn.predict_flux[0]-0.03, c=single_pred, vmin=0, vmax=1, cmap='Greys_r', s=6) +ax1.set_ylim(0.93,1.05) +ax2.plot(cnn.predict_time[0], single_pred, 'k') +ax2.plot(cnn.predict_time[0], avg_pred, 'orange') +ax1.set_title('Black = Single Model; Orange = Averaged Models') +plt.xlim(1661,1665) +plt.show() +``` diff --git a/mkdocs.yml b/mkdocs.yml index ce25997..813d8bb 100644 --- a/mkdocs.yml +++ b/mkdocs.yml @@ -36,7 +36,7 @@ nav: - Pipeline: getting_started/pipeline.md - Backends: getting_started/backends.md - Tutorial (notebook): getting_started/tutorial.ipynb - - Shortest Demo (notebook): getting_started/shortest_demo.ipynb - - Other Features (notebook): getting_started/other_features.ipynb + - Shortest Demo: getting_started/shortest_demo.md + - Other Features: getting_started/other_features.md - API: - stella: api.md From 4b4876ef01139139caf2888fe4b576b46a15135e Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:47:37 +1100 Subject: [PATCH 34/44] docs: replace Tutorial with Markdown page; ci: run Torch tests on Linux to avoid macOS MPS OOM --- .github/workflows/ci.yml | 21 ++---- docs/getting_started/tutorial.md | 114 +++++++++++++++++++++++++++++++ mkdocs.yml | 2 +- 3 files changed, 120 insertions(+), 17 deletions(-) create mode 100644 docs/getting_started/tutorial.md diff --git a/.github/workflows/ci.yml b/.github/workflows/ci.yml index 2a12c6d..e5b8a1e 100644 --- a/.github/workflows/ci.yml +++ b/.github/workflows/ci.yml @@ -14,22 +14,13 @@ jobs: - os: ubuntu-latest backend: jax python: '3.12' - - os: macos-14 + - os: ubuntu-latest backend: torch python: '3.12' runs-on: ${{ matrix.os }} steps: - uses: actions/checkout@v4 - - name: Ensure gettext on macOS - if: matrix.os == 'macos-14' - run: | - brew update - brew install gettext || true - if [ -e /opt/homebrew/opt/gettext/lib/libintl.8.dylib ]; then - sudo mkdir -p /usr/local/opt - sudo ln -sf /opt/homebrew/opt/gettext /usr/local/opt/gettext - fi - brew link --force gettext || true + # macOS-specific gettext step removed; both matrix jobs run on Linux now - uses: actions/setup-python@v5 with: python-version: ${{ matrix.python }} @@ -42,13 +33,11 @@ jobs: run: | pip install -r requirements-jax.txt echo "KERAS_BACKEND=jax" >> $GITHUB_ENV - - name: Install backend (Torch) + - name: Install backend (Torch) if: matrix.backend == 'torch' run: | - pip install -r requirements-torch.txt - # Tell PyTorch MPS to disable the shared pool to avoid OOM on GitHub macOS runners - echo "PYTORCH_MPS_HIGH_WATERMARK_RATIO=0.0" >> $GITHUB_ENV - echo "KERAS_BACKEND=torch" >> $GITHUB_ENV + pip install -r requirements-torch.txt + echo "KERAS_BACKEND=torch" >> $GITHUB_ENV - name: Install package run: | python -m pip install --upgrade pip build setuptools wheel diff --git a/docs/getting_started/tutorial.md b/docs/getting_started/tutorial.md new file mode 100644 index 0000000..73307f9 --- /dev/null +++ b/docs/getting_started/tutorial.md @@ -0,0 +1,114 @@ +# Tutorial + +This tutorial walks through creating a dataset, initializing a CNN, training, inspecting metrics, and predicting on a TESS light curve. + +Prerequisites +------------- +- Install dev deps and pick a backend: + +```bash +export KERAS_BACKEND=jax # or torch +pip install -e .[dev] +``` + +Imports +------- +```python +import numpy as np +import matplotlib.pyplot as plt +from tqdm.auto import tqdm + +import stella +from stella.download_nn_set import DownloadSets +from stella.preprocessing_flares import FlareDataSet +from stella.neural_network import ConvNN +from stella.models import get_model_path, list_model_paths +from lightkurve.search import search_lightcurve +``` + +1) Download a small catalog subset (optional) +-------------------------------------------- +```python +download = DownloadSets(fn_dir='.') +download.download_catalog() +# use a smaller subset for the tutorial +download.flare_table = download.flare_table[:100] +download.download_lightcurves() +``` + +2) Build a dataset +------------------ +If you already have local files, point to them directly; otherwise pass the `DownloadSets` helper. + +```python +# Example local paths; change to your data if needed +FN_DIR = './data/unlabeled' +CATALOG = './data/unlabeled/catalog_per_flare_final.csv' + +# Choose one of the following: +# ds = FlareDataSet(downloadSet=download) +ds = FlareDataSet(fn_dir=FN_DIR, catalog=CATALOG) +``` + +Inspect a few training examples +------------------------------- +```python +ind_pc = np.where(ds.train_labels == 1)[0] +ind_nc = np.where(ds.train_labels == 0)[0] +fig, (ax1, ax2) = plt.subplots(ncols=2, figsize=(10,3), sharex=True, sharey=True) +ax1.plot(ds.train_data[ind_pc[10]], 'r'); ax1.set_title('Flare'); ax1.set_xlabel('Cadences') +ax2.plot(ds.train_data[ind_nc[10]], 'k'); ax2.set_title('No Flare'); ax2.set_xlabel('Cadences') +plt.show() +``` + +3) Initialize and train a model +------------------------------- +```python +cnn = ConvNN(output_dir='./results', ds=ds) +# Train a (short) run for the tutorial +cnn.train_models(seeds=2, epochs=50) +``` + +4) Inspect training history +--------------------------- +```python +plt.figure(figsize=(7,4)) +plt.plot(cnn.history_table['loss_s0002'], 'k', label='Training', lw=3) +plt.plot(cnn.history_table['val_loss_s0002'], 'darkorange', label='Validation', lw=3) +plt.xlabel('Epochs'); plt.ylabel('Loss'); plt.legend(); plt.show() +``` + +5) Predict on a TESS light curve +-------------------------------- +```python +lk = search_lightcurve(target='TIC 62124646', mission='TESS', sector=13, exptime=120).download().PDCSAP_FLUX +lk = lk.remove_nans().normalize() + +cnn = ConvNN(output_dir='.') +model_path = get_model_path() # packaged model +err_arr = (lk.flux_err.value if getattr(lk, 'flux_err', None) is not None else np.zeros_like(lk.time.value)) +cnn.predict(modelname=model_path, times=lk.time.value, fluxes=lk.flux.value, errs=err_arr, verbose=False) +``` + +Plot predictions +---------------- +```python +plt.figure(figsize=(14,4)) +plt.scatter(cnn.predict_time[0], cnn.predict_flux[0], c=cnn.predictions[0], vmin=0, vmax=1) +plt.colorbar(label='Probability of Flare') +plt.xlabel('Time [BJD-2457000]'); plt.ylabel('Normalized Flux'); +plt.title(f'TIC {lk.targetid}') +plt.show() +``` + +Ensembling (optional) +--------------------- +```python +MODELS = list_model_paths() +preds = [] +for mp in MODELS: + cnn.predict(modelname=mp, times=lk.time.value, fluxes=lk.flux.value, errs=err_arr, verbose=False) + preds.append(cnn.predictions[0]) +import numpy as _np +avg_pred = _np.nanmedian(_np.vstack(preds), axis=0) +``` diff --git a/mkdocs.yml b/mkdocs.yml index 813d8bb..540114a 100644 --- a/mkdocs.yml +++ b/mkdocs.yml @@ -35,7 +35,7 @@ nav: - Installation: getting_started/installation.md - Pipeline: getting_started/pipeline.md - Backends: getting_started/backends.md - - Tutorial (notebook): getting_started/tutorial.ipynb + - Tutorial: getting_started/tutorial.md - Shortest Demo: getting_started/shortest_demo.md - Other Features: getting_started/other_features.md - API: From e76b5879470cd33f840af90d1bbf806cb16090a6 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:48:32 +1100 Subject: [PATCH 35/44] remove greetings --- .github/workflows/greetings.yml | 12 ------------ 1 file changed, 12 deletions(-) delete mode 100644 .github/workflows/greetings.yml diff --git a/.github/workflows/greetings.yml b/.github/workflows/greetings.yml deleted file mode 100644 index 6efebd9..0000000 --- a/.github/workflows/greetings.yml +++ /dev/null @@ -1,12 +0,0 @@ -name: Greetings - -on: [pull_request, issues] - -jobs: - greeting: - runs-on: ubuntu-latest - steps: - - uses: actions/first-interaction@v1 - with: - repo-token: ${{ secrets.GITHUB_TOKEN }} - issue-message: 'Hi there! This is a test of github actions.' From 20af64f4fda32034a67797e4da3d058e2436646b Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:50:18 +1100 Subject: [PATCH 36/44] docs(ci): run docs workflow on any push/PR to main, feat/**, fix/** (remove paths filter) --- .github/workflows/docs.yml | 14 +++++++------- 1 file changed, 7 insertions(+), 7 deletions(-) diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml index 2a7913d..553a827 100644 --- a/.github/workflows/docs.yml +++ b/.github/workflows/docs.yml @@ -4,13 +4,13 @@ on: push: branches: - main - - feat/keras-jax - paths: - - 'docs/**' - - 'mkdocs.yml' - - 'stella/**' - - 'pyproject.toml' - - '.github/workflows/docs.yml' + - feat/** + - fix/** + pull_request: + branches: + - main + - feat/** + - fix/** workflow_dispatch: permissions: From fdb161e6ee8c77025e8adfdba557973982daa472 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 01:56:27 +1100 Subject: [PATCH 37/44] fix landing page --- docs/index.md | 13 ++++++++----- 1 file changed, 8 insertions(+), 5 deletions(-) diff --git a/docs/index.md b/docs/index.md index 10336f0..2f7bb3f 100644 --- a/docs/index.md +++ b/docs/index.md @@ -18,11 +18,14 @@ pip install -e .[dev] Citations --------- -- Feinstein, Montet, & Ansdell (2020), JOSS — https://ui.adsabs.harvard.edu/abs/2020JOSS....5.2347F/abstract -- Feinstein et al. (2020, arXiv) — https://ui.adsabs.harvard.edu/abs/2020arXiv200507710F/abstract +- (Feinstein, Montet, & Ansdell (2020), JOSS)[https://ui.adsabs.harvard.edu/abs/2020JOSS....5.2347F/]abstract +- (Feinstein et al. (2020, arXiv))[https://ui.adsabs.harvard.edu/abs/2020arXiv200507710F/abstract] Bug reports and contributions ----------------------------- -stella is MIT-licensed. Source and issues on GitHub: -- Repo: https://github.com/benjaminpope/stella -- Issues: https://github.com/benjaminpope/stella/issues +stella is MIT-licensed. + +Source and issues on GitHub: + +- (Repo)[https://github.com/benjaminpope/stella] +- (Issues)[https://github.com/benjaminpope/stella/issues] From 1708b0347911386a147dd405357e82fb735e622f Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Wed, 5 Nov 2025 02:05:43 +1100 Subject: [PATCH 38/44] fix links --- docs/index.md | 10 +++++----- 1 file changed, 5 insertions(+), 5 deletions(-) diff --git a/docs/index.md b/docs/index.md index 2f7bb3f..140fa6b 100644 --- a/docs/index.md +++ b/docs/index.md @@ -6,7 +6,7 @@ stella is an open-source Python framework for identifying stellar flares in TESS - Backends: set `KERAS_BACKEND` to `jax` (default) or `torch`. - Packaged models: `from stella import models as sm; sm.models`. -- Quickstart notebooks live under Getting Started. +- Quickstart notebooks live under [Getting Started](getting_started/about.md). Getting started --------------- @@ -18,8 +18,8 @@ pip install -e .[dev] Citations --------- -- (Feinstein, Montet, & Ansdell (2020), JOSS)[https://ui.adsabs.harvard.edu/abs/2020JOSS....5.2347F/]abstract -- (Feinstein et al. (2020, arXiv))[https://ui.adsabs.harvard.edu/abs/2020arXiv200507710F/abstract] +- [Feinstein, Montet, & Ansdell (2020), JOSS](https://ui.adsabs.harvard.edu/abs/2020JOSS....5.2347F/abstract) +- [Feinstein et al. (2020, arXiv)](https://ui.adsabs.harvard.edu/abs/2020arXiv200507710F/abstract) Bug reports and contributions ----------------------------- @@ -27,5 +27,5 @@ stella is MIT-licensed. Source and issues on GitHub: -- (Repo)[https://github.com/benjaminpope/stella] -- (Issues)[https://github.com/benjaminpope/stella/issues] +- [Repo](https://github.com/benjaminpope/stella) +- [Issues](https://github.com/benjaminpope/stella/issues) From 50366cda5d74bad13b82809bef91f76506447885 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 10:37:08 +1100 Subject: [PATCH 39/44] docs: render original notebooks in nav (mkdocs-jupyter) --- mkdocs.yml | 6 +++--- 1 file changed, 3 insertions(+), 3 deletions(-) diff --git a/mkdocs.yml b/mkdocs.yml index 540114a..ce25997 100644 --- a/mkdocs.yml +++ b/mkdocs.yml @@ -35,8 +35,8 @@ nav: - Installation: getting_started/installation.md - Pipeline: getting_started/pipeline.md - Backends: getting_started/backends.md - - Tutorial: getting_started/tutorial.md - - Shortest Demo: getting_started/shortest_demo.md - - Other Features: getting_started/other_features.md + - Tutorial (notebook): getting_started/tutorial.ipynb + - Shortest Demo (notebook): getting_started/shortest_demo.ipynb + - Other Features (notebook): getting_started/other_features.ipynb - API: - stella: api.md From 657871fc34528259538818b8b05365eaa64b2c52 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 11:12:50 +1100 Subject: [PATCH 40/44] docs: exclude Markdown duplicates via mkdocs-exclude; tqdm: use auto + positioned bars to avoid duplicates (2 bars total) --- .github/workflows/docs.yml | 2 +- mkdocs.yml | 5 +++++ pyproject.toml | 1 + stella/mark_flares.py | 2 +- stella/neural_network.py | 19 +++++++++++++++---- stella/pipeline.py | 15 ++++++++++++--- 6 files changed, 35 insertions(+), 9 deletions(-) diff --git a/.github/workflows/docs.yml b/.github/workflows/docs.yml index 553a827..184b884 100644 --- a/.github/workflows/docs.yml +++ b/.github/workflows/docs.yml @@ -38,7 +38,7 @@ jobs: run: | python -m pip install --upgrade pip python -m pip install -e .[dev] - python -m pip install mkdocs mkdocs-material mkdocstrings[python] mkdocs-jupyter + python -m pip install mkdocs mkdocs-material mkdocstrings[python] mkdocs-jupyter mkdocs-exclude - name: Build MkDocs site run: | diff --git a/mkdocs.yml b/mkdocs.yml index ce25997..78d92a9 100644 --- a/mkdocs.yml +++ b/mkdocs.yml @@ -19,6 +19,11 @@ plugins: inherited_members: true - mkdocs-jupyter: execute: false + - exclude: + glob: + - getting_started/tutorial.md + - getting_started/shortest_demo.md + - getting_started/other_features.md markdown_extensions: - admonition diff --git a/pyproject.toml b/pyproject.toml index bd76329..fbfd0ab 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -62,6 +62,7 @@ dev = [ "mkdocs-material>=9.5", "mkdocstrings[python]>=0.25", "mkdocs-jupyter>=0.25", + "mkdocs-exclude>=1.0", ] all-backends = [ "stella[jax,torch]", diff --git a/stella/mark_flares.py b/stella/mark_flares.py index b740678..5ec2153 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -1,5 +1,5 @@ import numpy as np -from tqdm import tqdm +from tqdm.auto import tqdm import more_itertools as mit from astropy import units as u from astropy.table import Table diff --git a/stella/neural_network.py b/stella/neural_network.py index bbf9eb9..3a2bf1d 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,7 +1,7 @@ import os, glob import warnings import numpy as np -from tqdm import tqdm +from tqdm.auto import tqdm from .backends import require_backend as _require_backend _require_backend() import keras @@ -563,6 +563,7 @@ def predict( verbose=True, progress: str = "auto", window_batch: int = None, + tqdm_position: int = None, ): """ Takes in arrays of time and flux and predicts where the flares @@ -647,7 +648,11 @@ def identify_gaps(t): show_outer = ( verbose and (progress in ("auto", "lightcurves")) and (len(times) > 1) ) - pbar = tqdm(total=len(times), desc="Predicting") if show_outer else None + pbar = ( + tqdm(total=len(times), desc="Predicting", position=(tqdm_position or 0), leave=False) + if show_outer + else None + ) try: for j in range(len(times)): time = np.array(times[j], dtype=float) @@ -682,7 +687,8 @@ def identify_gaps(t): reshaped_data.shape[0], reshaped_data.shape[1], 1 ) - predict_verbose = 1 if (verbose and len(times) == 1) else 0 + # Suppress Keras internal bar to avoid duplicates; rely on tqdm below + predict_verbose = 0 # Window progress: only when explicitly requested if verbose and (progress == "windows"): total_windows = reshaped_data.shape[0] @@ -692,7 +698,12 @@ def identify_gaps(t): else max(1024, cadences) ) preds = np.zeros((total_windows,), dtype=float) - wbar = tqdm(total=total_windows, desc="Predicting", leave=False) + wbar = tqdm( + total=total_windows, + desc="Windows", + position=(tqdm_position or 0), + leave=False, + ) try: for i0 in range(0, total_windows, bs): i1 = min(i0 + bs, total_windows) diff --git a/stella/pipeline.py b/stella/pipeline.py index 643d037..6d2ce46 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,7 +1,7 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union -from tqdm import tqdm +from tqdm.auto import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") @@ -77,6 +77,7 @@ def predict( verbose: bool = True, progress: str = "auto", window_batch: Optional[int] = None, + tqdm_position: Optional[int] = None, ) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray]: """ Run a single Keras (.keras) model to produce per-cadence predictions. @@ -93,6 +94,7 @@ def predict( verbose=verbose, progress=progress, window_batch=window_batch, + tqdm_position=tqdm_position, ) # predictions is shape (1, N) preds = np.asarray(cnn.predictions[0]) @@ -119,11 +121,18 @@ def predict_ensemble( t_ref = f_ref = e_ref = None show_outer = verbose and (len(model_paths) > 1) - pbar = tqdm(total=len(model_paths), desc="Models") if show_outer else None + pbar = tqdm(total=len(model_paths), desc="Models", position=0, leave=True) if show_outer else None try: for mp in model_paths: tt, ff, ee, pr = predict( - mp, t, f, e, verbose=verbose, progress=progress, window_batch=window_batch + mp, + t, + f, + e, + verbose=verbose, + progress=progress, + window_batch=window_batch, + tqdm_position=1, ) if t_ref is None: t_ref, f_ref, e_ref = tt, ff, ee From 676eac5e183361371e5af34bcfbb1aeb069d7bea Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 11:22:37 +1100 Subject: [PATCH 41/44] tqdm: prefer notebook bars and always show single per-model window bar (2 bars total) --- stella/mark_flares.py | 5 ++++- stella/neural_network.py | 32 ++++++++++++++------------------ stella/pipeline.py | 5 ++++- 3 files changed, 22 insertions(+), 20 deletions(-) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index 5ec2153..a6e32db 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -1,5 +1,8 @@ import numpy as np -from tqdm.auto import tqdm +try: + from tqdm.notebook import tqdm # prefer thin notebook bar +except Exception: # pragma: no cover + from tqdm.auto import tqdm import more_itertools as mit from astropy import units as u from astropy.table import Table diff --git a/stella/neural_network.py b/stella/neural_network.py index 3a2bf1d..9793baa 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,7 +1,10 @@ import os, glob import warnings import numpy as np -from tqdm.auto import tqdm +try: + from tqdm.notebook import tqdm # prefer thin notebook bar +except Exception: # pragma: no cover + from tqdm.auto import tqdm from .backends import require_backend as _require_backend _require_backend() import keras @@ -645,14 +648,11 @@ def identify_gaps(t): pred_t, pred_f, pred_e = [], [], [] # Outer progress for multiple light curves - show_outer = ( - verbose and (progress in ("auto", "lightcurves")) and (len(times) > 1) - ) - pbar = ( - tqdm(total=len(times), desc="Predicting", position=(tqdm_position or 0), leave=False) - if show_outer - else None - ) + # Outer bar only if predicting multiple light curves (rare in notebooks) + show_outer = verbose and (len(times) > 1) + pbar = tqdm( + total=len(times), desc="Light Curves", position=(tqdm_position or 1), leave=False + ) if show_outer else None try: for j in range(len(times)): time = np.array(times[j], dtype=float) @@ -689,19 +689,15 @@ def identify_gaps(t): # Suppress Keras internal bar to avoid duplicates; rely on tqdm below predict_verbose = 0 - # Window progress: only when explicitly requested - if verbose and (progress == "windows"): + # Always show a per-model window bar in notebooks when verbose + if verbose and (progress in ("auto", "windows")): total_windows = reshaped_data.shape[0] - bs = ( - window_batch - if window_batch is not None - else max(1024, cadences) - ) + bs = window_batch if window_batch is not None else max(1024, cadences) preds = np.zeros((total_windows,), dtype=float) wbar = tqdm( total=total_windows, - desc="Windows", - position=(tqdm_position or 0), + desc="Model Predict", + position=(tqdm_position or 1), leave=False, ) try: diff --git a/stella/pipeline.py b/stella/pipeline.py index 6d2ce46..1bccda2 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,7 +1,10 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union -from tqdm.auto import tqdm +try: + from tqdm.notebook import tqdm # prefer thin notebook bar +except Exception: # pragma: no cover + from tqdm.auto import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") From 3502e4a32d4be50e25f67d6c2c9fcc49a749f9d9 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 11:31:18 +1100 Subject: [PATCH 42/44] tqdm: revert to tqdm.auto for environment auto-detection; retain two-bar layout (models + per-model) --- stella/mark_flares.py | 5 +---- stella/neural_network.py | 5 +---- stella/pipeline.py | 5 +---- 3 files changed, 3 insertions(+), 12 deletions(-) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index a6e32db..5ec2153 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -1,8 +1,5 @@ import numpy as np -try: - from tqdm.notebook import tqdm # prefer thin notebook bar -except Exception: # pragma: no cover - from tqdm.auto import tqdm +from tqdm.auto import tqdm import more_itertools as mit from astropy import units as u from astropy.table import Table diff --git a/stella/neural_network.py b/stella/neural_network.py index 9793baa..6cd7ac0 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,10 +1,7 @@ import os, glob import warnings import numpy as np -try: - from tqdm.notebook import tqdm # prefer thin notebook bar -except Exception: # pragma: no cover - from tqdm.auto import tqdm +from tqdm.auto import tqdm from .backends import require_backend as _require_backend _require_backend() import keras diff --git a/stella/pipeline.py b/stella/pipeline.py index 1bccda2..6d2ce46 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,10 +1,7 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union -try: - from tqdm.notebook import tqdm # prefer thin notebook bar -except Exception: # pragma: no cover - from tqdm.auto import tqdm +from tqdm.auto import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") From 07776e11f368c7772586e58545c581e5d4183991 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 11:34:38 +1100 Subject: [PATCH 43/44] tqdm: use tqdm.autonotebook for thin notebook bars with terminal/HPC auto-fallback --- stella/mark_flares.py | 2 +- stella/neural_network.py | 2 +- stella/pipeline.py | 2 +- 3 files changed, 3 insertions(+), 3 deletions(-) diff --git a/stella/mark_flares.py b/stella/mark_flares.py index 5ec2153..b300973 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -1,5 +1,5 @@ import numpy as np -from tqdm.auto import tqdm +from tqdm.autonotebook import tqdm import more_itertools as mit from astropy import units as u from astropy.table import Table diff --git a/stella/neural_network.py b/stella/neural_network.py index 6cd7ac0..247e432 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,7 +1,7 @@ import os, glob import warnings import numpy as np -from tqdm.auto import tqdm +from tqdm.autonotebook import tqdm from .backends import require_backend as _require_backend _require_backend() import keras diff --git a/stella/pipeline.py b/stella/pipeline.py index 6d2ce46..90b315d 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,7 +1,7 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union -from tqdm.auto import tqdm +from tqdm.autonotebook import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") From d7733109f0b0c5c22a38d0d34fed2def5efee626 Mon Sep 17 00:00:00 2001 From: benjaminpope Date: Thu, 6 Nov 2025 15:53:25 +1100 Subject: [PATCH 44/44] progress: switch to Rich track for outer/inner progress; remove finally; use context managers; ensure final completion; prefer workspace import in notebook --- docs/getting_started/other_features.ipynb | 32 +- pyproject.toml | 1 + stella.egg-info/PKG-INFO | 6 + stella.egg-info/SOURCES.txt | 1 - stella.egg-info/requires.txt | 6 + stella/mark_flares.py | 412 +++++++++++++++------- stella/neural_network.py | 171 +++++++-- stella/pipeline.py | 82 ++++- 8 files changed, 532 insertions(+), 179 deletions(-) diff --git a/docs/getting_started/other_features.ipynb b/docs/getting_started/other_features.ipynb index 36b8453..c3d1a03 100644 --- a/docs/getting_started/other_features.ipynb +++ b/docs/getting_started/other_features.ipynb @@ -48,16 +48,16 @@ "text": [ "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/config/__init__.py:119: UserWarning: The default Lightkurve cache directory, used by download(), etc., has been moved to /Users/benpope/.lightkurve/cache. Please move all the files in the legacy directory /Users/benpope/.lightkurve-cache to the new location and remove the legacy directory. Refer to https://docs.lightkurve.org/reference/config.html#default-cache-directory-migration for more information.\n", " warnings.warn(\n", - "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:2: LightkurveDeprecationWarning: The search_lightcurvefile function is deprecated and may be removed in a future version.\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_44312/692024527.py:2: LightkurveDeprecationWarning: The search_lightcurvefile function is deprecated and may be removed in a future version.\n", " Use search_lightcurve() instead.\n", " lc = search_lightcurvefile(target='tic62124646', mission='TESS')\n", "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:424: LightkurveWarning: Warning: 14 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", " warnings.warn(\n", - "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_44312/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", " lc = lc.download().PDCSAP_FLUX.normalize()\n", "/Users/benpope/opt/anaconda3/envs/stella/lib/python3.12/site-packages/lightkurve/search.py:424: LightkurveWarning: Warning: 14 files available to download. Only the first file has been downloaded. Please use `download_all()` or specify additional criteria (e.g. quarter, campaign, or sector) to limit your search.\n", " warnings.warn(\n", - "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_34850/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", + "/var/folders/vx/lm_q_1ld7c13_fbqfscs9n4w0000gq/T/ipykernel_44312/692024527.py:3: LightkurveDeprecationWarning: The PDCSAP_FLUX function is deprecated and may be removed in a future version.\n", " lc = lc.download().PDCSAP_FLUX.normalize()\n" ] }, @@ -96,7 +96,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -112,14 +112,14 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 17, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 59.12it/s]\n" + "Finding most likely periods: 100%|██████████| 1/1 [00:00<00:00, 65.34it/s]\n" ] } ], @@ -155,7 +155,7 @@ "data": { "text/html": [ "
Table length=1\n", - "
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\n", "\n", "\n", "\n", @@ -228,7 +228,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -238,7 +238,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -248,7 +248,7 @@ " 1682.36194469]>" ] }, - "execution_count": 8, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -266,14 +266,14 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 22, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "\u001b[1m533/533\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m0s\u001b[0m 583us/step\n" + "\u001b[1m533/533\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m0s\u001b[0m 580us/step\n" ] } ], @@ -286,8 +286,10 @@ ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": null, "metadata": {}, + "outputs": [], "source": [ "Again, now we have a light curve with predictions from just one of the $\\texttt{stella}$ models." ] @@ -348,14 +350,14 @@ "name": "stderr", "output_type": "stream", "text": [ - "Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 4.66it/s]\n" + "Finding & Fitting Flares: 100%|██████████| 1/1 [00:00<00:00, 4.64it/s]\n" ] }, { "data": { "text/html": [ "
Table length=39\n", - "
Target_IDperiod_dayssecondary_period_daysgauss_widthmax_powersecondary_max_powerorbit_flagoflag1oflag2Flagsavg_period_days
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\n", "\n", "\n", "\n", diff --git a/pyproject.toml b/pyproject.toml index fbfd0ab..e332c78 100644 --- a/pyproject.toml +++ b/pyproject.toml @@ -63,6 +63,7 @@ dev = [ "mkdocstrings[python]>=0.25", "mkdocs-jupyter>=0.25", "mkdocs-exclude>=1.0", + "rich>=13.0", ] all-backends = [ "stella[jax,torch]", diff --git a/stella.egg-info/PKG-INFO b/stella.egg-info/PKG-INFO index b0cc9a7..d27454b 100644 --- a/stella.egg-info/PKG-INFO +++ b/stella.egg-info/PKG-INFO @@ -64,6 +64,12 @@ Requires-Dist: codecov; extra == "dev" Requires-Dist: pre-commit; extra == "dev" Requires-Dist: sphinx>=7.0; extra == "dev" Requires-Dist: sphinx_rtd_theme>=1.3; extra == "dev" +Requires-Dist: mkdocs>=1.6; extra == "dev" +Requires-Dist: mkdocs-material>=9.5; extra == "dev" +Requires-Dist: mkdocstrings[python]>=0.25; extra == "dev" +Requires-Dist: mkdocs-jupyter>=0.25; extra == "dev" +Requires-Dist: mkdocs-exclude>=1.0; extra == "dev" +Requires-Dist: rich>=13.0; extra == "dev" Provides-Extra: all-backends Requires-Dist: stella[jax,torch]; extra == "all-backends" Dynamic: license-file diff --git a/stella.egg-info/SOURCES.txt b/stella.egg-info/SOURCES.txt index 1e83a47..a4c3517 100644 --- a/stella.egg-info/SOURCES.txt +++ b/stella.egg-info/SOURCES.txt @@ -13,7 +13,6 @@ pyproject.toml requirements.txt .ci/build-docs.sh .ci/conda.sh -.github/workflows/greetings.yml .github/workflows/stella-tests.yml docs/Makefile docs/api.rst diff --git a/stella.egg-info/requires.txt b/stella.egg-info/requires.txt index 5105114..40c1491 100644 --- a/stella.egg-info/requires.txt +++ b/stella.egg-info/requires.txt @@ -19,6 +19,12 @@ codecov pre-commit sphinx>=7.0 sphinx_rtd_theme>=1.3 +mkdocs>=1.6 +mkdocs-material>=9.5 +mkdocstrings[python]>=0.25 +mkdocs-jupyter>=0.25 +mkdocs-exclude>=1.0 +rich>=13.0 [jax] jax>=0.4.20 diff --git a/stella/mark_flares.py b/stella/mark_flares.py index b300973..abd1cff 100644 --- a/stella/mark_flares.py +++ b/stella/mark_flares.py @@ -1,5 +1,21 @@ import numpy as np -from tqdm.autonotebook import tqdm +try: + from rich.progress import ( + Progress, + SpinnerColumn, + BarColumn, + TimeRemainingColumn, + MofNCompleteColumn, + TextColumn, + track, + ) + HAVE_RICH = True +except Exception: # pragma: no cover + HAVE_RICH = False +try: + from tqdm.rich import tqdm +except Exception: # pragma: no cover + from tqdm.auto import tqdm import more_itertools as mit from astropy import units as u from astropy.table import Table @@ -181,134 +197,276 @@ def chiSquare(var, x, y, yerr, t0_ind): kernel_size = 15 kernel_size1 = 21 - for i in tqdm(range(len(self.IDs)), desc="Finding & Fitting Flares"): - # Ensure numeric arrays (avoid object dtype from ragged wrappers) - time = np.asarray(self.time[i], dtype=float) - flux = np.asarray(self.flux[i], dtype=float) - err = np.asarray(self.flux_err[i], dtype=float) - prob = np.asarray(self.predictions[i], dtype=float) - - where_prob_higher = np.where(prob >= threshold)[0] - groupings = self.group_inds(where_prob_higher) - - tpeaks, amps = self.get_init_guesses( - groupings, time, flux, err, prob, 2, 50 - ) - - # FITS PARAMETERS TO FLARE - for tp, amp in zip(tpeaks, amps): - # CASES FOR HANDLING BIG FLARES - if amp > 1.3: - region = 400 - maskregion = 150 - else: - region = 40 - maskregion = 10 - - where = np.where(time >= tp)[0][0] - - subt = time[where - region : where + region] - subf = flux[where - region : where + region] - sube = err[where - region : where + region] - subp = prob[where - region : where + region] - amp_ind = int(len(subf) / 2) - - mask = np.zeros(len(subt)) - mask[int(amp_ind - maskregion / 2.0) : int(amp_ind + maskregion)] = 1 - m = mask == 0 - - if len(mask) > 10: - func = interp1d(subt[m], medfilt(subf[m], kernel_size=kernel_size)) - func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1)) - # REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE - detrended = subf / func(subt) - std = np.nanstd(detrended[m]) - med = np.nanmedian(detrended[m]) - - detrend_with_flare = subf / func1(subt) - std1 = np.nanstd(detrend_with_flare) - med1 = np.nanmedian(detrend_with_flare) - - amp = subf[amp_ind] - amp1 = detrended[amp_ind] - - if amp > 1.5: - decay_guess = 0.008 - rise_guess = 0.003 - else: - decay_guess = 0.001 - rise_guess = 0.0001 - - # Checks if amplitude of flare is 1.5sig, and the next 2 consecutive points < amp - if ( - (amp1 > (med + 1.5 * std)) - and (subf[amp_ind + 1] <= amp) - and (subf[amp_ind + 2] <= amp) - and (subf[amp_ind - 1] <= amp) - ): - - # Checks if next 2 consecutive points are > 1sig above - if detrended[amp_ind + 1] >= ( - med1 + std1 - ): # and (detrended[amp_ind+2] >= (med1+std1)): - - # Checks if point before amp < amp and that it isn't catching noise - if (subf[amp_ind - 1] < amp) and ((amp - subf[-1]) < 2): - - amp1 -= med - - x = minimize( - chiSquare, - x0=[amp1, rise_guess, decay_guess], - bounds=( - (amp1 - 0.1, amp1 + 0.1), - (0.0001, 0.01), - (0.0005, 0.01), - ), - args=( - subt[ - int(len(subt) / 2 - maskregion) : int( - len(subt) / 2 + maskregion - ) - ], - detrended[ - int(len(detrended) / 2 - maskregion) : int( - len(detrended) / 2 + maskregion - ) - ], - sube[ - int(len(sube) / 2 - maskregion) : int( - len(sube) / 2 + maskregion + total_targets = len(self.IDs) + def _tqdm_args(**kwargs): + mod = getattr(tqdm, "__module__", "") + if mod.startswith("tqdm.rich"): + kwargs.pop("position", None) + kwargs.pop("dynamic_ncols", None) + return kwargs + + if HAVE_RICH: + for i in track(range(total_targets), description="Finding & Fitting Flares"): + # Ensure numeric arrays (avoid object dtype from ragged wrappers) + time = np.asarray(self.time[i], dtype=float) + flux = np.asarray(self.flux[i], dtype=float) + err = np.asarray(self.flux_err[i], dtype=float) + prob = np.asarray(self.predictions[i], dtype=float) + + where_prob_higher = np.where(prob >= threshold)[0] + groupings = self.group_inds(where_prob_higher) + + tpeaks, amps = self.get_init_guesses( + groupings, time, flux, err, prob, 2, 50 + ) + + # FITS PARAMETERS TO FLARE + for tp, amp in zip(tpeaks, amps): + # CASES FOR HANDLING BIG FLARES + if amp > 1.3: + region = 400 + maskregion = 150 + else: + region = 40 + maskregion = 10 + + where = np.where(time >= tp)[0][0] + + subt = time[where - region : where + region] + subf = flux[where - region : where + region] + sube = err[where - region : where + region] + subp = prob[where - region : where + region] + amp_ind = int(len(subf) / 2) + + mask = np.zeros(len(subt)) + mask[int(amp_ind - maskregion / 2.0) : int(amp_ind + maskregion)] = 1 + m = mask == 0 + + if len(mask) > 10: + func = interp1d(subt[m], medfilt(subf[m], kernel_size=kernel_size)) + func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1)) + # REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE + detrended = subf / func(subt) + std = np.nanstd(detrended[m]) + med = np.nanmedian(detrended[m]) + + detrend_with_flare = subf / func1(subt) + std1 = np.nanstd(detrend_with_flare) + med1 = np.nanmedian(detrend_with_flare) + + amp = subf[amp_ind] + amp1 = detrended[amp_ind] + + if amp > 1.5: + decay_guess = 0.008 + rise_guess = 0.003 + else: + decay_guess = 0.001 + rise_guess = 0.0001 + + # Checks if amplitude of flare is 1.5sig, and the next 2 consecutive points < amp + if ( + (amp1 > (med + 1.5 * std)) + and (subf[amp_ind + 1] <= amp) + and (subf[amp_ind + 2] <= amp) + and (subf[amp_ind - 1] <= amp) + ): + + # Checks if next 2 consecutive points are > 1sig above + if detrended[amp_ind + 1] >= ( + med1 + std1 + ): # and (detrended[amp_ind+2] >= (med1+std1)): + + # Checks if point before amp < amp and that it isn't catching noise + if (subf[amp_ind - 1] < amp) and ((amp - subf[-1]) < 2): + + amp1 -= med + + x = minimize( + chiSquare, + x0=[amp1, rise_guess, decay_guess], + bounds=( + (amp1 - 0.1, amp1 + 0.1), + (0.0001, 0.01), + (0.0005, 0.01), + ), + args=( + subt[ + int(len(subt) / 2 - maskregion) : int( + len(subt) / 2 + maskregion + ) + ], + detrended[ + int(len(detrended) / 2 - maskregion) : int( + len(detrended) / 2 + maskregion + ) + ], + sube[ + int(len(sube) / 2 - maskregion) : int( + len(sube) / 2 + maskregion + ) + ], + int( + len( + subt[ + int( + len(subt) / 2 - maskregion + ) : int(len(subt) / 2 + maskregion) + ] + ) + / 2 + ), + ), + method="L-BFGS-B", + ) + + if x.x[0] > 1.5 or (x.x[0] < 1.5 and x.x[2] < 0.4): + fm, params = flare_lightcurve( + subt, + amp_ind, + np.nanmedian([amp1, x.x[0]]), + x.x[1], + x.x[2], ) - ], - int( - len( + dur = np.trapz(fm - 1, subt) * u.day + params[1] = detrended[amp_ind] + params[2] = dur.to(u.s).value + params = np.append(params, subp[amp_ind]) + params = np.append(np.array([self.IDs[i]]), params) + + table.add_row(params) + else: + # Use tqdm context manager instead of try/finally + with tqdm(total=total_targets, desc="Finding & Fitting Flares", **_tqdm_args(dynamic_ncols=True, leave=True)) as pbar: + for i in range(total_targets): + # Ensure numeric arrays (avoid object dtype from ragged wrappers) + time = np.asarray(self.time[i], dtype=float) + flux = np.asarray(self.flux[i], dtype=float) + err = np.asarray(self.flux_err[i], dtype=float) + prob = np.asarray(self.predictions[i], dtype=float) + + where_prob_higher = np.where(prob >= threshold)[0] + groupings = self.group_inds(where_prob_higher) + + tpeaks, amps = self.get_init_guesses( + groupings, time, flux, err, prob, 2, 50 + ) + + # FITS PARAMETERS TO FLARE + for tp, amp in zip(tpeaks, amps): + # CASES FOR HANDLING BIG FLARES + if amp > 1.3: + region = 400 + maskregion = 150 + else: + region = 40 + maskregion = 10 + + where = np.where(time >= tp)[0][0] + + subt = time[where - region : where + region] + subf = flux[where - region : where + region] + sube = err[where - region : where + region] + subp = prob[where - region : where + region] + amp_ind = int(len(subf) / 2) + + mask = np.zeros(len(subt)) + mask[int(amp_ind - maskregion / 2.0) : int(amp_ind + maskregion)] = 1 + m = mask == 0 + + if len(mask) > 10: + func = interp1d(subt[m], medfilt(subf[m], kernel_size=kernel_size)) + func1 = interp1d(subt, medfilt(subf, kernel_size=kernel_size1)) + # REMOVES LOCAL STELLAR VARIABILITY TO FIT FLARE + detrended = subf / func(subt) + std = np.nanstd(detrended[m]) + med = np.nanmedian(detrended[m]) + + detrend_with_flare = subf / func1(subt) + std1 = np.nanstd(detrend_with_flare) + med1 = np.nanmedian(detrend_with_flare) + + amp = subf[amp_ind] + amp1 = detrended[amp_ind] + + if amp > 1.5: + decay_guess = 0.008 + rise_guess = 0.003 + else: + decay_guess = 0.001 + rise_guess = 0.0001 + + # Checks if amplitude of flare is 1.5sig, and the next 2 consecutive points < amp + if ( + (amp1 > (med + 1.5 * std)) + and (subf[amp_ind + 1] <= amp) + and (subf[amp_ind + 2] <= amp) + and (subf[amp_ind - 1] <= amp) + ): + + # Checks if next 2 consecutive points are > 1sig above + if detrended[amp_ind + 1] >= ( + med1 + std1 + ): # and (detrended[amp_ind+2] >= (med1+std1)): + + # Checks if point before amp < amp and that it isn't catching noise + if (subf[amp_ind - 1] < amp) and ((amp - subf[-1]) < 2): + + amp1 -= med + + x = minimize( + chiSquare, + x0=[amp1, rise_guess, decay_guess], + bounds=( + (amp1 - 0.1, amp1 + 0.1), + (0.0001, 0.01), + (0.0005, 0.01), + ), + args=( subt[ - int( - len(subt) / 2 - maskregion - ) : int(len(subt) / 2 + maskregion) - ] + int(len(subt) / 2 - maskregion) : int( + len(subt) / 2 + maskregion + ) + ], + detrended[ + int(len(detrended) / 2 - maskregion) : int( + len(detrended) / 2 + maskregion + ) + ], + sube[ + int(len(sube) / 2 - maskregion) : int( + len(sube) / 2 + maskregion + ) + ], + int( + len( + subt[ + int( + len(subt) / 2 - maskregion + ) : int(len(subt) / 2 + maskregion) + ] + ) + / 2 + ), + ), + method="L-BFGS-B", + ) + + if x.x[0] > 1.5 or (x.x[0] < 1.5 and x.x[2] < 0.4): + fm, params = flare_lightcurve( + subt, + amp_ind, + np.nanmedian([amp1, x.x[0]]), + x.x[1], + x.x[2], ) - / 2 - ), - ), - method="L-BFGS-B", - ) - - if x.x[0] > 1.5 or (x.x[0] < 1.5 and x.x[2] < 0.4): - fm, params = flare_lightcurve( - subt, - amp_ind, - np.nanmedian([amp1, x.x[0]]), - x.x[1], - x.x[2], - ) - dur = np.trapz(fm - 1, subt) * u.day - params[1] = detrended[amp_ind] - params[2] = dur.to(u.s).value - params = np.append(params, subp[amp_ind]) - params = np.append(np.array([self.IDs[i]]), params) - - table.add_row(params) + dur = np.trapz(fm - 1, subt) * u.day + params[1] = detrended[amp_ind] + params[2] = dur.to(u.s).value + params = np.append(params, subp[amp_ind]) + params = np.append(np.array([self.IDs[i]]), params) + + table.add_row(params) + pbar.update(1) self.flare_table = table[table["amp"] > 1.002] diff --git a/stella/neural_network.py b/stella/neural_network.py index 247e432..0185036 100755 --- a/stella/neural_network.py +++ b/stella/neural_network.py @@ -1,7 +1,23 @@ import os, glob import warnings import numpy as np -from tqdm.autonotebook import tqdm +try: + from rich.progress import ( + Progress, + SpinnerColumn, + BarColumn, + TimeRemainingColumn, + MofNCompleteColumn, + TextColumn, + track, + ) + HAVE_RICH = True +except Exception: # pragma: no cover + HAVE_RICH = False +try: + from tqdm.rich import tqdm +except Exception: # pragma: no cover + from tqdm.auto import tqdm from .backends import require_backend as _require_backend _require_backend() import keras @@ -564,6 +580,9 @@ def predict( progress: str = "auto", window_batch: int = None, tqdm_position: int = None, + tqdm_desc: str = None, + rich_progress: object = None, + rich_desc: str = None, ): """ Takes in arrays of time and flux and predicts where the flares @@ -647,10 +666,89 @@ def identify_gaps(t): # Outer progress for multiple light curves # Outer bar only if predicting multiple light curves (rare in notebooks) show_outer = verbose and (len(times) > 1) - pbar = tqdm( - total=len(times), desc="Light Curves", position=(tqdm_position or 1), leave=False - ) if show_outer else None - try: + def _tqdm_args(**kwargs): + mod = getattr(tqdm, "__module__", "") + if mod.startswith("tqdm.rich"): + kwargs.pop("position", None) + kwargs.pop("dynamic_ncols", None) + return kwargs + + if show_outer: + with tqdm(total=len(times), desc="Light Curves", **_tqdm_args(position=(tqdm_position or 1), leave=False)) as pbar: + for j in range(len(times)): + time = np.array(times[j], dtype=float) + lc = np.array(fluxes[j], dtype=float) + err = np.array(errs[j], dtype=float) + + med = np.nanmedian(lc) + if not np.isfinite(med) or med == 0.0: + med = 1.0 + lc = lc / med + + q = (~np.isnan(time)) & (~np.isnan(lc)) + if err is not None and err.shape == time.shape: + q = q & (~np.isnan(err)) + time, lc = time[q], lc[q] + err = err[q] if err is not None else None + + # APPENDS MASKED LIGHT CURVES TO KEEP TRACK OF + pred_t.append(time) + pred_f.append(lc) + pred_e.append(err if err is not None else np.zeros_like(time)) + + good_inds = identify_gaps(time) + + reshaped_data = np.zeros((len(lc), cadences)) + for i in good_inds: + loc0 = int(i - cad_pad) + loc1 = int(i + cad_pad) + reshaped_data[i] = lc[loc0:loc1] + + reshaped_data = reshaped_data.reshape( + reshaped_data.shape[0], reshaped_data.shape[1], 1 + ) + + # Suppress Keras internal bar to avoid duplicates; rely on our bars below + predict_verbose = 0 + # Always show a per-model window bar in notebooks when verbose + if verbose and (progress in ("auto", "windows")): + total_windows = reshaped_data.shape[0] + bs = window_batch if window_batch is not None else max(1024, cadences) + preds = np.zeros((total_windows,), dtype=float) + if HAVE_RICH: + for i0 in track(range(0, total_windows, bs), description=(rich_desc or tqdm_desc or "Model Predict")): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + else: + with tqdm( + total=total_windows, + desc=(tqdm_desc or "Model Predict"), + **_tqdm_args(position=(tqdm_position or 1), leave=False, dynamic_ncols=True), + ) as wbar: + for i0 in range(0, total_windows, bs): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + wbar.update(i1 - i0) + # ensure visual completion + if wbar.n < (wbar.total or 0): + wbar.update((wbar.total or 0) - wbar.n) + wbar.refresh() + else: + preds = model.predict(reshaped_data, verbose=predict_verbose) + preds = np.reshape(preds, (len(preds),)) + predictions.append(preds) + pbar.update(1) + # ensure visual completion + if pbar.n < (pbar.total or 0): + pbar.update((pbar.total or 0) - pbar.n) + pbar.refresh() + else: for j in range(len(times)): time = np.array(times[j], dtype=float) lc = np.array(fluxes[j], dtype=float) @@ -684,38 +782,57 @@ def identify_gaps(t): reshaped_data.shape[0], reshaped_data.shape[1], 1 ) - # Suppress Keras internal bar to avoid duplicates; rely on tqdm below + # Suppress Keras internal bar to avoid duplicates; rely on our bars below predict_verbose = 0 # Always show a per-model window bar in notebooks when verbose if verbose and (progress in ("auto", "windows")): total_windows = reshaped_data.shape[0] bs = window_batch if window_batch is not None else max(1024, cadences) preds = np.zeros((total_windows,), dtype=float) - wbar = tqdm( - total=total_windows, - desc="Model Predict", - position=(tqdm_position or 1), - leave=False, - ) - try: - for i0 in range(0, total_windows, bs): - i1 = min(i0 + bs, total_windows) - batch = reshaped_data[i0:i1] - out = model.predict(batch, verbose=0) - out = np.reshape(out, (len(out),)) - preds[i0:i1] = out - wbar.update(i1 - i0) - finally: - wbar.close() + if rich_progress is not None and HAVE_RICH: + task_id = rich_progress.add_task( + (rich_desc or tqdm_desc or "Model Predict"), total=total_windows + ) + try: + for i0 in range(0, total_windows, bs): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + rich_progress.update(task_id, advance=(i1 - i0)) + finally: + try: + rich_progress.update(task_id, completed=total_windows) + except Exception: + pass + else: + wbar = tqdm( + total=total_windows, + desc=(tqdm_desc or "Model Predict"), + **_tqdm_args(position=(tqdm_position or 1), leave=False, dynamic_ncols=True), + ) + try: + for i0 in range(0, total_windows, bs): + i1 = min(i0 + bs, total_windows) + batch = reshaped_data[i0:i1] + out = model.predict(batch, verbose=0) + out = np.reshape(out, (len(out),)) + preds[i0:i1] = out + wbar.update(i1 - i0) + finally: + try: + remaining = (wbar.total or 0) - (wbar.n or 0) + if remaining > 0: + wbar.update(remaining) + wbar.refresh() + except Exception: + pass + wbar.close() else: preds = model.predict(reshaped_data, verbose=predict_verbose) preds = np.reshape(preds, (len(preds),)) predictions.append(preds) - if pbar is not None: - pbar.update(1) - finally: - if pbar is not None: - pbar.close() self.predict_time = np.array(pred_t, dtype=object) self.predict_flux = np.array(pred_f, dtype=object) diff --git a/stella/pipeline.py b/stella/pipeline.py index 90b315d..94001f4 100644 --- a/stella/pipeline.py +++ b/stella/pipeline.py @@ -1,7 +1,29 @@ import os import numpy as np from typing import Iterable, List, Optional, Sequence, Tuple, Union -from tqdm.autonotebook import tqdm +try: + try: + from rich.progress import ( + Progress, + SpinnerColumn, + BarColumn, + TimeRemainingColumn, + MofNCompleteColumn, + TextColumn, + track, + ) + HAVE_RICH = True + except Exception: # pragma: no cover + HAVE_RICH = False + from tqdm.rich import tqdm # prefer thin rich-style bars when falling back + def _tqdm_args(**kwargs): + mod = getattr(tqdm, "__module__", "") + if mod.startswith("tqdm.rich"): + kwargs.pop("position", None) + kwargs.pop("dynamic_ncols", None) + return kwargs +except Exception: # pragma: no cover + from tqdm.auto import tqdm os.environ.setdefault("KERAS_BACKEND", "jax") @@ -78,6 +100,9 @@ def predict( progress: str = "auto", window_batch: Optional[int] = None, tqdm_position: Optional[int] = None, + tqdm_desc: Optional[str] = None, + rich_progress: Optional[object] = None, + rich_desc: Optional[str] = None, ) -> Tuple[np.ndarray, np.ndarray, np.ndarray, np.ndarray]: """ Run a single Keras (.keras) model to produce per-cadence predictions. @@ -95,6 +120,9 @@ def predict( progress=progress, window_batch=window_batch, tqdm_position=tqdm_position, + tqdm_desc=tqdm_desc, + rich_progress=rich_progress, + rich_desc=rich_desc, ) # predictions is shape (1, N) preds = np.asarray(cnn.predictions[0]) @@ -121,9 +149,9 @@ def predict_ensemble( t_ref = f_ref = e_ref = None show_outer = verbose and (len(model_paths) > 1) - pbar = tqdm(total=len(model_paths), desc="Models", position=0, leave=True) if show_outer else None - try: - for mp in model_paths: + if HAVE_RICH and show_outer: + # Use Rich's track for reliable completion + for idx, mp in enumerate(track(model_paths, description="Models")): tt, ff, ee, pr = predict( mp, t, @@ -133,15 +161,51 @@ def predict_ensemble( progress=progress, window_batch=window_batch, tqdm_position=1, + tqdm_desc=f"Model {idx+1}/{len(model_paths)}", ) if t_ref is None: t_ref, f_ref, e_ref = tt, ff, ee per_model.append(pr) - if pbar is not None: - pbar.update(1) - finally: - if pbar is not None: - pbar.close() + else: + # Fallback to tqdm using a context manager (no finally) + if show_outer: + with tqdm(total=len(model_paths), desc="Models") as pbar: + for idx, mp in enumerate(model_paths): + tt, ff, ee, pr = predict( + mp, + t, + f, + e, + verbose=verbose, + progress=progress, + window_batch=window_batch, + tqdm_position=1, + tqdm_desc=f"Model {idx+1}/{len(model_paths)}", + ) + if t_ref is None: + t_ref, f_ref, e_ref = tt, ff, ee + per_model.append(pr) + pbar.update(1) + # ensure visual completion + if pbar.n < (pbar.total or 0): + pbar.update((pbar.total or 0) - pbar.n) + pbar.refresh() + else: + for idx, mp in enumerate(model_paths): + tt, ff, ee, pr = predict( + mp, + t, + f, + e, + verbose=verbose, + progress=progress, + window_batch=window_batch, + tqdm_position=1, + tqdm_desc=f"Model {idx+1}/{len(model_paths)}", + ) + if t_ref is None: + t_ref, f_ref, e_ref = tt, ff, ee + per_model.append(pr) per_model = np.asarray(per_model) if aggregate == "median":
Target_IDtpeakamped_srisefallprob
float64float64float64float64float64float64float64
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