{ "cells": [ { "cell_type": "markdown", "metadata": { "cellUniqueIdByVincent": "d0342" }, "source": [ "# Tutorial\n", "\n", "Spectoprep is very easy to use! import the function" ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "cellUniqueIdByVincent": "b6941" }, "outputs": [], "source": [ "from spectoprep import PipelineOptimizer, SpectroPrepPlotter" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "cellUniqueIdByVincent": "0f24f" }, "outputs": [], "source": [ "import numpy as np\n", "import pandas as pd" ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "cellUniqueIdByVincent": "5247a" }, "outputs": [], "source": [ "cols = [\"File Name\", \"Data Set\", \"Sample\", \"Path\", \"Casein\", \"True Protein\", \"year\"]" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "cellUniqueIdByVincent": "3b2a3" }, "outputs": [], "source": [ "data = pd.read_csv(\"/Users/habeebbabatunde/Downloads/shiny-python-projects-master/intep_opus_pythonnew/newpython_interp_cal291.csv\")" ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "cellUniqueIdByVincent": "ddbce" }, "outputs": [], "source": [ "data2 = data.drop(columns=cols)" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "cellUniqueIdByVincent": "c4e39" }, "outputs": [], "source": [ "wvn = data2.columns.astype(float).to_numpy()" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "cellUniqueIdByVincent": "3b147" }, "outputs": [], "source": [ "groups = data[\"Sample\"].values" ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "cellUniqueIdByVincent": "65372" }, "outputs": [], "source": [ "X_train = data2.values" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "cellUniqueIdByVincent": "c38be" }, "outputs": [], "source": [ "y_train = data[\"Casein\"].values" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "cellUniqueIdByVincent": "4a330" }, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:35:58,863 - PipelineUtils - INFO - Generating pipeline configurations with lengths: [1, 2]\n", "2025-04-09 17:35:58,866 - PipelineUtils - INFO - Available preprocessing steps: ['msc', 'savgol', 'detrend', 'scaler', 'robust_scaler', 'emsc', 'meancn', 'autoscale', 'globalscale']\n", "2025-04-09 17:35:58,868 - PipelineUtils - INFO - Generated 38 valid pipeline configurations\n", "2025-04-09 17:35:58,869 - PipelineOptimizer - INFO - Initialized PipelineOptimizer\n", "2025-04-09 17:35:58,870 - PipelineOptimizer - INFO - Number of preprocessing steps: 9\n", "2025-04-09 17:35:58,871 - PipelineOptimizer - INFO - Number of possible pipeline configurations: 38\n", "2025-04-09 17:35:58,871 - PipelineOptimizer - INFO - Using group_shuffle_split validation method\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| iter | target | als_lam | als_niter | als_p | detren... | detren... | emsc_o... | fa_lin... | fa_n_c... | global... | ica_n_... | kpca_g... | kpca_k... | kpca_n... | lle_n_... | lle_n_... | lsnv_win | minmax... | minmax... | pca_n_... | pipeli... | power_... | power_... | quanti... | quanti... | rbf_gamma | rbf_n_... | ridge_... | rnv_lp | rnv_up | rs_qua... | rs_qua... | rs_wit... | rs_wit... | savgol... | savgol... | savgol... | skb_k |\n", "-------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:35:59,332 - PipelineOptimizer - INFO - Pipeline config: ('msc', 'autoscale'), RMSE: 0.2220, R²: 0.9629\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m1 \u001b[39m | \u001b[39m-0.222 \u001b[39m | \u001b[39m4.968e+03\u001b[39m | \u001b[39m21.56 \u001b[39m | \u001b[39m0.2191 \u001b[39m | \u001b[39m0.02162 \u001b[39m | \u001b[39m1.824 \u001b[39m | \u001b[39m1.203 \u001b[39m | \u001b[39m0.9038 \u001b[39m | \u001b[39m67.06 \u001b[39m | \u001b[39m3.773 \u001b[39m | \u001b[39m30.01 \u001b[39m | \u001b[39m0.6966 \u001b[39m | \u001b[39m3.461 \u001b[39m | \u001b[39m8.396 \u001b[39m | \u001b[39m6.987 \u001b[39m | \u001b[39m17.4 \u001b[39m | \u001b[39m12.18 \u001b[39m | \u001b[39m0.9036 \u001b[39m | \u001b[39m0.3882 \u001b[39m | \u001b[39m76.41 \u001b[39m | \u001b[39m14.22 \u001b[39m | \u001b[39m0.4087 \u001b[39m | \u001b[39m0.7134 \u001b[39m | \u001b[39m0.2707 \u001b[39m | \u001b[39m172.3 \u001b[39m | \u001b[39m0.9133 \u001b[39m | \u001b[39m154.5 \u001b[39m | \u001b[39m51.67 \u001b[39m | \u001b[39m7.518 \u001b[39m | \u001b[39m84.48 \u001b[39m | \u001b[39m80.68 \u001b[39m | \u001b[39m11.54 \u001b[39m | \u001b[39m0.4601 \u001b[39m | \u001b[39m0.5444 \u001b[39m | \u001b[39m0.6522 \u001b[39m | \u001b[39m11.8 \u001b[39m | \u001b[39m3.907 \u001b[39m | \u001b[39m85.23 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:35:59,762 - 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'emsc'), RMSE: 1.1526, R²: -0.0006\n", "2025-04-09 17:36:44,576 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m97 \u001b[39m | \u001b[39m-1.153 \u001b[39m | \u001b[39m7.758e+04\u001b[39m | \u001b[39m33.21 \u001b[39m | \u001b[39m0.2636 \u001b[39m | \u001b[39m0.3877 \u001b[39m | \u001b[39m4.466 \u001b[39m | \u001b[39m3.364 \u001b[39m | \u001b[39m1.27 \u001b[39m | \u001b[39m62.57 \u001b[39m | \u001b[39m9.436 \u001b[39m | \u001b[39m27.67 \u001b[39m | \u001b[39m6.413 \u001b[39m | \u001b[39m1.632 \u001b[39m | \u001b[39m35.87 \u001b[39m | \u001b[39m27.26 \u001b[39m | \u001b[39m18.43 \u001b[39m | \u001b[39m8.608 \u001b[39m | \u001b[39m0.9237 \u001b[39m | \u001b[39m0.211 \u001b[39m | \u001b[39m92.47 \u001b[39m | \u001b[39m19.41 \u001b[39m | \u001b[39m0.01438 \u001b[39m | \u001b[39m0.1483 \u001b[39m | \u001b[39m0.6334 \u001b[39m | \u001b[39m126.1 \u001b[39m | \u001b[39m0.431 \u001b[39m | \u001b[39m125.1 \u001b[39m | \u001b[39m64.06 \u001b[39m | \u001b[39m14.47 \u001b[39m | \u001b[39m94.08 \u001b[39m | \u001b[39m90.84 \u001b[39m | \u001b[39m10.89 \u001b[39m | \u001b[39m0.2156 \u001b[39m | \u001b[39m0.4535 \u001b[39m | \u001b[39m2.417 \u001b[39m | \u001b[39m9.753 \u001b[39m | \u001b[39m3.953 \u001b[39m | \u001b[39m45.79 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:36:44,673 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:36:44,768 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:36:44,769 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m98 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m5.385e+04\u001b[39m | \u001b[39m45.84 \u001b[39m | \u001b[39m0.1388 \u001b[39m | \u001b[39m0.4327 \u001b[39m | \u001b[39m3.07 \u001b[39m | \u001b[39m2.83 \u001b[39m | \u001b[39m0.3561 \u001b[39m | \u001b[39m73.17 \u001b[39m | \u001b[39m8.793 \u001b[39m | \u001b[39m27.91 \u001b[39m | \u001b[39m1.525 \u001b[39m | \u001b[39m3.434 \u001b[39m | \u001b[39m41.08 \u001b[39m | \u001b[39m3.621 \u001b[39m | \u001b[39m17.06 \u001b[39m | \u001b[39m8.535 \u001b[39m | \u001b[39m0.9614 \u001b[39m | \u001b[39m0.3307 \u001b[39m | \u001b[39m34.55 \u001b[39m | \u001b[39m27.36 \u001b[39m | \u001b[39m0.4319 \u001b[39m | \u001b[39m0.9474 \u001b[39m | \u001b[39m0.6849 \u001b[39m | \u001b[39m77.76 \u001b[39m | \u001b[39m0.4648 \u001b[39m | \u001b[39m106.8 \u001b[39m | \u001b[39m85.75 \u001b[39m | \u001b[39m15.88 \u001b[39m | \u001b[39m86.37 \u001b[39m | \u001b[39m89.03 \u001b[39m | \u001b[39m17.97 \u001b[39m | \u001b[39m0.5912 \u001b[39m | \u001b[39m0.6316 \u001b[39m | \u001b[39m2.804 \u001b[39m | \u001b[39m7.911 \u001b[39m | \u001b[39m4.762 \u001b[39m | \u001b[39m92.85 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:36:45,250 - 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PipelineOptimizer - INFO - Pipeline config: ('meancn', 'autoscale'), RMSE: 0.2458, R²: 0.9545\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m171 \u001b[39m | \u001b[39m-0.2458 \u001b[39m | \u001b[39m1.578e+04\u001b[39m | \u001b[39m25.87 \u001b[39m | \u001b[39m0.2305 \u001b[39m | \u001b[39m0.9375 \u001b[39m | \u001b[39m4.458 \u001b[39m | \u001b[39m1.35 \u001b[39m | \u001b[39m1.171 \u001b[39m | \u001b[39m47.72 \u001b[39m | \u001b[39m3.311 \u001b[39m | \u001b[39m17.59 \u001b[39m | \u001b[39m7.468 \u001b[39m | \u001b[39m0.9922 \u001b[39m | \u001b[39m45.94 \u001b[39m | \u001b[39m29.41 \u001b[39m | \u001b[39m19.23 \u001b[39m | \u001b[39m12.36 \u001b[39m | \u001b[39m0.7863 \u001b[39m | \u001b[39m0.0761 \u001b[39m | \u001b[39m37.79 \u001b[39m | \u001b[39m35.98 \u001b[39m | \u001b[39m0.1611 \u001b[39m | \u001b[39m0.5854 \u001b[39m | \u001b[39m0.8414 \u001b[39m | \u001b[39m151.3 \u001b[39m | \u001b[39m0.03126 \u001b[39m | \u001b[39m85.92 \u001b[39m | \u001b[39m19.26 \u001b[39m | \u001b[39m14.96 \u001b[39m | \u001b[39m93.85 \u001b[39m | \u001b[39m93.31 \u001b[39m | \u001b[39m21.21 \u001b[39m | \u001b[39m0.4165 \u001b[39m | \u001b[39m0.8902 \u001b[39m | \u001b[39m1.684 \u001b[39m | \u001b[39m7.473 \u001b[39m | \u001b[39m4.067 \u001b[39m | \u001b[39m92.72 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:37:41,491 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:37:41,586 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:37:41,675 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:37:41,675 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m172 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m6.317e+04\u001b[39m | \u001b[39m25.03 \u001b[39m | \u001b[39m0.2329 \u001b[39m | \u001b[39m0.2003 \u001b[39m | \u001b[39m1.474 \u001b[39m | \u001b[39m2.285 \u001b[39m | \u001b[39m0.9084 \u001b[39m | \u001b[39m27.38 \u001b[39m | \u001b[39m4.794 \u001b[39m | \u001b[39m25.35 \u001b[39m | \u001b[39m9.292 \u001b[39m | \u001b[39m3.333 \u001b[39m | \u001b[39m5.528 \u001b[39m | \u001b[39m15.12 \u001b[39m | \u001b[39m17.66 \u001b[39m | \u001b[39m10.06 \u001b[39m | \u001b[39m0.6508 \u001b[39m | \u001b[39m0.02919 \u001b[39m | \u001b[39m73.68 \u001b[39m | \u001b[39m27.13 \u001b[39m | \u001b[39m0.5403 \u001b[39m | \u001b[39m0.9169 \u001b[39m | \u001b[39m0.1076 \u001b[39m | \u001b[39m118.8 \u001b[39m | \u001b[39m0.4784 \u001b[39m | \u001b[39m170.3 \u001b[39m | \u001b[39m99.28 \u001b[39m | \u001b[39m5.184 \u001b[39m | \u001b[39m81.33 \u001b[39m | \u001b[39m93.77 \u001b[39m | \u001b[39m19.57 \u001b[39m | \u001b[39m0.2462 \u001b[39m | \u001b[39m0.6121 \u001b[39m | \u001b[39m0.8128 \u001b[39m | \u001b[39m9.925 \u001b[39m | \u001b[39m2.438 \u001b[39m | \u001b[39m7.321 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:37:43,049 - 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PipelineOptimizer - INFO - Pipeline config: ('scaler', 'meancn'), RMSE: 0.2761, R²: 0.9426\n", "2025-04-09 17:38:08,637 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m205 \u001b[39m | \u001b[39m-0.2761 \u001b[39m | \u001b[39m3.156e+04\u001b[39m | \u001b[39m33.1 \u001b[39m | \u001b[39m0.2862 \u001b[39m | \u001b[39m0.2242 \u001b[39m | \u001b[39m3.16 \u001b[39m | \u001b[39m3.965 \u001b[39m | \u001b[39m0.8522 \u001b[39m | \u001b[39m14.66 \u001b[39m | \u001b[39m4.126 \u001b[39m | \u001b[39m8.232 \u001b[39m | \u001b[39m7.404 \u001b[39m | \u001b[39m2.168 \u001b[39m | \u001b[39m40.56 \u001b[39m | \u001b[39m21.35 \u001b[39m | \u001b[39m10.44 \u001b[39m | \u001b[39m12.97 \u001b[39m | \u001b[39m0.9093 \u001b[39m | \u001b[39m0.3276 \u001b[39m | \u001b[39m41.22 \u001b[39m | \u001b[39m29.59 \u001b[39m | \u001b[39m0.7292 \u001b[39m | \u001b[39m0.8177 \u001b[39m | \u001b[39m0.02162 \u001b[39m | \u001b[39m79.09 \u001b[39m | \u001b[39m0.9783 \u001b[39m | \u001b[39m97.98 \u001b[39m | \u001b[39m56.18 \u001b[39m | \u001b[39m17.61 \u001b[39m | \u001b[39m92.39 \u001b[39m | \u001b[39m81.89 \u001b[39m | \u001b[39m5.356 \u001b[39m | \u001b[39m0.2035 \u001b[39m | \u001b[39m0.824 \u001b[39m | \u001b[39m0.116 \u001b[39m | \u001b[39m9.205 \u001b[39m | \u001b[39m4.054 \u001b[39m | \u001b[39m52.96 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:38:08,723 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:38:08,805 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:38:08,806 - PipelineOptimizer - WARNING - No valid predictions. 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'globalscale'), RMSE: 0.3889, R²: 0.8861\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m223 \u001b[39m | \u001b[39m-0.3889 \u001b[39m | \u001b[39m3.973e+04\u001b[39m | \u001b[39m46.69 \u001b[39m | \u001b[39m0.1887 \u001b[39m | \u001b[39m0.8862 \u001b[39m | \u001b[39m4.307 \u001b[39m | \u001b[39m2.567 \u001b[39m | \u001b[39m0.4803 \u001b[39m | \u001b[39m5.094 \u001b[39m | \u001b[39m7.792 \u001b[39m | \u001b[39m27.05 \u001b[39m | \u001b[39m1.199 \u001b[39m | \u001b[39m3.778 \u001b[39m | \u001b[39m21.47 \u001b[39m | \u001b[39m4.961 \u001b[39m | \u001b[39m14.93 \u001b[39m | \u001b[39m8.46 \u001b[39m | \u001b[39m0.7418 \u001b[39m | \u001b[39m0.3454 \u001b[39m | \u001b[39m16.89 \u001b[39m | \u001b[39m15.41 \u001b[39m | \u001b[39m0.05774 \u001b[39m | \u001b[39m0.7191 \u001b[39m | \u001b[39m0.5156 \u001b[39m | \u001b[39m21.48 \u001b[39m | \u001b[39m0.5048 \u001b[39m | \u001b[39m120.7 \u001b[39m | \u001b[39m61.87 \u001b[39m | \u001b[39m7.473 \u001b[39m | \u001b[39m84.86 \u001b[39m | \u001b[39m76.2 \u001b[39m | \u001b[39m13.91 \u001b[39m | \u001b[39m0.1499 \u001b[39m | \u001b[39m0.156 \u001b[39m | \u001b[39m1.109 \u001b[39m | \u001b[39m10.68 \u001b[39m | \u001b[39m1.334 \u001b[39m | \u001b[39m18.4 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:38:24,544 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:38:24,665 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:38:24,749 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:38:24,749 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m224 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m2.542e+04\u001b[39m | \u001b[39m15.95 \u001b[39m | \u001b[39m0.2468 \u001b[39m | \u001b[39m0.4931 \u001b[39m | \u001b[39m4.708 \u001b[39m | \u001b[39m1.617 \u001b[39m | \u001b[39m0.6686 \u001b[39m | \u001b[39m19.48 \u001b[39m | \u001b[39m6.748 \u001b[39m | \u001b[39m44.63 \u001b[39m | \u001b[39m2.318 \u001b[39m | \u001b[39m2.789 \u001b[39m | \u001b[39m38.97 \u001b[39m | \u001b[39m2.036 \u001b[39m | \u001b[39m12.63 \u001b[39m | \u001b[39m7.365 \u001b[39m | \u001b[39m0.8487 \u001b[39m | \u001b[39m0.1738 \u001b[39m | \u001b[39m75.18 \u001b[39m | \u001b[39m27.29 \u001b[39m | \u001b[39m0.05991 \u001b[39m | \u001b[39m0.2154 \u001b[39m | \u001b[39m0.9896 \u001b[39m | \u001b[39m30.85 \u001b[39m | \u001b[39m0.9355 \u001b[39m | \u001b[39m22.12 \u001b[39m | \u001b[39m23.07 \u001b[39m | \u001b[39m5.229 \u001b[39m | \u001b[39m94.71 \u001b[39m | \u001b[39m89.35 \u001b[39m | \u001b[39m16.52 \u001b[39m | \u001b[39m0.4319 \u001b[39m | \u001b[39m0.906 \u001b[39m | \u001b[39m2.597 \u001b[39m | \u001b[39m8.158 \u001b[39m | \u001b[39m2.703 \u001b[39m | \u001b[39m41.07 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:38:25,821 - PipelineOptimizer - INFO - Pipeline config: ('globalscale',), RMSE: 0.6759, R²: 0.6559\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m225 \u001b[39m | \u001b[39m-0.6759 \u001b[39m | \u001b[39m2.486e+04\u001b[39m | \u001b[39m36.82 \u001b[39m | \u001b[39m0.2329 \u001b[39m | \u001b[39m0.2735 \u001b[39m | \u001b[39m4.965 \u001b[39m | \u001b[39m3.573 \u001b[39m | \u001b[39m1.839 \u001b[39m | \u001b[39m50.65 \u001b[39m | \u001b[39m2.934 \u001b[39m | \u001b[39m38.37 \u001b[39m | \u001b[39m8.802 \u001b[39m | \u001b[39m3.418 \u001b[39m | \u001b[39m5.642 \u001b[39m | \u001b[39m15.0 \u001b[39m | \u001b[39m11.9 \u001b[39m | \u001b[39m7.136 \u001b[39m | \u001b[39m0.7388 \u001b[39m | \u001b[39m0.1677 \u001b[39m | \u001b[39m89.04 \u001b[39m | \u001b[39m7.79 \u001b[39m | \u001b[39m0.9129 \u001b[39m | \u001b[39m0.9017 \u001b[39m | \u001b[39m0.9915 \u001b[39m | \u001b[39m193.2 \u001b[39m | \u001b[39m0.6776 \u001b[39m | \u001b[39m198.0 \u001b[39m | \u001b[39m73.89 \u001b[39m | \u001b[39m14.84 \u001b[39m | \u001b[39m91.2 \u001b[39m | \u001b[39m92.3 \u001b[39m | \u001b[39m6.981 \u001b[39m | \u001b[39m0.8532 \u001b[39m | \u001b[39m0.4164 \u001b[39m | \u001b[39m1.35 \u001b[39m | \u001b[39m7.403 \u001b[39m | \u001b[39m2.898 \u001b[39m | \u001b[39m96.76 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:38:27,110 - 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'meancn'), RMSE: 1.1536, R²: -0.0024\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m375 \u001b[39m | \u001b[39m-1.154 \u001b[39m | \u001b[39m5.685e+04\u001b[39m | \u001b[39m36.57 \u001b[39m | \u001b[39m0.07854 \u001b[39m | \u001b[39m0.8146 \u001b[39m | \u001b[39m4.906 \u001b[39m | \u001b[39m1.063 \u001b[39m | \u001b[39m1.028 \u001b[39m | \u001b[39m32.67 \u001b[39m | \u001b[39m9.808 \u001b[39m | \u001b[39m32.11 \u001b[39m | \u001b[39m5.217 \u001b[39m | \u001b[39m3.08 \u001b[39m | \u001b[39m32.26 \u001b[39m | \u001b[39m3.721 \u001b[39m | \u001b[39m23.12 \u001b[39m | \u001b[39m12.99 \u001b[39m | \u001b[39m0.8961 \u001b[39m | \u001b[39m0.1728 \u001b[39m | \u001b[39m75.98 \u001b[39m | \u001b[39m19.88 \u001b[39m | \u001b[39m0.1696 \u001b[39m | \u001b[39m0.2626 \u001b[39m | \u001b[39m0.898 \u001b[39m | \u001b[39m152.2 \u001b[39m | \u001b[39m0.01649 \u001b[39m | \u001b[39m37.91 \u001b[39m | \u001b[39m29.67 \u001b[39m | \u001b[39m5.099 \u001b[39m | \u001b[39m93.97 \u001b[39m | \u001b[39m75.28 \u001b[39m | \u001b[39m23.15 \u001b[39m | \u001b[39m0.06063 \u001b[39m | \u001b[39m0.3387 \u001b[39m | \u001b[39m1.905 \u001b[39m | \u001b[39m11.88 \u001b[39m | \u001b[39m2.588 \u001b[39m | \u001b[39m23.22 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:40:37,582 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:40:37,670 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:40:37,753 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:40:37,753 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m376 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m9.315e+04\u001b[39m | \u001b[39m32.83 \u001b[39m | \u001b[39m0.2246 \u001b[39m | \u001b[39m0.1716 \u001b[39m | \u001b[39m2.048 \u001b[39m | \u001b[39m4.285 \u001b[39m | \u001b[39m1.66 \u001b[39m | \u001b[39m15.88 \u001b[39m | \u001b[39m8.857 \u001b[39m | \u001b[39m33.34 \u001b[39m | \u001b[39m4.635 \u001b[39m | \u001b[39m2.861 \u001b[39m | \u001b[39m13.11 \u001b[39m | \u001b[39m6.497 \u001b[39m | \u001b[39m27.83 \u001b[39m | \u001b[39m8.488 \u001b[39m | \u001b[39m0.7996 \u001b[39m | \u001b[39m0.3841 \u001b[39m | \u001b[39m4.568 \u001b[39m | \u001b[39m27.23 \u001b[39m | \u001b[39m0.8322 \u001b[39m | \u001b[39m0.3003 \u001b[39m | \u001b[39m0.9068 \u001b[39m | \u001b[39m196.0 \u001b[39m | \u001b[39m0.3462 \u001b[39m | \u001b[39m35.61 \u001b[39m | \u001b[39m52.16 \u001b[39m | \u001b[39m12.36 \u001b[39m | \u001b[39m87.57 \u001b[39m | \u001b[39m81.44 \u001b[39m | \u001b[39m23.92 \u001b[39m | \u001b[39m0.8386 \u001b[39m | \u001b[39m0.3537 \u001b[39m | \u001b[39m0.2677 \u001b[39m | \u001b[39m12.67 \u001b[39m | \u001b[39m3.165 \u001b[39m | \u001b[39m71.35 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:40:38,859 - PipelineOptimizer - INFO - Pipeline config: ('savgol', 'detrend'), RMSE: 1.1516, R²: 0.0010\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m377 \u001b[39m | \u001b[39m-1.152 \u001b[39m | \u001b[39m9.269e+04\u001b[39m | \u001b[39m26.4 \u001b[39m | \u001b[39m0.2854 \u001b[39m | \u001b[39m0.1613 \u001b[39m | \u001b[39m2.409 \u001b[39m | \u001b[39m1.896 \u001b[39m | \u001b[39m2.402 \u001b[39m | \u001b[39m52.25 \u001b[39m | \u001b[39m7.04 \u001b[39m | \u001b[39m43.84 \u001b[39m | \u001b[39m6.145 \u001b[39m | \u001b[39m3.398 \u001b[39m | \u001b[39m40.63 \u001b[39m | \u001b[39m3.828 \u001b[39m | \u001b[39m26.96 \u001b[39m | \u001b[39m9.703 \u001b[39m | \u001b[39m0.8417 \u001b[39m | \u001b[39m0.2354 \u001b[39m | \u001b[39m29.46 \u001b[39m | \u001b[39m16.0 \u001b[39m | \u001b[39m0.8089 \u001b[39m | \u001b[39m0.6428 \u001b[39m | \u001b[39m0.1491 \u001b[39m | \u001b[39m33.2 \u001b[39m | \u001b[39m0.4808 \u001b[39m | \u001b[39m149.3 \u001b[39m | \u001b[39m33.12 \u001b[39m | \u001b[39m14.16 \u001b[39m | \u001b[39m92.9 \u001b[39m | \u001b[39m83.32 \u001b[39m | \u001b[39m20.46 \u001b[39m | \u001b[39m0.4184 \u001b[39m | \u001b[39m0.02313 \u001b[39m | \u001b[39m1.798 \u001b[39m | \u001b[39m7.317 \u001b[39m | \u001b[39m2.443 \u001b[39m | \u001b[39m8.355 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:40:39,798 - 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'globalscale'), RMSE: 0.6879, R²: 0.6436\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m492 \u001b[39m | \u001b[39m-0.6879 \u001b[39m | \u001b[39m4.53e+04 \u001b[39m | \u001b[39m44.38 \u001b[39m | \u001b[39m0.01884 \u001b[39m | \u001b[39m0.4696 \u001b[39m | \u001b[39m1.711 \u001b[39m | \u001b[39m3.962 \u001b[39m | \u001b[39m0.219 \u001b[39m | \u001b[39m58.21 \u001b[39m | \u001b[39m1.352 \u001b[39m | \u001b[39m36.93 \u001b[39m | \u001b[39m9.241 \u001b[39m | \u001b[39m2.832 \u001b[39m | \u001b[39m25.06 \u001b[39m | \u001b[39m16.36 \u001b[39m | \u001b[39m20.5 \u001b[39m | \u001b[39m8.042 \u001b[39m | \u001b[39m0.8375 \u001b[39m | \u001b[39m0.1285 \u001b[39m | \u001b[39m2.515 \u001b[39m | \u001b[39m15.03 \u001b[39m | \u001b[39m0.8703 \u001b[39m | \u001b[39m0.9274 \u001b[39m | \u001b[39m0.1699 \u001b[39m | \u001b[39m140.7 \u001b[39m | \u001b[39m0.5025 \u001b[39m | \u001b[39m35.57 \u001b[39m | \u001b[39m7.503 \u001b[39m | \u001b[39m16.43 \u001b[39m | \u001b[39m92.87 \u001b[39m | \u001b[39m75.13 \u001b[39m | \u001b[39m11.63 \u001b[39m | \u001b[39m0.1682 \u001b[39m | \u001b[39m0.8968 \u001b[39m | \u001b[39m0.7416 \u001b[39m | \u001b[39m10.03 \u001b[39m | \u001b[39m3.259 \u001b[39m | \u001b[39m59.85 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:42:35,441 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:35,549 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:35,642 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:35,643 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m493 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m8.177e+04\u001b[39m | \u001b[39m49.3 \u001b[39m | \u001b[39m0.03765 \u001b[39m | \u001b[39m0.3467 \u001b[39m | \u001b[39m2.845 \u001b[39m | \u001b[39m2.921 \u001b[39m | \u001b[39m0.5738 \u001b[39m | \u001b[39m7.55 \u001b[39m | \u001b[39m2.19 \u001b[39m | \u001b[39m44.95 \u001b[39m | \u001b[39m9.356 \u001b[39m | \u001b[39m0.7224 \u001b[39m | \u001b[39m28.02 \u001b[39m | \u001b[39m25.37 \u001b[39m | \u001b[39m25.15 \u001b[39m | \u001b[39m9.314 \u001b[39m | \u001b[39m0.8798 \u001b[39m | \u001b[39m0.1258 \u001b[39m | \u001b[39m9.404 \u001b[39m | \u001b[39m26.64 \u001b[39m | \u001b[39m0.4983 \u001b[39m | \u001b[39m0.8795 \u001b[39m | \u001b[39m0.5722 \u001b[39m | \u001b[39m64.15 \u001b[39m | \u001b[39m0.9665 \u001b[39m | \u001b[39m43.18 \u001b[39m | \u001b[39m16.8 \u001b[39m | \u001b[39m17.6 \u001b[39m | \u001b[39m89.3 \u001b[39m | \u001b[39m93.59 \u001b[39m | \u001b[39m9.043 \u001b[39m | \u001b[39m0.1622 \u001b[39m | \u001b[39m0.1429 \u001b[39m | \u001b[39m1.407 \u001b[39m | \u001b[39m12.29 \u001b[39m | \u001b[39m3.944 \u001b[39m | \u001b[39m95.32 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:42:36,356 - 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PipelineOptimizer - INFO - Pipeline config: ('globalscale',), RMSE: 0.3684, R²: 0.8978\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m507 \u001b[39m | \u001b[39m-0.3684 \u001b[39m | \u001b[39m6.732e+04\u001b[39m | \u001b[39m11.89 \u001b[39m | \u001b[39m0.2009 \u001b[39m | \u001b[39m0.1611 \u001b[39m | \u001b[39m4.289 \u001b[39m | \u001b[39m1.977 \u001b[39m | \u001b[39m1.734 \u001b[39m | \u001b[39m76.41 \u001b[39m | \u001b[39m9.688 \u001b[39m | \u001b[39m47.13 \u001b[39m | \u001b[39m7.481 \u001b[39m | \u001b[39m3.983 \u001b[39m | \u001b[39m8.045 \u001b[39m | \u001b[39m28.03 \u001b[39m | \u001b[39m22.86 \u001b[39m | \u001b[39m10.01 \u001b[39m | \u001b[39m0.9202 \u001b[39m | \u001b[39m0.3165 \u001b[39m | \u001b[39m19.81 \u001b[39m | \u001b[39m8.011 \u001b[39m | \u001b[39m0.06564 \u001b[39m | \u001b[39m0.6912 \u001b[39m | \u001b[39m0.2353 \u001b[39m | \u001b[39m177.1 \u001b[39m | \u001b[39m0.7807 \u001b[39m | \u001b[39m92.92 \u001b[39m | \u001b[39m80.18 \u001b[39m | \u001b[39m19.34 \u001b[39m | \u001b[39m82.86 \u001b[39m | \u001b[39m92.57 \u001b[39m | \u001b[39m17.59 \u001b[39m | \u001b[39m0.3584 \u001b[39m | \u001b[39m0.5856 \u001b[39m | \u001b[39m2.312 \u001b[39m | \u001b[39m11.28 \u001b[39m | \u001b[39m3.37 \u001b[39m | \u001b[39m38.26 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:42:56,053 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:56,145 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:56,234 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:42:56,235 - PipelineOptimizer - WARNING - No valid predictions. 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'emsc'), RMSE: 1.1417, R²: 0.0181\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m560 \u001b[39m | \u001b[39m-1.142 \u001b[39m | \u001b[39m682.6 \u001b[39m | \u001b[39m41.0 \u001b[39m | \u001b[39m0.2894 \u001b[39m | \u001b[39m0.8536 \u001b[39m | \u001b[39m2.791 \u001b[39m | \u001b[39m3.546 \u001b[39m | \u001b[39m2.58 \u001b[39m | \u001b[39m80.11 \u001b[39m | \u001b[39m3.123 \u001b[39m | \u001b[39m45.87 \u001b[39m | \u001b[39m2.484 \u001b[39m | \u001b[39m2.773 \u001b[39m | \u001b[39m28.96 \u001b[39m | \u001b[39m8.179 \u001b[39m | \u001b[39m18.28 \u001b[39m | \u001b[39m7.782 \u001b[39m | \u001b[39m0.9624 \u001b[39m | \u001b[39m0.1016 \u001b[39m | \u001b[39m90.26 \u001b[39m | \u001b[39m18.92 \u001b[39m | \u001b[39m0.03337 \u001b[39m | \u001b[39m0.6051 \u001b[39m | \u001b[39m0.969 \u001b[39m | \u001b[39m123.8 \u001b[39m | \u001b[39m0.9215 \u001b[39m | \u001b[39m180.3 \u001b[39m | \u001b[39m41.27 \u001b[39m | \u001b[39m18.1 \u001b[39m | \u001b[39m85.53 \u001b[39m | \u001b[39m92.32 \u001b[39m | \u001b[39m5.002 \u001b[39m | \u001b[39m0.05949 \u001b[39m | \u001b[39m0.4508 \u001b[39m | \u001b[39m1.086 \u001b[39m | \u001b[39m9.744 \u001b[39m | \u001b[39m1.955 \u001b[39m | \u001b[39m17.6 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:44:04,798 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:44:04,890 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:44:04,976 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:44:04,977 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m561 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m7.359e+04\u001b[39m | \u001b[39m43.31 \u001b[39m | \u001b[39m0.1122 \u001b[39m | \u001b[39m0.1775 \u001b[39m | \u001b[39m2.221 \u001b[39m | \u001b[39m2.108 \u001b[39m | \u001b[39m2.525 \u001b[39m | \u001b[39m47.54 \u001b[39m | \u001b[39m6.754 \u001b[39m | \u001b[39m4.189 \u001b[39m | \u001b[39m7.47 \u001b[39m | \u001b[39m3.497 \u001b[39m | \u001b[39m35.97 \u001b[39m | \u001b[39m26.82 \u001b[39m | \u001b[39m7.072 \u001b[39m | \u001b[39m8.191 \u001b[39m | \u001b[39m0.7646 \u001b[39m | \u001b[39m0.07749 \u001b[39m | \u001b[39m99.3 \u001b[39m | \u001b[39m27.06 \u001b[39m | \u001b[39m0.8061 \u001b[39m | \u001b[39m0.1989 \u001b[39m | \u001b[39m0.4347 \u001b[39m | \u001b[39m126.7 \u001b[39m | \u001b[39m0.6136 \u001b[39m | \u001b[39m45.7 \u001b[39m | \u001b[39m2.874 \u001b[39m | \u001b[39m8.387 \u001b[39m | \u001b[39m81.3 \u001b[39m | \u001b[39m81.89 \u001b[39m | \u001b[39m24.79 \u001b[39m | \u001b[39m0.3742 \u001b[39m | \u001b[39m0.09928 \u001b[39m | \u001b[39m0.3885 \u001b[39m | \u001b[39m12.91 \u001b[39m | \u001b[39m1.203 \u001b[39m | \u001b[39m66.66 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:44:07,028 - 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'savgol'), RMSE: 1.1033, R²: 0.0831\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m608 \u001b[39m | \u001b[39m-1.103 \u001b[39m | \u001b[39m3.581e+04\u001b[39m | \u001b[39m48.07 \u001b[39m | \u001b[39m0.1127 \u001b[39m | \u001b[39m0.4288 \u001b[39m | \u001b[39m2.616 \u001b[39m | \u001b[39m2.91 \u001b[39m | \u001b[39m2.373 \u001b[39m | \u001b[39m75.26 \u001b[39m | \u001b[39m4.84 \u001b[39m | \u001b[39m5.255 \u001b[39m | \u001b[39m6.871 \u001b[39m | \u001b[39m0.05867 \u001b[39m | \u001b[39m18.55 \u001b[39m | \u001b[39m23.01 \u001b[39m | \u001b[39m8.988 \u001b[39m | \u001b[39m12.79 \u001b[39m | \u001b[39m0.871 \u001b[39m | \u001b[39m0.3406 \u001b[39m | \u001b[39m68.47 \u001b[39m | \u001b[39m8.615 \u001b[39m | \u001b[39m0.6652 \u001b[39m | \u001b[39m0.3661 \u001b[39m | \u001b[39m0.2116 \u001b[39m | \u001b[39m27.32 \u001b[39m | \u001b[39m0.1257 \u001b[39m | \u001b[39m171.1 \u001b[39m | \u001b[39m6.938 \u001b[39m | \u001b[39m10.84 \u001b[39m | \u001b[39m82.17 \u001b[39m | \u001b[39m82.41 \u001b[39m | \u001b[39m8.367 \u001b[39m | \u001b[39m0.2888 \u001b[39m | \u001b[39m0.4463 \u001b[39m | \u001b[39m1.035 \u001b[39m | \u001b[39m12.25 \u001b[39m | \u001b[39m1.224 \u001b[39m | \u001b[39m35.75 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:45:09,215 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:09,308 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:09,395 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:09,396 - PipelineOptimizer - WARNING - No valid predictions. 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'detrend'), RMSE: 1.1548, R²: -0.0046\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m622 \u001b[39m | \u001b[39m-1.155 \u001b[39m | \u001b[39m6.129e+03\u001b[39m | \u001b[39m43.73 \u001b[39m | \u001b[39m0.04006 \u001b[39m | \u001b[39m0.4505 \u001b[39m | \u001b[39m4.053 \u001b[39m | \u001b[39m3.576 \u001b[39m | \u001b[39m2.861 \u001b[39m | \u001b[39m20.25 \u001b[39m | \u001b[39m6.983 \u001b[39m | \u001b[39m41.71 \u001b[39m | \u001b[39m6.137 \u001b[39m | \u001b[39m2.472 \u001b[39m | \u001b[39m27.2 \u001b[39m | \u001b[39m13.17 \u001b[39m | \u001b[39m27.06 \u001b[39m | \u001b[39m7.421 \u001b[39m | \u001b[39m0.728 \u001b[39m | \u001b[39m0.01631 \u001b[39m | \u001b[39m79.23 \u001b[39m | \u001b[39m15.99 \u001b[39m | \u001b[39m0.1511 \u001b[39m | \u001b[39m0.855 \u001b[39m | \u001b[39m0.8999 \u001b[39m | \u001b[39m36.33 \u001b[39m | \u001b[39m0.9166 \u001b[39m | \u001b[39m150.9 \u001b[39m | \u001b[39m89.83 \u001b[39m | \u001b[39m15.84 \u001b[39m | \u001b[39m80.52 \u001b[39m | \u001b[39m79.31 \u001b[39m | \u001b[39m14.44 \u001b[39m | \u001b[39m0.3434 \u001b[39m | \u001b[39m0.6298 \u001b[39m | \u001b[39m2.669 \u001b[39m | \u001b[39m7.933 \u001b[39m | \u001b[39m3.393 \u001b[39m | \u001b[39m20.98 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:45:29,545 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:29,669 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:29,754 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:45:29,755 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m623 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m5.197e+04\u001b[39m | \u001b[39m41.88 \u001b[39m | \u001b[39m0.1325 \u001b[39m | \u001b[39m0.8298 \u001b[39m | \u001b[39m2.188 \u001b[39m | \u001b[39m2.45 \u001b[39m | \u001b[39m0.9389 \u001b[39m | \u001b[39m74.19 \u001b[39m | \u001b[39m2.863 \u001b[39m | \u001b[39m49.84 \u001b[39m | \u001b[39m8.53 \u001b[39m | \u001b[39m2.456 \u001b[39m | \u001b[39m34.99 \u001b[39m | \u001b[39m3.463 \u001b[39m | \u001b[39m8.236 \u001b[39m | \u001b[39m7.038 \u001b[39m | \u001b[39m0.8185 \u001b[39m | \u001b[39m0.153 \u001b[39m | \u001b[39m43.72 \u001b[39m | \u001b[39m20.69 \u001b[39m | \u001b[39m0.7704 \u001b[39m | \u001b[39m0.3309 \u001b[39m | \u001b[39m0.7578 \u001b[39m | \u001b[39m197.0 \u001b[39m | \u001b[39m0.7607 \u001b[39m | \u001b[39m192.6 \u001b[39m | \u001b[39m39.3 \u001b[39m | \u001b[39m10.2 \u001b[39m | \u001b[39m89.65 \u001b[39m | \u001b[39m91.62 \u001b[39m | \u001b[39m6.04 \u001b[39m | \u001b[39m0.9748 \u001b[39m | \u001b[39m0.1931 \u001b[39m | \u001b[39m2.505 \u001b[39m | \u001b[39m9.689 \u001b[39m | \u001b[39m2.344 \u001b[39m | \u001b[39m88.73 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:45:31,430 - 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'globalscale'), RMSE: 0.4873, R²: 0.8211\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m677 \u001b[39m | \u001b[39m-0.4873 \u001b[39m | \u001b[39m4.676e+03\u001b[39m | \u001b[39m44.94 \u001b[39m | \u001b[39m0.1421 \u001b[39m | \u001b[39m0.7267 \u001b[39m | \u001b[39m2.703 \u001b[39m | \u001b[39m3.864 \u001b[39m | \u001b[39m0.97 \u001b[39m | \u001b[39m93.1 \u001b[39m | \u001b[39m5.54 \u001b[39m | \u001b[39m15.59 \u001b[39m | \u001b[39m2.754 \u001b[39m | \u001b[39m1.207 \u001b[39m | \u001b[39m8.336 \u001b[39m | \u001b[39m17.08 \u001b[39m | \u001b[39m11.2 \u001b[39m | \u001b[39m9.705 \u001b[39m | \u001b[39m0.825 \u001b[39m | \u001b[39m0.1552 \u001b[39m | \u001b[39m17.9 \u001b[39m | \u001b[39m14.73 \u001b[39m | \u001b[39m0.5235 \u001b[39m | \u001b[39m0.4026 \u001b[39m | \u001b[39m0.8185 \u001b[39m | \u001b[39m197.7 \u001b[39m | \u001b[39m0.7134 \u001b[39m | \u001b[39m189.1 \u001b[39m | \u001b[39m76.08 \u001b[39m | \u001b[39m14.18 \u001b[39m | \u001b[39m90.96 \u001b[39m | \u001b[39m85.77 \u001b[39m | \u001b[39m20.7 \u001b[39m | \u001b[39m0.1763 \u001b[39m | \u001b[39m0.135 \u001b[39m | \u001b[39m2.419 \u001b[39m | \u001b[39m11.02 \u001b[39m | \u001b[39m1.656 \u001b[39m | \u001b[39m13.86 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:46:59,091 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:46:59,184 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:46:59,272 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:46:59,273 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m678 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m6.238e+04\u001b[39m | \u001b[39m12.43 \u001b[39m | \u001b[39m0.25 \u001b[39m | \u001b[39m0.223 \u001b[39m | \u001b[39m2.548 \u001b[39m | \u001b[39m1.649 \u001b[39m | \u001b[39m0.6318 \u001b[39m | \u001b[39m2.239 \u001b[39m | \u001b[39m7.424 \u001b[39m | \u001b[39m12.51 \u001b[39m | \u001b[39m9.406 \u001b[39m | \u001b[39m3.397 \u001b[39m | \u001b[39m41.08 \u001b[39m | \u001b[39m22.25 \u001b[39m | \u001b[39m9.056 \u001b[39m | \u001b[39m8.994 \u001b[39m | \u001b[39m0.6307 \u001b[39m | \u001b[39m0.1149 \u001b[39m | \u001b[39m9.774 \u001b[39m | \u001b[39m26.87 \u001b[39m | \u001b[39m0.8779 \u001b[39m | \u001b[39m0.8693 \u001b[39m | \u001b[39m0.6471 \u001b[39m | \u001b[39m167.6 \u001b[39m | \u001b[39m0.8553 \u001b[39m | \u001b[39m94.11 \u001b[39m | \u001b[39m28.64 \u001b[39m | \u001b[39m19.72 \u001b[39m | \u001b[39m83.79 \u001b[39m | \u001b[39m85.05 \u001b[39m | \u001b[39m7.482 \u001b[39m | \u001b[39m0.9194 \u001b[39m | \u001b[39m0.5005 \u001b[39m | \u001b[39m2.208 \u001b[39m | \u001b[39m9.144 \u001b[39m | \u001b[39m2.198 \u001b[39m | \u001b[39m43.61 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:47:01,520 - 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PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:49:48,370 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:49:48,459 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:49:48,459 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m777 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m2.976e+04\u001b[39m | \u001b[39m10.89 \u001b[39m | \u001b[39m0.01552 \u001b[39m | \u001b[39m0.1024 \u001b[39m | \u001b[39m3.801 \u001b[39m | \u001b[39m3.311 \u001b[39m | \u001b[39m2.943 \u001b[39m | \u001b[39m51.28 \u001b[39m | \u001b[39m1.542 \u001b[39m | \u001b[39m9.081 \u001b[39m | \u001b[39m2.244 \u001b[39m | \u001b[39m3.188 \u001b[39m | \u001b[39m8.568 \u001b[39m | \u001b[39m10.86 \u001b[39m | \u001b[39m22.44 \u001b[39m | \u001b[39m11.88 \u001b[39m | \u001b[39m0.8156 \u001b[39m | \u001b[39m0.1205 \u001b[39m | \u001b[39m98.38 \u001b[39m | \u001b[39m27.49 \u001b[39m | \u001b[39m0.4882 \u001b[39m | \u001b[39m0.5404 \u001b[39m | \u001b[39m0.332 \u001b[39m | \u001b[39m15.17 \u001b[39m | \u001b[39m0.7111 \u001b[39m | \u001b[39m12.53 \u001b[39m | \u001b[39m19.72 \u001b[39m | \u001b[39m5.876 \u001b[39m | \u001b[39m89.12 \u001b[39m | \u001b[39m75.78 \u001b[39m | \u001b[39m20.52 \u001b[39m | \u001b[39m0.2784 \u001b[39m | \u001b[39m0.09062 \u001b[39m | \u001b[39m2.432 \u001b[39m | \u001b[39m11.18 \u001b[39m | \u001b[39m1.336 \u001b[39m | \u001b[39m69.36 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:49:49,375 - 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'robust_scaler'), RMSE: 0.0967, R²: 0.9930\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m851 \u001b[39m | \u001b[39m-0.09669 \u001b[39m | \u001b[39m7.511e+04\u001b[39m | \u001b[39m18.38 \u001b[39m | \u001b[39m0.01699 \u001b[39m | \u001b[39m0.8044 \u001b[39m | \u001b[39m3.901 \u001b[39m | \u001b[39m4.464 \u001b[39m | \u001b[39m1.592 \u001b[39m | \u001b[39m4.223 \u001b[39m | \u001b[39m3.958 \u001b[39m | \u001b[39m30.26 \u001b[39m | \u001b[39m0.6998 \u001b[39m | \u001b[39m2.162 \u001b[39m | \u001b[39m21.28 \u001b[39m | \u001b[39m27.95 \u001b[39m | \u001b[39m10.22 \u001b[39m | \u001b[39m10.66 \u001b[39m | \u001b[39m0.7405 \u001b[39m | \u001b[39m0.3554 \u001b[39m | \u001b[39m26.04 \u001b[39m | \u001b[39m17.79 \u001b[39m | \u001b[39m0.03287 \u001b[39m | \u001b[39m0.06996 \u001b[39m | \u001b[39m0.9903 \u001b[39m | \u001b[39m150.7 \u001b[39m | \u001b[39m0.4037 \u001b[39m | \u001b[39m47.64 \u001b[39m | \u001b[39m56.69 \u001b[39m | \u001b[39m12.51 \u001b[39m | \u001b[39m90.77 \u001b[39m | \u001b[39m94.92 \u001b[39m | \u001b[39m24.22 \u001b[39m | \u001b[39m0.3666 \u001b[39m | \u001b[39m0.7657 \u001b[39m | \u001b[39m1.01 \u001b[39m | \u001b[39m10.3 \u001b[39m | \u001b[39m4.061 \u001b[39m | \u001b[39m26.83 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:52:15,916 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:52:16,008 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:52:16,098 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:52:16,098 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m852 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m5.615e+04\u001b[39m | \u001b[39m23.65 \u001b[39m | \u001b[39m0.1235 \u001b[39m | \u001b[39m0.5477 \u001b[39m | \u001b[39m3.189 \u001b[39m | \u001b[39m3.066 \u001b[39m | \u001b[39m0.1884 \u001b[39m | \u001b[39m39.67 \u001b[39m | \u001b[39m2.776 \u001b[39m | \u001b[39m31.19 \u001b[39m | \u001b[39m0.6086 \u001b[39m | \u001b[39m3.881 \u001b[39m | \u001b[39m35.06 \u001b[39m | \u001b[39m11.76 \u001b[39m | \u001b[39m17.11 \u001b[39m | \u001b[39m10.64 \u001b[39m | \u001b[39m0.984 \u001b[39m | \u001b[39m0.0677 \u001b[39m | \u001b[39m7.302 \u001b[39m | \u001b[39m21.2 \u001b[39m | \u001b[39m0.1708 \u001b[39m | \u001b[39m0.8527 \u001b[39m | \u001b[39m0.4614 \u001b[39m | \u001b[39m193.2 \u001b[39m | \u001b[39m0.3782 \u001b[39m | \u001b[39m42.64 \u001b[39m | \u001b[39m93.66 \u001b[39m | \u001b[39m12.26 \u001b[39m | \u001b[39m88.19 \u001b[39m | \u001b[39m78.08 \u001b[39m | \u001b[39m11.35 \u001b[39m | \u001b[39m0.3803 \u001b[39m | \u001b[39m0.5653 \u001b[39m | \u001b[39m2.652 \u001b[39m | \u001b[39m12.29 \u001b[39m | \u001b[39m2.372 \u001b[39m | \u001b[39m65.69 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:52:17,117 - 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PipelineOptimizer - INFO - Pipeline config: ('savgol', 'emsc'), RMSE: 1.1499, R²: 0.0039\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m968 \u001b[39m | \u001b[39m-1.15 \u001b[39m | \u001b[39m2.377e+04\u001b[39m | \u001b[39m29.61 \u001b[39m | \u001b[39m0.06139 \u001b[39m | \u001b[39m0.02971 \u001b[39m | \u001b[39m4.729 \u001b[39m | \u001b[39m4.614 \u001b[39m | \u001b[39m0.4317 \u001b[39m | \u001b[39m10.11 \u001b[39m | \u001b[39m8.281 \u001b[39m | \u001b[39m41.86 \u001b[39m | \u001b[39m6.927 \u001b[39m | \u001b[39m2.522 \u001b[39m | \u001b[39m2.84 \u001b[39m | \u001b[39m3.677 \u001b[39m | \u001b[39m24.73 \u001b[39m | \u001b[39m8.288 \u001b[39m | \u001b[39m0.7175 \u001b[39m | \u001b[39m0.2506 \u001b[39m | \u001b[39m65.59 \u001b[39m | \u001b[39m19.13 \u001b[39m | \u001b[39m0.6452 \u001b[39m | \u001b[39m0.03267 \u001b[39m | \u001b[39m0.4078 \u001b[39m | \u001b[39m43.45 \u001b[39m | \u001b[39m0.09224 \u001b[39m | \u001b[39m20.16 \u001b[39m | \u001b[39m6.641 \u001b[39m | \u001b[39m6.259 \u001b[39m | \u001b[39m86.12 \u001b[39m | \u001b[39m83.75 \u001b[39m | \u001b[39m9.217 \u001b[39m | \u001b[39m0.5175 \u001b[39m | \u001b[39m0.2251 \u001b[39m | \u001b[39m1.833 \u001b[39m | \u001b[39m12.92 \u001b[39m | \u001b[39m3.155 \u001b[39m | \u001b[39m27.42 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:58:13,630 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:58:13,720 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:58:13,811 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 17:58:13,811 - PipelineOptimizer - WARNING - No valid predictions. Returning penalty score.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m969 \u001b[39m | \u001b[39m-1e+06 \u001b[39m | \u001b[39m9.857e+04\u001b[39m | \u001b[39m15.75 \u001b[39m | \u001b[39m0.1086 \u001b[39m | \u001b[39m0.2414 \u001b[39m | \u001b[39m3.126 \u001b[39m | \u001b[39m1.733 \u001b[39m | \u001b[39m1.752 \u001b[39m | \u001b[39m93.18 \u001b[39m | \u001b[39m5.536 \u001b[39m | \u001b[39m23.88 \u001b[39m | \u001b[39m6.547 \u001b[39m | \u001b[39m0.2716 \u001b[39m | \u001b[39m29.15 \u001b[39m | \u001b[39m25.08 \u001b[39m | \u001b[39m11.1 \u001b[39m | \u001b[39m7.273 \u001b[39m | \u001b[39m0.996 \u001b[39m | \u001b[39m0.3536 \u001b[39m | \u001b[39m65.31 \u001b[39m | \u001b[39m27.18 \u001b[39m | \u001b[39m0.7935 \u001b[39m | \u001b[39m0.4337 \u001b[39m | \u001b[39m0.6973 \u001b[39m | \u001b[39m31.98 \u001b[39m | \u001b[39m0.003211 \u001b[39m | \u001b[39m183.4 \u001b[39m | \u001b[39m91.0 \u001b[39m | \u001b[39m11.67 \u001b[39m | \u001b[39m89.47 \u001b[39m | \u001b[39m83.29 \u001b[39m | \u001b[39m17.52 \u001b[39m | \u001b[39m0.1393 \u001b[39m | \u001b[39m0.8857 \u001b[39m | \u001b[39m1.484 \u001b[39m | \u001b[39m7.159 \u001b[39m | \u001b[39m4.942 \u001b[39m | \u001b[39m55.92 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:58:14,835 - PipelineOptimizer - INFO - Pipeline config: ('savgol',), RMSE: 1.1549, R²: -0.0046\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m970 \u001b[39m | \u001b[39m-1.155 \u001b[39m | \u001b[39m9.318e+04\u001b[39m | \u001b[39m36.24 \u001b[39m | \u001b[39m0.01049 \u001b[39m | \u001b[39m0.7739 \u001b[39m | \u001b[39m2.777 \u001b[39m | \u001b[39m3.748 \u001b[39m | \u001b[39m0.867 \u001b[39m | \u001b[39m49.63 \u001b[39m | \u001b[39m1.35 \u001b[39m | \u001b[39m47.19 \u001b[39m | \u001b[39m3.715 \u001b[39m | \u001b[39m1.956 \u001b[39m | \u001b[39m22.29 \u001b[39m | \u001b[39m12.13 \u001b[39m | \u001b[39m15.01 \u001b[39m | \u001b[39m11.31 \u001b[39m | \u001b[39m0.7946 \u001b[39m | \u001b[39m0.05904 \u001b[39m | \u001b[39m80.94 \u001b[39m | \u001b[39m0.8914 \u001b[39m | \u001b[39m0.4474 \u001b[39m | \u001b[39m0.6401 \u001b[39m | \u001b[39m0.03141 \u001b[39m | \u001b[39m102.1 \u001b[39m | \u001b[39m0.358 \u001b[39m | \u001b[39m185.2 \u001b[39m | \u001b[39m52.58 \u001b[39m | \u001b[39m9.62 \u001b[39m | \u001b[39m83.53 \u001b[39m | \u001b[39m90.25 \u001b[39m | \u001b[39m13.29 \u001b[39m | \u001b[39m0.3298 \u001b[39m | \u001b[39m0.5321 \u001b[39m | \u001b[39m2.779 \u001b[39m | \u001b[39m8.956 \u001b[39m | \u001b[39m3.56 \u001b[39m | \u001b[39m45.96 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 17:58:16,320 - 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'meancn'), RMSE: 0.8636, R²: 0.4383\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m1012 \u001b[39m | \u001b[39m-0.8636 \u001b[39m | \u001b[39m8.126e+04\u001b[39m | \u001b[39m38.71 \u001b[39m | \u001b[39m0.1775 \u001b[39m | \u001b[39m0.4673 \u001b[39m | \u001b[39m2.378 \u001b[39m | \u001b[39m1.766 \u001b[39m | \u001b[39m1.246 \u001b[39m | \u001b[39m44.95 \u001b[39m | \u001b[39m3.139 \u001b[39m | \u001b[39m2.786 \u001b[39m | \u001b[39m1.092 \u001b[39m | \u001b[39m0.5901 \u001b[39m | \u001b[39m48.81 \u001b[39m | \u001b[39m28.91 \u001b[39m | \u001b[39m17.44 \u001b[39m | \u001b[39m8.91 \u001b[39m | \u001b[39m0.6001 \u001b[39m | \u001b[39m0.3523 \u001b[39m | \u001b[39m56.66 \u001b[39m | \u001b[39m13.35 \u001b[39m | \u001b[39m0.8217 \u001b[39m | \u001b[39m0.2836 \u001b[39m | \u001b[39m0.00397 \u001b[39m | \u001b[39m156.5 \u001b[39m | \u001b[39m0.6368 \u001b[39m | \u001b[39m135.7 \u001b[39m | \u001b[39m53.52 \u001b[39m | \u001b[39m5.589 \u001b[39m | \u001b[39m89.09 \u001b[39m | \u001b[39m75.46 \u001b[39m | \u001b[39m20.06 \u001b[39m | \u001b[39m0.6434 \u001b[39m | \u001b[39m0.3371 \u001b[39m | \u001b[39m2.236 \u001b[39m | \u001b[39m8.932 \u001b[39m | \u001b[39m2.547 \u001b[39m | \u001b[39m52.0 \u001b[39m |\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "2025-04-09 18:03:12,634 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 18:03:12,728 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 18:03:12,816 - PipelineOptimizer - WARNING - Error in fold: Input X contains NaN.\n", "Ridge does not accept missing values encoded as NaN natively. For supervised learning, you might want to consider sklearn.ensemble.HistGradientBoostingClassifier and Regressor which accept missing values encoded as NaNs natively. Alternatively, it is possible to preprocess the data, for instance by using an imputer transformer in a pipeline or drop samples with missing values. See https://scikit-learn.org/stable/modules/impute.html You can find a list of all estimators that handle NaN values at the following page: https://scikit-learn.org/stable/modules/impute.html#estimators-that-handle-nan-values\n", "2025-04-09 18:03:12,816 - PipelineOptimizer - WARNING - No valid predictions. 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PipelineOptimizer - INFO - Pipeline config: ('msc', 'robust_scaler'), RMSE: 0.2830, R²: 0.9397\n", "2025-04-09 18:26:10,367 - PipelineOptimizer - INFO - Best pipeline config: ('savgol', 'scaler')\n", "2025-04-09 18:26:10,368 - PipelineOptimizer - INFO - Best pipeline score: -0.05951120576993556\n", "2025-04-09 18:26:10,369 - PipelineOptimizer - INFO - Step: savgol, Transformer: SavitzkyGolay(deriv_order=2, filter_win=9)\n", "2025-04-09 18:26:10,370 - PipelineOptimizer - INFO - Step: scaler, Transformer: StandardScaler()\n", "2025-04-09 18:26:10,370 - PipelineOptimizer - INFO - Step: ridge, Transformer: Ridge(alpha=np.float64(1.7974601475878917), random_state=21)\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "| \u001b[39m1050 \u001b[39m | \u001b[39m-0.283 \u001b[39m | \u001b[39m6.925e+04\u001b[39m | \u001b[39m32.36 \u001b[39m | \u001b[39m0.2089 \u001b[39m | \u001b[39m0.237 \u001b[39m | \u001b[39m4.543 \u001b[39m | \u001b[39m3.615 \u001b[39m | \u001b[39m1.139 \u001b[39m | \u001b[39m50.76 \u001b[39m | \u001b[39m3.159 \u001b[39m | \u001b[39m35.37 \u001b[39m | \u001b[39m1.283 \u001b[39m | \u001b[39m1.725 \u001b[39m | \u001b[39m2.09 \u001b[39m | \u001b[39m25.56 \u001b[39m | \u001b[39m13.2 \u001b[39m | \u001b[39m9.412 \u001b[39m | \u001b[39m0.6191 \u001b[39m | \u001b[39m0.3599 \u001b[39m | \u001b[39m66.29 \u001b[39m | \u001b[39m12.4 \u001b[39m | \u001b[39m0.04041 \u001b[39m | \u001b[39m0.6743 \u001b[39m | \u001b[39m0.6194 \u001b[39m | \u001b[39m49.48 \u001b[39m | \u001b[39m0.8247 \u001b[39m | \u001b[39m92.7 \u001b[39m | \u001b[39m52.35 \u001b[39m | \u001b[39m10.3 \u001b[39m | \u001b[39m91.75 \u001b[39m | \u001b[39m80.57 \u001b[39m | \u001b[39m5.778 \u001b[39m | \u001b[39m0.7247 \u001b[39m | \u001b[39m0.6883 \u001b[39m | \u001b[39m0.3676 \u001b[39m | \u001b[39m7.506 \u001b[39m | \u001b[39m2.909 \u001b[39m | \u001b[39m22.83 \u001b[39m |\n", "=====================================================================================================================================================================================================================================================================================================================================================================================================================================================================================\n" ] } ], "source": [ "optimizer = PipelineOptimizer(\n", " X_train=X_train,\n", " y_train=y_train,\n", " X_test=None,\n", " y_test=None,\n", " preprocessing_steps=['msc', 'savgol', 'detrend', 'scaler', 'robust_scaler', 'emsc', 'meancn', 'autoscale', 'globalscale'],\n", " cv_method=\"group_shuffle_split\",\n", " n_splits=3,\n", " random_state=21,\n", " groups=groups,\n", " max_pipeline_length=2,\n", " allowed_preprocess_combinations=[1, 2]\n", ")\n", "\n", "best_params, best_pipeline = optimizer.bayesian_optimize(\n", " init_points=50,\n", " n_iter=1000\n", ")\n", "\n", "# Extract preprocessing steps without the final model\n", "custom_preprocessing = []\n", "for name, step in best_pipeline.steps[:-1]:\n", " custom_preprocessing.append((name, step))\n" ] }, { "cell_type": "code", "execution_count": 35, "metadata": { "cellUniqueIdByVincent": "1b631" }, "outputs": [ { "data": { "text/plain": [ "[('savgol', SavitzkyGolay(deriv_order=2, filter_win=9)),\n", " ('scaler', StandardScaler())]" ] }, "execution_count": 35, "metadata": {}, "output_type": "execute_result" } ], "source": [ "custom_preprocessing#[0]" ] }, { "cell_type": "code", "execution_count": 38, "metadata": { "cellUniqueIdByVincent": "40ce9" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Best pipeline configuration: ['savgol', 'scaler']\n", "Best RMSE: 0.0595\n" ] } ], "source": [ "# Print optimization summary\n", "summary = optimizer.summarize_optimization()\n", "print(f\"Best pipeline configuration: {summary['best_pipeline']}\")\n", "print(f\"Best RMSE: {summary['best_rmse']:.4f}\")\n", "\n", "# Make predictions with the optimized pipeline\n", "#predictions, rmse, r2 = optimizer.get_best_pipeline_predictions(best_pipeline)" ] }, { "cell_type": "code", "execution_count": 39, "metadata": { "cellUniqueIdByVincent": "d368f" }, "outputs": [ { "data": { "text/plain": [ "{'n_trials': 1050,\n", " 'n_unique_configs': 38,\n", " 'best_score': np.float64(-0.05951120576993556),\n", " 'best_pipeline': ['savgol', 'scaler'],\n", " 'improvement': np.float64(1.0602093862657165),\n", " 'converged': np.False_,\n", " 'best_rmse': np.float64(0.05951120576993556)}" ] }, "execution_count": 39, "metadata": {}, "output_type": "execute_result" } ], "source": [ "summary" ] }, { "cell_type": "code", "execution_count": 36, "metadata": { "cellUniqueIdByVincent": "f7fa2" }, "outputs": [], "source": [ "from sklearn.pipeline import Pipeline\n", "\n", "pipes = Pipeline(custom_preprocessing)" ] }, { "cell_type": "code", "execution_count": 37, "metadata": { "cellUniqueIdByVincent": "addea" }, "outputs": [ { "data": { "text/html": [ "
Pipeline(steps=[('savgol', SavitzkyGolay(deriv_order=2, filter_win=9)),\n",
       "                ('scaler', StandardScaler())])
In a Jupyter environment, please rerun this cell to show the HTML representation or trust the notebook.
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" ], "text/plain": [ "Pipeline(steps=[('savgol', SavitzkyGolay(deriv_order=2, filter_win=9)),\n", " ('scaler', StandardScaler())])" ] }, "execution_count": 37, "metadata": {}, "output_type": "execute_result" } ], "source": [ "pipes.fit(X_train)" ] }, { "cell_type": "code", "execution_count": 29, "metadata": { "cellUniqueIdByVincent": "7af09" }, "outputs": [ { "data": { "image/png": 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", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import matplotlib.pyplot as plt\n", "_=plt.plot(pipes.transform(X_train).T)" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "cellUniqueIdByVincent": "5c3ef" }, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python (pypackage)", "language": "python", "name": "pypackage" }, "language_info": { "name": "python", "version": "3.12.9" }, "vincent": { "sessionId": "4a2c621721ae84564f996a69_2025-04-25T05-47-13-411Z" } }, "nbformat": 4, "nbformat_minor": 2 }