{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "## General Information" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "This notebook is used to train a simple neural network model to predict the chemistry in the barite benchmark (50x50 grid). The training data is stored in the repository using **git large file storage** and can be downloaded after the installation of git lfs using the `git lfs pull` command.\n", "\n", "It is then recommended to create a Python environment using miniconda. The necessary dependencies are contained in `environment.yml` and can be installed using `conda env create -f environment.yml`.\n", "\n", "The data set is divided into a design and result part and consists of the iterations of a reference simulation. The design part of the data set contains the chemical concentrations at time $t$ and the result part at time $t+1$, which are to be learned by the model." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Setup Libraries" ] }, { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "2025-02-17 10:30:47.780794: I tensorflow/core/util/port.cc:153] oneDNN custom operations are on. You may see slightly different numerical results due to floating-point round-off errors from different computation orders. To turn them off, set the environment variable `TF_ENABLE_ONEDNN_OPTS=0`.\n", "2025-02-17 10:30:47.804086: I tensorflow/core/platform/cpu_feature_guard.cc:210] This TensorFlow binary is optimized to use available CPU instructions in performance-critical operations.\n", "To enable the following instructions: SSE4.1 SSE4.2 AVX AVX2 AVX_VNNI FMA, in other operations, rebuild TensorFlow with the appropriate compiler flags.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Running Keras in version 3.8.0\n" ] } ], "source": [ "import keras\n", "from keras.layers import Dense, Dropout, Input,BatchNormalization\n", "import tensorflow as tf\n", "import h5py\n", "import numpy as np\n", "import pandas as pd\n", "import time\n", "import sklearn.model_selection as sk\n", "import matplotlib.pyplot as plt\n", "from sklearn.cluster import KMeans\n", "from sklearn.pipeline import Pipeline, make_pipeline\n", "from sklearn.preprocessing import StandardScaler, MinMaxScaler\n", "from imblearn.over_sampling import SMOTE\n", "from imblearn.under_sampling import RandomUnderSampler\n", "from imblearn.over_sampling import RandomOverSampler\n", "from collections import Counter\n", "import os\n", "from preprocessing import *\n", "from sklearn import set_config\n", "from importlib import reload\n", "set_config(transform_output = \"pandas\")" ] }, { "cell_type": "code", "execution_count": 2, "metadata": {}, "outputs": [], "source": [ "%load_ext autoreload\n", "%autoreload 2" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Define parameters" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "dtype = \"float32\"\n", "activation = \"relu\"\n", "\n", "lr = 0.001\n", "batch_size = 512\n", "epochs = 50 # default 400 epochs\n", "\n", "lr_schedule = keras.optimizers.schedules.ExponentialDecay(\n", " initial_learning_rate=lr,\n", " decay_steps=2000,\n", " decay_rate=0.9,\n", " staircase=True\n", ")\n", "\n", "optimizer_simple = keras.optimizers.Adam(learning_rate=lr_schedule)\n", "optimizer_large = keras.optimizers.Adam(learning_rate=lr_schedule)\n", "optimizer_paper = keras.optimizers.Adam(learning_rate=lr_schedule)\n", "\n", "\n", "loss = keras.losses.Huber()\n", "\n", "sample_fraction = 0.8" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Setup the model" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
Model: \"sequential\"\n",
       "
\n" ], "text/plain": [ "\u001b[1mModel: \"sequential\"\u001b[0m\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n",
       "┃ Layer (type)                    ┃ Output Shape           ┃       Param # ┃\n",
       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
       "│ dense (Dense)                   │ (None, 128)            │         1,152 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_1 (Dense)                 │ (None, 128)            │        16,512 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_2 (Dense)                 │ (None, 8)              │         1,032 │\n",
       "└─────────────────────────────────┴────────────────────────┴───────────────┘\n",
       "
\n" ], "text/plain": [ "┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n", "┃\u001b[1m \u001b[0m\u001b[1mLayer (type) \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1mOutput Shape \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1m Param #\u001b[0m\u001b[1m \u001b[0m┃\n", "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n", "│ dense (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m128\u001b[0m) │ \u001b[38;5;34m1,152\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_1 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m128\u001b[0m) │ \u001b[38;5;34m16,512\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_2 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m8\u001b[0m) │ \u001b[38;5;34m1,032\u001b[0m │\n", "└─────────────────────────────────┴────────────────────────┴───────────────┘\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Total params: 18,696 (73.03 KB)\n",
       "
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 Trainable params: 18,696 (73.03 KB)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Trainable params: \u001b[0m\u001b[38;5;34m18,696\u001b[0m (73.03 KB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Non-trainable params: 0 (0.00 B)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Non-trainable params: \u001b[0m\u001b[38;5;34m0\u001b[0m (0.00 B)\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# small model\n", "model_simple = keras.Sequential(\n", " [\n", " keras.Input(shape = (8,), dtype = \"float32\"),\n", " keras.layers.Dense(units = 128, activation = \"linear\", dtype = \"float32\"),\n", " # Dropout(0.2),\n", " keras.layers.Dense(units = 128, activation = \"elu\", dtype = \"float32\"),\n", " keras.layers.Dense(units = 8, dtype = \"float32\")\n", " ]\n", ")\n", "\n", "model_simple.compile(optimizer=optimizer_simple, loss = loss)\n", "model_simple.summary()" ] }, { "cell_type": "code", "execution_count": 51, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
Model: \"sequential_5\"\n",
       "
\n" ], "text/plain": [ "\u001b[1mModel: \"sequential_5\"\u001b[0m\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n",
       "┃ Layer (type)                    ┃ Output Shape           ┃       Param # ┃\n",
       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
       "│ dense_21 (Dense)                │ (None, 512)            │         4,608 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_22 (Dense)                │ (None, 1024)           │       525,312 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_23 (Dense)                │ (None, 512)            │       524,800 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_24 (Dense)                │ (None, 8)              │         4,104 │\n",
       "└─────────────────────────────────┴────────────────────────┴───────────────┘\n",
       "
\n" ], "text/plain": [ "┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n", "┃\u001b[1m \u001b[0m\u001b[1mLayer (type) \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1mOutput Shape \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1m Param #\u001b[0m\u001b[1m \u001b[0m┃\n", "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n", "│ dense_21 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m512\u001b[0m) │ \u001b[38;5;34m4,608\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_22 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m1024\u001b[0m) │ \u001b[38;5;34m525,312\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_23 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m512\u001b[0m) │ \u001b[38;5;34m524,800\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_24 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m8\u001b[0m) │ \u001b[38;5;34m4,104\u001b[0m │\n", "└─────────────────────────────────┴────────────────────────┴───────────────┘\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Total params: 1,058,824 (4.04 MB)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Total params: \u001b[0m\u001b[38;5;34m1,058,824\u001b[0m (4.04 MB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Trainable params: 1,058,824 (4.04 MB)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Trainable params: \u001b[0m\u001b[38;5;34m1,058,824\u001b[0m (4.04 MB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Non-trainable params: 0 (0.00 B)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Non-trainable params: \u001b[0m\u001b[38;5;34m0\u001b[0m (0.00 B)\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# large model\n", "model_large = keras.Sequential(\n", " [keras.layers.Input(shape=(8,), dtype=dtype),\n", " keras.layers.Dense(512, activation='relu', dtype=dtype),\n", " keras.layers.Dense(1024, activation='relu', dtype=dtype),\n", " keras.layers.Dense(512, activation='relu', dtype=dtype),\n", " keras.layers.Dense(8, dtype=dtype)\n", " ])\n", "\n", "model_large.compile(optimizer=optimizer_large, loss = loss)\n", "model_large.summary()\n" ] }, { "cell_type": "code", "execution_count": 47, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
Model: \"sequential_4\"\n",
       "
\n" ], "text/plain": [ "\u001b[1mModel: \"sequential_4\"\u001b[0m\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n",
       "┃ Layer (type)                    ┃ Output Shape           ┃       Param # ┃\n",
       "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n",
       "│ dense_16 (Dense)                │ (None, 128)            │         1,152 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_17 (Dense)                │ (None, 256)            │        33,024 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_18 (Dense)                │ (None, 512)            │       131,584 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_19 (Dense)                │ (None, 256)            │       131,328 │\n",
       "├─────────────────────────────────┼────────────────────────┼───────────────┤\n",
       "│ dense_20 (Dense)                │ (None, 8)              │         2,056 │\n",
       "└─────────────────────────────────┴────────────────────────┴───────────────┘\n",
       "
\n" ], "text/plain": [ "┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n", "┃\u001b[1m \u001b[0m\u001b[1mLayer (type) \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1mOutput Shape \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1m Param #\u001b[0m\u001b[1m \u001b[0m┃\n", "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n", "│ dense_16 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m128\u001b[0m) │ \u001b[38;5;34m1,152\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_17 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m256\u001b[0m) │ \u001b[38;5;34m33,024\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_18 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m512\u001b[0m) │ \u001b[38;5;34m131,584\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_19 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m256\u001b[0m) │ \u001b[38;5;34m131,328\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ dense_20 (\u001b[38;5;33mDense\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m8\u001b[0m) │ \u001b[38;5;34m2,056\u001b[0m │\n", "└─────────────────────────────────┴────────────────────────┴───────────────┘\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
 Total params: 299,144 (1.14 MB)\n",
       "
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 Trainable params: 299,144 (1.14 MB)\n",
       "
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 Non-trainable params: 0 (0.00 B)\n",
       "
\n" ], "text/plain": [ "\u001b[1m Non-trainable params: \u001b[0m\u001b[38;5;34m0\u001b[0m (0.00 B)\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# model from paper\n", "# (see https://doi.org/10.1007/s11242-022-01779-3 model for the complex chemistry)\n", "model_paper = keras.Sequential(\n", " [keras.layers.Input(shape=(8,), dtype=dtype),\n", " keras.layers.Dense(128, activation='relu', dtype=dtype),\n", " keras.layers.Dense(256, activation='relu', dtype=dtype),\n", " keras.layers.Dense(512, activation='relu', dtype=dtype),\n", " keras.layers.Dense(256, activation='relu', dtype=dtype),\n", " keras.layers.Dense(8, dtype=dtype)\n", " ])\n", "\n", "model_paper.compile(optimizer=optimizer_paper, loss = loss)\n", "model_paper.summary()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Define transformer functions" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [], "source": [ "def Safelog(val):\n", " # get range of vector\n", " if val > 0:\n", " return np.log10(val)\n", " elif val < 0:\n", " return -np.log10(-val)\n", " else:\n", " return 0\n", "\n", "def Safeexp(val):\n", " if val > 0:\n", " return -10 ** -val\n", " elif val < 0:\n", " return 10 ** val\n", " else:\n", " return 0" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "# ? Why does the charge is using another logarithm than the other species\n", "\n", "func_dict_in = {\n", " \"H\" : np.log1p,\n", " \"O\" : np.log1p,\n", " \"Charge\" : Safelog,\n", " \"H_0_\" : np.log1p,\n", " \"O_0_\" : np.log1p,\n", " \"Ba\" : np.log1p,\n", " \"Cl\" : np.log1p,\n", " \"S_2_\" : np.log1p,\n", " \"S_6_\" : np.log1p,\n", " \"Sr\" : np.log1p,\n", " \"Barite\" : np.log1p,\n", " \"Celestite\" : np.log1p,\n", "}\n", "\n", "func_dict_out = {\n", " \"H\" : np.expm1,\n", " \"O\" : np.expm1,\n", " \"Charge\" : Safeexp,\n", " \"H_0_\" : np.expm1,\n", " \"O_0_\" : np.expm1,\n", " \"Ba\" : np.expm1,\n", " \"Cl\" : np.expm1,\n", " \"S_2_\" : np.expm1,\n", " \"S_6_\" : np.expm1,\n", " \"Sr\" : np.expm1,\n", " \"Barite\" : np.expm1,\n", " \"Celestite\" : np.expm1,\n", "}\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Read data from `.h5` file and convert it to a `pandas.DataFrame`" ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": [ "# os.chdir('/mnt/beegfs/home/signer/projects/model-training')\n", "data_file = h5py.File(\"barite_50_4_corner.h5\")\n", "\n", "design = data_file[\"design\"]\n", "results = data_file[\"result\"]\n", "\n", "df_design = pd.DataFrame(np.array(design[\"data\"]).transpose(), columns = np.array(design[\"names\"].asstr()))\n", "df_results = pd.DataFrame(np.array(results[\"data\"]).transpose(), columns = np.array(results[\"names\"].asstr()))\n", "\n", "data_file.close()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Preprocess Data\n", "\n", "The data are preprocessed in the following way:\n", "\n", "1. Label data points in the `design` dataset with `reactive` and `non-reactive` labels using kmeans clustering\n", "2. Transform `design` and `results` data set into log-scaled data.\n", "3. Split data into training and test sets.\n", "4. Learn scaler on training data for `design` and `results` together (option `global`) or individual (option `individual`).\n", "5. Transform training and test data.\n", "6. Split training data into training and validation dataset." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [], "source": [ "species_columns = ['H', 'O', 'Ba', 'Cl', 'S', 'Sr', 'Barite', 'Celestite']" ] }, { "cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "/mnt/scratch/miniconda3/envs/model-training/lib/python3.12/site-packages/sklearn/base.py:1389: ConvergenceWarning: Number of distinct clusters (1) found smaller than n_clusters (2). Possibly due to duplicate points in X.\n", " return fit_method(estimator, *args, **kwargs)\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Amount class 0 before: 0.9521309523809524\n", "Amount class 1 before: 0.04786904761904762\n", "Using Oversampling\n", "Amount class 0 after: 0.5\n", "Amount class 1 after: 0.5\n" ] } ], "source": [ "preprocess = preprocessing(func_dict_in=func_dict_in, func_dict_out=func_dict_out)\n", "X, y = preprocess.cluster(df_design[species_columns], df_results[species_columns])\n", "# X, y = preprocess.funcTranform(X, y)\n", "\n", "X_train, X_test, y_train, y_test = preprocess.split(X, y, ratio = 0.2)\n", "X_train, y_train = preprocess.balancer(X_train, y_train, strategy = \"over\")\n", "preprocess.scale_fit(X_train, y_train, scaling = \"individual\")\n", "X_train, X_test, y_train, y_test = preprocess.scale_transform(X_train, X_test, y_train, y_test)\n", "X_train, X_val, y_train, y_val = preprocess.split(X_train, y_train, ratio = 0.1)" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "timestep=250\n", "plt.imshow(np.array(X[\"Barite\"][(timestep*2500):(timestep*2500+2500)]).reshape(50,50), origin='lower')\n", "plt.contour(np.array(X[\"Class\"][(timestep*2500):(timestep*2500+2500)]).reshape(50,50), origin='lower', colors='red')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Custom Loss function" ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [], "source": [ "column_dict = {\"Ba\": X.columns.get_loc(\"Ba\"), \"Barite\":X.columns.get_loc(\"Barite\"), \"Sr\":X.columns.get_loc(\"Sr\"), \"Celestite\":X.columns.get_loc(\"Celestite\"), \"H\":X.columns.get_loc(\"H\"), \"H\":X.columns.get_loc(\"H\"), \"O\":X.columns.get_loc(\"O\")}" ] }, { "cell_type": "code", "execution_count": 71, "metadata": {}, "outputs": [], "source": [ "def custom_loss(preprocess, column_dict, h1, h2, h3, h4):\n", " # extract the scaling parameters\n", " scale_X = tf.convert_to_tensor(preprocess.scaler_X.scale_, dtype=tf.float32)\n", " min_X = tf.convert_to_tensor(preprocess.scaler_X.min_, dtype=tf.float32)\n", " scale_y = tf.convert_to_tensor(preprocess.scaler_y.scale_, dtype=tf.float32)\n", " min_y = tf.convert_to_tensor(preprocess.scaler_y.min_, dtype=tf.float32)\n", "\n", " def loss(results, predicted):\n", " \n", " # inverse min/max scaling\n", " predicted_inverse = predicted * scale_X + min_X\n", " results_inverse = results * scale_y + min_y\n", "\n", " # mass balance\n", " dBa = tf.keras.backend.abs(\n", " (predicted_inverse[:, column_dict[\"Ba\"]] + predicted_inverse[:, column_dict[\"Barite\"]]) -\n", " (results_inverse[:, column_dict[\"Ba\"]] + results_inverse[:, column_dict[\"Barite\"]])\n", " )\n", " dSr = tf.keras.backend.abs(\n", " (predicted_inverse[:, column_dict[\"Sr\"]] + predicted_inverse[:, column_dict[\"Celestite\"]]) -\n", " (results_inverse[:, column_dict[\"Sr\"]] + results_inverse[:, column_dict[\"Celestite\"]])\n", " )\n", " \n", " # H/O ratio has to be 2\n", " h2o_ratio = tf.keras.backend.abs(\n", " (predicted_inverse[:, column_dict[\"H\"]] / predicted_inverse[:, column_dict[\"O\"]]) - 2\n", " )\n", "\n", " # huber loss\n", " huber_loss = tf.keras.losses.Huber()(results, predicted)\n", " \n", " # total loss\n", " #total_loss = h1 * huber_loss + h2 * dBa**2 + h3 * dSr**2 + h4 * h2o_ratio**2\n", " total_loss = huber_loss\n", " return total_loss\n", "\n", " return loss" ] }, { "cell_type": "code", "execution_count": 72, "metadata": {}, "outputs": [], "source": [ "model_simple.compile(optimizer=optimizer_simple, loss=custom_loss(preprocess, column_dict, 1, 1, 1, 1))#custom_loss(preprocess, column_dict))\n", "model_large.compile(optimizer=optimizer_large, loss=custom_loss(preprocess, column_dict, 1, 1, 1, 1))#custom_loss(preprocess, column_dict))" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Train the model" ] }, { "cell_type": "code", "execution_count": 73, "metadata": {}, "outputs": [], "source": [ "# measure time\n", "def model_training(model):\n", " start = time.time()\n", " callback = keras.callbacks.EarlyStopping(monitor='loss', patience=3)\n", " history = model.fit(X_train.loc[:, X_train.columns != \"Class\"], \n", " y_train.loc[:, y_train.columns != \"Class\"], \n", " batch_size=batch_size, \n", " epochs=50, \n", " validation_data=(X_val.loc[:, X_val.columns != \"Class\"], y_val.loc[:, y_val.columns != \"Class\"]),\n", " callbacks=[callback])\n", " \n", "\n", " end = time.time()\n", "\n", " print(\"Training took {} seconds\".format(end - start))" ] }, { "cell_type": "code", "execution_count": 74, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 0.0957 - val_loss: 0.0721\n", "Epoch 2/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 0.0656 - val_loss: 0.0310\n", "Epoch 3/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 0.0195 - val_loss: 8.7926e-04\n", "Epoch 4/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 4.5016e-04 - val_loss: 5.9917e-05\n", "Epoch 5/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 4.7585e-05 - val_loss: 2.6424e-05\n", "Epoch 6/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 2.3970e-05 - val_loss: 1.4780e-05\n", "Epoch 7/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.3346e-05 - val_loss: 7.0396e-06\n", "Epoch 8/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 6.5093e-06 - val_loss: 3.9049e-06\n", "Epoch 9/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 4.3649e-06 - val_loss: 2.6283e-06\n", "Epoch 10/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 3.2264e-06 - val_loss: 1.9507e-06\n", "Epoch 11/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 2.5372e-06 - val_loss: 1.5390e-06\n", "Epoch 12/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 2.5973e-06 - val_loss: 1.1950e-06\n", "Epoch 13/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.9292e-06 - val_loss: 9.5878e-07\n", "Epoch 14/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 2.3976e-06 - val_loss: 8.0331e-07\n", "Epoch 15/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 2.0785e-06 - val_loss: 7.0058e-07\n", "Epoch 16/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.7859e-06 - val_loss: 6.2885e-07\n", "Epoch 17/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.3826e-06 - val_loss: 5.7928e-07\n", "Epoch 18/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.4848e-06 - val_loss: 5.3876e-07\n", "Epoch 19/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.1739e-06 - val_loss: 5.0183e-07\n", "Epoch 20/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.4790e-06 - val_loss: 4.7452e-07\n", "Epoch 21/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.4143e-06 - val_loss: 4.5366e-07\n", "Epoch 22/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.7813e-06 - val_loss: 4.3588e-07\n", "Epoch 23/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - 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loss: 1.1366e-06 - val_loss: 3.6767e-07\n", "Epoch 30/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 9.4944e-07 - val_loss: 3.6651e-07\n", "Epoch 31/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.2333e-06 - val_loss: 3.5983e-07\n", "Epoch 32/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 9.5447e-07 - val_loss: 3.5675e-07\n", "Epoch 33/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.2573e-06 - val_loss: 3.4970e-07\n", "Epoch 34/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.3743e-06 - val_loss: 3.4671e-07\n", "Epoch 35/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - 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loss: 1.4420e-06 - val_loss: 3.3185e-07\n", "Epoch 42/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.6145e-06 - val_loss: 3.3050e-07\n", "Epoch 43/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.0874e-06 - val_loss: 3.2977e-07\n", "Epoch 44/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.5824e-06 - val_loss: 3.2917e-07\n", "Epoch 45/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.0676e-06 - val_loss: 3.2717e-07\n", "Epoch 46/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m17s\u001b[0m 10ms/step - loss: 1.4321e-06 - val_loss: 3.2660e-07\n", "Epoch 47/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.4732e-06 - val_loss: 3.2621e-07\n", "Epoch 48/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.1202e-06 - val_loss: 3.2509e-07\n", "Epoch 49/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 9ms/step - loss: 1.2688e-06 - val_loss: 3.2409e-07\n", "Epoch 50/50\n", "\u001b[1m1688/1688\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m16s\u001b[0m 10ms/step - loss: 1.2193e-06 - val_loss: 3.2360e-07\n", "Training took 821.0099844932556 seconds\n" ] } ], "source": [ "model_training(model_large)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Test Mass Balance" ] }, { "cell_type": "code", "execution_count": 55, "metadata": {}, "outputs": [], "source": [ "def mass_balance(model, X, preprocess):\n", " \n", " # predict the chemistry\n", " columns = X.iloc[:, X.columns != \"Class\"].columns\n", " prediction = pd.DataFrame(model.predict(X[columns]), columns=columns)\n", " # backtransform min/max\n", " X = pd.DataFrame(preprocess.scaler_X.inverse_transform(X.iloc[:, X.columns != \"Class\"]), columns=columns)\n", " prediction = pd.DataFrame(preprocess.scaler_y.inverse_transform(prediction), columns=columns)\n", " \n", " # backtransform log\n", " if(preprocess.state['log'] == True):\n", " X, prediction = preprocess.funcInverse(X, prediction)\n", " \n", " # calculate mass balance\n", " dBa = np.abs((prediction[\"Ba\"] + prediction[\"Barite\"]) - (X[\"Ba\"] + X[\"Barite\"]))\n", " dSr = np.abs((prediction[\"Sr\"] + prediction[\"Celestite\"]) - (X[\"Sr\"] + X[\"Celestite\"]))\n", " \n", " return dBa + dSr" ] }, { "cell_type": "code", "execution_count": 65, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m 1/3938\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m1:58\u001b[0m 30ms/step" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m10s\u001b[0m 2ms/step\n" ] }, { "data": { "text/plain": [ "array([[-1.06938938e-02, 4.13956866e-02, 2.79493211e-03, ...,\n", " 3.49314094e-01, -2.77905501e-02, -1.75736845e-03],\n", " [-2.60199383e-02, 1.21183231e-01, 1.03316315e-01, ...,\n", " 9.01593208e-01, -1.07098348e-01, -3.44314128e-02],\n", " [-6.70573022e-03, 3.49318655e-03, -2.75319908e-04, ...,\n", " 8.38631839e-02, 2.93988874e-03, 5.30265123e-02],\n", " ...,\n", " [-1.60861928e-02, 6.71150684e-02, 5.86529588e-03, ...,\n", " 5.75501978e-01, -5.87367304e-02, -2.30707154e-02],\n", " [-9.72283073e-03, 8.33255332e-03, -5.69229014e-05, ...,\n", " 1.05915517e-01, 8.14233907e-04, 4.98460531e-02],\n", " [-1.26683740e-02, 5.05815037e-02, 3.94532410e-03, ...,\n", " 4.28284466e-01, -3.94552983e-02, -9.58428532e-03]], dtype=float32)" ] }, "execution_count": 65, "metadata": {}, "output_type": "execute_result" } ], "source": [ "model_large.predict(X_test.loc[:, X_test.columns != \"Class\"]) " ] }, { "cell_type": "code", "execution_count": 56, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m 1/3938\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m1:42\u001b[0m 26ms/step" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 286us/step\n" ] } ], "source": [ "mass_balance_results = mass_balance(model_simple, X_test, preprocess)" ] }, { "cell_type": "code", "execution_count": 63, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "0.0" ] }, "execution_count": 63, "metadata": {}, "output_type": "execute_result" } ], "source": [ "len(mass_balance_results[mass_balance_results < 1e-5]) / len(mass_balance_results)" ] }, { "cell_type": "code", "execution_count": 58, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "Series([], dtype: float64)" ] }, "execution_count": 58, "metadata": {}, "output_type": "execute_result" } ], "source": [ "mass_balance_results[mass_balance_results < 1e-5]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Optimizing with Optuna" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [], "source": [ "import optuna\n", "\n", "def create_model(model, preprocess, h1, h2, h3, h4):\n", " \n", " model.compile(optimizer=optimizer_simple, loss=custom_loss(preprocess, column_dict, h1, h2, h3, h4))\n", " \n", " return model\n", "\n", "\n", "def objective(trial, preprocess, X_train, y_train, X_val, y_val, X_test, y_test):\n", " h1 = trial.suggest_float(\"h1\", 0.1, 100)\n", " h2 = trial.suggest_float(\"h2\", 0.1, 100)\n", " h3 = trial.suggest_float(\"h3\", 0.1, 100)\n", " h4 = trial.suggest_float(\"h4\", 0.1, 100)\n", " \n", " model = create_model(model_simple, preprocess, h1, h2, h3, h4)\n", " \n", " callback = keras.callbacks.EarlyStopping(monitor='loss', patience=3)\n", " history = model.fit(X_train.loc[:, X_train.columns != \"Class\"], \n", " y_train.loc[:, y_train.columns != \"Class\"], \n", " batch_size=batch_size, \n", " epochs=50, \n", " validation_data=(X_val.loc[:, X_val.columns != \"Class\"], y_val.loc[:, y_val.columns != \"Class\"]),\n", " callbacks=[callback])\n", " \n", " mass_balance_results = mass_balance(model, X_test, preprocess)\n", " \n", " loss = len(mass_balance_results[mass_balance_results < 1e-5]) / len(mass_balance_results)\n", "\n", " return loss" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "[I 2025-02-17 00:06:24,572] A new study created in memory with name: no-name-585ded5e-6499-4f70-9577-49339316366a\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 12377019392.0000 - val_loss: 43404600.0000\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 36439708.0000 - val_loss: 19609912.0000\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 15841922.0000 - val_loss: 7256873.5000\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 5500834.0000 - val_loss: 1881962.5000\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1413300.5000 - val_loss: 617048.8125\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 496590.9375 - val_loss: 194345.2812\n", "Epoch 7/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 139668.2969 - val_loss: 31873.9043\n", "Epoch 8/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 21170.1543 - val_loss: 4920.2520\n", "Epoch 9/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 4156.0869 - val_loss: 3427.2729\n", "Epoch 10/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 3414.1331 - val_loss: 3416.1082\n", "Epoch 11/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 3416.9729 - val_loss: 3429.7239\n", "Epoch 12/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 3412.4482 - val_loss: 3435.3306\n", "Epoch 13/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 3425.5073 - val_loss: 3403.7925\n", "Epoch 14/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 3425.9592 - val_loss: 3423.5193\n", "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 296us/step\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "[I 2025-02-17 00:06:49,285] Trial 0 finished with value: 0.0 and parameters: {'h1': 72.40785703177082, 'h2': 25.825548427085515, 'h3': 61.927211067692724, 'h4': 19.232336897801325}. Best is trial 0 with value: 0.0.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 2791.0564 - val_loss: 2618.3965\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2622.5496 - val_loss: 2616.2480\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 2620.7339 - val_loss: 2631.9077\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2650.9636 - val_loss: 2814.0315\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 2722.9919 - val_loss: 2598.4248\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2778.1111 - val_loss: 2559.9062\n", "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 291us/step\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "[I 2025-02-17 00:07:00,296] Trial 1 finished with value: 0.0 and parameters: {'h1': 55.156241799815355, 'h2': 78.4033434954878, 'h3': 95.18824024469184, 'h4': 14.82240562501995}. Best is trial 0 with value: 0.0.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 7852.1719 - val_loss: 2412.7383\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2426.0986 - val_loss: 2597.7363\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2473.9902 - val_loss: 2277.7488\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 2471.1829 - val_loss: 2443.7427\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - loss: 2402.8818 - val_loss: 2218.1780\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 2ms/step - 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Best is trial 0 with value: 0.0.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1814.5203 - val_loss: 1661.1248\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1621.0743 - val_loss: 1503.6709\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1466.0696 - val_loss: 1357.3704\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1319.6273 - val_loss: 1204.6761\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 1164.8816 - val_loss: 1049.8190\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - 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Best is trial 0 with value: 0.0.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 27736.6758 - val_loss: 25335.9141\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 24856.6797 - val_loss: 23624.0430\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 23591.7324 - val_loss: 22455.3379\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 22087.6445 - val_loss: 21249.2285\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 21055.1582 - val_loss: 20346.3613\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - 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loss: 10908.1650 - val_loss: 10822.1357\n", "Epoch 43/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10795.5361 - val_loss: 10765.4912\n", "Epoch 44/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10588.0283 - val_loss: 10712.4141\n", "Epoch 45/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10675.9863 - val_loss: 10659.5850\n", "Epoch 46/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10741.0137 - val_loss: 10615.9727\n", "Epoch 47/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10552.5371 - val_loss: 10568.0938\n", "Epoch 48/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10671.9209 - val_loss: 10526.0469\n", "Epoch 49/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10479.7158 - val_loss: 10484.8340\n", "Epoch 50/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 10387.6152 - val_loss: 10451.1416\n", "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m1s\u001b[0m 313us/step\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "[I 2025-02-17 00:11:09,995] Trial 4 finished with value: 0.0 and parameters: {'h1': 61.30953008699103, 'h2': 93.9200835460014, 'h3': 57.8376987539652, 'h4': 82.3346527788174}. Best is trial 0 with value: 0.0.\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8271.6963 - val_loss: 8311.1768\n", "Epoch 2/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8371.5420 - val_loss: 8275.3896\n", "Epoch 3/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8377.3896 - val_loss: 8246.3291\n", "Epoch 4/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8375.9121 - val_loss: 8216.7363\n", "Epoch 5/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8269.5869 - val_loss: 8189.8159\n", "Epoch 6/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8172.8184 - val_loss: 8167.1416\n", "Epoch 7/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8084.1265 - val_loss: 8137.8125\n", "Epoch 8/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8089.8613 - val_loss: 8119.4287\n", "Epoch 9/50\n", "\u001b[1m886/886\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m2s\u001b[0m 2ms/step - loss: 8135.9199 - val_loss: 8094.7837\n", "Epoch 10/50\n", "\u001b[1m610/886\u001b[0m \u001b[32m━━━━━━━━━━━━━\u001b[0m\u001b[37m━━━━━━━\u001b[0m \u001b[1m0s\u001b[0m 2ms/step - loss: 8253.8984" ] } ], "source": [ "study = optuna.create_study(direction=\"maximize\")\n", "study.optimize(lambda trial: objective(trial, preprocess, X_train, y_train, X_val, y_val, X_test, y_test), n_trials=100)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Percentage of cells that pass the mass balance condition\n", "\n", "small_modell_20_epochs = 0.0031088911088911087\n", "\n", "large_modell_20_epochs = 0.022793206793206792" ] }, { "cell_type": "code", "execution_count": 70, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m8/8\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m0s\u001b[0m 3ms/step \n" ] }, { "data": { "image/png": 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", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import matplotlib.pyplot as plt\n", "\n", "species = \"Barite\"\n", "iterations = 250\n", "cell_offset = 9\n", "y_design = []\n", "y_results = []\n", "y_differences = []\n", "\n", "# if(preprocess.state['log'] == True):\n", "# df_design_transformed, df_results_transformed = preprocess.funcTranform(df_design[species_columns], df_results[species_columns])\n", "\n", "df_design_transformed_scaled = preprocess.scaler_X.transform(df_design[species_columns])\n", "df_results_transformed_scaled = preprocess.scaler_y.transform(df_results[species_columns])\n", "\n", "for i in range(0,iterations):\n", " idx = i*50*50 + cell_offset-1\n", " y_design.append(df_design_transformed_scaled.iloc[idx, :])\n", " y_results.append(df_results_transformed_scaled.iloc[idx,:])\n", " \n", "y_design = pd.DataFrame(y_design)\n", "y_results = pd.DataFrame(y_results)\n", "\n", "prediction = model_large.predict(y_design.iloc[:, y_design.columns != \"Class\"])\n", "prediction = pd.DataFrame(prediction, columns = y_results.columns)\n", "\n", "# y_results_back, prediction = preprocess.funcInverse(y_results, prediction)\n", "\n", "y_results_back = pd.DataFrame(preprocess.scaler_y.inverse_transform(y_results), columns = species_columns)\n", "prediction_back = pd.DataFrame(preprocess.scaler_X.inverse_transform(prediction), columns = species_columns)\n", "\n", "\n", "plt.plot(np.arange(0,iterations), y_results_back[species], label = \"Results\")\n", "plt.plot(np.arange(0,iterations), prediction_back[species], label = \"Prediction\")\n", "plt.legend()\n", "plt.xlabel('Iteration')\n", "plt.ylabel(species)\n", "plt.title(species+' Concentration over Iterations in cell ' + str(cell_offset))\n", "plt.legend()\n", "plt.show()\n", "\n", "\n", "mass_balance = np.abs((prediction_back[\"Ba\"] + prediction_back[\"Barite\"]) - (y_results_back[\"Ba\"] + y_results_back[\"Barite\"])) \\\n", " + np.abs((prediction_back[\"Sr\"] + prediction_back[\"Celestite\"]) - (y_results_back[\"Sr\"] + y_results_back[\"Celestite\"]))\n", "plt.plot(np.arange(0,iterations), mass_balance, label = \"Results\")\n", "plt.xlabel('Iteration')\n", "plt.ylabel(species)\n", "plt.title(species+' Absolute Differences between predictions and true values Iterations in cell ' + str(cell_offset))\n", "plt.axhline(y=1e-5, color='r', linestyle='--', label='Threshold 1e-5')\n", "plt.legend()\n", "\n", "\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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HOChargeBaClS_6_SrBariteCelestite
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4111.01243455.506224-5.354202e-073.264876e-030.0262351.872898e-060.0097640.0126411.688408
..............................
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1000 rows × 9 columns

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" ], "text/plain": [ " H O Charge Ba Cl \\\n", "0 111.012434 55.510420 -5.285676e-07 4.536952e-07 0.000022 \n", "1 111.012434 55.507697 -5.292985e-07 1.091671e-06 0.002399 \n", "2 111.012434 55.506335 -5.311407e-07 6.816584e-05 0.008922 \n", "3 111.012434 55.506229 -5.326179e-07 1.435037e-03 0.017414 \n", "4 111.012434 55.506224 -5.354202e-07 3.264876e-03 0.026235 \n", ".. ... ... ... ... ... \n", "995 111.012434 55.506217 -5.369526e-07 6.381593e-02 0.223770 \n", "996 111.012434 55.506217 -5.370535e-07 6.386712e-02 0.223789 \n", "997 111.012434 55.506217 -5.371457e-07 6.391481e-02 0.223807 \n", "998 111.012434 55.506217 -5.372196e-07 6.395922e-02 0.223826 \n", "999 111.012434 55.506217 -5.372770e-07 6.400057e-02 0.223844 \n", "\n", " S_6_ Sr Barite Celestite \n", "0 1.050707e-03 0.000625 0.001010 1.717461 \n", "1 3.700427e-04 0.001488 0.001738 1.716139 \n", "2 2.946349e-05 0.004445 0.004898 1.708478 \n", "3 3.035681e-06 0.007281 0.008778 1.698481 \n", "4 1.872898e-06 0.009764 0.012641 1.688408 \n", ".. ... ... ... ... \n", "995 1.220403e-07 0.032096 1.714723 0.000000 \n", "996 1.220029e-07 0.032055 1.714723 0.000000 \n", "997 1.219644e-07 0.032017 1.714723 0.000000 \n", "998 1.219672e-07 0.031982 1.714723 0.000000 \n", "999 1.220142e-07 0.031950 1.714723 0.000000 \n", "\n", "[1000 rows x 9 columns]" ] }, "execution_count": 99, "metadata": {}, "output_type": "execute_result" } ], "source": [ "y" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "image/png": 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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.plot(history.history[\"loss\"], \"o-\", label = \"Training Loss\")\n", "plt.xlabel(\"Epoch\")\n", "# plt.yscale('log')\n", "plt.ylabel(\"Loss (Huber)\")\n", "plt.grid('on')\n", "\n", "plt.savefig(\"loss_all.png\", dpi=300)\n" ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [ { "data": { "image/png": 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", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "plt.plot(history.history[\"loss\"][1:], \"o-\", label = \"Training Loss\")\n", "plt.xlabel(\"Epoch\")\n", "# plt.yscale('log')\n", "plt.ylabel(\"Loss (Huber)\")\n", "plt.grid('on')\n", "plt.savefig(\"loss_1_to_end.png\", dpi=300)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Test the model" ] }, { "cell_type": "code", "execution_count": 33, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m3938/3938\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m3s\u001b[0m 827us/step - loss: 70.7642\n" ] }, { "data": { "text/plain": [ "70.69287872314453" ] }, "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# test on all test data\n", "model_simple.evaluate(X_test.loc[:, X_test.columns != \"Class\"], y_test.loc[:, y_test.columns != \"Class\"])" ] }, { "cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m3747/3747\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m3s\u001b[0m 733us/step - loss: 67.2305\n" ] }, { "data": { "text/plain": [ "67.27115631103516" ] }, "execution_count": 34, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# test on non-reactive data\n", "model_simple.evaluate(X_test[X_test['Class'] == 0].iloc[:,X_test.columns != \"Class\"], y_test[X_test['Class'] == 0].iloc[:, y_test.columns != \"Class\"])" ] }, { "cell_type": "code", "execution_count": 36, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m 1/192\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m2s\u001b[0m 12ms/step - loss: 148.6424" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\u001b[1m192/192\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m0s\u001b[0m 749us/step - loss: 139.3093\n" ] }, { "data": { "text/plain": [ "137.7884521484375" ] }, "execution_count": 36, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# test on reactive data\n", "model_simple.evaluate(X_test[X_test['Class'] == 1].iloc[:,:-1], y_test[X_test['Class'] == 1].iloc[:, :-1])" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Save the model" ] }, { "cell_type": "code", "execution_count": 53, "metadata": {}, "outputs": [], "source": [ "# Save the model\n", "model.save(\"Barite_50_Model_additional_species.keras\")" ] } ], "metadata": { "kernelspec": { "display_name": "model-training", "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": "3.12.2" } }, "nbformat": 4, "nbformat_minor": 2 }