{ "cells": [ { "cell_type": "markdown", "metadata": { "editable": true, "slideshow": { "slide_type": "" }, "tags": [] }, "source": [ "# Your Data\n", "\n", "Run this notebook on Google Colab:\n", "\n", "[![Open in Colab](https://colab.research.google.com/assets/colab-badge.svg)](https://colab.research.google.com/github/AG-Peter/encodermap/blob/main/tutorials/notebooks_starter/03_Your_Data.ipynb)\n", "\n", "Find the documentation of EncoderMap:\n", "\n", "https://ag-peter.github.io/encodermap\n", "\n", "**Goals**\n", "\n", "In this tutorial, you can train EncoderMap on your own data.\n", "\n", "e**or Google colab only:**\n", "\n", "If you're on Google colab, please uncomment these lines and install EncoderMap." ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "execution": { "iopub.execute_input": "2024-12-29T16:32:40.714153Z", "iopub.status.busy": "2024-12-29T16:32:40.714040Z", "iopub.status.idle": "2024-12-29T16:32:40.717174Z", "shell.execute_reply": "2024-12-29T16:32:40.716898Z" } }, "outputs": [], "source": [ "# !wget https://gist.githubusercontent.com/kevinsawade/deda578a3c6f26640ae905a3557e4ed1/raw/b7403a37710cb881839186da96d4d117e50abf36/install_encodermap_google_colab.sh\n", "# !sudo bash install_encodermap_google_colab.sh" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Primer**\n", "\n", "Now it's time to take advantage of your new knowledge about dimensionality reduction with EncoderMap. Load your own data and get started! The data set you use should be a table where each line contains one sample and the number of columns is the dimensionality of the data-set." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Load Libraries" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "execution": { "iopub.execute_input": "2024-12-29T16:32:40.719070Z", "iopub.status.busy": "2024-12-29T16:32:40.718970Z", "iopub.status.idle": "2024-12-29T16:32:44.453180Z", "shell.execute_reply": "2024-12-29T16:32:44.452603Z" } }, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "/home/kevin/git/encoder_map_private/encodermap/__init__.py:194: GPUsAreDisabledWarning: EncoderMap disables the GPU per default because most tensorflow code runs with a higher compatibility when the GPU is disabled. If you want to enable GPUs manually, set the environment variable 'ENCODERMAP_ENABLE_GPU' to 'True' before importing EncoderMap. To do this in python you can run:\n", "\n", "import os; os.environ['ENCODERMAP_ENABLE_GPU'] = 'True'\n", "\n", "before importing encodermap.\n", " _warnings.warn(\n" ] }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "21cc9279efbf4434aae14fdfa36b2e5f", "version_major": 2, "version_minor": 0 }, "text/plain": [] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import encodermap as em\n", "import numpy as np" ] }, { "cell_type": "markdown", "metadata": { "editable": true, "slideshow": { "slide_type": "" }, "tags": [] }, "source": [ "### Load Your Data" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "editable": true, "emap": "skip", "slideshow": { "slide_type": "" }, "tags": [] }, "outputs": [], "source": [ "csv_path = \"path/to/your/data.csv\"\n", "high_d_data = np.loadtxt(csv_path, delimiter=\",\")" ] }, { "cell_type": "markdown", "metadata": { "editable": true, "slideshow": { "slide_type": "" }, "tags": [] }, "source": [ "### Set Parameters" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "editable": true, "execution": { "iopub.execute_input": "2024-12-29T16:33:01.441099Z", "iopub.status.busy": "2024-12-29T16:33:01.440955Z", "iopub.status.idle": "2024-12-29T16:33:01.988883Z", "shell.execute_reply": "2024-12-29T16:33:01.987964Z" }, "slideshow": { "slide_type": "" }, "tags": [] }, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "5884ab81d7b344ab967d14a67e075557", "version_major": 2, "version_minor": 0 }, "text/plain": [ "VBox(children=(HBox(children=(FloatSlider(value=1.0, description='lowd sigma', max=5.0, min=0.1), FloatSlider(…" ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "parameters = em.Parameters()\n", "parameters.n_steps = 1000\n", "parameters.dist_sig_parameters = [40, 10, 5, 1, 2, 5]\n", "parameters.periodicity = 2*np.pi\n", "\n", "# if your data set is large you should not try to calculate \n", "# the pairwise distance histogram with the complete data. \n", "em.plot.distance_histogram_interactive(\n", " data=high_d_data, # e.g. use high_d_data[::10] to use evrey 10th point\n", " periodicity=parameters.periodicity, \n", " initial_guess=parameters.dist_sig_parameters,\n", ")" ] }, { "cell_type": "markdown", "metadata": { "editable": true, "slideshow": { "slide_type": "" }, "tags": [] }, "source": [ "### Run the Dimensionality Reduction" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "editable": true, "emap": "skip", "slideshow": { "slide_type": "" }, "tags": [] }, "outputs": [], "source": [ "e_map = em.EncoderMap(parameters, high_d_data)\n", "history = e_map.train()\n", "\n", "low_d_projection = e_map.encode(dihedrals)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Plot the Results" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "execution": { "iopub.execute_input": "2024-12-29T16:43:06.646674Z", "iopub.status.busy": 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