{ "cells": [ { "cell_type": "code", "execution_count": 1, "metadata": {}, "outputs": [ { "data": { "text/html": [ "" ], "text/vnd.plotly.v1+html": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import scipy\n", "import numpy as np\n", "from sklearn.neighbors import KernelDensity\n", "from sklearn.decomposition import PCA\n", "from sklearn.model_selection import GridSearchCV\n", "from sklearn.cluster import estimate_bandwidth\n", "from sklearn.cluster import MeanShift, estimate_bandwidth\n", "\n", "import pandas as pd\n", "\n", "from scipy import stats\n", "from scipy.stats import beta\n", "from math import sin\n", "from random import randint\n", "\n", "import matplotlib.pyplot as plt\n", "import itertools as it\n", "\n", "import plotly\n", "import plotly.plotly as py\n", "import plotly.graph_objs as go\n", "from plotly.offline import download_plotlyjs, init_notebook_mode, plot, iplot\n", "\n", "from ipywidgets import interact, interactive, fixed, interact_manual\n", "import ipywidgets as widgets\n", "init_notebook_mode(connected=True)\n", "\n", "import collections\n", "\n", "def recursively_default_dict():\n", " return collections.defaultdict(recursively_default_dict)\n", "\n", "from matplotlib.collections import BrokenBarHCollection\n", "import re\n", "\n", "from Lab_modules.Modules_tools import return_fsts\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "In the previous chapter we explored ways to visualize the overlap of distributions. These we simulated by generating clouds of points directly, with predetermined size and shape (covariance along 3 axes). We then varyied the distances that separated them. At each variation, we captured their pdfs and compared their values at a fixed number of coordinates (our observations).\n", "\n", "This exercise, while fun, is only really relevant if your original data consists of three dimensional coordinates. We might be used to see structure in our data, it is another thing to show that it could acquire the shapes that would allow for the visualizations we developped.\n", "\n", "In this post we shall create our clouds of points from frequency vectors, each encasing the probabilities of binary occurences. These are our real populations. \n", "\n", "We will begin by generating these vectors in the same way we did in **1. Generating Haplotypes** (link below), by varying the parameters _a_ and _b_ of the theta distribution and sampling from there.\n", "\n", "- [1. Generate haplotypes](https://nbviewer.jupyter.org/github/SantosJGND/Genetic-data-analysis/blob/master/Notebooks/1.%20Generating_haplotypes.ipynb)" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [], "source": [ "from Lab_modules.Generate_freq_vectors import generate_vectors_Beta\n", "\n", "# We must first define the number of populations, the length of the haplotypes desired, and their respective population sizes\n", "L= 100\n", "n= 100\n", "rangeA= [1,2.5]\n", "rangeB = [.1,.6]\n", "steps= 20\n", "n_comp = 100\n", "density= 50\n", "\n", "\n", "vector_lib, background= generate_vectors_Beta(L,n,rangeA,rangeB,steps,n_comp)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We will now reduce the dimensions of this data. However, in this case we don't expect to find structure. We created our vectors randomly within our ranges. This feature space will be used solely to retrieve new vectors through inverse transformation following operations that are not limited to 3 dimensions. Thus, we will try to keep as much of the information as possible for that transformation." ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "(2000, 100)\n", "(2000, 100)\n" ] } ], "source": [ "pca = PCA(n_components=n_comp, whiten=False,svd_solver='randomized').fit(vector_lib)\n", "features = pca.transform(vector_lib)\n", "\n", "print(features.shape)\n", "print(vector_lib.shape)" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "marker": { "line": { "width": 0 }, "opacity": 0.8, "size": 4, "symbol": "circle" }, "mode": "markers", "text": [ "a: 1.0; b: 0.1, L: 100.0; index = 0", "a: 1.0; b: 0.1, L: 100.0; index = 1", "a: 1.0; b: 0.1, L: 100.0; index = 2", "a: 1.0; b: 0.1, L: 100.0; index = 3", "a: 1.0; b: 0.1, L: 100.0; index = 4", "a: 1.0; b: 0.1, L: 100.0; index = 5", "a: 1.0; b: 0.1, L: 100.0; index = 6", "a: 1.0; b: 0.1, L: 100.0; index = 7", "a: 1.0; b: 0.1, L: 100.0; index = 8", "a: 1.0; b: 0.1, L: 100.0; index = 9", "a: 1.0; b: 0.1, L: 100.0; index = 10", "a: 1.0; b: 0.1, L: 100.0; index = 11", "a: 1.0; b: 0.1, L: 100.0; index = 12", "a: 1.0; b: 0.1, L: 100.0; index = 13", "a: 1.0; b: 0.1, L: 100.0; index = 14", "a: 1.0; b: 0.1, L: 100.0; index = 15", "a: 1.0; b: 0.1, L: 100.0; index = 16", "a: 1.0; b: 0.1, L: 100.0; index = 17", "a: 1.0; b: 0.1, L: 100.0; index = 18", "a: 1.0; b: 0.1, L: 100.0; index = 19", "a: 1.0; b: 0.1, L: 100.0; index = 20", "a: 1.0; b: 0.1, L: 100.0; index = 21", "a: 1.0; b: 0.1, L: 100.0; index = 22", "a: 1.0; b: 0.1, L: 100.0; index = 23", "a: 1.0; b: 0.1, L: 100.0; index = 24", "a: 1.0; b: 0.1, L: 100.0; index = 25", "a: 1.0; b: 0.1, L: 100.0; index = 26", "a: 1.0; b: 0.1, L: 100.0; index = 27", "a: 1.0; b: 0.1, L: 100.0; index = 28", "a: 1.0; b: 0.1, L: 100.0; index = 29", "a: 1.0; b: 0.1, L: 100.0; index = 30", "a: 1.0; b: 0.1, L: 100.0; index = 31", "a: 1.0; b: 0.1, L: 100.0; index = 32", "a: 1.0; b: 0.1, L: 100.0; index = 33", "a: 1.0; b: 0.1, L: 100.0; index = 34", "a: 1.0; b: 0.1, L: 100.0; index = 35", "a: 1.0; b: 0.1, L: 100.0; index = 36", "a: 1.0; b: 0.1, L: 100.0; index = 37", "a: 1.0; b: 0.1, L: 100.0; index = 38", "a: 1.0; b: 0.1, L: 100.0; index = 39", "a: 1.0; b: 0.1, L: 100.0; index = 40", "a: 1.0; b: 0.1, L: 100.0; index = 41", "a: 1.0; b: 0.1, L: 100.0; index = 42", "a: 1.0; b: 0.1, L: 100.0; index = 43", "a: 1.0; b: 0.1, L: 100.0; index = 44", "a: 1.0; b: 0.1, L: 100.0; index = 45", "a: 1.0; b: 0.1, L: 100.0; index = 46", "a: 1.0; b: 0.1, L: 100.0; index = 47", "a: 1.0; b: 0.1, L: 100.0; index = 48", "a: 1.0; b: 0.1, L: 100.0; index = 49", "a: 1.0; b: 0.1, L: 100.0; index = 50", "a: 1.0; b: 0.1, L: 100.0; index = 51", "a: 1.0; b: 0.1, L: 100.0; index = 52", "a: 1.0; b: 0.1, L: 100.0; index = 53", "a: 1.0; b: 0.1, L: 100.0; index = 54", "a: 1.0; b: 0.1, L: 100.0; index = 55", "a: 1.0; b: 0.1, L: 100.0; index = 56", "a: 1.0; b: 0.1, L: 100.0; index = 57", "a: 1.0; b: 0.1, L: 100.0; index = 58", "a: 1.0; b: 0.1, L: 100.0; index = 59", "a: 1.0; b: 0.1, L: 100.0; index = 60", "a: 1.0; b: 0.1, L: 100.0; index = 61", "a: 1.0; b: 0.1, L: 100.0; index = 62", "a: 1.0; b: 0.1, L: 100.0; index = 63", "a: 1.0; b: 0.1, L: 100.0; index = 64", "a: 1.0; b: 0.1, L: 100.0; index = 65", "a: 1.0; b: 0.1, L: 100.0; index = 66", "a: 1.0; b: 0.1, L: 100.0; index = 67", "a: 1.0; b: 0.1, L: 100.0; index = 68", "a: 1.0; b: 0.1, L: 100.0; index = 69", "a: 1.0; b: 0.1, L: 100.0; index = 70", "a: 1.0; b: 0.1, L: 100.0; index = 71", "a: 1.0; b: 0.1, L: 100.0; index = 72", "a: 1.0; b: 0.1, L: 100.0; index = 73", "a: 1.0; b: 0.1, L: 100.0; index = 74", "a: 1.0; b: 0.1, L: 100.0; index = 75", "a: 1.0; b: 0.1, L: 100.0; index = 76", "a: 1.0; b: 0.1, L: 100.0; index = 77", "a: 1.0; b: 0.1, L: 100.0; index = 78", "a: 1.0; b: 0.1, L: 100.0; index = 79", "a: 1.0; b: 0.1, L: 100.0; index = 80", "a: 1.0; b: 0.1, L: 100.0; index = 81", "a: 1.0; b: 0.1, L: 100.0; index = 82", "a: 1.0; b: 0.1, L: 100.0; index = 83", "a: 1.0; b: 0.1, L: 100.0; index = 84", "a: 1.0; b: 0.1, L: 100.0; index = 85", "a: 1.0; b: 0.1, L: 100.0; index = 86", "a: 1.0; b: 0.1, L: 100.0; index = 87", "a: 1.0; b: 0.1, L: 100.0; index = 88", "a: 1.0; b: 0.1, L: 100.0; index = 89", "a: 1.0; b: 0.1, L: 100.0; index = 90", "a: 1.0; b: 0.1, L: 100.0; index = 91", "a: 1.0; b: 0.1, L: 100.0; index = 92", "a: 1.0; b: 0.1, L: 100.0; index = 93", "a: 1.0; b: 0.1, L: 100.0; index = 94", "a: 1.0; b: 0.1, L: 100.0; index = 95", "a: 1.0; b: 0.1, L: 100.0; index = 96", "a: 1.0; b: 0.1, L: 100.0; index = 97", "a: 1.0; b: 0.1, L: 100.0; index = 98", "a: 1.0; b: 0.1, L: 100.0; index = 99", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 100", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 101", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 102", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 103", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 104", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 105", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 106", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 107", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 108", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 109", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 110", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 111", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 112", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 113", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 114", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 115", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 116", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 117", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 118", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 119", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 120", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 121", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 122", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 123", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 124", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 125", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 126", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 127", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 128", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 129", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 130", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 131", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 132", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 133", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 134", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 135", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 136", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 137", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 138", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 139", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 140", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 141", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 142", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 143", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 144", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 145", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 146", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 147", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 148", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 149", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 150", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 151", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 152", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 153", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 154", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 155", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 156", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 157", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 158", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 159", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 160", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 161", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 162", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 163", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 164", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 165", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 166", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 167", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 168", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 169", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 170", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 171", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 172", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 173", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 174", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 175", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 176", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 177", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 178", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 179", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 180", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 181", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 182", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 183", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 184", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 185", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 186", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 187", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 188", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 189", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 190", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 191", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 192", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 193", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 194", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 195", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 196", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 197", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 198", "a: 1.0789473684210527; b: 0.12631578947368421, L: 100.0; index = 199", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 200", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 201", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 202", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 203", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 204", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 205", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 206", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 207", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 208", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 209", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 210", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 211", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 212", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 213", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 214", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 215", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 216", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 217", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 218", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 219", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 220", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 221", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 222", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 223", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 224", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 225", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 226", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 227", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 228", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 229", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 230", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 231", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 232", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 233", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 234", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 235", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 236", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 237", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 238", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 239", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 240", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 241", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 242", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 243", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 244", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 245", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 246", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 247", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 248", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 249", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 250", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 251", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 252", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 253", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 254", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 255", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 256", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 257", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 258", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 259", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 260", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 261", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 262", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 263", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 264", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 265", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 266", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 267", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 268", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 269", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 270", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 271", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 272", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 273", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 274", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 275", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 276", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 277", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 278", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 279", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 280", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 281", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 282", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 283", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 284", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 285", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 286", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 287", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 288", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 289", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 290", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 291", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 292", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 293", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 294", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 295", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 296", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 297", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 298", "a: 1.1578947368421053; b: 0.15263157894736842, L: 100.0; index = 299", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 300", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 301", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 302", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 303", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 304", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 305", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 306", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 307", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 308", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 309", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 310", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 311", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 312", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 313", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 314", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 315", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 316", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 317", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 318", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 319", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 320", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 321", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 322", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 323", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 324", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 325", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 326", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 327", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 328", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 329", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 330", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 331", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 332", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 333", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 334", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 335", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 336", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 337", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 338", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 339", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 340", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 341", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 342", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 343", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 344", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 345", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 346", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 347", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 348", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 349", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 350", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 351", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 352", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 353", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 354", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 355", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 356", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 357", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 358", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 359", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 360", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 361", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 362", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 363", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 364", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 365", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 366", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 367", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 368", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 369", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 370", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 371", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 372", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 373", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 374", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 375", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 376", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 377", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 378", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 379", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 380", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 381", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 382", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 383", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 384", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 385", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 386", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 387", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 388", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 389", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 390", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 391", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 392", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 393", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 394", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 395", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 396", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 397", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 398", "a: 1.236842105263158; b: 0.17894736842105263, L: 100.0; index = 399", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 400", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 401", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 402", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 403", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 404", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 405", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 406", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 407", 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100.0; index = 435", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 436", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 437", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 438", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 439", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 440", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 441", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 442", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 443", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 444", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 445", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 446", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 447", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 448", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 449", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 450", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 451", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 452", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 453", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 454", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 455", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 456", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 457", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 458", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 459", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 460", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 461", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 462", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 463", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 464", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 465", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 466", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 467", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 468", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 469", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 470", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 471", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 472", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 473", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 474", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 475", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 476", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 477", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 478", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 479", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 480", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 481", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 482", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 483", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 484", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 485", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 486", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 487", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 488", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; index = 489", "a: 1.3157894736842106; b: 0.20526315789473684, L: 100.0; 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100.0; index = 504", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 505", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 506", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 507", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 508", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 509", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 510", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 511", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 512", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 513", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 514", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 515", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 516", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 517", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 518", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 519", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 520", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 521", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 522", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 523", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 524", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 525", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 526", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 527", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 528", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 529", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 530", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 531", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 532", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 533", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 534", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 535", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 536", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 537", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 538", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 539", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 540", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 541", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 542", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 543", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 544", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 545", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 546", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 547", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 548", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 549", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 550", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 551", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 552", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 553", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 554", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 555", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 556", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 557", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 558", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 559", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 560", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 561", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 562", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 563", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 564", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 565", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 566", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 567", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 568", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 569", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 570", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 571", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 572", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 573", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 574", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 575", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 576", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 577", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 578", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 579", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 580", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 581", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 582", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 583", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 584", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 585", "a: 1.3947368421052633; b: 0.23157894736842105, L: 100.0; index = 586", "a: 1.3947368421052633; b: 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100.0; index = 740", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 741", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 742", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 743", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 744", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 745", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 746", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 747", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 748", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 749", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 750", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 751", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 752", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 753", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 754", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 755", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 756", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 757", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 758", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 759", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 760", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 761", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 762", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 763", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 764", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 765", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 766", "a: 1.5526315789473684; b: 0.28421052631578947, L: 100.0; index = 767", "a: 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0.3894736842105263, L: 100.0; index = 1199", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1200", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1201", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1202", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1203", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1204", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1205", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1206", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1207", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1208", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1209", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1210", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1211", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1212", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1213", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1214", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1215", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1216", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1217", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1218", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1219", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1220", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1221", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1222", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1223", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1224", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1225", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1226", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1227", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1228", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1229", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1230", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1231", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1232", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1233", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1234", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1235", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1236", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1237", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1238", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1239", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1240", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1241", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1242", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1243", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1244", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1245", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1246", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1247", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1248", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1249", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1250", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1251", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1252", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1253", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1254", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1255", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1256", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1257", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1258", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1259", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1260", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1261", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1262", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1263", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1264", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1265", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1266", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1267", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1268", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1269", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1270", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1271", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1272", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1273", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1274", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1275", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1276", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1277", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1278", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1279", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1280", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1281", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1282", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1283", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1284", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1285", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1286", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1287", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1288", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1289", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1290", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1291", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1292", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1293", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1294", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1295", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1296", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1297", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1298", "a: 1.9473684210526314; b: 0.4157894736842105, L: 100.0; index = 1299", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1300", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1301", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1302", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1303", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1304", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1305", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1306", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1307", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1308", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1309", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1310", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1311", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1312", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1313", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1314", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1315", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1316", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1317", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1318", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1319", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1320", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1321", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1322", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1323", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1324", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1325", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1326", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1327", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1328", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1329", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1330", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1331", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1332", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1333", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1334", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1335", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1336", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1337", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1338", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1339", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1340", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1341", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1342", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1343", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1344", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1345", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1346", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1347", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1348", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1349", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1350", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1351", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1352", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1353", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1354", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1355", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1356", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1357", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1358", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1359", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1360", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1361", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1362", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 1363", "a: 2.026315789473684; b: 0.44210526315789467, L: 100.0; index = 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100.0; index = 1751", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1752", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1753", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1754", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1755", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1756", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1757", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1758", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1759", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1760", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1761", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1762", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1763", "a: 2.3421052631578947; b: 0.5473684210526315, L: 100.0; index = 1764", "a: 2.3421052631578947; b: 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2.5; b: 0.6, L: 100.0; index = 1906", "a: 2.5; b: 0.6, L: 100.0; index = 1907", "a: 2.5; b: 0.6, L: 100.0; index = 1908", "a: 2.5; b: 0.6, L: 100.0; index = 1909", "a: 2.5; b: 0.6, L: 100.0; index = 1910", "a: 2.5; b: 0.6, L: 100.0; index = 1911", "a: 2.5; b: 0.6, L: 100.0; index = 1912", "a: 2.5; b: 0.6, L: 100.0; index = 1913", "a: 2.5; b: 0.6, L: 100.0; index = 1914", "a: 2.5; b: 0.6, L: 100.0; index = 1915", "a: 2.5; b: 0.6, L: 100.0; index = 1916", "a: 2.5; b: 0.6, L: 100.0; index = 1917", "a: 2.5; b: 0.6, L: 100.0; index = 1918", "a: 2.5; b: 0.6, L: 100.0; index = 1919", "a: 2.5; b: 0.6, L: 100.0; index = 1920", "a: 2.5; b: 0.6, L: 100.0; index = 1921", "a: 2.5; b: 0.6, L: 100.0; index = 1922", "a: 2.5; b: 0.6, L: 100.0; index = 1923", "a: 2.5; b: 0.6, L: 100.0; index = 1924", "a: 2.5; b: 0.6, L: 100.0; index = 1925", "a: 2.5; b: 0.6, L: 100.0; index = 1926", "a: 2.5; b: 0.6, L: 100.0; index = 1927", "a: 2.5; b: 0.6, L: 100.0; index = 1928", "a: 2.5; b: 0.6, L: 100.0; index = 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#### Let's plot the first 3 coordinates nonetheless.\n", "####\n", "fig_data= [go.Scatter(\n", " x = features[:,0],\n", " y = features[:,1],\n", " mode= \"markers\",\n", " text= ['a: {}; b: {}, L: {}; index = {}'.format(background[k,0],background[k,1],background[k,2], k) for k in range(background.shape[0])],\n", " marker= {\n", " 'line': {'width': 0},\n", " 'size': 4,\n", " 'symbol': 'circle',\n", " \"opacity\": .8\n", " }\n", " )]\n", "\n", "\n", "layout = go.Layout(\n", " margin=dict(\n", " l=0,\n", " r=0,\n", " b=0,\n", " t=0\n", " )\n", ")\n", "\n", "fig = go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "By hovering above the points, we see that variation along the first axis is usually correlated with the _a_ and _b_ parameters of the beta distribution.\n", "\n", "**[Note]** If you played around with these parameters you will have noticed the beta distribution becomes less skewed as they rise. Although this relation is not linear, it will generally translate into vectors with a larger number of higher frequencies.\n", "\n", "Other considerations aside, we will chose a number of populations from among these - i have set this number to 3. To change it, add or remove from the list 'Pops' and modify the list 'Sizes' as well.\n", "\n", "The next block of code will calculate global and pairwise Fsts among the populations chosen. Modify your choice until you are happy with these values, i don't really have a better way to inform this choice right now.\n" ] }, { "cell_type": "code", "execution_count": 20, "metadata": { "scrolled": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "global fst: 0.0813\n" ] }, { "data": { "text/html": [ "
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0(32, 180)0.081327
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" ], "text/plain": [ " pops fst\n", "0 (32, 180) 0.081327" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "#### calculating Fsts between populations.\n", "Pops= [32,180]\n", "### return_fsts() in Modules_tools.\n", "Pairwise, Total_fst= return_fsts(vector_lib,Pops)\n", "\n", "print('global fst: {}'.format(round(Total_fst,4)))\n", "Pairwise" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Finally, for capturing regions of overlap between our populations.\n", "\n", "We will pick two populations from among our choices and we will make their distance vary in the feature space of frequency vectors. We will do this by once again resorting to the sinusoid of their distance.\n", "\n", "At each variation, we will calculate the pairwise fsts among all our populations. we will also store the distances separating our vectors in feature space. We will plot these values against each other afterwards.\n", "\n", "We will first need to slightly modify our **return_fsts** function. Fsts of loci with 0 variation will be set to 0. This will still produce a runtime warning as it first attemps to divide by 0. Stay calm." ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [], "source": [ "#### We'll have to first change our fst function.\n", "\n", "def return_fsts2(freq_array):\n", " pops= range(freq_array.shape[0])\n", " H= {pop: [1-(freq_array[pop,x]**2 + (1 - freq_array[pop,x])**2) for x in range(freq_array.shape[1])] for pop in range(freq_array.shape[0])}\n", " Store= []\n", "\n", " for comb in it.combinations(H.keys(),2):\n", " P= [sum([freq_array[x,i] for x in comb]) / len(comb) for i in range(freq_array.shape[1])]\n", " HT= [2 * P[x] * (1 - P[x]) for x in range(len(P))]\n", " per_locus_fst= [[(HT[x] - np.mean([H[p][x] for p in comb])) / HT[x],0][int(HT[x] == 0)] for x in range(len(P))]\n", " per_locus_fst= np.nan_to_num(per_locus_fst)\n", " Fst= np.mean(per_locus_fst)\n", "\n", " Store.append([comb,Fst])\n", " \n", " \n", " ### total fst:\n", " P= [sum([freq_array[x,i] for x in pops]) / len(pops) for i in range(freq_array.shape[1])]\n", " HT= [2 * P[x] * (1 - P[x]) for x in range(len(P))]\n", " FST= np.mean([(HT[x] - np.mean([H[p][x] for p in pops])) / HT[x] for x in range(len(P))])\n", " \n", " return pd.DataFrame(Store,columns= ['pops','fst'])\n" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [], "source": [ "#### We're going to do something different now. We'll have two points get closer together in time.\n", "#first chose two\n", "target= [0,1]\n", "\n", "\n", "labels= []\n", "Fsts_crawl= []\n", "angle_list= []\n", "Distances_crawl= []\n", "\n", "for angle in np.arange(0,10,.05):\n", " coords= features[Pops,:]\n", " vector2= coords[target[0]] - coords[target[1]]\n", "\n", " coords[target[0]] = coords[target[0]] + [sin(angle * 3) * x for x in vector2]\n", " #coords[target[0]] = coords[target[0]] + [angle / 10 * x for x in vector2]\n", " \n", " new_freqs= pca.inverse_transform(coords)\n", " \n", " #new_freqs[target[0]]= pca.inverse_transform(coords[target[0]])\n", " new_freqs[new_freqs > 1] = 1\n", " new_freqs[new_freqs < 0] = 0\n", " \n", " Pairwise= return_fsts2(new_freqs)\n", " \n", " Distances= []\n", " for train in it.combinations([x for x in range(new_freqs.shape[0])],2):\n", " Distances.append(np.sqrt((coords[train[0]][0] - coords[train[1]][0])**2 + (coords[train[0]][1] - coords[train[1]][1])**2) + (coords[train[0]][2] - coords[train[1]][2])**2)\n", " Distances_crawl.extend(Distances)\n", " \n", " labels.extend([tuple([x + 1 for x in y]) for y in Pairwise.pops])\n", " \n", " Fsts_crawl.extend(Pairwise.fst)\n", " angle_list.extend([angle] * Pairwise.shape[0])\n", "\n", "\n", "Control= np.array([angle_list,Fsts_crawl]).T" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "mode": "markers", "name": "fst vs distances", "type": "scatter", "uid": "b3b693a6-2748-412f-8eec-a68dc9dba6b5", "x": [ 0.04830907778481041, 0.05588991527190846, 0.06339138770789078, 0.07063587765637958, 0.07744634959386448, 0.08365160668622666, 0.08909176556835692, 0.0936236805660157, 0.09712603175481704, 0.09950379525178321, 0.10069183940749922, 0.10065743552569044, 0.09940153310987687, 0.09695872274061319, 0.09339588882828487, 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "fig_data= [go.Scatter(\n", "x= Distances_crawl,\n", "y= Fsts_crawl,\n", "mode= 'markers',\n", "name= 'fst vs distances'\n", ")\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'Fst vs. distance in vector feature space',\n", " yaxis=dict(\n", " title='fsts'),\n", " xaxis=dict(\n", " title='eucledian distance in feature space')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "We can see that distances in feature space aren't linearly correlated to among-population fsts. This is to be expected. However the relationship is globally positive, i'll take that as a win and procede.\n", "\n", "### Simulation of many data sets\n", "\n", "\n", "We will now simulate many data sets of haploid samples. Correlation between simulated populations will vary across data sets. To allow for this algorithm to run indefinitely, i have set correlation to vary according to a sinusoid function. \n", "\n", "We first look at the predicted pattern, according to the allele frequency vectors generated this way. \n", "\n", "Then we will save the data generated in vcf format." ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "mode": "markers", "name": "fst pops 1 / 2", "type": "scatter", "uid": "0587a847-3729-4b7f-aaa3-514efc11112c", "x": [ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66, 67, 68, 69, 70, 71, 72, 73, 74, 75, 76, 77, 78, 79, 80, 81, 82, 83, 84, 85, 86, 87, 88, 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"between population Fst" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "coords= {z:[x for x in range(len(labels)) if labels[x] == z] for z in list(set(labels))}\n", "\n", "\n", "fig_data= [go.Scatter(\n", "x= list(range(len(Control[coords[i],1]))),\n", "y= Control[coords[i],1],\n", "mode= 'markers',\n", "name= 'fst pops {} / {}'.format(i[0],i[1])\n", ") for i in coords.keys()\n", "]\n", "\n", "\n", "layout = go.Layout(\n", " title= 'pairwise Fsts as a function of variable X',\n", " yaxis=dict(\n", " title='between population Fst'),\n", " xaxis=dict(\n", " title='X')\n", ")\n", "\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Globally, we learn that distances in feature space are indeed related to the amount of differentiation among our populations. \n", "\n", "Now we will will perform the same exercice, but at each step we will draw haplotypes from our vectors. We will then reduce the dimensionality of our haplotype data set, and estimate the kernel density of each population in that space.\n", "\n", "The values of each KDE at the coordinates of our drawn observations (haplotypes) will be extracted." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Generating samples." ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [], "source": [ "\n", "\n", "from Lab_modules.StructE_tools import extract_profiles\n", "from IPython.display import clear_output\n", "\n", "labels= [0,1,2,3]\n", "\n", "label_to_vector= {\n", " 0:0,\n", " 1:1,\n", " 2:0,\n", " 3:1\n", "}\n", "\n", "target= [0,1]\n", "Sizes= [100,150,50,50]\n", "window_length= 5000\n", "\n", "label_vector= np.repeat(np.array([x for x in labels]),Sizes)\n", "label_indicies= {x:[y for y in range(len(label_vector)) if label_vector[y] == x] for x in labels}\n", "\n", "Windows= recursively_default_dict()\n", "Haplotypes= recursively_default_dict()\n", "Blocks_truth= recursively_default_dict()\n", "\n", "target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in target}\n", "threshold= .005\n", "P= 30\n", "n_comps= 3\n", "\n", "Fst_labels= []\n", "\n", "Fst_crawl= []\n", "\n", "Fst_windows= []\n", "\n", "var_comp_store= []\n", "\n", "pc_density= []\n", "pc_coords= []\n", "d= 0\n", "\n", "for angle in np.arange(0,10,.05):\n", " print(angle)\n", " \n", " coords= features[Pops,:]\n", " vector2= coords[target[0]] - coords[target[1]]\n", "\n", " coords[target[0]] = coords[target[0]] + [sin(angle * 3) * x for x in vector2]\n", " #coords[target[0]] = coords[target[0]] + [angle / 10 * x for x in vector2]\n", " \n", " #coords= np.vstack([coords,coords])\n", " \n", " new_freqs= pca.inverse_transform(coords)\n", " \n", " #new_freqs[target[0]]= pca.inverse_transform(coords[target[0]])\n", " \n", " N_pops= len(Sizes)\n", " \n", " labels= [label_to_vector[x] for x in label_vector]\n", " \n", " data= []\n", "\n", " for k in range(len(Sizes)):\n", "\n", " probs= new_freqs[label_to_vector[k],:]\n", " \n", " probs[(probs > 1)]= 1\n", " probs[(probs < 0)]= 0\n", " m= Sizes[k]\n", " Haps= [[np.random.choice([0,1],p= [1-probs[x],probs[x]]) for x in range(L)] for acc in range(m)]\n", "\n", " data.extend(Haps)\n", " \n", " data= np.array(data)\n", " \n", " Haplotypes[1][int(d*window_length)]= data\n", " \n", " pca2 = PCA(n_components=n_comps, whiten=False,svd_solver='randomized').fit(data)\n", "\n", " data= pca2.transform(data)\n", " \n", " local_pcvar= list(pca2.explained_variance_ratio_)\n", "\n", " local_pcvar= [angle,*local_pcvar]\n", "\n", " var_comp_store.append(local_pcvar)\n", " \n", " profiles= extract_profiles(data,target_indx)\n", " \n", " ##### PC density\n", " PC= 0\n", " \n", " pc_places= data[:,PC]\n", " \n", " X_plot = np.linspace(-4, 4, 100)\n", "\n", " kde = KernelDensity(kernel='gaussian', bandwidth=0.01).fit(np.array(pc_places).reshape(-1,1))\n", "\n", " log_dens= kde.score_samples(X_plot.reshape(-1,1))\n", "\n", " pc_density.append(np.exp(log_dens))\n", " pc_coords.append(pc_places)\n", " \n", " ##### FSTs\n", " Pairwise= return_fsts2(new_freqs)\n", " Fst_labels.extend(Pairwise.pops)\n", " \n", " Fst_crawl.extend(Pairwise.fst)\n", " \n", " Fst_windows.extend([angle] * Pairwise.shape[0])\n", "\n", " ### store stuff.\n", " \n", " Blocks_truth[int(d*window_length)]= labels\n", " Windows[int(d*window_length)]= profiles\n", " d += 1\n", " \n", " clear_output()\n", "\n", "\n", "var_comp_store= np.array(var_comp_store)\n", "var_comp_store= pd.DataFrame(var_comp_store,columns=['set',*['PC' + str(x + 1) for x in range(n_comps)]])\n", "\n", "Blocks_truth= {1:Blocks_truth}\n", "\n", "Windows= {1:Windows}\n", "\n", "Out= {\n", " 1: {bl: bl+window_length-1 for bl in Windows[1].keys()}\n", " }" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "(350, 20000)" ] }, "execution_count": 26, "metadata": {}, "output_type": "execute_result" } ], "source": [] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Write vcf file. " ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "def write_vcf(Haplotypes,Out,L,Chr,filename= 'data.vcf', file_info= {},header_info= []):\n", " import time\n", "\n", " Snps= [sorted(np.random.choice(list(range(x,Out[1][x])),L,replace= False)) for x in Out[1].keys()]\n", " Snps= [int(x) for x in it.chain(*Snps)]\n", "\n", " Gen_data= Haplotypes.T\n", "\n", " Output= open(filename,'w')\n", "\n", " for intel in file_info.keys():\n", " Output.write('='.join([intel,file_info[intel]]) + '\\n')\n", "\n", " Output.write('\\t'.join(header_info) + '\\t')\n", " Output.write('\\t'.join(['sample' + str(x+1) for x in range(Gen_data.shape[1])]))\n", " Output.write('\\n')\n", "\n", " for marker in range(Gen_data.shape[0]):\n", " info_mark= ['chr' + str(Chr), str(Snps[marker]), str(marker + 1), 'A','T','.','PASS','.','GT:AD:DP']\n", " Output.write('\\t'.join(info_mark) + '\\t')\n", "\n", " marker_line= ['{}|{}'.format(x,x) + ':20,0:20' for x in Gen_data[marker,:]]\n", " Output.write('\\t'.join(marker_line) + '\\n')\n", "\n", "\n", " Output.close()\n" ] }, { "cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [], "source": [ "## form array of haplotype data\n", "Gen_data= np.concatenate(tuple([Haplotypes[1][x] for x in Haplotypes[1].keys()]), axis=1)\n", "Gen_data.shape\n", "\n", "## vcf specifications.\n", "filename= 'data_beta.vcf'\n", "\n", "file_info= {\n", " '##fileformat': 'Struct_manip',\n", " '##fileDate': time.strftime(\"%x\"),\n", " '##source': 'https://github.com/SantosJGND/Tools_and_toys',\n", " '##phasing': 'yes',\n", " '##contig': ''.format(Chr,Haplotypes.shape[1])\n", "}\n", "\n", "header_info= ['#CHROM','POS','ID','REF','ALT','QUAL','FILTER','INFO','FORMAT']\n", "\n", "### deploy\n", "write_vcf(Gen_data,Out,L,Chr= 1,filename= filename)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Proceed from data written in vcf" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Number of markers: 20000\n", "Number of individuals: 350\n" ] } ], "source": [ "from Lab_modules.vcf_geno_tools import simple_read_vcf\n", "\n", "vcf_file= 'Complementary_data/data_beta.vcf'\n", "\n", "genotype, summary, info_save= simple_read_vcf(vcf_file,row_info= 5,header_info= 9,phased= False)\n", "\n", "print('Number of markers: {}'.format(genotype.shape[1]))\n", "print('Number of individuals: {}'.format(genotype.shape[0]))\n", "\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Split into new windows\n", "\n", "Set window size and number of overlapping SNPs between windows (window_size - steps). " ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "number of chromosomes: 1\n", "number of windows: 796\n" ] } ], "source": [ "from Lab_modules.vcf_geno_tools import geno_window_split\n", "##### \n", "window_size= 130\n", "Steps= 25\n", "\n", "Windows, Out= geno_window_split(genotype,\n", " summary,\n", " Steps= Steps,\n", " window_size=window_size)\n", "\n", "print('number of chromosomes: {}'.format(len(Windows)))\n", "print('number of windows: {}'.format(sum([len(Windows[x].keys()) for x in Windows.keys()])))\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Diversity analysis across local genomic windows.\n", "\n", "We will now proceed to an analysis of the information produced in the first section.\n", "\n", "We first calculate the correlation index *Fst* between the two reference populations that we defined globally, across every data set." ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ "D:\\GitHub\\Genetic-data-analysis\\Notebooks\\Lab_modules\\Modules_tools.py:136: RuntimeWarning:\n", "\n", "invalid value encountered in double_scalars\n", "\n" ] } ], "source": [ "from Lab_modules.Modules_tools import return_fsts2\n", "from Lab_modules.vcf_geno_tools import window_analysis, window_fst_sup\n", "\n", "ref_labels= [0,1]\n", "\n", "Windows_range= [0,len(Windows[1].keys())]\n", "\n", "Fst_window= window_fst_sup(Windows,\n", " ref_labels,\n", " label_vector,\n", " Chr= 1,\n", " ncomp= 4,\n", " range_sample= Windows_range)\n" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "name": "(0, 1)", "type": "scatter", "uid": "8cc43249-289b-4cd4-9fdf-c551ea464aee", "x": [ 0, 1, 2, 3, 4, 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] } ], "layout": { "title": "ref Fst,sorted= False", "xaxis": { "title": "data sets: " }, "yaxis": { "range": [ 0, 0.3 ], "title": "Fst" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "from Lab_modules.Tutorial_subplots import fst_window_plot\n", "\n", "\n", "fst_window_plot(Fst_window,ref_labels,sort= False,window_range= Windows_range)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Source classification.\n", "\n", "We will now perform classification of samples at individual data sets, using at each time the distribution of samples from known, globally defined groups at each data set. \n", "\n", "We will use Kernel Density Estimation in PCA feature space. We will then estimate the accuracy of this method of classification across data sets, and relate it to the estimated correlation between samples. \n", "\n", "\n", "Our 'truth' vectors are a bit cheated. We will take advantage of the fact that reference samples are pure to simply label individual samples according to the frequency vector they were sampled from." ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "n_comps= 4" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [], "source": [ "Blocks_truth= {\n", " 1: {bl: [label_to_vector[x] for x in label_vector] for bl in Windows[1].keys()}\n", "}" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [], "source": [ "target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in ref_labels}\n", "\n", "Windows_profiles= recursively_default_dict()\n", "\n", "var_comp_store= []\n", "\n", "pca2 = PCA(n_components=n_comps, whiten=False,svd_solver='randomized')\n", "\n", "for bl in Windows[1].keys():\n", "\n", " data= Windows[1][bl]\n", " data= pca2.fit_transform(data)\n", "\n", " local_pcvar= list(pca2.explained_variance_ratio_)\n", "\n", " local_pcvar= [bl,*local_pcvar]\n", "\n", " var_comp_store.append(local_pcvar)\n", "\n", " profiles= extract_profiles(data,target_indx)\n", "\n", " ### store stuff.\n", " Windows_profiles[1][bl]= profiles\n", " clear_output()\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "To wrap up we will classify each observation according to the KDE values it received at every step.\n", "\n", "We will allow for pure, intermediate and outlier classes.\n", "\n", "We will plot these classifications in the form of an ideogram and resort to the same color sceme as in the previous post. \n", "\n", "\n", "**pure classes**:\n", "- pop1: red\n", "- pop2: yellow\n", "- pop3: blue\n", "\n", "**Intermediate classes**\n", "- pop1-pop2: orange\n", "- pop2-pop3: green\n", "- pop1-pop3: purple\n", "- po1-pop2-pop3: silver\n", "\n", "Assignments at varying steps of X will be plotted as a global ideogram.\n", "\n", "- Comparison_threshold= 5\n", "- Outlier_threshold= 1e-4\n", "\n", "\n", "Functions `Merge_class()` (classification of collection of analyses), `compress_Ideo()` (reduce classification data set) and `return_Ideogram()` (plot classification across collection, uses matplotlib) can be found in Ideogram_tools.py\n" ] }, { "cell_type": "code", "execution_count": 62, "metadata": {}, "outputs": [], "source": [ "## set classification parameters, colors and organise input.\n", "from Lab_modules.Lab_ideogram_tools import Merge_class\n", "\n", "focus_indexes= [x for x in range(len(label_vector))]\n", "\n", "Comparison_threshold= 1\n", "Outlier_threshold= 1e-5\n", "color_ref= ['red','yellow','black','orange','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "Blocks = Merge_class(Windows_profiles,focus_indexes,Out,Comparison_threshold,Outlier_threshold)" ] }, { "cell_type": "code", "execution_count": 63, "metadata": {}, "outputs": [], "source": [ "# prepare final classification data set\n", "\n", "chromosome_list = []\n", "\n", "Ideo = []\n", "\n", "chromosomes= Blocks.keys()\n", "\n", "for here in range(len(label_vector)):\n", " Subject = 'sample' + str(here)\n", " \n", " chromosome_list.extend(['Region_chr'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", " \n", " Stock = [[['Region_chr'+str(Chr)+ '_' + Subject,bl,Out[Chr][bl],color_ref[Blocks[Chr][bl][here] - 1]] for bl in sorted(Blocks[Chr].keys())] for Chr in chromosomes]\n", " Stock = [y for y in it.chain(*[z for z in it.chain(*[Stock])])]\n", " \n", " Ideo.extend(Stock)\n" ] }, { "cell_type": "code", "execution_count": 64, "metadata": {}, "outputs": [], "source": [ "#### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", "from Lab_modules.Lab_ideogram_tools_II import compress_ideo\n", "\n", "import re\n", "ideo = pd.DataFrame(Ideo,columns = ['chrom', 'start', 'end', 'gieStain'])\n", "\n", "# Filter out chromosomes not in our list\n", "ideo = ideo[ideo.chrom.apply(lambda x: x in chromosome_list)]\n", "\n", "ideo = compress_ideo(ideo,chromosome_list,Out)\n" ] }, { "cell_type": "code", "execution_count": 65, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "adding ideograms...\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "from Lab_modules.Lab_ideogram_tools_II import return_ideogram\n", "\n", "ID= 'truth'\n", "\n", "fig= return_ideogram(ideo, chromosome_list,ID,height= 10,width= 15)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Max. likelihood classification - accuracy across data sets." ] }, { "cell_type": "code", "execution_count": 67, "metadata": {}, "outputs": [], "source": [ "wind= []\n", "Proportions= []\n", "labs= []\n", "for w in Windows_profiles[1].keys():\n", " for combo in it.combinations(Windows_profiles[1][w].keys(),2):\n", " diffs= [abs(Windows_profiles[1][w][combo[0]][x] - Windows_profiles[1][w][combo[1]][x]) for x in range(len(Windows_profiles[1][w][combo[1]]))]\n", " \n", " Proportions.append(np.mean(diffs))\n", " labs.append(tuple([x+1 for x in combo]))\n", " wind.append(w)\n" ] }, { "cell_type": "code", "execution_count": 78, "metadata": {}, "outputs": [ { "data": { 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "coords= {z:[x for x in range(len(labs)) if labs[x] == z] for z in list(set(labs))}\n", "Accuracy= []\n", "where= []\n", "Outlier_rate= []\n", "\n", "Like_ratio= []\n", "Misshaps= []\n", "\n", "Fst_crawl= [x[0] for x in Fst_window]\n", "\n", "targets= [1,2]\n", "labels= [0,1,2,3]\n", "\n", "for bl in Blocks[1].keys():\n", " outliers= [x for x in range(len(Blocks[1][bl])) if Blocks[1][bl][x] == len(targets) + 1]\n", " non_outlier= [x for x in range(len(Blocks[1][bl])) if Blocks[1][bl][x] != len(targets) + 1]\n", " misshaps= [x for x in range(len(Blocks[1][bl])) if Blocks[1][bl][x] != (Blocks_truth[1][bl][x]+1) and Blocks[1][bl][x] in targets]\n", " \n", " \n", " if len(labels) == 2:\n", " light_ration= {\n", " x: [Windows_profiles[1][bl][z-1][0][x] for z in targets] for x in non_outlier\n", " }\n", " \n", " light_ration= {\n", " x:(max(light_ration[x]) - min(light_ration[x])) / max(light_ration[x]) for x in light_ration.keys()\n", " }\n", " \n", " Like_ratio.extend([light_ration[x] for x in sorted(light_ration.keys())])\n", " Misshaps.extend([int(x in misshaps) for x in sorted(light_ration.keys())])\n", " \n", " \n", " gp_non_out= {\n", " z: [x for x in non_outlier if label_vector[x] == z] for z in labels\n", " }\n", " \n", " gp_out= {\n", " z: [x for x in outliers if label_vector[x] == z] for z in labels\n", " }\n", " \n", " gp_non_out= {\n", " z: gp_non_out[z] for z in gp_non_out.keys() if gp_non_out[z]\n", " }\n", " \n", " gp_out= {\n", " z: gp_out[z] for z in gp_out.keys() if gp_out[z]\n", " }\n", " \n", " if not gp_out:\n", " out_rate= 0\n", " else:\n", " out_rate= np.mean([len(gp_out[z]) / len(label_indicies[z]) for z in gp_out.keys()])\n", " \n", " rate= np.mean([1 - len([x for x in gp_non_out[z] if x in misshaps]) / len(gp_non_out[z]) for z in gp_non_out.keys()])\n", " #rate= 1- len(misshaps) / float(len(non_outlier))\n", " \n", " Outlier_rate.append(out_rate)\n", " Accuracy.append(rate)\n", " where.append(bl)\n", "\n", "\n", "fig_data= [go.Scatter(\n", "y= np.array(Accuracy),\n", "x= list(range(len(Fst_crawl))),\n", "mode= 'markers'\n", ")\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'Accuracy by Fst between references',\n", " yaxis=dict(\n", " title='Accuracy',\n", " range= [0,1.1]),\n", " xaxis=dict(\n", " title='Fst',\n", " range= [0,len(Fst_crawl)])\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### PCA and KDE - classifying structure.\n", "\n", "Since we are using normalized density estimates to classify individual haplotypes, it occured to me that it would be interesting to look at the behaviour of the proportion of such estimates for correctly and incorrectly classified samples. 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"title": "density" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "from sklearn.neighbors import KernelDensity\n", "\n", "accurate= [Like_ratio[x] for x in range(len(Like_ratio)) if Misshaps[x] == 0]\n", "errors= [Like_ratio[x] for x in range(len(Like_ratio)) if Misshaps[x] == 1]\n", "\n", "X_plot = np.linspace(-.1, 1.1, 100)\n", "\n", "kde = KernelDensity(kernel='gaussian', bandwidth=0.02).fit(np.array(accurate).reshape(-1,1))\n", "\n", "log_dens = kde.score_samples(X_plot.reshape(-1,1))\n", "\n", "fig_roost_dens= [go.Scatter(x=X_plot, y=np.exp(log_dens), \n", " mode='lines', fill='tozeroy', name= 'Prop_correct',\n", " line=dict(color='blue', width=2))]\n", "##\n", "\n", "\n", "X_plot = np.linspace(-.1, 1.1, 100)\n", "\n", "kde = KernelDensity(kernel='gaussian', bandwidth=0.02).fit(np.array(errors).reshape(-1,1))\n", "\n", "log_dens = kde.score_samples(X_plot.reshape(-1,1))\n", "\n", "fig_roost_dens.append(go.Scatter(x=X_plot, y=np.exp(log_dens), \n", " mode='lines', fill='tozeroy', name= 'Prop_miss',\n", " line=dict(color='red', width=2)))\n", "\n", "##\n", "\n", "layout= go.Layout(\n", " title= 'Ref likelihood proportion by classification accuracy',\n", " xaxis= dict(\n", " title= 'proporiton',\n", " range= [-.1,1.1]\n", " ),\n", " yaxis= dict(\n", " title= 'density'\n", " )\n", ")\n", "\n", "fig = go.Figure(data=fig_roost_dens, layout= layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Variance captured" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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setPC1PC2PC3
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" ], "text/plain": [ " set PC1 PC2 PC3\n", "0 0.00 0.145041 0.023869 0.023220\n", "1 0.05 0.163878 0.023935 0.022600\n", "2 0.10 0.182116 0.020911 0.020442\n", "3 0.15 0.205751 0.021363 0.019538\n", "4 0.20 0.220147 0.022069 0.018647" ] }, "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ "var_comp_store.head()" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "fill": "tozeroy", "line": { "color": "blue", "width": 2 }, "mode": "lines", "name": "variance captured", "type": "scatter", "uid": "ee573cb0-95fc-43fd-a556-d3764a514a3a", "x": [ -0.1, -0.08888888888888889, -0.07777777777777778, -0.06666666666666668, -0.05555555555555556, -0.044444444444444446, -0.03333333333333334, -0.022222222222222227, -0.011111111111111113, 0, 0.011111111111111113, 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{ "title": "density" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "n_comp= var_comp_store.shape[1] - 1\n", "PC_list= ['PC' + str(x + 1) for x in range(n_comp)]\n", "total_var= var_comp_store[PC_list].sum(axis= 1)\n", "\n", "\n", "X_plot = np.linspace(-0.1, 1, 100)\n", "\n", "kde = KernelDensity(kernel='gaussian', bandwidth=0.05).fit(np.array(total_var).reshape(-1,1))\n", "\n", "log_dens = kde.score_samples(X_plot.reshape(-1,1))\n", "\n", "fig_roost_dens= [go.Scatter(x=X_plot, y=np.exp(log_dens), \n", " mode='lines', fill='tozeroy', name= 'variance captured',\n", " line=dict(color='blue', width=2))]\n", "##\n", "\n", "\n", "layout= go.Layout(\n", " title= 'ncomp: {}'.format(n_comp),\n", " yaxis= dict(\n", " title= 'density'\n", " ),\n", " xaxis= dict(\n", " title= 'variance explained'\n", " )\n", ")\n", "\n", "fig = go.Figure(data=fig_roost_dens, layout= layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "% data sets with above 80.0 var explained: 0.0\n", "mean var: 19.36\n", "sd var: 8.64\n" ] } ], "source": [ "how_much= .8\n", "\n", "how_many= sum(total_var >= how_much) / float(len(total_var))\n", "print('% data sets with above {} var explained: {}'.format(how_much*100,how_many))\n", "print('mean var: {}'.format(np.round(np.mean(total_var)*100,2)))\n", "print('sd var: {}'.format(np.round(np.std(total_var)*100,2)))" ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "type": "box", "uid": "946a8ef6-cc05-4bec-b3ac-285f8f13f548", "y": [ 0.19212913018047187, 0.21041290791590334, 0.22346835820374145, 0.2466522277723112, 0.2608630815824562, 0.28141618180600947, 0.2886808220315854, 0.29657262584576854, 0.3009473949148488, 0.3064572472098483, 0.30285437444972124, 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "\n", "trace1 = [go.Box(\n", " y=total_var\n", ")]\n", "\n", "layout= go.Layout(\n", " title= 'ncomp: {}'.format(n_comp),\n", " yaxis= dict(\n", " title= 'density'\n", " ),\n", " xaxis= dict(\n", " title= 'variance explained'\n", " )\n", ")\n", "\n", "fig= go.Figure(data= trace1,layout= layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "mode": "markers", "name": " pops 1 / 2", "type": "scatter", "uid": "2af9279f-a48e-4861-8d0b-f641fb9467c7", "x": [ 0.19212913018047187, 0.21041290791590334, 0.22346835820374145, 0.2466522277723112, 0.2608630815824562, 0.28141618180600947, 0.2886808220315854, 0.29657262584576854, 0.3009473949148488, 0.3064572472098483, 0.30285437444972124, 0.31293015954880044, 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "\n", "fig_data= [go.Scatter(\n", "y= [Accuracy[x] for x in coords[i]],\n", "x= [total_var[x] for x in coords[i]],\n", "mode= 'markers',\n", "name= ' pops {} / {}'.format(i[0],i[1])\n", ") for i in coords.keys()\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'average KDE score differences',\n", " yaxis=dict(\n", " title='Accuracy'),\n", " xaxis=dict(\n", " title='total var')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Classifying Structure.\n", "\n", "We will make use of a threshold on the proportion of density estimates derived for two reference populations to classify samples into an additional class when this ratio is high. This should effectively prevent miss-classification while at the same time producing an indicator of relative data structure." ] }, { "cell_type": "code", "execution_count": 74, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "adding ideograms...\n" ] }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "Comparison_threshold= 4\n", "Outlier_threshold= 1e-4\n", "color_ref= ['red','yellow','black','orange','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "Blocks2 = Merge_class(Windows_profiles,focus_indexes,Out,Comparison_threshold,Outlier_threshold)\n", "\n", "chromosome_list = []\n", "\n", "Ideo = []\n", "\n", "chromosomes= Blocks2.keys()\n", "\n", "for here in range(len(label_vector)):\n", " Subject = 'sample' + str(here)\n", " \n", " chromosome_list.extend(['Region_chr'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", " \n", " Stock = [[['Region_chr'+str(Chr)+ '_' + Subject,bl,Out[Chr][bl],color_ref[Blocks2[Chr][bl][here] - 1]] for bl in sorted(Blocks2[Chr].keys())] for Chr in chromosomes]\n", " Stock = [y for y in it.chain(*[z for z in it.chain(*[Stock])])]\n", " \n", " Ideo.extend(Stock)\n", "\n", "#### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", "import re\n", "ideo = pd.DataFrame(Ideo,columns = ['chrom', 'start', 'end', 'gieStain'])\n", "\n", "# Filter out chromosomes not in our list\n", "ideo = ideo[ideo.chrom.apply(lambda x: x in chromosome_list)]\n", "\n", "ideo = compress_ideo(ideo,chromosome_list,Out)\n", "ID= 'th' + str(Comparison_threshold)\n", "\n", "fig= return_ideogram(ideo, chromosome_list,ID,height= 10,width= 15)\n" ] }, { "cell_type": "code", "execution_count": 76, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "mode": "markers", "type": "scatter", "uid": "2c2effc6-15b1-43f2-8844-8065eca952bc", "x": [ 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46, 47, 48, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "coords= {z:[x for x in range(len(labs)) if labs[x] == z] for z in list(set(labs))}\n", "Buffer= []\n", "\n", "\n", "targets= [1,2]\n", "labels= [2,3]\n", "\n", "for bl in Blocks2[1].keys():\n", " outliers= [x for x in range(len(Blocks[1][bl])) if Blocks[1][bl][x] == len(targets) + 1]\n", " non_outlier= [x for x in range(len(Blocks[1][bl])) if Blocks[1][bl][x] != len(targets) + 1]\n", " inter= [x for x in range(len(Blocks2[1][bl])) if Blocks2[1][bl][x] > (len(targets) + 1)]\n", " \n", " gp_non_out= {\n", " z: [x for x in non_outlier if label_vector[x] == z] for z in labels\n", " }\n", " \n", " gp_non_out= {\n", " z: gp_non_out[z] for z in gp_non_out.keys() if gp_non_out[z]\n", " }\n", " \n", " \n", " rate= np.mean([len([x for x in gp_non_out[z] if x in inter]) / len(gp_non_out[z]) for z in gp_non_out.keys()])\n", " \n", " Buffer.append(rate)\n", " where.append(bl)\n", "\n", "\n", "fig_data= [go.Scatter(\n", "y= Buffer,\n", "x= list(range(len(Fst_crawl))),\n", "mode= 'markers'\n", ")\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'Intermediate classes across data sets',\n", " yaxis=dict(\n", " title='Intermediate proportion'),\n", " xaxis=dict(\n", " title='data sets')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Data Visualisation\n", "\n", "Other ways of looking at the classificaiton output and the genetic structure that underlies it. 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# pc_density\n", "# pc_coords\n", "Chr= 1\n", "\n", "x_coords= [z for z in it.chain(*[[x] * np.sum(Sizes) for x in range(len(pc_coords))])]\n", "y_coords= [z for z in it.chain(*[list(np.linspace(0,100,np.sum(Sizes))) for x in range(len(pc_coords))])]\n", "z_coords= [z for z in it.chain(*pc_coords)]\n", "\n", "class_colors= [z for z in it.chain(*[Blocks2[Chr][bl] for bl in Blocks[Chr].keys()])]\n", "class_colors= [color_ref[x-1] for x in class_colors]\n", "\n", "fig_data= [go.Scatter(\n", "x= x_coords,\n", "y= z_coords,\n", "mode= 'markers',\n", "marker= dict(\n", " color= class_colors,\n", " size= 4,\n", " opacity= .8\n", ")\n", ")\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'PC1 coordinates',\n", " yaxis=dict(\n", " title='Individual positions along PC1 across data sets'),\n", " xaxis=dict(\n", " title='Ideogram')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)\n", "\n" ] }, { 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "x_coords= [z for z in it.chain(*[[x] * 100 for x in range(200)])]\n", "y_coords= [z for z in it.chain(*[list(np.linspace(-4,4,100)) for x in range(len(pc_density))])]\n", "z_coords= [z for z in it.chain(*pc_density)]\n", "\n", "\n", "fig_data= [go.Scatter(\n", "x= x_coords,\n", "y= y_coords,\n", "mode= 'markers',\n", "marker= {\n", " 'color': z_coords,\n", " 'colorscale':'Viridis',\n", " 'line': {'width': 0},\n", " 'size': 7,\n", " 'symbol': 'circle',\n", " \"opacity\": .6\n", "})\n", "]\n", "\n", "layout = go.Layout(\n", " title= 'PC1 density',\n", " yaxis=dict(\n", " title='PC1 density of projections across data sets'),\n", " xaxis=dict(\n", " title='Ideogram')\n", ")\n", "\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.6.3" } }, "nbformat": 4, "nbformat_minor": 2 }