{ "cells": [ { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/html": [ "" ], "text/vnd.plotly.v1+html": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "import scipy\n", "import numpy as np\n", "import pandas as pd\n", "import itertools as it\n", "from random import shuffle\n", "from math import sin\n", "import collections\n", "\n", "def recursively_default_dict():\n", " return collections.defaultdict(recursively_default_dict)\n", "\n", "from sklearn.neighbors import KernelDensity\n", "from sklearn.decomposition import PCA\n", "from sklearn.model_selection import GridSearchCV\n", "from sklearn.cluster import MeanShift, estimate_bandwidth\n", "from sklearn.metrics.pairwise import pairwise_distances\n", "from sklearn.preprocessing import scale\n", "\n", "from scipy.stats.stats import pearsonr \n", "\n", "from scipy.stats import invgamma \n", "from scipy.stats import beta\n", "import matplotlib.pyplot as plt\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", "from plotly.graph_objs import *\n", "\n", "from ipywidgets import interact, interactive, fixed, interact_manual\n", "import ipywidgets as widgets\n", "\n", "from matplotlib.collections import BrokenBarHCollection\n", "import re\n", "\n", "from Lab_modules.Modules_tools import *\n", "\n", "init_notebook_mode(connected=True)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "# Overlap and classification of haploid populations.\n", "\n", "In post _7_ we developed a function to measure the overlap of the distributions of three-dimensional point clouds.\n", "\n", "In this post we will apply the same approach to the PCA projection of Wright-Fisher haploid populations at varying genetic distances.\n", "\n", "- Post _8. Controlling for size_, explores the relation between Fst and euclidian distances calculated in PCA feature space.\n", "\n", "We begin by generating a base data set of vectors of draws from the beta distribution (bi-allelic equivalent of the dirichlet distribution, see [Balding & Nichols 1995](https://link.springer.com/article/10.1007/BF01441146)). These vectors are created at varying combinations of mean and variance parameters of the beta distribution.\n", "\n", "Length is determined in the next bock.\n", "\n", "In order to ensure the simulation of populations along a continuous range of distances we will resort to the inverse transformation of new coordinates in the feature space of the PCA of the base vector data set.\n", "\n", "### Index\n", "\n", "This post is divided into two sections, representing two approaches to measuring overlap between reference distributions.\n", "\n", "#### A. Collision.\n", "\n", "In this section the overlap of populations is induced through the selection of vectors along a range of genetic distances. This is done by generating a number of new coordinates between the projections of two initially selected vectors, inverse transforming them, and using the result to produce haplotype populations.\n", "\n", "The number of populations generated, their sample size, and their group assignment is defined in the next block.\n", "\n", "#### B. Frequency. \n", "\n", "This section explores ditribution overlap at a single cluster. The consequences of the relative frequency of reference accessions at one place on overall error and classification.\n", "\n" ] }, { "cell_type": "code", "execution_count": 6, "metadata": {}, "outputs": [], "source": [ "# Simulate frequency vectors. \n", "# We must first define the number of populations, the length of the haplotypes desired, and their respective population sizes\n", "L= 150\n", "\n", "import itertools as it\n", "n= 200\n", "\n", "# Vary a (beta distribution parameter).\n", "a_range= np.linspace(1,2,20)\n", "a_set= [i for i in a_range for _ in range(n)]\n", "\n", "# vary b.\n", "b_range= np.linspace(0.1,.4,20)\n", "b_set= [i for i in b_range for _ in range(n)]\n", "\n", "## length of haplotypes to extract.\n", "L_set= [L] * n * 20\n", "\n", "\n", "background_1= np.array([a_set,b_set,L_set]).T\n", "\n", "vector_lib= []\n", "for k in range(background_1.shape[0]):\n", " \n", " probs= beta.rvs(background_1[k,0], background_1[k,1], size=int(background_1[k,2]))\n", " probs[(probs > 1)]= 1\n", " \n", " \n", " vector_lib.append(probs)\n", "\n", "vector_lib= np.array(vector_lib)" ] }, { "cell_type": "code", "execution_count": 7, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Number of frequency vectors of size 150 generated: 4000\n" ] } ], "source": [ "print('Number of frequency vectors of size {} generated: {}'.format(vector_lib.shape[1],vector_lib.shape[0]))\n" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "PC1: 0.019; PC2: 0.009; PC3: 0.009; PC4: 0.009; PC5: 0.009; PC6: 0.009; PC7: 0.009; PC8: 0.009; PC9: 0.009; PC10: 0.009; PC11: 0.009; PC12: 0.009; PC13: 0.008; PC14: 0.008; PC15: 0.008; PC16: 0.008; PC17: 0.008; PC18: 0.008; PC19: 0.008; PC20: 0.008; PC21: 0.008; PC22: 0.008; PC23: 0.008; PC24: 0.008; PC25: 0.008; PC26: 0.008; PC27: 0.008; PC28: 0.008; PC29: 0.008; PC30: 0.008; PC31: 0.008; PC32: 0.008; PC33: 0.008; PC34: 0.008; PC35: 0.008; PC36: 0.008; PC37: 0.008; PC38: 0.008; PC39: 0.008; PC40: 0.007; PC41: 0.007; PC42: 0.007; PC43: 0.007; PC44: 0.007; PC45: 0.007; PC46: 0.007; PC47: 0.007; PC48: 0.007; PC49: 0.007; PC50: 0.007; PC51: 0.007; PC52: 0.007; PC53: 0.007; PC54: 0.007; PC55: 0.007; PC56: 0.007; PC57: 0.007; PC58: 0.007; PC59: 0.007; PC60: 0.007; PC61: 0.007; PC62: 0.007; PC63: 0.007; PC64: 0.007; PC65: 0.007; PC66: 0.007; PC67: 0.007; PC68: 0.007; PC69: 0.007; PC70: 0.007; PC71: 0.006; PC72: 0.006; PC73: 0.006; PC74: 0.006; PC75: 0.006; PC76: 0.006; PC77: 0.006; PC78: 0.006; PC79: 0.006; PC80: 0.006; PC81: 0.006; PC82: 0.006; PC83: 0.006; PC84: 0.006; PC85: 0.006; PC86: 0.006; PC87: 0.006; PC88: 0.006; PC89: 0.006; PC90: 0.006; PC91: 0.006; PC92: 0.006; PC93: 0.006; PC94: 0.006; PC95: 0.006; PC96: 0.006; PC97: 0.006; PC98: 0.006; PC99: 0.006; PC100: 0.006\n", "features shape: (4000, 100)\n" ] } ], "source": [ "## PCA on vectors simulated\n", "n_comp = 100\n", "\n", "pca = PCA(n_components=n_comp, whiten=False,svd_solver='randomized').fit(vector_lib)\n", "features = pca.transform(vector_lib)# * pca.explained_variance_ratio_\n", "\n", "print(\"; \".join(['PC{0}: {1}'.format(x+1,round(pca.explained_variance_ratio_[x],3)) for x in range(n_comp)]))\n", "print('features shape: {}'.format(features.shape))" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "scrolled": false }, "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": 0.6, "size": 2, "symbol": "circle" }, "mode": "markers", "text": [ "a: 1.0; b: 0.1, L: 150.0; index = 0", "a: 1.0; b: 0.1, L: 150.0; index = 1", "a: 1.0; b: 0.1, L: 150.0; index = 2", "a: 1.0; b: 0.1, L: 150.0; index = 3", "a: 1.0; b: 0.1, L: 150.0; index = 4", "a: 1.0; b: 0.1, L: 150.0; index = 5", "a: 1.0; b: 0.1, L: 150.0; index = 6", "a: 1.0; b: 0.1, L: 150.0; index = 7", "a: 1.0; b: 0.1, L: 150.0; index = 8", "a: 1.0; b: 0.1, L: 150.0; index = 9", "a: 1.0; b: 0.1, L: 150.0; index = 10", "a: 1.0; b: 0.1, L: 150.0; index = 11", "a: 1.0; b: 0.1, L: 150.0; index = 12", "a: 1.0; b: 0.1, L: 150.0; index = 13", "a: 1.0; b: 0.1, L: 150.0; index = 14", "a: 1.0; b: 0.1, L: 150.0; index = 15", "a: 1.0; b: 0.1, L: 150.0; index = 16", "a: 1.0; b: 0.1, L: 150.0; index = 17", "a: 1.0; b: 0.1, L: 150.0; index = 18", "a: 1.0; b: 0.1, L: 150.0; index = 19", "a: 1.0; b: 0.1, L: 150.0; index = 20", "a: 1.0; b: 0.1, L: 150.0; index = 21", "a: 1.0; b: 0.1, L: 150.0; index = 22", "a: 1.0; b: 0.1, L: 150.0; index = 23", "a: 1.0; b: 0.1, L: 150.0; index = 24", "a: 1.0; b: 0.1, L: 150.0; index = 25", "a: 1.0; b: 0.1, L: 150.0; index = 26", "a: 1.0; b: 0.1, L: 150.0; index = 27", "a: 1.0; b: 0.1, L: 150.0; index = 28", "a: 1.0; b: 0.1, L: 150.0; index = 29", "a: 1.0; b: 0.1, L: 150.0; index = 30", "a: 1.0; b: 0.1, L: 150.0; index = 31", "a: 1.0; b: 0.1, L: 150.0; index = 32", "a: 1.0; b: 0.1, L: 150.0; index = 33", "a: 1.0; b: 0.1, L: 150.0; index = 34", "a: 1.0; b: 0.1, L: 150.0; index = 35", "a: 1.0; b: 0.1, L: 150.0; index = 36", "a: 1.0; b: 0.1, L: 150.0; index = 37", "a: 1.0; b: 0.1, L: 150.0; index = 38", "a: 1.0; b: 0.1, L: 150.0; index = 39", "a: 1.0; b: 0.1, L: 150.0; index = 40", "a: 1.0; b: 0.1, L: 150.0; index = 41", "a: 1.0; b: 0.1, L: 150.0; index = 42", "a: 1.0; b: 0.1, L: 150.0; index = 43", "a: 1.0; b: 0.1, L: 150.0; index = 44", "a: 1.0; b: 0.1, L: 150.0; index = 45", "a: 1.0; b: 0.1, L: 150.0; index = 46", "a: 1.0; b: 0.1, L: 150.0; index = 47", "a: 1.0; b: 0.1, L: 150.0; index = 48", "a: 1.0; b: 0.1, L: 150.0; index = 49", "a: 1.0; b: 0.1, L: 150.0; index = 50", "a: 1.0; b: 0.1, L: 150.0; index = 51", "a: 1.0; b: 0.1, L: 150.0; index = 52", "a: 1.0; b: 0.1, L: 150.0; index = 53", "a: 1.0; b: 0.1, L: 150.0; index = 54", "a: 1.0; b: 0.1, L: 150.0; index = 55", "a: 1.0; b: 0.1, L: 150.0; index = 56", "a: 1.0; b: 0.1, L: 150.0; index = 57", "a: 1.0; b: 0.1, L: 150.0; index = 58", "a: 1.0; b: 0.1, L: 150.0; index = 59", "a: 1.0; b: 0.1, L: 150.0; index = 60", "a: 1.0; b: 0.1, L: 150.0; index = 61", "a: 1.0; b: 0.1, L: 150.0; index = 62", "a: 1.0; b: 0.1, L: 150.0; index = 63", "a: 1.0; b: 0.1, L: 150.0; index = 64", "a: 1.0; b: 0.1, L: 150.0; index = 65", "a: 1.0; b: 0.1, L: 150.0; index = 66", "a: 1.0; b: 0.1, L: 150.0; index = 67", "a: 1.0; b: 0.1, L: 150.0; index = 68", "a: 1.0; b: 0.1, L: 150.0; index = 69", "a: 1.0; b: 0.1, L: 150.0; index = 70", "a: 1.0; b: 0.1, L: 150.0; index = 71", "a: 1.0; b: 0.1, L: 150.0; index = 72", "a: 1.0; b: 0.1, L: 150.0; index = 73", "a: 1.0; b: 0.1, L: 150.0; index = 74", "a: 1.0; b: 0.1, L: 150.0; index = 75", "a: 1.0; b: 0.1, L: 150.0; index = 76", "a: 1.0; b: 0.1, L: 150.0; index = 77", "a: 1.0; b: 0.1, L: 150.0; index = 78", "a: 1.0; b: 0.1, L: 150.0; index = 79", "a: 1.0; b: 0.1, L: 150.0; index = 80", "a: 1.0; b: 0.1, L: 150.0; index = 81", "a: 1.0; b: 0.1, L: 150.0; index = 82", "a: 1.0; b: 0.1, L: 150.0; index = 83", "a: 1.0; b: 0.1, L: 150.0; index = 84", "a: 1.0; b: 0.1, L: 150.0; index = 85", "a: 1.0; b: 0.1, L: 150.0; index = 86", "a: 1.0; b: 0.1, L: 150.0; index = 87", "a: 1.0; b: 0.1, L: 150.0; index = 88", "a: 1.0; b: 0.1, L: 150.0; index = 89", "a: 1.0; b: 0.1, L: 150.0; index = 90", "a: 1.0; b: 0.1, L: 150.0; index = 91", "a: 1.0; b: 0.1, L: 150.0; index = 92", "a: 1.0; b: 0.1, L: 150.0; index = 93", "a: 1.0; b: 0.1, L: 150.0; index = 94", "a: 1.0; b: 0.1, L: 150.0; index = 95", "a: 1.0; b: 0.1, L: 150.0; index = 96", "a: 1.0; b: 0.1, L: 150.0; index = 97", "a: 1.0; b: 0.1, L: 150.0; index = 98", "a: 1.0; b: 0.1, L: 150.0; index = 99", "a: 1.0; b: 0.1, L: 150.0; index = 100", "a: 1.0; b: 0.1, L: 150.0; index = 101", "a: 1.0; b: 0.1, L: 150.0; index = 102", "a: 1.0; b: 0.1, L: 150.0; index = 103", "a: 1.0; b: 0.1, L: 150.0; index = 104", "a: 1.0; b: 0.1, L: 150.0; index = 105", "a: 1.0; b: 0.1, L: 150.0; index = 106", "a: 1.0; b: 0.1, L: 150.0; index = 107", "a: 1.0; b: 0.1, L: 150.0; index = 108", "a: 1.0; b: 0.1, L: 150.0; index = 109", "a: 1.0; b: 0.1, L: 150.0; index = 110", "a: 1.0; b: 0.1, L: 150.0; index = 111", "a: 1.0; b: 0.1, L: 150.0; index = 112", "a: 1.0; b: 0.1, L: 150.0; index = 113", "a: 1.0; b: 0.1, L: 150.0; index = 114", "a: 1.0; b: 0.1, L: 150.0; index = 115", "a: 1.0; b: 0.1, L: 150.0; index = 116", "a: 1.0; b: 0.1, L: 150.0; index = 117", "a: 1.0; b: 0.1, L: 150.0; index = 118", "a: 1.0; b: 0.1, L: 150.0; index = 119", "a: 1.0; b: 0.1, L: 150.0; index = 120", "a: 1.0; b: 0.1, L: 150.0; index = 121", "a: 1.0; b: 0.1, L: 150.0; index = 122", "a: 1.0; b: 0.1, L: 150.0; index = 123", "a: 1.0; b: 0.1, L: 150.0; index = 124", "a: 1.0; b: 0.1, L: 150.0; index = 125", "a: 1.0; b: 0.1, L: 150.0; index = 126", "a: 1.0; b: 0.1, L: 150.0; index = 127", "a: 1.0; b: 0.1, L: 150.0; index = 128", "a: 1.0; b: 0.1, L: 150.0; index = 129", "a: 1.0; b: 0.1, L: 150.0; index = 130", "a: 1.0; b: 0.1, L: 150.0; index = 131", "a: 1.0; b: 0.1, L: 150.0; index = 132", "a: 1.0; b: 0.1, L: 150.0; index = 133", "a: 1.0; b: 0.1, L: 150.0; index = 134", "a: 1.0; b: 0.1, L: 150.0; index = 135", "a: 1.0; b: 0.1, L: 150.0; index = 136", "a: 1.0; b: 0.1, L: 150.0; index = 137", "a: 1.0; b: 0.1, L: 150.0; index = 138", "a: 1.0; b: 0.1, L: 150.0; index = 139", "a: 1.0; b: 0.1, L: 150.0; index = 140", "a: 1.0; b: 0.1, L: 150.0; index = 141", "a: 1.0; b: 0.1, L: 150.0; index = 142", "a: 1.0; b: 0.1, L: 150.0; index = 143", "a: 1.0; b: 0.1, L: 150.0; index = 144", "a: 1.0; b: 0.1, L: 150.0; index = 145", "a: 1.0; b: 0.1, L: 150.0; index = 146", "a: 1.0; b: 0.1, L: 150.0; index = 147", "a: 1.0; b: 0.1, L: 150.0; index = 148", "a: 1.0; b: 0.1, L: 150.0; index = 149", "a: 1.0; b: 0.1, L: 150.0; index = 150", "a: 1.0; b: 0.1, L: 150.0; index = 151", "a: 1.0; b: 0.1, L: 150.0; index = 152", "a: 1.0; b: 0.1, L: 150.0; index = 153", "a: 1.0; b: 0.1, L: 150.0; index = 154", "a: 1.0; b: 0.1, L: 150.0; index = 155", "a: 1.0; b: 0.1, L: 150.0; index = 156", "a: 1.0; b: 0.1, L: 150.0; index = 157", "a: 1.0; b: 0.1, L: 150.0; index = 158", "a: 1.0; b: 0.1, L: 150.0; index = 159", "a: 1.0; b: 0.1, L: 150.0; index = 160", "a: 1.0; b: 0.1, L: 150.0; index = 161", "a: 1.0; b: 0.1, L: 150.0; index = 162", "a: 1.0; b: 0.1, L: 150.0; index = 163", "a: 1.0; b: 0.1, L: 150.0; index = 164", "a: 1.0; b: 0.1, L: 150.0; index = 165", "a: 1.0; b: 0.1, L: 150.0; index = 166", "a: 1.0; b: 0.1, L: 150.0; index = 167", "a: 1.0; b: 0.1, L: 150.0; index = 168", "a: 1.0; b: 0.1, L: 150.0; index = 169", "a: 1.0; b: 0.1, L: 150.0; index = 170", "a: 1.0; b: 0.1, L: 150.0; index = 171", "a: 1.0; b: 0.1, L: 150.0; index = 172", "a: 1.0; b: 0.1, L: 150.0; index = 173", "a: 1.0; b: 0.1, L: 150.0; index = 174", "a: 1.0; b: 0.1, L: 150.0; index = 175", "a: 1.0; b: 0.1, L: 150.0; index = 176", "a: 1.0; b: 0.1, L: 150.0; index = 177", "a: 1.0; b: 0.1, L: 150.0; index = 178", "a: 1.0; b: 0.1, L: 150.0; index = 179", "a: 1.0; b: 0.1, L: 150.0; index = 180", "a: 1.0; b: 0.1, L: 150.0; index = 181", "a: 1.0; b: 0.1, L: 150.0; index = 182", "a: 1.0; b: 0.1, L: 150.0; index = 183", "a: 1.0; b: 0.1, L: 150.0; index = 184", "a: 1.0; b: 0.1, L: 150.0; index = 185", "a: 1.0; b: 0.1, L: 150.0; index = 186", "a: 1.0; b: 0.1, L: 150.0; index = 187", "a: 1.0; b: 0.1, L: 150.0; index = 188", "a: 1.0; b: 0.1, L: 150.0; index = 189", "a: 1.0; b: 0.1, L: 150.0; index = 190", "a: 1.0; b: 0.1, L: 150.0; index = 191", "a: 1.0; b: 0.1, L: 150.0; index = 192", "a: 1.0; b: 0.1, L: 150.0; index = 193", "a: 1.0; b: 0.1, L: 150.0; index = 194", "a: 1.0; b: 0.1, L: 150.0; index = 195", "a: 1.0; b: 0.1, L: 150.0; index = 196", "a: 1.0; b: 0.1, L: 150.0; index = 197", "a: 1.0; b: 0.1, L: 150.0; index = 198", "a: 1.0; b: 0.1, L: 150.0; index = 199", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 200", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 201", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 202", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 203", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 204", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 205", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 206", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 207", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 208", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 209", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 210", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 211", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 212", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 213", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 214", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 215", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 216", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 217", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 218", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 219", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 220", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 221", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 222", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 223", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 224", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 225", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 226", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 227", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 228", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 229", "a: 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312", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 313", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 314", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 315", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 316", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 317", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 318", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 319", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 320", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 321", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 322", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 323", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 324", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 325", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; 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381", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 382", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 383", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 384", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 385", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 386", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 387", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 388", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 389", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 390", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 391", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 392", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 393", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; index = 394", "a: 1.0526315789473684; b: 0.11578947368421054, L: 150.0; 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519", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 520", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 521", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 522", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 523", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 524", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 525", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 526", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 527", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 528", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 529", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 530", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 531", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 532", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; 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588", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 589", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 590", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 591", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 592", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 593", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 594", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 595", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 596", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 597", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 598", "a: 1.1052631578947367; b: 0.13157894736842107, L: 150.0; index = 599", "a: 1.1578947368421053; b: 0.1473684210526316, L: 150.0; index = 600", "a: 1.1578947368421053; b: 0.1473684210526316, L: 150.0; index = 601", "a: 1.1578947368421053; b: 0.1473684210526316, L: 150.0; 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150.0; index = 2288", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2289", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2290", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2291", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2292", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2293", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2294", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2295", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2296", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2297", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2298", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2299", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2300", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2301", "a: 1.5789473684210527; b: 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150.0; index = 2329", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2330", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2331", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2332", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2333", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2334", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2335", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2336", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2337", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2338", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2339", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2340", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2341", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2342", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2343", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2344", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2345", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2346", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2347", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2348", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2349", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2350", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2351", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2352", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2353", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2354", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2355", "a: 1.5789473684210527; b: 0.27368421052631586, L: 150.0; index = 2356", "a: 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1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2677", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2678", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2679", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2680", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2681", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2682", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2683", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2684", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2685", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2686", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2687", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2688", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2689", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2690", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2691", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2692", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2693", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2694", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2695", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2696", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2697", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2698", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2699", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2700", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2701", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2702", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2703", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; 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150.0; index = 2718", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2719", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2720", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2721", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2722", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2723", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2724", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2725", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2726", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2727", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2728", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2729", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2730", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2731", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2732", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2733", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2734", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2735", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2736", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2737", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2738", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2739", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2740", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2741", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2742", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2743", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2744", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2745", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2746", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2747", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2748", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2749", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2750", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2751", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2752", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2753", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2754", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2755", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2756", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2757", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2758", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2759", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2760", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2761", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2762", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2763", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2764", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2765", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2766", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2767", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2768", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2769", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2770", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2771", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; index = 2772", "a: 1.6842105263157894; b: 0.3052631578947369, L: 150.0; 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0.368421052631579, L: 150.0; index = 3452", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3453", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3454", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3455", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3456", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3457", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3458", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3459", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3460", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3461", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3462", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3463", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3464", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3465", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3466", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3467", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3468", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3469", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3470", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3471", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3472", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3473", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3474", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3475", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3476", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3477", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3478", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3479", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3480", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3481", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3482", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3483", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3484", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3485", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3486", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3487", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3488", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3489", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3490", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3491", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3492", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3493", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3494", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3495", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3496", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3497", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3498", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3499", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3500", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3501", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3502", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3503", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3504", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3505", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3506", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3507", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3508", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3509", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3510", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3511", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3512", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3513", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3514", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3515", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3516", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3517", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3518", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3519", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3520", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3521", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3522", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3523", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3524", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3525", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3526", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3527", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3528", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3529", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3530", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3531", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3532", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3533", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3534", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3535", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3536", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3537", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3538", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3539", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3540", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3541", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3542", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3543", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3544", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3545", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3546", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3547", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3548", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3549", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3550", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3551", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3552", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3553", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3554", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3555", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3556", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3557", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3558", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3559", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3560", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3561", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3562", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3563", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3564", "a: 1.894736842105263; b: 0.368421052631579, L: 150.0; index = 3565", "a: 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" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "## Plot vector PCA\n", "fig_data= [go.Scatter3d(\n", " x = features[:,0],\n", " y = features[:,1],\n", " z = features[:,2],\n", " mode= \"markers\",\n", " text= ['a: {}; b: {}, L: {}; index = {}'.format(background_1[k,0],background_1[k,1],background_1[k,2], k) for k in range(background_1.shape[0])],\n", " marker= {\n", " 'line': {'width': 0},\n", " 'size': 2,\n", " 'symbol': 'circle',\n", " \"opacity\": .6\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)\n", "iplot(fig)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Defining functions \n", "\n", "This Section will eventually be exported to its own script.\n", "\n", "The next block defines the functions that extract Fsts between population vectors, that meassure overlap between 3D coordinates and measure and return normalized KDE measures from euclidian coordinates.\n", "\n", "The next block defines the functions that process that data.\n", "\n", "**Merge_class()** and **Merge_class_mix()** return the classification of observations across data sets based on provided thresholds;\n", "\n", "**compress_ideo()** reshapes the classificaiton output;\n", "\n", "**return_ideo()** plots the compressed classification output in the form of ideogram representations using matplotlib.\n", "\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## A. Collision\n", "\n", "### Preparing populations.\n", "\n", "The process of generating haplotype populations is the same used in the _10. Admixed populations_.\n", "\n", "The population of source of any given haplotype generated will be pre-determined in the form of a vector of probabilities summing to one. In effect these values constitute their admixture proportions.\n", "\n", "For the present simulations probabilities are binary. Reference and admixed haplotypes will be consistently assigned to the same vectors." ] }, { "cell_type": "code", "execution_count": 45, "metadata": {}, "outputs": [], "source": [ "Mix_sizes= False\n", "\n", "labels= [0,1,0]\n", "target= [0,1,0]\n", "\n", "Sizes= [50,150,100]\n", "\n", "Origins= {\n", " x:{\n", " y:[int(z == x) for z in range(len(Sizes))] for y in range(Sizes[x])\n", " } for x in range(len(Sizes))\n", "}\n", "\n", "import random\n", "\n", "Admixed_proportions= [random.randrange(0,100) / float(100) for x in range(Sizes[-1])]\n", "\"\"\"\n", "Origins[len(Sizes) - 1]= {\n", " y: [Admixed_proportions[y], 1 - Admixed_proportions[y]] for y in range(Sizes[-1])\n", "}\n", "\"\"\"\n", "\n", "#### we can store these in a way that will facilitate later requests:\n", "Whose= []\n", "ind_to_group= {}\n", "\n", "d= 0\n", "\n", "for gp in Origins.keys():\n", " for acc in range(len(Origins[gp])):\n", " Whose.append(d)\n", " ind_to_group[d]= [gp,acc]\n", " d += 1\n" ] }, { "cell_type": "code", "execution_count": 46, "metadata": {}, "outputs": [], "source": [ "from IPython.display import clear_output\n", "\n", "Euclidian_range= np.arange(0,10,.1)\n", "\n", "label_vector= np.repeat(labels,Sizes)\n", "label_indicies= {x:[y for y in range(len(label_vector)) if label_vector[y] == x] for x in labels}\n", "target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in labels}\n", "\n", "Pops= np.random.choice(vector_lib.shape[0],len(Sizes),replace= False)\n", "\n", "label_vector_bl= recursively_default_dict()\n", "label_indicies_bl= recursively_default_dict()\n", "target_indx_bl= recursively_default_dict()\n", "\n", "\n", "Chr= 1\n", "color_ref= ['red','yellow','blue','black','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "COp= 1e-3\n", "\n", "\n", "Windows= recursively_default_dict()\n", "Windows_class= recursively_default_dict()\n", "\n", "Windows_union= recursively_default_dict()\n", "\n", "haplotypes= {x:[] for x in Whose}\n", "Out= {1:{}}\n", "Ideo= []\n", "Blocks= {1:{}}\n", "Fst_windows= []\n", "Fst_crawl= []\n", "Fst_labels= []\n", "\n", "PCs= [0,1,2]\n", "\n", "pc_density= {x:[] for x in PCs}\n", "pc_coords= {x:[] for x in PCs}\n", "\n", "threshold= .005\n", "P= 30\n", "\n", "current= recursively_default_dict()\n", "\n", "\n", "for angle in Euclidian_range:\n", " print(angle)\n", " if Mix_sizes:\n", " Sizes= np.random.choice(range(50,200),len(Sizes))\n", "\n", " Origins= {\n", " x:{\n", " y:[int(z == x) for z in range(len(Sizes))] for y in range(Sizes[x])\n", " } for x in range(len(Sizes))\n", " }\n", "\n", " import random\n", "\n", " Admixed_proportions= [random.randrange(0,100) / float(100) for x in range(Sizes[-1])]\n", " \"\"\"\n", " Origins[len(Sizes) - 1]= {\n", " y: [Admixed_proportions[y], 1 - Admixed_proportions[y]] for y in range(Sizes[-1])\n", " }\n", " \"\"\"\n", "\n", " #### we can store these in a way that will facilitate later requests:\n", " Whose= []\n", " ind_to_group= {}\n", "\n", " d= 0\n", "\n", " for gp in Origins.keys():\n", " for acc in range(len(Origins[gp])):\n", " Whose.append(d)\n", " ind_to_group[d]= [gp,acc]\n", " d += 1\n", " label_vector= np.repeat(labels,Sizes)\n", " label_indicies= {x:[y for y in range(len(label_vector)) if label_vector[y] == x] for x in labels}\n", " target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in labels}\n", " \n", " coords= features[Pops,:]\n", " vector2= coords[target[1]] - coords[target[0]]\n", "\n", " #coords[target[0]] = coords[target[0]] + [sin(angle) * 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", " N_pops= len(Pops)\n", " bl= int(angle*10000)\n", " end= bl+ 999\n", " Out[1][bl]= end\n", " \n", " scramble= [x for x in range(new_freqs.shape[1])]\n", " shuffle(scramble)\n", " \n", " new_freqs= new_freqs[:,scramble]\n", "\n", " data= []\n", " local_labels= []\n", "\n", " for acc in range(len(Whose)):\n", " Subject = 'sample' + str(acc)\n", " \n", " transition_p= Origins[ind_to_group[acc][0]][ind_to_group[acc][1]]\n", " \n", " if current[acc]:\n", " cross_over= np.random.choice([0,1], p=[1-COp,COp])\n", " if cross_over == 1:\n", " k= np.random.choice(range(new_freqs.shape[0]), p=transition_p)\n", " current[acc]= k\n", " else:\n", " k= current[acc]\n", " else:\n", " k= np.random.choice(range(new_freqs.shape[0]), p=transition_p)\n", " current[acc]= k\n", " \n", " probs= new_freqs[k,:]\n", " \n", " probs[(probs > 1)]= 1\n", " probs[(probs < 0)]= 0\n", " \n", " Haps= [np.random.choice([1,0],p= [1-probs[x],probs[x]]) for x in range(L)]\n", " \n", " Stock = ['Region_chr'+str(Chr)+ '_' + Subject,bl,end,color_ref[k]]\n", " Ideo.append(Stock)\n", " data.append(Haps)\n", " local_labels.append(labels[k] + 1)\n", " \n", " data= np.array(data)\n", " \n", " print(data.shape)\n", " \n", " if not Mix_sizes:\n", " for hap in range(data.shape[0]):\n", " haplotypes[hap].extend(data[hap,:])\n", " \n", " pca2 = PCA(n_components=3, whiten=False,svd_solver='randomized')\n", " \n", " data= pca2.fit_transform(data)\n", " profiles_union= extract_profiles_union(data,label_indicies,threshold,P)\n", "\n", " profiles_class= extract_profiles_class(data,label_indicies)\n", " \n", " ##### PC density\n", " for PC in PCs:\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[PC].append(np.exp(log_dens))\n", " pc_coords[PC].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", " label_vector_bl[bl]= label_vector\n", " label_indicies_bl[bl]= label_indicies\n", " target_indx_bl[bl]= target_indx\n", " \n", " Windows_class[bl]= profiles_class\n", " Blocks[1][bl]= local_labels\n", " Windows_union[bl]= profiles_union\n", " \n", " clear_output()\n", "\n", "Windows_class= {1:Windows_class}\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Simulation overview\n", "\n", "We analyse the combinations of Fsts produced during our simulations." ] }, { "cell_type": "code", "execution_count": 52, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "config": { "linkText": "Export to plot.ly", "plotlyServerURL": "https://plot.ly", "showLink": true }, "data": [ { "marker": { "color": [ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#### We're going to do something different now. We'll have two points get closer together in time.\n", "#first chose two\n", "\n", "\n", "\n", "labels= []\n", "Fsts_crawl= []\n", "angle_list= []\n", "Distances_crawl= []\n", "\n", "\n", "for angle in Euclidian_range:\n", " coords= features[Pops,:]\n", " vector2= coords[target[1]] - coords[target[0]]\n", "\n", " #coords[target[0]] = coords[target[0]] + [sin(angle) * 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(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\n", "\n", "\n", "coords= {z:[x for x in range(len(labels)) if labels[x] == z] for z in list(set(labels))}\n", "\n", "fig_data= [go.Scatter(\n", "x= Control[coords[i],0],\n", "y= Control[coords[i],1],\n", "mode= 'lines',\n", "name= 'fst pops {} / {}'.format(i[0],i[1])\n", ") for i in coords.keys()\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", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Fig. Simulated Fsts** pairwise Fsts between all population vectors used and across across data sets." ] 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Unimodal", "xaxis": { "title": "Fst" }, "yaxis": { "title": "volume" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Plot overlaps\n", "\n", "fst_indexes= {z:[x for x in range(len(Fst_labels)) if Fst_labels[x] == z] for z in list(set(Fst_labels))}\n", "fst_target= [z for z in fst_indexes.keys() if len([x for x in target if x in z]) == len(target)][0]\n", "\n", "tup= '01'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in Windows_union.keys():\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "fig_data= [go.Scatter(\n", "x= [Fst_crawl[x] for x in fst_indexes[fst_target]],\n", "y= datum[coords[i],1],\n", "mode= 'lines',\n", "name= i\n", ") for i in coords.keys()\n", "]\n", "layout = go.Layout(\n", " title= 'Variation between. Unimodal',\n", " yaxis=dict(\n", " title= 'volume'\n", " #range=[0, 1]\n", " ),\n", " xaxis= dict(\n", " title= 'Fst'\n", " )\n", ")\n", "\n", "fig = go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Fig. Distribution overlap** Overlap between reference distributions as a function of the genetic proximity of the two \"colliding\" substructures." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Ideogram output\n", "\n", "The first ideogram produced displays the vector of origin of each haplotype across data sets.\n", "\n", "The remaining ideograms display the classificaiton of those haplotypes according to reference distributions with adjustable _p_-value comparison threshold. The first ideogram is plotted with a threshold of **1**, effectively assigning haplotypes to the population providing the highest _p_-value." ] }, { "cell_type": "code", "execution_count": 54, "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": [ "Comparison_threshold= 1\n", "Outlier_threshold= 1e-4\n", "from Lab_modules.Lab_ideogram_tools_II import return_ideogram, compress_ideo\n", "\n", "if not Mix_sizes:\n", " Ideo_KDE = []\n", " chromosome_list= []\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_KDE.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", " fig= return_ideogram(ideo,chromosome_list,'truth',height=9,width= 15)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Ideogram Origins" ] }, { "cell_type": "code", "execution_count": 56, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "1\n", "number of reference populations: 2\n", "adding ideograms...\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#### KDE no filter\n", "\n", "import re\n", "chromosome_list= [] \n", "chromosomes= [1]\n", "\n", "Comparison_threshold= 1\n", "Outlier_threshold= 1e-4\n", "\n", "for hap in Whose:\n", " Subject = 'sample' + str(hap)\n", " chromosome_list.extend(['Region_chr'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", "\n", "\n", "\n", "focus_indexes= [x for x in range(len(label_vector))]\n", "\n", "Comparison_threshold= 1\n", "Outlier_threshold= 1e-4\n", "\n", "color_ref= ['red','yellow','black','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "Blocks2 = Merge_class_mix(Windows_class,focus_indexes,Out,Comparison_threshold,Outlier_threshold)\n", "\n", "if not Mix_sizes:\n", " Ideo_KDE = []\n", " chromosome_list= []\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[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_KDE.extend(Stock)\n", "\n", " #### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", " import re\n", " ideo_kde = pd.DataFrame(Ideo_KDE,columns = ['chrom', 'start', 'end', 'gieStain'])\n", "\n", " # Filter out chromosomes not in our list\n", " ideo_kde = ideo_kde[ideo_kde.chrom.apply(lambda x: x in chromosome_list)]\n", "\n", " ideo_kde = compress_ideo(ideo_kde,chromosome_list,Out)\n", "\n", " fig= return_ideogram(ideo_kde,chromosome_list,'kde',height=9,width= 15)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Ideogram maximum _p_-value assingment." ] }, { "cell_type": "code", "execution_count": 59, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "1\n", "number of reference populations: 2\n", "adding ideograms...\n" ] }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "Comparison_threshold= 5\n", "Outlier_threshold= 1e-4\n", "color_ref= ['red','yellow','black','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "Blocks3 = Merge_class_mix(Windows_class,focus_indexes,Out,Comparison_threshold,Outlier_threshold)\n", "\n", "if not Mix_sizes:\n", "\n", " Ideo_KDE = []\n", " chromosome_list= []\n", " chromosomes= Blocks3.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[Blocks3[Chr][bl][here] - 1]] for bl in sorted(Blocks3[Chr].keys())] for Chr in chromosomes]\n", " Stock = [y for y in it.chain(*[z for z in it.chain(*[Stock])])]\n", "\n", " Ideo_KDE.extend(Stock)\n", "\n", " #### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", " import re\n", " ideo_kde = pd.DataFrame(Ideo_KDE,columns = ['chrom', 'start', 'end', 'gieStain'])\n", "\n", " # Filter out chromosomes not in our list\n", " ideo_kde = ideo_kde[ideo_kde.chrom.apply(lambda x: x in chromosome_list)]\n", "\n", " ideo_kde = compress_ideo(ideo_kde,chromosome_list,Out)\n", "\n", " fig= return_ideogram(ideo_kde,chromosome_list,'kde',height=9,width= 15)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Data analysis.\n", "\n" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "mode": "markers", "name": "Error pop 0, P(Other | Pop 0)", "type": "scatter", "x": [ 0.013114754098360656, 0, 0, 0.0025789813023855577, 0, 0, 0.0011940298507462687, 0.00040933278755628325, 0.0019425019425019425, 0.0024088093599449415, 0.005549949545913219, 0.0061633281972265025, 0.0032080659945004585, 0.017127799736495388, 0, 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Unimodal Cp = 1", "xaxis": { "title": "Internal volume shared, P (Other | Pop)" }, "yaxis": { "range": [ 0, 1 ], "title": "Error rate" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "references= [0,1]\n", "labels= [0,1]\n", "Error_rate= {x:[] for x in target}\n", "\n", "Global_error_rate= []\n", "\n", "where= []\n", "\n", "\n", "for bl in sorted(Blocks[1].keys()):\n", " label_indicies= label_indicies_bl[bl]\n", " ##everyone:\n", " non_outlier= [x for x in range(sum(Sizes)) if Blocks2[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in range(sum(Sizes)) if Blocks[1][bl][x] != Blocks2[1][bl][x] and Blocks2[1][bl][x] -1 in labels]\n", " rate= len(misshaps) / float(len(non_outlier))\n", " Global_error_rate.append(rate)\n", "\n", " \n", " for pop in label_indicies.keys():\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks2[1][bl][x] != len(labels) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks2[1][bl][x] and Blocks2[1][bl][x] -1 in labels]\n", " rate= len(misshaps) / float(len(non_outlier))\n", " Error_rate[pop].append(rate)\n", " where.append(bl)\n", "\n", "\n", "tup= '01'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in Windows_union.keys():\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "\n", "fig_data= [go.Scatter(\n", "#x= [Fst_crawl[x] for x in range(len(Fst_labels)) if len([y for y in Fst_labels[x] if y in target]) == 2],\n", "#x= [min([datum[coords[z][x],1] for z in [0,1]]) / max([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "x= [datum[coords[1-i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] - datum[coords[1-i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= datum[coords[i],1],\n", "#x= [Fst_crawl[x] for x in fst_indexes[fst_target]],\n", "y= Error_rate[i],\n", "name= \"Error pop {}, P(Other | Pop {})\".format(i,i),\n", "mode= 'markers',\n", ") for i in references\n", "]\n", "\n", "\n", "fig_data.append(go.Scatter(\n", "#x= [Fst_crawl[x] for x in range(len(Fst_labels)) if len([y for y in Fst_labels[x] if y in target]) == 2],\n", "#x= [sum([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] for x in range(len(Windows_union.keys()))],\n", "x= datum[coords['PU'],1],\n", "y= Global_error_rate,\n", "name= \"Global\",\n", "mode= 'markers',\n", "))\n", "\n", "\n", "layout = go.Layout(\n", " title= 'Misassignment by overlap. Unimodal Cp = {}'.format(Comparison_threshold),\n", " yaxis=dict(\n", " range= [0,1],\n", " title='Error rate'),\n", " #title='Internal volume shared, P (Other | Pop)'),\n", " xaxis=dict(\n", " #title= 'Fst')\n", " title='Internal volume shared, P (Other | Pop)')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "mode": "markers", "name": "Pop 0 error., P(Other | 0)", "type": "scatter", "x": [ 0.009999084878576156, 0, 0, 0.002055283999426668, 0, 0, 0.0009633227334316995, 0.000262252334548488, 0.001215123414716083, 0.0014118003868641839, 0.004114105661302855, 0.003503046207335574, 0.0021671738011919085, 0.012308224847716348, 0, 0.004682184764744105, 0, 0, 0, 0, 0.0004453239068623684, 0.0020658941014763225, 0.0005065346172421985, 0.0017311531781333397, 0.0006366932504076932, 0.007117142657819843, 0.005580411993266627, 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0.17362270450751252, 0.2387312186978297 ] } ], "layout": { "title": "Intermediates by Fst. Unimodal. Cp = 6", "xaxis": { "title": "Fst" }, "yaxis": { "range": [ 0, 1.1 ], "title": "Intermediates" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "labels= [0,1]\n", "Error_rate= {x:[] for x in target}\n", "Initial_error= {x:[] for x in target}\n", "where= []\n", "Intermediate_rate= {x:[] for x in target}\n", "Info_loss= {x:[] for x in target}\n", "Correction_rate= {x:[] for x in target}\n", "\n", "Global_initial_error= []\n", "Globl_initial_error= []\n", "Global_error= []\n", "Global_info_loss= []\n", "Global_intermediate_rate= []\n", "Global_correction_rate= []\n", "\n", "for bl in Blocks3[1].keys():\n", " label_indicies= label_indicies_bl[bl]\n", " Swiss_range= range(len(Blocks3[1][bl]))\n", " non_outlier= [x for x in Swiss_range if Blocks3[1][bl][x] != len(labels) + 1]\n", " \n", " misshaps= [x for x in Swiss_range if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in Swiss_range if Blocks3[1][bl][x] > len(labels)]\n", "\n", " Ori_miss= [x for x in Swiss_range if Blocks[1][bl][x] != Blocks2[1][bl][x] and Blocks2[1][bl][x] -1 in labels]\n", " loss= [x for x in intermediates if x not in Ori_miss]\n", " correction= [x for x in Ori_miss if x in intermediates]\n", "\n", "\n", " FirstSin= len(Ori_miss) / float(len(non_outlier))\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " loss= len(loss) / float(len(non_outlier))\n", "\n", " if float(len(Ori_miss)) == 0:\n", " correction= 1\n", " else:\n", " correction= len(correction) / float(len(Ori_miss))\n", "\n", " Global_info_loss.append(loss)\n", " Globl_initial_error.append(FirstSin)\n", " Global_correction_rate.append(correction)\n", " Global_intermediate_rate.append(intimicy)\n", " Global_error.append(rate)\n", " where.append(bl)\n", "\n", " \n", " for pop in label_indicies.keys():\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks3[1][bl][x] != len(labels) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in label_indicies[pop] if Blocks3[1][bl][x] > len(labels)]\n", " \n", " Ori_miss= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks2[1][bl][x] and Blocks2[1][bl][x] -1 in labels]\n", " loss= [x for x in intermediates if x not in Ori_miss]\n", " correction= [x for x in Ori_miss if x in intermediates]\n", " \n", " \n", " FirstSin= len(Ori_miss) / float(len(non_outlier))\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " loss= len(loss) / float(len(non_outlier))\n", " \n", " if float(len(Ori_miss)) == 0:\n", " correction= 1\n", " else:\n", " correction= len(correction) / float(len(Ori_miss))\n", " \n", " Info_loss[pop].append(loss)\n", " Initial_error[pop].append(FirstSin)\n", " Correction_rate[pop].append(correction)\n", " Intermediate_rate[pop].append(intimicy)\n", " Error_rate[pop].append(rate)\n", " \n", "\n", "tup= '01'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in Windows_union.keys():\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "fig_data= [go.Scatter(\n", "x= [abs(datum[coords[i][x],1] - datum[coords[1-i][x],1]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= [Fst_crawl[x] for x in fst_indexes[fst_target]],\n", "y= [Intermediate_rate[i][x] for x in range(len(Windows_union.keys()))],\n", "#x= datum[coords[i],1],\n", "mode= 'markers',\n", "name= 'Pop {} error., P(Other | {})'.format(i,i)\n", ") for i in [0,1]\n", "]\n", "\n", "\n", "fig_data.append(go.Scatter(\n", "#x= [sum([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[0][x],1] / datum[coords[1][x],1] for x in range(len(Windows_union.keys()))],\n", "y= Global_intermediate_rate,\n", "x= datum[coords['PU'],1],\n", "name= 'Global',\n", "mode= 'markers',\n", "))\n", "\n", "'''\n", "\n", "'''\n", "#### LOESS\n", "\n", "\n", "####\n", "\n", "layout = go.Layout(\n", " title= 'Intermediates by Fst. Unimodal. Cp = {}'.format(Comparison_threshold),\n", " yaxis=dict(\n", " range= [0,1.1],\n", " title='Intermediates'),\n", " xaxis=dict(\n", " #range= [0,1],\n", " title= 'Fst')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## B. Frequency. *Changing proportion at a given pop without moving it about.*\n", "\n", "### or, *Dominance over a particular branch.*\n", "\n", "In this section we will perform supervised classification of structured reference populations overlapping at a given positition.\n", "\n", "Overlap will be controlled by varying the proportion of samples from a single frequency vector labelled to each population.\n", "\n", "Three frequency vectors are used. For two vectors sample labell will be left uniform, corresponding to the two reference populations. From the third vector the proportion of samples assigned to each reference will vary. Total number of samples from each vector will not vary." ] }, { "cell_type": "code", "execution_count": 20, "metadata": {}, "outputs": [], "source": [ "Mix_sizes= False\n", "\n", "labels= [0,1,2]\n", "target= [0,1]\n", "references= [0,1]\n", "\n", "Sizes= [100,100,500]\n", "\n", "Origins= {\n", " x:{\n", " y:[int(z == x) for z in range(len(Sizes))] for y in range(Sizes[x])\n", " } for x in range(len(Sizes))\n", "}\n", "\n", "import random\n", "\n", "Admixed_proportions= [random.randrange(0,100) / float(100) for x in range(Sizes[-1])]\n", "\"\"\"\n", "Origins[len(Sizes) - 1]= {\n", " y: [Admixed_proportions[y], 1 - Admixed_proportions[y]] for y in range(Sizes[-1])\n", "}\n", "\"\"\"\n", "\n", "#### we can store these in a way that will facilitate later requests:\n", "Whose= []\n", "ind_to_group= {}\n", "\n", "d= 0\n", "\n", "for gp in Origins.keys():\n", " for acc in range(len(Origins[gp])):\n", " Whose.append(d)\n", " ind_to_group[d]= [gp,acc]\n", " d += 1\n" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "Proportion_range= np.arange(0,10,.1)\n", "\n", "label_vector= np.repeat(labels,Sizes)\n", "label_indicies= {x:[y for y in range(len(label_vector)) if label_vector[y] == x] for x in labels}\n", "target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in labels}\n", "\n", "Pops= np.random.choice(vector_lib.shape[0],len(Sizes),replace= False)\n", "\n", "label_vector_bl= recursively_default_dict()\n", "label_indicies_bl= recursively_default_dict()\n", "target_indx_bl= recursively_default_dict()\n", "\n", "\n", "Chr= 1\n", "color_ref= ['red','yellow','blue','black','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "COp= 1\n", "\n", "\n", "Windows= recursively_default_dict()\n", "Windows_class= recursively_default_dict()\n", "\n", "Windows_union= recursively_default_dict()\n", "\n", "#haplotypes= {x:[] for x in Whose}\n", "Coordinates= recursively_default_dict()\n", "Out= {1:{}}\n", "Ideo= []\n", "Blocks= {1:{}}\n", "Fst_windows= []\n", "Fst_crawl= []\n", "Fst_labels= []\n", "\n", "threshold= .005\n", "P= 30\n", "\n", "current= recursively_default_dict()\n", "\n", "\n", "for angle in Proportion_range:\n", " print(angle)\n", " if Mix_sizes:\n", " Sizes= np.random.choice(range(50,200),len(Sizes))\n", "\n", " Origins= {\n", " x:{\n", " y:[int(z == x) for z in range(len(Sizes))] for y in range(Sizes[x])\n", " } for x in range(len(Sizes))\n", " }\n", "\n", " import random\n", "\n", " Admixed_proportions= [random.randrange(0,100) / float(100) for x in range(Sizes[-1])]\n", " \n", " #### we can store these in a way that will facilitate later requests:\n", " \n", " Whose= []\n", " ind_to_group= {}\n", "\n", " d= 0\n", " for gp in Origins.keys():\n", " for acc in range(len(Origins[gp])):\n", " Whose.append(d)\n", " ind_to_group[d]= [gp,acc]\n", " d += 1\n", " \n", " label_vector= np.repeat(labels,Sizes)\n", " label_indicies= {x:[y for y in range(len(label_vector)) if label_vector[y] == x] for x in labels}\n", " target_indx= {z:[x for x in range(len(label_vector)) if label_vector[x] == z] for z in labels}\n", " \n", " coords= features[Pops,:]\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", " N_pops= len(Pops)\n", " bl= int(angle*10000)\n", " end= bl+ 999\n", " Out[1][bl]= end\n", " \n", " scramble= [x for x in range(new_freqs.shape[1])]\n", " shuffle(scramble)\n", " \n", " new_freqs= new_freqs[:,scramble]\n", "\n", " data= []\n", " local_labels= []\n", " \n", " \n", " for acc in range(len(Whose)):\n", " Subject = 'sample' + str(acc)\n", " \n", " transition_p= Origins[ind_to_group[acc][0]][ind_to_group[acc][1]]\n", " \n", " if current[acc]:\n", " cross_over= np.random.choice([0,1], p=[1-COp,COp])\n", " if cross_over == 1:\n", " k= np.random.choice(range(new_freqs.shape[0]), p=transition_p)\n", " current[acc]= k\n", " else:\n", " k= current[acc]\n", " else:\n", " k= np.random.choice(range(new_freqs.shape[0]), p=transition_p)\n", " current[acc]= k\n", " \n", " probs= new_freqs[k,:]\n", " \n", " probs[(probs > 1)]= 1\n", " probs[(probs < 0)]= 0\n", " \n", " Haps= [np.random.choice([1,0],p= [1-probs[x],probs[x]]) for x in range(L)]\n", " \n", " \n", " P_label= np.sin(angle) / 2 + .5\n", " \n", " if ind_to_group[acc][0] == 2:\n", " k= np.random.choice(references,p= [P_label,1-P_label])\n", " \n", " \n", " Stock = ['Region_'+str(Chr)+ '_' + Subject,bl,end,color_ref[k]]\n", " Ideo.append(Stock)\n", " data.append(Haps)\n", " local_labels.append(labels[k] + 1)\n", " \n", " data= np.array(data)\n", " \n", " print(data.shape)\n", " \n", " '''\n", " if not Mix_sizes:\n", " for hap in range(data.shape[0]):\n", " haplotypes[hap].extend(data[hap,:])\n", " '''\n", " \n", " pca2 = PCA(n_components=3, whiten=False,svd_solver='randomized')\n", " \n", " data= pca2.fit_transform(data)\n", " \n", " ref_indicies= {z:[x for x in range(len(local_labels)) if local_labels[x] == z] for z in list(set(local_labels))}\n", " \n", " profiles_union= extract_profiles_union(data,ref_indicies,threshold,P)\n", " print([profiles_union[x]['PU'] for x in profiles_union.keys()])\n", " profiles_class= extract_profiles_class(data,ref_indicies)\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", " Coordinates[bl]= data[:,:3]\n", " \n", " label_vector_bl[bl]= label_vector\n", " label_indicies_bl[bl]= label_indicies\n", " target_indx_bl[bl]= target_indx\n", " \n", " Windows_class[bl]= profiles_class\n", " Blocks[1][bl]= local_labels\n", " Windows_union[bl]= profiles_union\n", "\n", "\n", "\n", "\n", "Windows_class= {1:Windows_class}\n", "\n" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "eec21b7be084447ca245f9b17eb147e9", "version_major": 2, "version_minor": 0 }, "text/html": [ "

Failed to display Jupyter Widget of type interactive.

\n", "

\n", " If you're reading this message in the Jupyter Notebook or JupyterLab Notebook, it may mean\n", " that the widgets JavaScript is still loading. If this message persists, it\n", " likely means that the widgets JavaScript library is either not installed or\n", " not enabled. See the Jupyter\n", " Widgets Documentation for setup instructions.\n", "

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\n", " If you're reading this message in another frontend (for example, a static\n", " rendering on GitHub or NBViewer),\n", " it may mean that your frontend doesn't currently support widgets.\n", "

\n" ], "text/plain": [ "interactive(children=(Dropdown(description='tup', options=('12',), value='12'), Output()), _dom_classes=('widget-interact',))" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/plain": [ "" ] }, "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Plot overlaps\n", "#Windows_union= recursively_default_dict()\n", "fst_indexes= {z:[x for x in range(len(Fst_labels)) if Fst_labels[x] == z] for z in list(set(Fst_labels))}\n", "fst_target= [z for z in fst_indexes.keys() if len([x for x in target if x in z]) == len(target)][0]\n", "\n", "def plot_proximities(tup):\n", " Xs= []\n", " pop1= []\n", " labels= []\n", " \n", " for window in Windows_union.keys():\n", " Xs.extend([window] * 3)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend(['P2|1','P1|2','Union'])\n", " \n", " coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", " \n", " datum= np.array([Xs,pop1]).T\n", " \n", " fig_data= [go.Scatter(\n", " x= Proportion_range,\n", " y= datum[coords[i],1],\n", " mode= 'lines',\n", " name= i\n", " ) for i in coords.keys()\n", " ]\n", " layout = go.Layout(\n", " title= 'Variation between',\n", " yaxis=dict(\n", " title= 'volume',\n", " range=[0, 1]\n", " ),\n", " xaxis= dict(\n", " title= 'Fst'\n", " )\n", " )\n", " fig = go.Figure(data=fig_data, layout=layout)\n", " iplot(fig)\n", "\n", "\n", "\n", "interact(plot_proximities, tup=['12'])" ] }, { "cell_type": "code", "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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" ], "text/plain": [ " pops fst\n", "0 (0, 1) 0.097245\n", "1 (0, 2) 0.075530\n", "2 (1, 2) 0.075416" ] }, "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ "Pairwise" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "\n", "#### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", "\n", "import re\n", "chromosome_list= [] \n", "chromosomes= [1]\n", "\n", "### these are here for the names\n", "Comparison_threshold= 1\n", "Outlier_threshold= 1e-4\n", "\n", "for hap in Whose:\n", " Subject = 'sample' + str(hap)\n", " chromosome_list.extend(['Region_'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", "\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)\n" ] }, { "cell_type": "code", "execution_count": 25, "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": [ "fig= return_ideogram(ideo,out= True)\n" ] }, { "cell_type": "code", "execution_count": 26, "metadata": { "scrolled": false }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "1\n", "number of reference populations: 2\n", "1\n", "number of reference populations: 2\n", "adding ideograms...\n" ] }, { "data": { "image/png": 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\n", "text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "#### KDE no filter\n", "\n", "import re\n", "chromosome_list= [] \n", "chromosomes= [1]\n", "\n", "for hap in Whose:\n", " Subject = 'sample' + str(hap)\n", " chromosome_list.extend(['Region_'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", "\n", "\n", "\n", "focus_indexes= [x for x in range(len(label_vector))]\n", "\n", "# these are the ones you want to change.\n", "Comparison_threshold= 4\n", "Outlier_threshold= 1e-4\n", "\n", "color_ref= ['red','yellow','black','orange','orange','purple','green','silver','red3','deepskyeblue','navy','chartreuse','darkorchid3','goldenrod2']\n", "\n", "Blocks2 = Merge_class_mix(Windows_class,focus_indexes,Out,1,Outlier_threshold)\n", "\n", "Blocks3 = Merge_class_mix(Windows_class,focus_indexes,Out,Comparison_threshold,Outlier_threshold)\n", "\n", "if not Mix_sizes:\n", " Ideo_KDE = []\n", " chromosome_list= []\n", " chromosomes= Blocks3.keys()\n", "\n", " for here in range(len(label_vector)):\n", " Subject = 'sample' + str(here)\n", "\n", " chromosome_list.extend(['Region_'+str(Chr)+ '_' + Subject for Chr in chromosomes])\n", "\n", " Stock = [[['Region_'+str(Chr)+ '_' + Subject,bl,Out[Chr][bl],color_ref[Blocks3[Chr][bl][here] - 1]] for bl in sorted(Blocks3[Chr].keys())] for Chr in chromosomes]\n", " Stock = [y for y in it.chain(*[z for z in it.chain(*[Stock])])]\n", "\n", " Ideo_KDE.extend(Stock)\n", "\n", " #### begin by compressing assignments by individuals. Lightens the load of the following plot.\n", " import re\n", " ideo_kde = pd.DataFrame(Ideo_KDE,columns = ['chrom', 'start', 'end', 'gieStain'])\n", "\n", " # Filter out chromosomes not in our list\n", " ideo_kde = ideo_kde[ideo_kde.chrom.apply(lambda x: x in chromosome_list)]\n", "\n", " ideo_kde = compress_ideo(ideo_kde,chromosome_list)\n", "\n", " fig= return_ideogram(ideo_kde)\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Fig. Ideogram p-value threshold of choice**\n", "\n", "## Data analysis.\n", "\n", "During the simulation step, we extracted the volume overlap between reference populations and recorded the relative frequency of reference-specific haplotypes at the shared branch.\n", "\n", "We can now analyse the classification output based on these statistics.\n", "\n", "The first plot is interactive, and displays the positions of referrence specific haplotypes for the data set requested. Data set number is indicated at the bottom of the preceding ideograms." ] }, { "cell_type": "code", "execution_count": 27, "metadata": { "scrolled": false }, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "1bd6b75fba584463a5c1547e9c511315", "version_major": 2, "version_minor": 0 }, "text/html": [ "

Failed to display Jupyter Widget of type interactive.

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\n", " If you're reading this message in the Jupyter Notebook or JupyterLab Notebook, it may mean\n", " that the widgets JavaScript is still loading. If this message persists, it\n", " likely means that the widgets JavaScript library is either not installed or\n", " not enabled. See the Jupyter\n", " Widgets Documentation for setup instructions.\n", "

\n", "

\n", " If you're reading this message in another frontend (for example, a static\n", " rendering on GitHub or NBViewer),\n", " it may mean that your frontend doesn't currently support widgets.\n", "

\n" ], "text/plain": [ "interactive(children=(Dropdown(description='bl', options=(0, 1000, 2000, 3000, 4000, 5000, 6000, 7000, 8000, 9000, 10000, 11000, 12000, 13000, 14000, 15000, 16000, 17000, 18000, 19000, 20000, 21000, 22000, 23000, 24000, 25000, 26000, 27000, 28000, 29000, 30000, 31000, 32000, 33000, 34000, 35000, 36000, 37000, 38000, 39000, 40000, 41000, 42000, 43000, 44000, 45000, 46000, 47000, 48000, 49000, 50000, 51000, 52000, 53000, 54000, 55000, 56000, 57000, 58000, 59000, 60000, 61000, 62000, 63000, 64000, 65000, 66000, 67000, 68000, 69000, 70000, 71000, 72000, 73000, 74000, 75000, 76000, 77000, 78000, 79000, 80000, 81000, 82000, 83000, 84000, 85000, 86000, 87000, 88000, 89000, 90000, 91000, 92000, 93000, 94000, 95000, 96000, 97000, 98000, 99000), value=0), Output()), _dom_classes=('widget-interact',))" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/plain": [ "" ] }, "execution_count": 27, "metadata": {}, "output_type": "execute_result" } ], "source": [ "\n", "### \n", "# Plot overlaps\n", "#Windows_union= recursively_default_dict()\n", "fst_indexes= {z:[x for x in range(len(Fst_labels)) if Fst_labels[x] == z] for z in list(set(Fst_labels))}\n", "fst_target= [z for z in fst_indexes.keys() if len([x for x in target if x in z]) == len(target)][0]\n", "\n", "def plot_proximities(bl):\n", " \n", " chains= {z:[x for x in range(len(Blocks[1][bl])) if Blocks2[1][bl][x] == z] for z in list(set(Blocks[1][bl]))}\n", " \n", " fig_data= [go.Scatter3d(\n", " x= Coordinates[bl][chains[i],0],\n", " y= Coordinates[bl][chains[i],1],\n", " z= Coordinates[bl][chains[i],2],\n", " type='scatter3d',\n", " mode= \"markers\",\n", " marker= {\n", " 'line': {'width': 0},\n", " 'size': 2,\n", " 'symbol': 'circle',\n", " 'color':i,\n", " \"opacity\": .6}\n", " ) for i in chains.keys()]\n", " \n", " layout = go.Layout(\n", " title= 'Variation between',\n", " yaxis=dict(\n", " title= 'volume',\n", " range=[0, 1]\n", " ),\n", " xaxis= dict(\n", " title= 'Fst'\n", " )\n", " )\n", " fig = go.Figure(data=fig_data)\n", " iplot(fig)\n", "\n", "\n", "\n", "interact(plot_proximities, bl=[x for x in Blocks2[1].keys()])\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Fig. PCA projection of haplotypes generated for requested data set.**\n", "\n", "Let us also have a look at the relative frequencies of material from each reference at the shared branch along simulations." ] }, { "cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "mode": "markers", "name": "Pop 0", "type": "scatter", "x": [ 0, 0.1, 0.2, 0.30000000000000004, 0.4, 0.5, 0.6000000000000001, 0.7000000000000001, 0.8, 0.9, 1, 1.1, 1.2000000000000002, 1.3, 1.4000000000000001, 1.5, 1.6, 1.7000000000000002, 1.8, 1.9000000000000001, 2, 2.1, 2.2, 2.3000000000000003, 2.4000000000000004, 2.5, 2.6, 2.7, 2.8000000000000003, 2.9000000000000004, 3, 3.1, 3.2, 3.3000000000000003, 3.4000000000000004, 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Unimodal. Cp = 4", "xaxis": { "title": "Internal volume shared, P (Other | Pop)" }, "yaxis": { "range": [ 0, 1.1 ], "title": "Info_loss" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "labels= [0,1]\n", "target= [2]\n", "Error_rate= {x:[] for x in target}\n", "Initial_error= {x:[] for x in target}\n", "where= []\n", "Intermediate_rate= {x:[] for x in target}\n", "Info_loss= {x:[] for x in target}\n", "\n", "Correction_rate= {x:[] for x in target}\n", "\n", "\n", "for bl in Blocks3[1].keys():\n", " label_indicies= label_indicies_bl[bl]\n", " \n", " for pop in target:\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks3[1][bl][x] != len(labels) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in label_indicies[pop] if Blocks3[1][bl][x] > len(labels)]\n", " \n", " Ori_miss= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks2[1][bl][x] and Blocks2[1][bl][x] -1 in labels]\n", " loss= [x for x in intermediates if x not in Ori_miss]\n", " correction= [x for x in Ori_miss if x in intermediates]\n", " \n", " \n", " FirstSin= len(Ori_miss) / float(len(non_outlier))\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " loss= len(loss) / float(len(non_outlier))\n", " \n", " if float(len(Ori_miss)) == 0:\n", " correction= 1\n", " else:\n", " correction= len(correction) / float(len(Ori_miss))\n", " \n", " Info_loss[pop].append(loss)\n", " Initial_error[pop].append(FirstSin)\n", " Correction_rate[pop].append(correction)\n", " Intermediate_rate[pop].append(intimicy)\n", " Error_rate[pop].append(rate)\n", " where.append(bl)\n", "\n", "tup= '12'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in Windows_union.keys():\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "freq1= [(Sizes[2] * (.5 + np.sin(angle) / 2)) / float(Sizes[2] * (.5 + np.sin(angle) / 2) + Sizes[0]) for angle in Proportion_range]\n", "freq2= [(Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) / float((Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) + Sizes[1]) for angle in Proportion_range]\n", "\n", "Combo= [freq1,freq2]\n", "\n", "fig_data= [go.Scatter(\n", "x= Proportion_range,\n", "y= Combo[i],\n", "name= \"Pop {}\".format(i),\n", "mode= 'markers',\n", ") for i in [0,1]\n", "]\n", "\n", "\n", "#### LOESS\n", "\n", "\n", "####\n", "\n", "layout = go.Layout(\n", " title= 'Label frequency',\n", " yaxis=dict(\n", " range= [0,1.1],\n", " title='Proportion'),\n", " xaxis=dict(\n", " title='Overlap')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Proportion of samples from mixed population labelled to each reference as a function of relative overlap.**\n", "\n", "And finally study the relation between the variables we are interested in obtaining.\n", "\n", "Here, the game is to understand the relation between relative overlap and classification output. We want to know how overlap impacts the number of errors and intermediate classificaiton. On the flip side, what proportion of haplotypes are classed into reference classes as a measure of relative overlap?\n", "\n", "I have found the best descriptor of the probability of classification into a given class (pure or intermediate), to be the relative frequency of observations at the shared frequency. That is, the proportion of elements of one classs that are the shared source, divided by the proportion of elements from the other class that are found there as well. I believe this is because of some issues with the calculation of of overlap; but relative frequency is already an informative descriptor.\n", "\n" ] }, { "cell_type": "code", "execution_count": 40, "metadata": { "scrolled": false }, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "marker": { "color": "grey" }, "mode": "markers", "name": "Error < 0.3", "type": "scatter", "x": [ 0.6904134576408594, 0.6822696339893324, 0.7073125635573634, 0.5947593935398814, 0.5868204283360791, 0.5459510805034433, 0.5534017483846446, 0.4534825870646766, 0.47341040462427747, 0.42609468770837966, 0.5047931713722915, 0.3894425987449243, 0.19280137620748974, 0.22695139911634757, 0, 0, 0, 0, 0.034588620548505936, 0.15960729312762972, 0.3997937435544861, 0.44217125886817354, 0.4896277769604237, 0.43885267275097783, 0.439119804400978, 0.48314390290888076, 0.5078979343863913, 0.5367703978944109, 0.568246716162193, 0.5980919340849956, 0.7618478693747511, 0.7545708088007437, 0.7453240539364941, 0.7100509114797176, 0.5863669679941363, 0.6182756079587325, 0.5481950130256792, 0.554737109474219, 0.52939971317353, 0.4305444887118194, 0.4389604717187159, 0.4528488443950068, 0.4362562588265503, 0.06607369758576874, 0.2712324393358876, 0.04906391220142027, 0, 0, 0.00046992481203007516, 0.043017456359102244, 0.12598013591217982, 0.21138777642347206, 0.3587333003463632, 0.4761493425472694, 0.43220526432205264, 0.4811985898942421, 0.5741214057507987, 0.5347003154574133, 0.5843461351482742, 0.6068137391790003, 0.7315828770532603, 0.6396490495090871, 0.7349360297152291, 0.6752986231421537, 0.7127729980145598, 0.5503748125937031, 0.527783558792924, 0.5346474293842715, 0.524303305249514, 0.5165677073357594, 0.4769130717537394, 0.39600665557404324, 0.5240831679030404, 0.353470715835141, 0.3272885220979477, 0.22396556512079976, 0.08526135389888603, 0.011166547873604181, 0.023017902813299233, 0, 0, 0.08430431802604524, 0.03038904658540658, 0.31347332462574096, 0.35943594359435943, 0.4438258103002585, 0.43609671848013815, 0.4702606934953176, 0.5066026410564226, 0.5145542753183747, 0.5393131919684744, 0.5418460962366598, 0.6976534296028881, 0.7880434782608695, 0.751969981238274, 0.7124090034306753, 0.697404311482622, 0.6432883522727273, 0.60803743462703, 0.5969062784349408 ], "y": [ 0.998, 1, 0.998, 0.942, 0.912, 0.818, 0.858, 0.758, 0.812, 0.686, 0.138, 0.002, 0, 0, 0, 0, 0, 0, 0, 0, 0.004, 0.026, 0.116, 0.798, 0.798, 0.834, 0.84, 0.952, 0.934, 0.924, 1, 1, 0.99, 1, 0.848, 0.87, 0.736, 0.796, 0.808, 0.74, 0.616, 0.17, 0, 0, 0, 0.002, 0, 0, 0, 0, 0, 0, 0.002, 0.008, 0.676, 0.6, 0.726, 0.856, 0.838, 0.816, 0.986, 0.92, 0.994, 1, 0.998, 0.928, 0.912, 0.898, 0.904, 0.878, 0.826, 0.556, 0.212, 0.274, 0.002, 0, 0, 0, 0, 0, 0, 0.002, 0, 0.004, 0.004, 0.286, 0.668, 0.748, 0.886, 0.822, 0.868, 0.906, 0.998, 0.998, 0.998, 1, 1, 0.936, 0.79, 0.804 ] } ], "layout": { "title": "Intermediate assignment and max local overlap. Cp threshold= 4", "xaxis": { "title": "maximum overlap" }, "yaxis": { "range": [ 0, 1.1 ], "title": "Intermediate Assignment (%)" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "\n", "labels= [0,1,2]\n", "Error_rate= {x:[] for x in labels if x not in references}\n", "Global_error_rate= []\n", "Global_intermediates= []\n", "where= []\n", "\n", "Pure_errors= {x:[] for x in labels if x in references}\n", "Pure_assignment= {x:[] for x in labels if x in references}\n", "Intermediate_rate= {x:[] for x in labels if x not in references}\n", "\n", "for bl in Blocks[1].keys():\n", " label_indicies= label_indicies_bl[bl]\n", " \n", " ##everyone:\n", " non_outlier= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in range(sum(Sizes)) if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] > len(labels)]\n", " \n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Global_intermediates.append(intimicy)\n", " Global_error_rate.append(rate)\n", "\n", " \n", " \n", " origins_place= {z:[x for x in ind_to_group.keys() if ind_to_group[x][0] == z] for z in labels}\n", " for pop in references:\n", " non_outlier= [x for x in origins_place[2] if Blocks3[1][bl][x] != len(references) + 1]\n", " original= [x for x in non_outlier if Blocks2[1][bl][x] == pop + 1]\n", " \n", " error_by_pop= [x for x in original if Blocks3[1][bl][x] != pop + 1]\n", " \n", " if len(original) == 0:\n", " error_by_pop= 1\n", " else:\n", " error_by_pop= len(error_by_pop) / float(len(original))\n", " \n", " full_assignment= [x for x in non_outlier if Blocks3[1][bl][x] == pop + 1]\n", " full_assignment= len(full_assignment) / float(len(non_outlier))\n", " \n", " Pure_errors[pop].append(error_by_pop)\n", " Pure_assignment[pop].append(full_assignment)\n", " \n", " for pop in [x for x in label_indicies.keys() if x not in references]:\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in label_indicies[pop] if Blocks3[1][bl][x] > len(labels)]\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Intermediate_rate[pop].append(intimicy)\n", " Error_rate[pop].append(rate)\n", " where.append(bl)\n", "\n", "\n", "tup= '12'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in sorted(Windows_union.keys()):\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "\n", "\n", "freqs= {u:[[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2] / \\\n", " (sum([Sizes[u],[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2]])) for angle in Proportion_range] for u in [0,1]}\n", "\n", "freq1= [(Sizes[2] * (.5 + np.sin(angle) / 2)) / float(Sizes[2] * (.5 + np.sin(angle) / 2) + Sizes[0]) for angle in Proportion_range]\n", "freq2= [(Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) / float((Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) + Sizes[1]) for angle in Proportion_range]\n", "\n", "Combo= [freq1,freq2]\n", "Frequency_differences= [min([Combo[u][x] for u in range(len(Combo))]) / max([Combo[u][x] for u in range(len(Combo))]) for x in range(len(Combo[0]))]\n", "Freq_0= [Combo[0][x] / Combo[1][x] for x in range(len(Combo[0]))]\n", "\n", "\n", "PU_threshold= .4\n", "PU_high= [int(datum[coords['PU'],1][x] > PU_threshold) for x in range(len(datum[coords['PU'],1]))]\n", "PU_indexes= {z:[x for x in range(len(PU_high)) if PU_high[x] == z] for z in [0,1]}\n", "\n", "\n", "Error_threshold= .3\n", "Error_high= [int(x > Error_threshold) for x in Global_error_rate]\n", "Error_indexes= {z:[x for x in range(len(Error_high)) if Error_high[x] == z] for z in [0,1]}\n", "\n", "\n", "\n", "fig_data= [go.Scatter(\n", "#x= [(.5 + angle * .5 / len(Proportion_range) * 10) / (.5 - angle * .5 / len(Proportion_range) * 10) for angle in Proportion_range],\n", "#x= [Frequency_differences[x] for x in Error_indexes[i]],\n", "#x= [np.log(Freq_0[x]) for x in Error_indexes[i]],\n", "#x= Freq_0,\n", "#x= [sum([Combo[z][x] for z in range(len(Combo))]) for x in Error_indexes[i]],\n", "#x= [np.sin(angle) / 2 + .5 for angle in Proportion_range],\n", "#x= [angle * .5 / len(Proportion_range) * 10 for angle in Proportion_range],\n", "#x= [max([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords['PU'],1][x] for x in Error_indexes[i]],\n", "#x= datum[coords['PU'],1],\n", "x= [max([datum[coords[i][x],1],datum[coords[1-i][x],1]]) for x in range(len(Windows_union.keys()))],\n", "#y= [Pure_assignment[0][x] for x in Error_indexes[i]],\n", "#y= Pure_assignment[i],\n", "y= [Intermediate_rate[2][x] for x in Error_indexes[i]],\n", "mode= 'markers',\n", "name= \"Error {} {}\".format(['<','>'][i],Error_threshold),\n", "marker= dict(\n", " color= ['grey','red'][i]\n", ")\n", ") for i in [0]\n", "]\n", "\n", "\n", "layout = go.Layout(\n", " title= 'Intermediate assignment and max local overlap. Cp threshold= {}'.format([Comparison_threshold,'None'][int(Comparison_threshold <= 1)]),\n", " yaxis=dict(\n", " range= [0,1.1],\n", " title='Intermediate Assignment (%)'),\n", " xaxis=dict(\n", " #range= [0,.5],\n", " title='maximum overlap')\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": 44, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "marker": { "color": "grey" }, "mode": "markers", "name": "Error < 0.3", "type": "scatter", "x": [ 1, 0.94414783519193, 0.889628013840572, 0.8347752121888445, 0.7781282793485638, 0.7183828378133322, 0.6543981766220879, 0.5852689115125449, 0.5104802675401815, 0.43016768729878113, 0.3454866445467617, 0.2590502056786788, 0.17529500762680544, 0.10050696627616504, 0.042170157554085465, 0.007469830862289198, 0.0012778741346581635, 0.02451222507251656, 0.07380492531934679, 0.1426851039033401, 0.22356692678115722, 0.3095383792965159, 0.3953653377238108, 0.4777086943852927, 0.5548603100491265, 0.6263110677103444, 0.6923433443105599, 0.7537244826948961, 0.8115103183792166, 0.8669413600584646, 0.9214107890798797, 0.9764898918324663, 0.9671118180162538, 0.9122547096741569, 0.8577279413459358, 0.8019941949162168, 0.7436862886956023, 0.6815907998827075, 0.6146908956441101, 0.5422841933465004, 0.46419686318557396, 0.3811090013532742, 0.2949742153207053, 0.20944048266139123, 0.1300575954886475, 0.06394520221523296, 0.01864292606566885, 0.00023018461778368278, 0.011400544248118177, 0.05050427594919464, 0.11214203576208422, 0.18894285456697818, 0.2735418000769355, 0.3599406773990024, 0.4440247477132276, 0.5234562220632445, 0.5972809802498852, 0.6654959293835437, 0.7286966227800453, 0.7878363219389904, 0.8440863066878255, 0.8987762427683668, 0.9533968765037484, 0.9904360704316411, 0.9349357823729645, 0.8804699189410012, 0.8254130485151863, 0.7683322758946661, 0.7079486821304664, 0.6431541063576979, 0.5730953798561197, 0.4973458225380688, 0.41618376382273453, 0.33097870752839104, 0.24462997327108976, 0.161897666750168, 0.08933752241762857, 0.03450972677522697, 0.004354636719192706, 0.0031678705882283143, 0.031125644720632364, 0.08422091836433125, 0.1556501263604344, 0.23783317733959125, 0.32409397499365045, 0.40951940292798006, 0.49107100560191314, 0.5672734658126438, 0.637776965088507, 0.7029637529298967, 0.7636606238975098, 0.8209595312009863, 0.8761271984669686, 0.9305835361977529, 0.9859360024709249, 0.9577925035687452, 0.9031074387237842, 0.8484800232587356, 0.7924049566631588, 0.7335405792270927 ], "y": [ 0.998, 1, 0.998, 0.942, 0.912, 0.818, 0.858, 0.758, 0.812, 0.686, 0.138, 0.002, 0, 0, 0, 0, 0, 0, 0, 0, 0.004, 0.026, 0.116, 0.798, 0.798, 0.834, 0.84, 0.952, 0.934, 0.924, 1, 1, 0.99, 1, 0.848, 0.87, 0.736, 0.796, 0.808, 0.74, 0.616, 0.17, 0, 0, 0, 0.002, 0, 0, 0, 0, 0, 0, 0.002, 0.008, 0.676, 0.6, 0.726, 0.856, 0.838, 0.816, 0.986, 0.92, 0.994, 1, 0.998, 0.928, 0.912, 0.898, 0.904, 0.878, 0.826, 0.556, 0.212, 0.274, 0.002, 0, 0, 0, 0, 0, 0, 0.002, 0, 0.004, 0.004, 0.286, 0.668, 0.748, 0.886, 0.822, 0.868, 0.906, 0.998, 0.998, 0.998, 1, 1, 0.936, 0.79, 0.804 ] } ], "layout": { "title": "Intermediate assignment and relative frequency. Cp threshold= 4", "xaxis": { "title": "relative frequency." }, "yaxis": { "range": [ 0, 1.1 ], "title": "Intermediate Assignment (%)" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "\n", "labels= [0,1,2]\n", "Error_rate= {x:[] for x in labels if x not in references}\n", "Global_error_rate= []\n", "Global_intermediates= []\n", "where= []\n", "\n", "Pure_errors= {x:[] for x in labels if x in references}\n", "Pure_assignment= {x:[] for x in labels if x in references}\n", "Intermediate_rate= {x:[] for x in labels if x not in references}\n", "\n", "for bl in Blocks[1].keys():\n", " label_indicies= label_indicies_bl[bl]\n", " \n", " ##everyone:\n", " non_outlier= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in range(sum(Sizes)) if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] > len(labels)]\n", " \n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Global_intermediates.append(intimicy)\n", " Global_error_rate.append(rate)\n", "\n", " \n", " \n", " origins_place= {z:[x for x in ind_to_group.keys() if ind_to_group[x][0] == z] for z in labels}\n", " for pop in references:\n", " non_outlier= [x for x in origins_place[2] if Blocks3[1][bl][x] != len(references) + 1]\n", " original= [x for x in non_outlier if Blocks2[1][bl][x] == pop + 1]\n", " \n", " error_by_pop= [x for x in original if Blocks3[1][bl][x] != pop + 1]\n", " \n", " if len(original) == 0:\n", " error_by_pop= 1\n", " else:\n", " error_by_pop= len(error_by_pop) / float(len(original))\n", " \n", " full_assignment= [x for x in non_outlier if Blocks3[1][bl][x] == pop + 1]\n", " full_assignment= len(full_assignment) / float(len(non_outlier))\n", " \n", " Pure_errors[pop].append(error_by_pop)\n", " Pure_assignment[pop].append(full_assignment)\n", " \n", " for pop in [x for x in label_indicies.keys() if x not in references]:\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in label_indicies[pop] if Blocks3[1][bl][x] > len(labels)]\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Intermediate_rate[pop].append(intimicy)\n", " Error_rate[pop].append(rate)\n", " where.append(bl)\n", "\n", "\n", "tup= '12'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in sorted(Windows_union.keys()):\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "\n", "\n", "freqs= {u:[[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2] / \\\n", " (sum([Sizes[u],[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2]])) for angle in Proportion_range] for u in [0,1]}\n", "\n", "freq1= [(Sizes[2] * (.5 + np.sin(angle) / 2)) / float(Sizes[2] * (.5 + np.sin(angle) / 2) + Sizes[0]) for angle in Proportion_range]\n", "freq2= [(Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) / float((Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) + Sizes[1]) for angle in Proportion_range]\n", "\n", "Combo= [freq1,freq2]\n", "Frequency_differences= [min([Combo[u][x] for u in range(len(Combo))]) / max([Combo[u][x] for u in range(len(Combo))]) for x in range(len(Combo[0]))]\n", "Freq_0= [Combo[0][x] / Combo[1][x] for x in range(len(Combo[0]))]\n", "\n", "\n", "PU_threshold= .4\n", "PU_high= [int(datum[coords['PU'],1][x] > PU_threshold) for x in range(len(datum[coords['PU'],1]))]\n", "PU_indexes= {z:[x for x in range(len(PU_high)) if PU_high[x] == z] for z in [0,1]}\n", "\n", "\n", "Error_threshold= .3\n", "Error_high= [int(x > Error_threshold) for x in Global_error_rate]\n", "Error_indexes= {z:[x for x in range(len(Error_high)) if Error_high[x] == z] for z in [0,1]}\n", "\n", "\n", "\n", "fig_data= [go.Scatter(\n", "#x= [(.5 + angle * .5 / len(Proportion_range) * 10) / (.5 - angle * .5 / len(Proportion_range) * 10) for angle in Proportion_range],\n", "x= [Frequency_differences[x] for x in Error_indexes[i]],\n", "#x= [np.log(Freq_0[x]) for x in Error_indexes[i]],\n", "#x= Freq_0,\n", "#x= [sum([Combo[z][x] for z in range(len(Combo))]) for x in Error_indexes[i]],\n", "#x= [np.sin(angle) / 2 + .5 for angle in Proportion_range],\n", "#x= [angle * .5 / len(Proportion_range) * 10 for angle in Proportion_range],\n", "#x= [max([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords['PU'],1][x] for x in Error_indexes[i]],\n", "#x= datum[coords['PU'],1],\n", "#x= [datum[coords[i][x],1] / datum[coords[1-i][x],1] for x in range(len(Windows_union.keys()))],\n", "#y= [Pure_assignment[0][x] for x in Error_indexes[i]],\n", "#y= Pure_assignment[i],\n", "y= [Intermediate_rate[2][x] for x in Error_indexes[i]],\n", "mode= 'markers',\n", "name= \"Error {} {}\".format(['<','>'][i],Error_threshold),\n", "marker= dict(\n", " color= ['grey','red'][i]\n", ")\n", ") for i in [0]\n", "]\n", "\n", "\n", "layout = go.Layout(\n", " title= 'Intermediate assignment and relative frequency. Cp threshold= {}'.format([Comparison_threshold,'None'][int(Comparison_threshold <= 1)]),\n", " yaxis=dict(\n", " range= [0,1.1],\n", " title='Intermediate Assignment (%)'),\n", " xaxis=dict(\n", " #range= [0,.5],\n", " title= \"relative frequency.\")\n", ")\n", "\n", "fig= go.Figure(data=fig_data, layout=layout)\n", "iplot(fig)" ] }, { "cell_type": "code", "execution_count": 43, "metadata": {}, "outputs": [ { "data": { "application/vnd.plotly.v1+json": { "data": [ { "marker": { "color": "grey" }, "mode": "markers", "name": "Error < 0.3", "type": "scatter", "x": [ 0, 0.057472520021734155, 0.11695186560328977, 0.18059279733344738, 0.2508638849140883, 0.3307526517375614, 0.42403928003292185, 0.5356838595705319, 0.6724032953268579, 0.8435801758509653, 1.0628012919578433, 1.3507333917487585, 1.7412849664861227, 2.2975282377045154, 3.1660424750654723, 4.89688292235758, 6.662557414059847, 3.7085833033301556, 2.606329810858105, 1.9471151474509734, 1.4980444610690555, 1.1726731903563044, 0.9279450359127724, 0.7387541582383614, 0.5890388905210314, 0.46790811802724513, 0.3676732841137843, 0.2827283853182444, 0.20885817691520875, 0.1427839399463409, 0.08184931710685286, 0.023790880145025634, -0.03344115627778435, -0.09183604097772076, -0.1534683144545473, -0.22065390940090016, -0.29613598804953206, -0.3833258013827937, -0.4866357462344786, -0.6119650729939933, -0.7674465426278507, -0.9646698519814288, -1.220867332154942, -1.563315672290204, -2.0397778844204155, -2.7497287777712107, -3.982288504272479, -8.376628885005198, -4.4740941836582575, -2.9856972740240364, -2.1879890346964013, -1.6663106664299996, -1.2963008348786893, -1.0218160461132928, -0.8118749800103672, -0.6473018776444833, -0.5153676226273407, -0.40722275779446215, -0.3164977888987106, -0.23846492397504085, -0.16950053050548824, -0.10672117118722499, -0.04772401238234544, 0.009609957650741916, 0.06727743400621222, 0.12729951523991279, 0.19187135307140063, 0.2635329884963676, 0.3453836707820002, 0.4413709157188775, 0.5567031191283425, 0.6984696748598889, 0.8766283763007493, 1.1057012333829783, 1.408008523289252, 1.8207908300752318, 2.415333695504172, 3.366514059167346, 5.436514089104772, 5.754695655539734, 3.4697232104958964, 2.4743119519581134, 1.8601445702706645, 1.4361857866287722, 1.1267217589683982, 0.8927709948139951, 0.711166547382735, 0.5669137885045674, 0.449766641257026, 0.35244994905567556, 0.2696317980641429, 0.1972814628262279, 0.1322439948573705, 0.07194343132732109, 0.01416383270210183, -0.04312411782304459, -0.10191375288212362, -0.16430873818107966, -0.23268270892344503, -0.30987236019302405 ], "y": [ 0.002, 0, 0.002, 0.058, 0.088, 0.182, 0.142, 0.242, 0.188, 0.314, 0.862, 0.998, 1, 1, 1, 1, 1, 1, 1, 1, 0.996, 0.974, 0.884, 0.202, 0.202, 0.166, 0.16, 0.048, 0.066, 0.076, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0.002, 0.072, 0.088, 0.102, 0.096, 0.122, 0.174, 0.444, 0.788, 0.726, 0.998, 1, 1, 1, 1, 1, 1, 0.998, 1, 0.996, 0.996, 0.714, 0.332, 0.252, 0.114, 0.178, 0.132, 0.094, 0.002, 0, 0, 0, 0, 0, 0, 0 ] } ], "layout": { "title": "Pure assignment and log relative frequency. Cp threshold= 4", "xaxis": { "title": "log relative frequency." }, "yaxis": { "range": [ 0, 1.1 ], "title": "Error rate (%)" } } }, "text/html": [ "
" ], "text/vnd.plotly.v1+html": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "\n", "labels= [0,1,2]\n", "Error_rate= {x:[] for x in labels if x not in references}\n", "Global_error_rate= []\n", "Global_intermediates= []\n", "where= []\n", "\n", "Pure_errors= {x:[] for x in labels if x in references}\n", "Pure_assignment= {x:[] for x in labels if x in references}\n", "Intermediate_rate= {x:[] for x in labels if x not in references}\n", "\n", "for bl in Blocks[1].keys():\n", " label_indicies= label_indicies_bl[bl]\n", " \n", " ##everyone:\n", " non_outlier= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in range(sum(Sizes)) if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in range(sum(Sizes)) if Blocks3[1][bl][x] > len(labels)]\n", " \n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Global_intermediates.append(intimicy)\n", " Global_error_rate.append(rate)\n", "\n", " \n", " \n", " origins_place= {z:[x for x in ind_to_group.keys() if ind_to_group[x][0] == z] for z in labels}\n", " for pop in references:\n", " non_outlier= [x for x in origins_place[2] if Blocks3[1][bl][x] != len(references) + 1]\n", " original= [x for x in non_outlier if Blocks2[1][bl][x] == pop + 1]\n", " \n", " error_by_pop= [x for x in original if Blocks3[1][bl][x] != pop + 1]\n", " \n", " if len(original) == 0:\n", " error_by_pop= 1\n", " else:\n", " error_by_pop= len(error_by_pop) / float(len(original))\n", " \n", " full_assignment= [x for x in non_outlier if Blocks3[1][bl][x] == pop + 1]\n", " full_assignment= len(full_assignment) / float(len(non_outlier))\n", " \n", " Pure_errors[pop].append(error_by_pop)\n", " Pure_assignment[pop].append(full_assignment)\n", " \n", " for pop in [x for x in label_indicies.keys() if x not in references]:\n", " \n", " non_outlier= [x for x in label_indicies[pop] if Blocks3[1][bl][x] != len(references) + 1]\n", " misshaps= [x for x in label_indicies[pop] if Blocks[1][bl][x] != Blocks3[1][bl][x] and Blocks3[1][bl][x] -1 in labels]\n", " intermediates= [x for x in label_indicies[pop] if Blocks3[1][bl][x] > len(labels)]\n", " intimicy= len(intermediates) / float(len(non_outlier))\n", " rate= len(misshaps) / float(len(non_outlier))\n", " \n", " Intermediate_rate[pop].append(intimicy)\n", " Error_rate[pop].append(rate)\n", " where.append(bl)\n", "\n", "\n", "tup= '12'\n", "Xs= []\n", "pop1= []\n", "labels= []\n", "\n", "for window in sorted(Windows_union.keys()):\n", " Xs.extend([window] * 4)\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[0])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))][int(tup[1])])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['empty'])\n", " pop1.append(Windows_union[window][tuple((int(tup[0]),int(tup[1])))]['PU'])\n", " labels.extend([0,1,'leftover space','PU'])\n", "\n", "coords= {i:[x for x in range(len(labels)) if labels[x] == i] for i in list(set(labels))}\n", "\n", "datum= np.array([Xs,pop1]).T\n", "\n", "\n", "\n", "freqs= {u:[[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2] / \\\n", " (sum([Sizes[u],[angle / len(Proportion_range) * 10,1-(angle / len(Proportion_range) * 10)][u] * Sizes[2]])) for angle in Proportion_range] for u in [0,1]}\n", "\n", "freq1= [(Sizes[2] * (.5 + np.sin(angle) / 2)) / float(Sizes[2] * (.5 + np.sin(angle) / 2) + Sizes[0]) for angle in Proportion_range]\n", "freq2= [(Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) / float((Sizes[2] - Sizes[2] * (.5 + np.sin(angle) / 2)) + Sizes[1]) for angle in Proportion_range]\n", "\n", "Combo= [freq1,freq2]\n", "Frequency_differences= [min([Combo[u][x] for u in range(len(Combo))]) / max([Combo[u][x] for u in range(len(Combo))]) for x in range(len(Combo[0]))]\n", "Freq_0= [Combo[0][x] / Combo[1][x] for x in range(len(Combo[0]))]\n", "\n", "\n", "PU_threshold= .4\n", "PU_high= [int(datum[coords['PU'],1][x] > PU_threshold) for x in range(len(datum[coords['PU'],1]))]\n", "PU_indexes= {z:[x for x in range(len(PU_high)) if PU_high[x] == z] for z in [0,1]}\n", "\n", "\n", "Error_threshold= .3\n", "Error_high= [int(x > Error_threshold) for x in Global_error_rate]\n", "Error_indexes= {z:[x for x in range(len(Error_high)) if Error_high[x] == z] for z in [0,1]}\n", "\n", "\n", "\n", "fig_data= [go.Scatter(\n", "#x= [(.5 + angle * .5 / len(Proportion_range) * 10) / (.5 - angle * .5 / len(Proportion_range) * 10) for angle in Proportion_range],\n", "#x= [Frequency_differences[x] for x in Error_indexes[i]],\n", "x= [np.log(Freq_0[x]) for x in Error_indexes[i]],\n", "#x= Freq_0,\n", "#x= [sum([Combo[z][x] for z in range(len(Combo))]) for x in Error_indexes[i]],\n", "#x= [np.sin(angle) / 2 + .5 for angle in Proportion_range],\n", "#x= [angle * .5 / len(Proportion_range) * 10 for angle in Proportion_range],\n", "#x= [max([datum[coords[z][x],1] for z in [0,1]]) for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords[i][x],1] for x in range(len(Windows_union.keys()))],\n", "#x= [datum[coords['PU'],1][x] for x in Error_indexes[i]],\n", "#x= datum[coords['PU'],1],\n", "#x= [max([datum[coords[i][x],1],datum[coords[1-i][x],1]]) for x in range(len(Windows_union.keys()))],\n", "y= [Pure_assignment[0][x] for x in Error_indexes[i]],\n", "#y= Pure_assignment[i],\n", "#y= [Intermediate_rate[2][x] for x in Error_indexes[i]],\n", "mode= 'markers',\n", "name= \"Error {} {}\".format(['<','>'][i],Error_threshold),\n", "marker= dict(\n", " color= ['grey','red'][i]\n", ")\n", ") for i in [0]\n", "]\n", "\n", "\n", "layout = go.Layout(\n", " title= 'Pure assignment and log relative frequency. Cp threshold= {}'.format([Comparison_threshold,'None'][int(Comparison_threshold <= 1)]),\n", " yaxis=dict(\n", " range= [0,1.1],\n", " #title='Intermediate Assignment (%)'),\n", " title= 'Pure assignment (%)'),\n", " xaxis=dict(\n", " #range= [0,.5],\n", " #title= 'Total Overlap'),\n", " title= \"log relative frequency.\")\n", " #title='maximum frequency')\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 }