Mercurial > hg > cc > cirrus_work
view bin/spearman.py @ 28:7ffb686ca060
Spearman for matlab
| author | Henry S. Thompson <ht@inf.ed.ac.uk> |
|---|---|
| date | Wed, 16 Nov 2022 17:29:55 +0000 |
| parents | 21da4d6521db |
| children | 669a0b120d34 |
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#!/usr/bin/env python3 '''Rank correlation processing for a csv tabulation of counts by segment First column is for whole crawl, then 100 columns for segs 0-99 Each row is counts for some property, e.g. mime-detected or tld For example tr -d ',' <all.tsv |head -100 | while read n m; do printf "%s%s\n" $n $(for i in {0..99}; do printf ",%s" $({ grep -w "w $m\$" s${i}.tsv || echo NaN ;} | cut -f 1 ) ; done ) ; done > all_100.csv will produce such a file with 100 rows assuming all.tsv has the whole-crawl warc-only counts and s...tsv have the segment counts, all counts in column 1 Usage: python3 -i spearman.py name where name.csv has the input ''' import numpy as np from numpy import loadtxt from scipy import stats import statsmodels.api as sm import matplotlib.pyplot as plt import pylab import sys def qqa(): # q-q plot for the whole crawl sm.qqplot(all, line='s') plt.gca().set_title('Rank correlation per segment wrt whole crawl (warc results only)') plt.show() def qqs(): # q-q plots for the best and worst (by variance) segments global xv, xworst, xbest xv=[d.variance for d in xd] xworst=xv.index(max(xv)) xbest=xv.index(min(xv)) print(xbest,xworst) sm.qqplot(x[xbest], line='s') plt.gca().set_title('Best segment (least variance): %s'%xbest) plt.show() sm.qqplot(x[xworst], line='s') plt.gca().set_title('Worst segment (most variance): %s'%xworst) plt.show() def plot_x(): plt.plot([xd[i].mean for i in range(100)],'bx',label='Mean of rank correlation of each segment x all other segments') plt.plot([0,99],[xm,xm],'b',label='Mean of segment x segment means') plt.plot(all,'rx',label='Rank correlation of segment x whole crawl') plt.plot([0,99],[all_m,all_m],'r',label='Mean of segment x whole crawl') plt.axis([0,99,0.8,1.0]) plt.legend(loc='best') plt.grid(True) plt.show() def hist(): sdd=[(i,xm-(i*xsd)) for i in range(-2,3)] fig,hax=plt.subplots() # Thanks to https://stackoverflow.com/a/7769497 sdax=hax.twiny() hax.hist([xd[i].mean for i in range(100)],color='lightblue') hax.set_title('Mean of rank correlation of each segment x all other segments') for s,v in sdd: sdax.plot([v,v],[0,18],'b') sdax.set_xlim(hax.get_xlim()) sdax.set_ylim(hax.get_ylim()) sdax.set_xticks([v for s,v in sdd]) sdax.set_xticklabels([str(s) for s,v in sdd]) plt.show() counts=loadtxt(sys.argv[1]+".csv",delimiter=',') o=stats.spearmanr(counts,nan_policy='omit') all=o.correlation[0][1:] all_s=stats.describe(all) all_m=all_s.mean # Should get the confidence interval for this, so we can # use it in plot_x x=np.array([np.concatenate((o.correlation[i][1:i],o.correlation[i][i+1:])) for i in range(1,101)]) xd=[stats.describe(x[i]) for i in range(100)] xs=stats.describe(np.array([xd[i].mean for i in range(100)])) xm=xs.mean xsd=np.sqrt(xs.variance)
