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#!/usr/bin/env python | |
import sys | |
import numpy as np | |
from sklearn.decomposition import PCA | |
if __name__=="__main__": | |
nComponents = 742 | |
infile = sys.argv[1] | |
values = np.array([ [float.fromhex(item) for item in line.split()] for line in open(infile, 'r') if not line[0]=='#']) | |
pca = PCA(n_components=nComponents, svd_solver='full') | |
print values.shape | |
reduced = pca.fit_transform(values) | |
print reduced.shape | |
out = open(sys.argv[2], 'w') | |
for row in reduced: | |
for i in range(nComponents): | |
out.write("%d"%row[i]) | |
if i==nComponents -1: | |
out.write("\n") | |
else: | |
out.write("\t") | |
out.close() | |
id = np.identity(nComponents) | |
zero = pca.inverse_transform(np.zeros(nComponents)) | |
eigens = pca.inverse_transform(id) | |
print eigens.shape | |
for i in range(nComponents): | |
eigenOut = open("v%03d-%s"%(i,sys.argv[3]), 'w') | |
vector = eigens[i]; | |
for j in range(32): | |
for k in range(32): | |
eigenOut.write("%s\t"%(vector[j*32 + k]-zero[j*32+k])) | |
eigenOut.write("\n") | |
eigenOut.close() | |
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