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November 2, 2015 13:32
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Old k-means algorithm
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import codecs | |
import math | |
import sklearn.cluster | |
import matplotlib.pyplot as plt | |
from collections import defaultdict | |
from scipy.stats import halfnorm | |
x = set() | |
c = 0 | |
path = '/home/amir/sigclust/enwiki_data/data2.tsv' | |
with codecs.open(path, 'r', 'utf-8') as f: | |
for line in f: | |
line = line.replace('\n', '') | |
features = [] | |
for feature in line.split('\t'): | |
if feature == 'False': | |
features.append(0) | |
elif feature == 'True': | |
features.append(1) | |
else: | |
features.append(float(feature)) | |
if features[-1] != 1: | |
continue | |
c += 1 | |
x.add(tuple(features[1:-1])) | |
print(len(x)) | |
def mean_func(gen): | |
mean = 0 | |
c = 0 | |
if not gen: | |
return 0 | |
for case in gen: | |
c += 1 | |
mean += case | |
return mean/float(c) | |
def std(gen, mean=None): | |
if not gen: | |
return 0 | |
if not mean: | |
mean = mean_func(gen) | |
variance = 0 | |
c = 0 | |
for case in gen: | |
c += 1 | |
variance += (case - mean)**2 | |
return math.sqrt(variance / float(c)) | |
x_for_scaling = {} | |
for case in x: | |
for i in range(len(case)): | |
x_for_scaling[i] = x_for_scaling.get(i, []) + [case[i]] | |
mean_and_std = {} | |
for i in x_for_scaling: | |
mean = mean_func(x_for_scaling[i]) | |
std_var = std(x_for_scaling[i], mean) | |
mean_and_std[i] = (mean, std_var) | |
training_set = set() | |
for case in x: | |
new_case = [] | |
for i in range(len(case)): | |
new_case.append((case[i] - mean_and_std[i][0])/mean_and_std[i][1]) | |
training_set.add(tuple(new_case)) | |
cost_function = {} | |
res_for_plot = [] | |
for n in range(1, 12): | |
classi = sklearn.cluster.KMeans(n_clusters=n) | |
training_set = list(training_set) | |
res = classi.fit_transform(training_set) | |
cost_temp = 0 | |
dist = defaultdict(list) | |
for i in range(len(res)): | |
case = list(res[i]) | |
cost_temp += min(case) | |
dist[case.index(min(case))].append(training_set[i]) | |
if n == 2: | |
print(classi.labels_) | |
cost_function[n] = cost_temp / len(res) | |
res_for_plot.append(cost_function[n]) | |
ones = 0 | |
zeros = 0 | |
if n == 10: | |
pass | |
print(cost_function) | |
for i in range(9): | |
print(i+2,'-', i+1, ':', cost_function[i+2] - cost_function[i+1]) | |
plt.plot(list(range(1, 12)), res_for_plot) | |
plt.ylabel('Cost function') | |
plt.xlabel('Number of clusters') | |
plt.title('Cost function per number of clusters in reverted edits in %s.wp' % path.split('/')[-1][:2]) | |
plt.show() |
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