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164 lines (134 loc) · 4.22 KB
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import numpy as np
from math import log,sqrt,e
def generate(data):
for k,v in data.iteritems():
AVals, BVals = v
show(k, AVals, BVals)
def show(name, AVals, BVals):
import matplotlib.pyplot as plt
N = len(AVals)
#AVals = (0.03,0.05,0.07,0.023)
#AErr = (0.02,0.03,0.05,0.022)
ind = np.arange(N) # the x locations for the groups
width = 0.4 # the width of the bars
plt.subplot(111)
rects1 = plt.bar(ind, AVals, width,
color='g',
error_kw=dict(elinewidth=2, ecolor='blue'))
#BVals = (0.03,0.05,0.07,0.023)
#BErr = (0.02,0.03,0.05,0.022)
rects2 = plt.bar(ind+width, BVals, width,
color='r',
error_kw=dict(elinewidth=2, ecolor='blue'))
# add some
plt.ylabel(name)
plt.title(name)
plt.xticks(ind+width, ('20k', '5k', '2k', '1k') )
plt.legend( (rects1[0], rects2[0]), ('Counted', 'Solved') , loc='upper left')
def autolabel(rects):
# attach some text labels
for rect in rects:
height = rect.get_height()
plt.text(rect.get_x()+rect.get_width()/2., 1.05*height, '%.3f'%float(height),
ha='center', va='bottom')
autolabel(rects1)
autolabel(rects2)
plt.show()
#folder_name = sys.argv[1]
#plt.savefig('graphs/%s/%s.png'%(folder_name, name))
#plt.clf()
def main():
data = {}
#sizes = ['10k', '5k', '2k', '1k']
sizes = ['10k', '5k', '2k', '1k']
for size in sizes:
data[size] = {}
#file = open(sys.argv[1]) # should take sizes into account
file = open("summary%s"%size)
for line in file.readlines():
#print line
k,v = line.split(' ')
data[size][k] = float(v[:-1])
#for k,v in data['10k'].iteritems():
#data['10k']['eucl'] = ((1,2,3,4), (4,5,6,7))
ordered_data = {}
keys = data['10k'].keys()
for key in keys:
ordered_data[key] = [data[size][key] for size in sizes]
uniq_keys = list(set([key[4:] for key in keys]))
final_data = {}
for key in uniq_keys:
final_data[key] = [ordered_data['new_'+key], ordered_data['old_'+key]]
generate(final_data)
def euclidian_dist(a,b):
assert len(a) == len(b)
sum = 0.0;
for i in range(len(a)):
sum+= (a[i] - b[i])**2
return sqrt(sum)
def kl_dist(P, Q):
assert len(P) == len(Q)
suma = 0.0;
for i in range(len(P)):
q = Q[i]
if Q[i] < 10e-7:
q = 10e-7
tmp = P[i]*log((P[i]/q),e)
print tmp,i
suma += tmp
return suma
def hellinger_dist(P, Q):
assert len(P) == len(Q)
assert all((Q[i]>=0 for i in xrange(len(Q))))
suma = sum(( (sqrt(P[i]) - sqrt(Q[i]))**2 for i in range(len(P)) ))
return sqrt(suma) * 0.7071067811865475 # * 1./sqrt(2)
def manual():
REAL = [0.11,0.23,0.25,0.15,0.04, 0.13]
C_20k = [0.11490125673249552, 0.2535211267605634,
0.273972602739726, 0.18181818181818182,
0.04388274530454625, 0.1255203330131284]
S_20k =[ 0.11692088743870532, 0.22340595108662775,
0.22217053415061294, 0.11924477984018245,
0.048839931330187047, 0.13005425221980049]
C_5k = [0.1732283464566929, 0.2153846153846154,
0.3025210084033613, 0.3333333333333333,
0.042722664735698766, 0.13003901170351106]
S_5k = [0.13139681549402915, 0.26807551858501466,
0.23158693046741452, 0.041916026484861479,
0.042722664735698745, 0.13003901170351106]
C_2k = [ 0.09803921568627451, 0.4230769230769231,
0.3829787234042553, 0.25,
0.04318936877076412, 0.15894039735099338]
S_2k =[0.13088450292397658, 0.20944622507122512,
0.23057259713701439, 0.12905092592592593,
0.043189368770764069, 0.15894039735099341]
C_1k = [ 0.04878048780487805, 0.1875,
0.12, 0.0,
0.03728813559322034,0.14074074074074075]
S_1k =[ 0.055697823303457183, 0.33059467918622853,
0.23293607800650051, 0.22095070422535212,
0.037288135593220306, 0.14074074074074072]
print kl_dist(REAL, C_2k)
sets = [[C_20k, S_20k], [C_5k, S_5k], [C_2k, S_2k], [C_1k, S_1k]]
eukl_dist = []
for c,s in sets:
pair = euclidian_dist(REAL, c), euclidian_dist(REAL, s)
eukl_dist.append(pair)
kl_dist_v = []
for c,s in sets:
pair = kl_dist(REAL,c), kl_dist(REAL,s)
kl_dist_v.append(pair)
hil_dist_v = []
for c,s in sets:
pair = hellinger_dist(REAL,c), hellinger_dist(REAL,s)
hil_dist_v.append(pair)
a = zip(*eukl_dist)
b = zip(*kl_dist_v)
c = zip(*hil_dist_v)
print C_20k, S_20k,REAL
show('Euclidian Distnace', a[0], a[1])
show('KL Divergence', b[0], b[1])
show('Hellinger distance', c[0], c[1])
if __name__=='__main__':
#main() #collects
manual()