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plot.py
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plot.py
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import matplotlib.pyplot as plt
import numpy as np
import matplotlib
from mpl_toolkits.mplot3d.axes3d import get_test_data
from pylab import *
import pickle
import random
from sklearn import metrics
from mpl_toolkits.mplot3d import Axes3D
'''
fig = plt.figure()
ax = fig.add_subplot(111)
ax2 = ax.twinx()
width = 0.4
ax.bar([i - width / 2 for i in range(4)],
[0.7226249062633721, 0.7016901435867411, 0.48733532383590655, 0.6242809906541705],
color = 'blue', width = width, alpha = 0.65)
ax.bar([i + width / 2 for i in range(4)],
[0.050747513228448914, 0.05423194288311856, 0.030634822580720335, 0.04222201101771984],
color = 'red', width = width, alpha = 0.65)
# ax.bar([i - width / 2 for i in range(8)], [0.979750222962963, 0.9901282251851852, 0.9897042474074074,
# 0.8978920977777777, 0.9942141948148148, 0.9541980377777777,
# 0.9420962244444445, 0.9864580896296296], color = 'blue', width = width,
# alpha = 0.65)
# ax2.bar([i + width / 2 for i in range(8)], [0.0007337761768566422, 0.0005361293441198101, 0.0011860371301978467,
# 0.0043432779837534, 0.002169857736536463, 0.0047539430002734116,
# 0.01266033436882485, 0.001835588426200916], color = 'red', width = width,
# alpha = 0.65)
# ax.bar([i - width / 2 for i in range(8)], [0.009938864531407864, 0.0022139411530419702, 0.001444380296795278,
# 0.052141367491252505, 0.00018252995259676215, 0.016147354631345454,
# 0.029224527936513343, 0.0011376420809055075], color = 'blue', width = width,
# alpha = 0.65)
# ax2.bar([i + width / 2 for i in range(8)], [0.00046384183266000284, 0.00016914520639018475, 0.0004973080425935665,
# 0.0028954226542997788, 0.000675870194582026, 0.0027310454852761215,
# 0.009264756295852996, 0.0004684717731817873], color = 'red', width = width,
# alpha = 0.65)
# ax.bar([i - width / 2 for i in range(8)], [2.9816593594223595, 0.6641823459125911, 0.4333140890385835,
# 15.642410247375752, 0.05475898577902864, 4.844206389403635,
# 8.767358380954002, 0.34129262427165225],
# color = 'blue', width = width, alpha = 0.65)
# #
# ax2.bar([i + width / 2 for i in range(8)], [0.13915254979800082, 0.05074356191705541, 0.14919241277806994,
# 0.8686267962899333, 0.2027610583746078, 0.8193136455828365,
# 2.7794268887558986, 0.1405415319545362],
# color = 'red', width = width, alpha = 0.65)
# plt.xticks([i for i in range(8)], ['Metabolic', 'E. coli', 'Yeast', 'Friend', 'Twitter', 'Wiki', 'Citation',
# 'Reco'], fontsize = 2)
plt.xticks([i for i in range(4)], ['FFL Positive (+)', 'FFL Negative (-)', 'Jaccard (+)', 'Jaccard (-)'], fontsize = 2)
# ax.set_ylabel('Mean Motif per Link', fontsize = 12, color = 'blue')
# ax2.set_ylabel('Standard Deviation in Motif per Link', fontsize = 12, color = 'red')
# ax.set_ylabel('Mean Projected Accuracy', fontsize = 12, color = 'blue')
# ax2.set_ylabel('Standard Deviation in Projected Accuracy', fontsize = 12, color = 'red')
# ax.set_ylabel('Mean Projected Precision', fontsize = 12, color = 'blue')
# ax2.set_ylabel('Standard Deviation in Projected Precision', fontsize = 12, color = 'red')
ax.set_ylabel('Mean AUC ROC', fontsize = 12, color = 'blue')
ax2.set_ylabel('Standard Deviation in AUC ROC', fontsize = 12, color = 'red')
plt.tight_layout()
# plt.savefig('AUC-Sign.png', dpi = 300)
plt.show()
'''
# Plot 4D
# -------
'''
fig = plt.figure()
ax = fig.add_subplot(111, projection='3d')
V = {(100.0, 100.0, 100.0): (0.5740185596593723, 0.07937690414279618), (100.0, 100.0, 10.0): (0.7060340991163291, 0.03594861442589123), (100.0, 100.0, 1.0): (0.7072532934655755, 0.03615621996362808), (100.0, 100.0, 0.1): (0.7074499075196405, 0.035905740135704814), (100.0, 100.0, 0.01): (0.7074499075196405, 0.035905740135704814), (100.0, 10.0, 100.0): (0.7084565502693058, 0.03643246420724575), (100.0, 10.0, 10.0): (0.7138294331545751, 0.03477148411404856), (100.0, 10.0, 1.0): (0.7145304010712994, 0.035012433395352864), (100.0, 10.0, 0.1): (0.7148148831256994, 0.034728531730118584), (100.0, 10.0, 0.01): (0.7148148831256994, 0.034728531730118584), (100.0, 1.0, 100.0): (0.6649941007647893, 0.04337935575929509), (100.0, 1.0, 10.0): (0.6703081405700969, 0.04304231924055085), (100.0, 1.0, 1.0): (0.6716011252213556, 0.04282157272557702), (100.0, 1.0, 0.1): (0.6717988503022722, 0.04245040422220295), (100.0, 1.0, 0.01): (0.6717994465725956, 0.0424507508482815), (100.0, 0.1, 100.0): (0.665206776043691, 0.04317378911881931), (100.0, 0.1, 10.0): (0.6703070588392706, 0.04304122014494718), (100.0, 0.1, 1.0): (0.6715790194549421, 0.04281136596697326), (100.0, 0.1, 0.1): (0.6717866453760218, 0.042445905204458845), (100.0, 0.1, 0.01): (0.6717866453760218, 0.042445905204458845), (100.0, 0.01, 100.0): (0.665206776043691, 0.04317378911881931), (100.0, 0.01, 10.0): (0.6703070588392706, 0.04304122014494718), (100.0, 0.01, 1.0): (0.6715790194549421, 0.04281136596697327), (100.0, 0.01, 0.1): (0.6717766483171658, 0.04244098373523946), (100.0, 0.01, 0.01): (0.6717766483171658, 0.04244098373523946), (10.0, 100.0, 100.0): (0.5929730033905538, 0.0800850485884563), (10.0, 100.0, 10.0): (0.731100644112585, 0.036539321716187005), (10.0, 100.0, 1.0): (0.7320732604724661, 0.036848482102847115), (10.0, 100.0, 0.1): (0.7320733602283356, 0.036848294038448366), (10.0, 100.0, 0.01): (0.7320733602283356, 0.03684829403844836), (10.0, 10.0, 100.0): (0.7363389714784607, 0.03753885175167036), (10.0, 10.0, 10.0): (0.7392844673307657, 0.03705258534699465), (10.0, 10.0, 1.0): (0.7392839793998945, 0.0370531935339572), (10.0, 10.0, 0.1): (0.739283971761942, 0.03705319404515036), (10.0, 10.0, 0.01): (0.739283971761942, 0.03705319404515036), (10.0, 1.0, 100.0): (0.6890745661321258, 0.04673414586397508), (10.0, 1.0, 10.0): (0.691845931081465, 0.04616785645859388), (10.0, 1.0, 1.0): (0.6918453949786413, 0.046168184989621094), (10.0, 1.0, 0.1): (0.6918453348056357, 0.046168168730719404), (10.0, 1.0, 0.01): (0.6918453348056357, 0.046168168730719404), (10.0, 0.1, 100.0): (0.6890575833110015, 0.04672702779163003), (10.0, 0.1, 10.0): (0.6918452157659941, 0.046167464601677526), (10.0, 0.1, 1.0): (0.6918446986149068, 0.04616777645776047), (10.0, 0.1, 0.1): (0.6918446756942047, 0.04616780157437888), (10.0, 0.1, 0.01): (0.6918446756942047, 0.04616780157437888), (10.0, 0.01, 100.0): (0.6892588623955931, 0.046706680435128094), (10.0, 0.01, 10.0): (0.6918425372938681, 0.04616803697011292), (10.0, 0.01, 1.0): (0.691842020142781, 0.04616834879232696), (10.0, 0.01, 0.1): (0.6918419972220788, 0.04616837390730425), (10.0, 0.01, 0.01): (0.6918419972220788, 0.04616837390730425), (1.0, 100.0, 100.0): (0.6146683748305006, 0.08012909843083119), (1.0, 100.0, 10.0): (0.7497087195723344, 0.03337327937957755), (1.0, 100.0, 1.0): (0.7503351529240633, 0.0336517622707633), (1.0, 100.0, 0.1): (0.7503359160745565, 0.03365231789738533), (1.0, 100.0, 0.01): (0.7503378524148175, 0.03365274099699618), (1.0, 10.0, 100.0): (0.7616004278647229, 0.031523720269411755), (1.0, 10.0, 10.0): (0.7619574175286438, 0.03150664193876002), (1.0, 10.0, 1.0): (0.7619601088312298, 0.03150493698728595), (1.0, 10.0, 0.1): (0.7619605628356435, 0.03150482148385162), (1.0, 10.0, 0.01): (0.7619605628356435, 0.03150482148385162), (1.0, 1.0, 100.0): (0.7189893079809148, 0.04130682620026047), (1.0, 1.0, 10.0): (0.7190959387246965, 0.04132391694578632), (1.0, 1.0, 1.0): (0.7190994905341271, 0.041321969990928534), (1.0, 1.0, 0.1): (0.7190994936420003, 0.04132197090325009), (1.0, 1.0, 0.01): (0.7190994936420003, 0.04132197090325009), (1.0, 0.1, 100.0): (0.7187844965198332, 0.04135974528721793), (1.0, 0.1, 10.0): (0.7188885960509604, 0.04137621199774082), (1.0, 0.1, 1.0): (0.7188912429147319, 0.04137500521525836), (1.0, 0.1, 0.1): (0.718891644100039, 0.04137487226490513), (1.0, 0.1, 0.01): (0.718891644100039, 0.04137487226490513), (1.0, 0.01, 100.0): (0.7187387732373562, 0.04134408038991336), (1.0, 0.01, 10.0): (0.718841938214119, 0.041360990859792314), (1.0, 0.01, 1.0): (0.7188447272159125, 0.04135968732834586), (1.0, 0.01, 0.1): (0.7188451211395929, 0.041359556246451316), (1.0, 0.01, 0.01): (0.7188451211395929, 0.041359556246451316), (0.1, 100.0, 100.0): (0.6150440731822769, 0.08019734718370927), (0.1, 100.0, 10.0): (0.749687291548415, 0.033372672880811506), (0.1, 100.0, 1.0): (0.7503021797533052, 0.03365208555012119), (0.1, 100.0, 0.1): (0.7503057594454136, 0.03364937253091535), (0.1, 100.0, 0.01): (0.750305869286716, 0.03364930154412874), (0.1, 10.0, 100.0): (0.7617769903562905, 0.03170828736752255), (0.1, 10.0, 10.0): (0.76216717095511, 0.031693452138491715), (0.1, 10.0, 1.0): (0.7621706072856655, 0.031696682120162765), (0.1, 10.0, 0.1): (0.7621699264029685, 0.03169433198441326), (0.1, 10.0, 0.01): (0.7621700482820294, 0.03169428839794298), (0.1, 1.0, 100.0): (0.7189573605496425, 0.04130540673480492), (0.1, 1.0, 10.0): (0.7190910465394826, 0.04132180735676902), (0.1, 1.0, 1.0): (0.7190920682663372, 0.041323149164984335), (0.1, 1.0, 0.1): (0.7190909330946189, 0.04132120760335298), (0.1, 1.0, 0.01): (0.7190910429359214, 0.041321173669613624), (0.1, 0.1, 100.0): (0.7188275362957143, 0.04135274939071384), (0.1, 0.1, 10.0): (0.718957497967397, 0.04136927608644186), (0.1, 0.1, 1.0): (0.7189585292043185, 0.04137139168125973), (0.1, 0.1, 0.1): (0.7189573484900457, 0.041369436188956756), (0.1, 0.1, 0.01): (0.7189574583313482, 0.041369402318113944), (0.1, 0.01, 100.0): (0.7188191234418041, 0.04134492500527047), (0.1, 0.01, 10.0): (0.7189486664551584, 0.04136157189297449), (0.1, 0.01, 1.0): (0.7189496896606449, 0.04136368307543756), (0.1, 0.01, 0.1): (0.7189485012861926, 0.04136173639899959), (0.1, 0.01, 0.01): (0.7189486111274952, 0.04136170254534636), (0.01, 100.0, 100.0): (0.6150437254482259, 0.0801991693071726), (0.01, 100.0, 10.0): (0.7496843185385209, 0.03337230545006838), (0.01, 100.0, 1.0): (0.7503005071222555, 0.03365020928560648), (0.01, 100.0, 0.1): (0.7503075673972562, 0.03364963519247149), (0.01, 100.0, 0.01): (0.7503076660020976, 0.033649642123326926), (0.01, 10.0, 100.0): (0.7617735118969412, 0.03171276320857711), (0.01, 10.0, 10.0): (0.7621657582608674, 0.031692522727177715), (0.01, 10.0, 1.0): (0.7621707603162897, 0.03169492652350953), (0.01, 10.0, 0.1): (0.7621708150843524, 0.031694934916478304), (0.01, 10.0, 0.01): (0.7621711005019954, 0.031695258014470096), (0.01, 1.0, 100.0): (0.7189548724601037, 0.04130421957495413), (0.01, 1.0, 10.0): (0.7190891351885732, 0.0413213683292483), (0.01, 1.0, 1.0): (0.7190934709758867, 0.04132213635636688), (0.01, 1.0, 0.1): (0.7190938047036086, 0.041322133127995146), (0.01, 1.0, 0.01): (0.7190938939653333, 0.04132212745349127), (0.01, 0.1, 100.0): (0.7188240234905691, 0.04135260012499661), (0.01, 0.1, 10.0): (0.7189560277789632, 0.0413691536726053), (0.01, 0.1, 1.0): (0.7189600152380021, 0.04137022930880165), (0.01, 0.1, 0.1): (0.7189602915396875, 0.04137007410609569), (0.01, 0.1, 0.01): (0.718960390144529, 0.04137006193982105), (0.01, 0.01, 100.0): (0.7188169858614692, 0.04134605860952527), (0.01, 0.01, 10.0): (0.7189484253982154, 0.04136302992177716), (0.01, 0.01, 1.0): (0.7189523891439222, 0.04136409070998738), (0.01, 0.01, 0.1): (0.7189526891589398, 0.04136395034836482), (0.01, 0.01, 0.01): (0.718952790259499, 0.04136401653339813)}
print (min([score[0] for score in V.values()]), max([score[0] for score in V.values()]))
x, y, z, c = [], [], [], []
for key in V.keys():**
x.append(key[0])
y.append(key[1])
z.append(key[2])
c.append(V[key][0])
x = np.array(x)
y = np.array(y)
z = np.array(z)
c = np.array(c)
# img = ax.scatter(x, y, z, c=c, cmap=plt.viridis(), marker = 'x', s = 10)
img = ax.plot_surface(x, y, z, c = c, cmap=plt.viridis(), marker = 'x', s = 10)
fig.colorbar(img)
plt.show()
exit(1)
'''
def plot4d(data):
fig = plt.figure(figsize=(5, 5))
ax = fig.add_subplot(projection="3d")
ax.xaxis.pane.fill = False
ax.yaxis.pane.fill = False
ax.zaxis.pane.fill = False
mask = data > 0.01
idx = np.arange(int(np.prod(data.shape)))
x, y, z = np.unravel_index(idx, data.shape)
ax.scatter(x, y, z, c=data.flatten(), s=10.0 * mask, edgecolor="face", alpha=1.0, marker="o", cmap="summer", linewidth=0)
# ax.colorbar()
plt.tight_layout()
# plt.savefig("test_scatter_4d.png", dpi=250)
# plt.close(fig)
plt.show()
if __name__ == "__main__":
# V = {(0.01, 0.01, 0.01): (0.6926599833576352, 0.03233519290776842), (0.01, 0.01, 0.019306977288832496): (0.6926599833576352, 0.03233519290776842), (0.01, 0.01, 0.0372759372031494): (0.6926599833576352, 0.03233519290776842), (0.01, 0.01, 0.07196856730011521): (0.6926599833576352, 0.03233519290776842), (0.01, 0.01, 0.13894954943731375): (0.6926599833576352, 0.03233519290776842), (0.01, 0.01, 0.2682695795279725): (0.6926594653418222, 0.03233486764953983), (0.01, 0.01, 0.517947467923121): (0.6926594653418222, 0.03233486764953983), (0.01, 0.01, 1.0): (0.6926593931371746, 0.03233496955610478), (0.01, 0.01, 1.9306977288832496): (0.6926593931371746, 0.03233496955610478), (0.01, 0.01, 3.727593720314938): (0.6926584866576344, 0.032334380263537396), (0.01, 0.01, 7.196856730011514): (0.6926567176437679, 0.03233687697069507), (0.01, 0.01, 13.894954943731374): (0.692655386534, 0.03233610144738381), (0.01, 0.01, 26.826957952797247): (0.6926505742875905, 0.032336700112224094), (0.01, 0.01, 51.794746792312075): (0.6926522874915605, 0.03236087151271504), (0.01, 0.01, 100.0): (0.6925822483117837, 0.03237072337542251), (0.01, 0.019306977288832496, 0.01): (0.6927554017994529, 0.032200524349228606), (0.01, 0.019306977288832496, 0.019306977288832496): (0.6927554017994529, 0.032200524349228606), (0.01, 0.019306977288832496, 0.0372759372031494): (0.6927554017994529, 0.032200524349228606), (0.01, 0.019306977288832496, 0.07196856730011521): (0.6927554017994529, 0.032200524349228606), (0.01, 0.019306977288832496, 0.13894954943731375): (0.6927554017994529, 0.032200524349228606), (0.01, 0.019306977288832496, 0.2682695795279725): (0.6927548837836403, 0.03220019926572579), (0.01, 0.019306977288832496, 0.517947467923121): (0.6927548837836403, 0.03220019926572579), (0.01, 0.019306977288832496, 1.0): (0.6927548115789927, 0.032200301170560455), (0.01, 0.019306977288832496, 1.9306977288832496): (0.6927548115789927, 0.032200301170560455), (0.01, 0.019306977288832496, 3.727593720314938): (0.6927539050994523, 0.03219971209960333), (0.01, 0.019306977288832496, 7.196856730011514): (0.6927521360855858, 0.03220220876433758), (0.01, 0.019306977288832496, 13.894954943731374): (0.6927508049758179, 0.032201433621121385), (0.01, 0.019306977288832496, 26.826957952797247): (0.6927459927294084, 0.03220203236064203), (0.01, 0.019306977288832496, 51.794746792312075): (0.6927477059333785, 0.03222621182875024), (0.01, 0.019306977288832496, 100.0): (0.6926776667536015, 0.032236066590836554), (0.01, 0.0372759372031494, 0.01): (0.6927554017994529, 0.032200524349228606), (0.01, 0.0372759372031494, 0.019306977288832496): (0.6927554017994529, 0.032200524349228606), (0.01, 0.0372759372031494, 0.0372759372031494): (0.6927554017994529, 0.032200524349228606), (0.01, 0.0372759372031494, 0.07196856730011521): (0.6927554017994529, 0.032200524349228606), (0.01, 0.0372759372031494, 0.13894954943731375): (0.6927554017994529, 0.032200524349228606), (0.01, 0.0372759372031494, 0.2682695795279725): (0.6927548837836403, 0.03220019926572579), (0.01, 0.0372759372031494, 0.517947467923121): (0.6927548837836403, 0.03220019926572579), (0.01, 0.0372759372031494, 1.0): (0.6927548115789927, 0.032200301170560455), (0.01, 0.0372759372031494, 1.9306977288832496): (0.6927548115789927, 0.032200301170560455), (0.01, 0.0372759372031494, 3.727593720314938): (0.6927539050994523, 0.03219971209960333), (0.01, 0.0372759372031494, 7.196856730011514): (0.6927521360855858, 0.03220220876433758), (0.01, 0.0372759372031494, 13.894954943731374): (0.6927508049758179, 0.032201433621121385), (0.01, 0.0372759372031494, 26.826957952797247): (0.6927459927294084, 0.03220203236064203), (0.01, 0.0372759372031494, 51.794746792312075): (0.6927477059333785, 0.03222621182875024), (0.01, 0.0372759372031494, 100.0): (0.6926776667536015, 0.032236066590836554), (0.01, 0.07196856730011521, 0.01): (0.6927554017994529, 0.032200524349228606), (0.01, 0.07196856730011521, 0.019306977288832496): (0.6927554017994529, 0.032200524349228606), (0.01, 0.07196856730011521, 0.0372759372031494): (0.6927554017994529, 0.032200524349228606), (0.01, 0.07196856730011521, 0.07196856730011521): (0.6927554017994529, 0.032200524349228606), (0.01, 0.07196856730011521, 0.13894954943731375): (0.6927554017994529, 0.032200524349228606), (0.01, 0.07196856730011521, 0.2682695795279725): (0.6927548837836403, 0.03220019926572579), (0.01, 0.07196856730011521, 0.517947467923121): (0.6927548837836403, 0.03220019926572579), (0.01, 0.07196856730011521, 1.0): (0.6927548115789927, 0.032200301170560455), (0.01, 0.07196856730011521, 1.9306977288832496): (0.6927548115789927, 0.032200301170560455), (0.01, 0.07196856730011521, 3.727593720314938): (0.6927539050994523, 0.03219971209960333), (0.01, 0.07196856730011521, 7.196856730011514): (0.6927521360855858, 0.03220220876433758), (0.01, 0.07196856730011521, 13.894954943731374): (0.6927508049758179, 0.03220143362112136), (0.01, 0.07196856730011521, 26.826957952797247): (0.6927459927294084, 0.03220203236064203), (0.01, 0.07196856730011521, 51.794746792312075): (0.6927477059333785, 0.03222621182875024), (0.01, 0.07196856730011521, 100.0): (0.6926776667536015, 0.032236066590836554), (0.01, 0.13894954943731375, 0.01): (0.6927571285188296, 0.03220160805757028), (0.01, 0.13894954943731375, 0.019306977288832496): (0.6927571285188296, 0.03220160805757028), (0.01, 0.13894954943731375, 0.0372759372031494): (0.6927571285188296, 0.03220160805757028), (0.01, 0.13894954943731375, 0.07196856730011521): (0.6927571285188296, 0.03220160805757028), (0.01, 0.13894954943731375, 0.13894954943731375): (0.6927571285188296, 0.03220160805757028), (0.01, 0.13894954943731375, 0.2682695795279725): (0.6927566105030166, 0.03220128292945307), (0.01, 0.13894954943731375, 0.517947467923121): (0.6927566105030166, 0.03220128292945307), (0.01, 0.13894954943731375, 1.0): (0.6927566105030166, 0.03220128292945307), (0.01, 0.13894954943731375, 1.9306977288832496): (0.692756538298369, 0.03220138483473016), (0.01, 0.13894954943731375, 3.727593720314938): (0.6927556318188288, 0.032200795707205666), (0.01, 0.13894954943731375, 7.196856730011514): (0.6927538628049623, 0.03220329238278309), (0.01, 0.13894954943731375, 13.894954943731374): (0.6927525316951945, 0.03220251714259109), (0.01, 0.13894954943731375, 26.826957952797247): (0.6927477194487851, 0.03220311586307089), (0.01, 0.13894954943731375, 51.794746792312075): (0.692749432652755, 0.0322272932885031), (0.01, 0.13894954943731375, 100.0): (0.6926793934729781, 0.03223714732340108), (0.01, 0.2682695795279725, 0.01): (0.6928163620335858, 0.03224794533370225), (0.01, 0.2682695795279725, 0.019306977288832496): (0.6928163620335858, 0.03224794533370225), (0.01, 0.2682695795279725, 0.0372759372031494): (0.6928163620335858, 0.03224794533370225), (0.01, 0.2682695795279725, 0.07196856730011521): (0.6928163620335858, 0.03224794533370225), (0.01, 0.2682695795279725, 0.13894954943731375): (0.6928163620335858, 0.03224794533370225), (0.01, 0.2682695795279725, 0.2682695795279725): (0.692815771813125, 0.032247723515263005), (0.01, 0.2682695795279725, 0.517947467923121): (0.692815771813125, 0.032247723515263005), (0.01, 0.2682695795279725, 1.0): (0.692815771813125, 0.032247723515263005), (0.01, 0.2682695795279725, 1.9306977288832496): (0.6928148362808776, 0.03224727200731766), (0.01, 0.2682695795279725, 3.727593720314938): (0.6928147931289373, 0.03224723807768934), (0.01, 0.2682695795279725, 7.196856730011514): (0.6928130241150708, 0.03224973440305143), (0.01, 0.2682695795279725, 13.894954943731374): (0.6928116930053028, 0.032248962246256896), (0.01, 0.2682695795279725, 26.826957952797247): (0.6928068807588934, 0.03224956157043824), (0.01, 0.2682695795279725, 51.794746792312075): (0.6928085939628635, 0.03227380381497536), (0.01, 0.2682695795279725, 100.0): (0.6927383821753255, 0.03228354492239166), (0.01, 0.517947467923121, 0.01): (0.6928931481743575, 0.032242936354803534), (0.01, 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26.826957952797247): (0.6928836668996654, 0.032244552130240065), (0.01, 0.517947467923121, 51.794746792312075): (0.6928853369516951, 0.03226875582347978), (0.01, 0.517947467923121, 100.0): (0.6928161069765163, 0.03227720482577382), (0.01, 1.0, 0.01): (0.6929348473102452, 0.03223648888808258), (0.01, 1.0, 0.019306977288832496): (0.6929348473102452, 0.03223648888808258), (0.01, 1.0, 0.0372759372031494): (0.6929348473102452, 0.03223648888808258), (0.01, 1.0, 0.07196856730011521): (0.6929348473102452, 0.03223648888808258), (0.01, 1.0, 0.13894954943731375): (0.6929348473102452, 0.03223648888808258), (0.01, 1.0, 0.2682695795279725): (0.6929343292944323, 0.032236164815794915), (0.01, 1.0, 0.517947467923121): (0.6929343292944323, 0.032236164815794915), (0.01, 1.0, 1.0): (0.6929343292944323, 0.032236164815794915), (0.01, 1.0, 1.9306977288832496): (0.6929335522707128, 0.032235678732470956), (0.01, 1.0, 3.727593720314938): (0.692933436914125, 0.032235746725169274), (0.01, 1.0, 7.196856730011514): (0.6929315956956108, 0.032238345035165844), (0.01, 1.0, 13.894954943731374): (0.692930264585843, 0.032237572094113494), (0.01, 1.0, 26.826957952797247): (0.6929254523394336, 0.03223817126507591), (0.01, 1.0, 51.794746792312075): (0.6929271223914633, 0.03226236308929729), (0.01, 1.0, 100.0): (0.6928581090302273, 0.03227050223061483), (0.01, 1.9306977288832496, 0.01): (0.7171570313392883, 0.040743479157403104), (0.01, 1.9306977288832496, 0.019306977288832496): (0.7171570313392883, 0.040743479157403104), (0.01, 1.9306977288832496, 0.0372759372031494): (0.7171570313392883, 0.040743479157403104), (0.01, 1.9306977288832496, 0.07196856730011521): (0.7171570313392883, 0.040743479157403104), (0.01, 1.9306977288832496, 0.13894954943731375): (0.7171562543155688, 0.04074265939800587), (0.01, 1.9306977288832496, 0.2682695795279725): (0.7171557362997559, 0.04074211289904345), (0.01, 1.9306977288832496, 0.517947467923121): (0.7171557362997559, 0.04074211289904345), (0.01, 1.9306977288832496, 1.0): (0.7171557362997559, 0.04074211289904345), (0.01, 1.9306977288832496, 1.9306977288832496): (0.7171556931478157, 0.04074217085757338), (0.01, 1.9306977288832496, 3.727593720314938): (0.7171556931478157, 0.04074217085757338), (0.01, 1.9306977288832496, 7.196856730011514): (0.7171538519293016, 0.040741640393994825), (0.01, 1.9306977288832496, 13.894954943731374): (0.7171511535753536, 0.04073908362757605), (0.01, 1.9306977288832496, 26.826957952797247): (0.7171475500645962, 0.040740136571180134), (0.01, 1.9306977288832496, 51.794746792312075): (0.7171468514624876, 0.0407039612479787), (0.01, 1.9306977288832496, 100.0): (0.7170790946329683, 0.04069195602459837), (0.01, 3.727593720314938, 0.01): (0.7171579440751712, 0.04074321673312428), (0.01, 3.727593720314938, 0.019306977288832496): (0.7171579440751712, 0.04074321673312428), (0.01, 3.727593720314938, 0.0372759372031494): (0.7171579440751712, 0.04074321673312428), (0.01, 3.727593720314938, 0.07196856730011521): (0.7171579440751712, 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(0.6513014623903656, 0.033288759460934784), (100.0, 51.794746792312075, 26.826957952797247): (0.6511875807892162, 0.03323744820392381), (100.0, 51.794746792312075, 51.794746792312075): (0.6502899402659033, 0.03463173242342487), (100.0, 51.794746792312075, 100.0): (0.6157907595702947, 0.04180348212394837), (100.0, 100.0, 0.01): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.019306977288832496): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.0372759372031494): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.07196856730011521): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.13894954943731375): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.2682695795279725): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 0.517947467923121): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 1.0): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 1.9306977288832496): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 3.727593720314938): (0.6561490816541021, 0.035351599413011636), (100.0, 100.0, 7.196856730011514): (0.6560593171753729, 0.03527715390383328), (100.0, 100.0, 13.894954943731374): (0.656060698550874, 0.035278061258073236), (100.0, 100.0, 26.826957952797247): (0.6556204917910432, 0.035218266058767496), (100.0, 100.0, 51.794746792312075): (0.6217338965729363, 0.04097395332271382), (100.0, 100.0, 100.0): (0.5422502833334024, 0.02788258688839106)}
V = pickle.load(open('V.p', 'rb'))
V1 = {(k1, k2, k3): (np.mean(V[(k1, k2, k3)]), np.std(V[(k1, k2, k3)])) for (k1, k2, k3) in V.keys()}
print (max(V1, key=V1.get))
print (min(V[max(V1, key=V1.get)]), max(V[max(V1, key=V1.get)]), np.mean(V[max(V1, key=V1.get)]), np.std(V[max(V1, key=V1.get)]))
# exit(1)
X, Y, Z, C = [], [], [], []
for key in V.keys():
X.append(key[0])
Y.append(key[1])
Z.append(key[2])
C.append(V[key][0])
X = np.array(X)
Y = np.array(Y)
Z = np.array(Z)
fig = plt.figure()
ax = fig.add_subplot(111, projection='3d')
cbaxes = fig.add_axes([0.05, 0.1, 0.03, 0.8])
# img = ax.scatter(x, y, z, c=c, cmap=plt.viridis(), marker = 'x', s = 10)
img = ax.scatter(X, Y, Z, c=C, cmap = plt.viridis(), s = 10)
ax.set_xlabel(r'$x \rightarrow y \equiv u \rightarrow v $')
ax.set_ylabel(r'$x \rightarrow y \equiv v \rightarrow w $')
ax.set_zlabel(r'$x \rightarrow y \equiv u \rightarrow w $')
fig.colorbar(img, cax = cbaxes)
plt.tight_layout()
# plt.savefig('VaryK.png', dpi = 450)
plt.show()
# density_matrix = np.array(C)
#
# X, Y, Z = np.meshgrid(X, Y, Z, indexing="ij")
# # density_matrix = X + Y * Z
# plot4d(density_matrix)