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Unverified Commit a2eac980 authored by Cseh Viktor's avatar Cseh Viktor
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Nem fogom visualstudio-ban csinalni. Maradok a vs code-nal. BTW az input kesz

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#########################################
# Keszitette Cseh Viktor - GG2DP5 #
# 2021.11.17 #
#########################################
import math
from typing import NewType
##### Global variables #####
csomoport_szam = 0
Ne = 0 # Evidenciavaltozok szama, eddig ismertek kozul mennyinek ismerjuk a szamat
verticles = []
celvaltozo_index = 0
nd = 0 # lehetseges dontesek szama
hasznossag_tablazat = []#lehetséges célváltozó-érték és döntés kombinációkhoz tartozóhasznosság értékeket tartalmazza
##### Classes #####
class verticle:
def __init__(self, k, npa, I, v, p):
self.k = k # az adott változó által felvehet ̋o diszkrét értékek száma (pl. bináris csomópontnálk= 2)
self.npa = npa # az adott változó szül ̋oinek száma
self.I = I # Ii = az adott változói-edik szülojének^2 indexe0-val kezdodo indexelést használva, a változók(sorok) kiírási sorrendje szerint
self.v = v # vij = aj-edik szül ̋o által a szül ̋ok összes lehetséges értékkombinációi közül azi-edik kombinációbanfelvett érték
self.p = p # a sor által definiált változó által felvehet ̋o összes lehetséges érték közül aj-edik érték valószí-n ̋usége feltéve, hogy a szül ̋ok a lehetséges értékkombinációik közül azi-edik kombinációt veszikfel
self.evid = -1
##### Global functions #####
def read_from_input():
# Hany csomopont lesz
x = input()
csomopot_szam = x
# Csomopontok ertekeinek beolvasasa
for i in range(csomoport_szam):
x = input()
arr = x.split("\t")
k = arr[0]
npa = arr[1]
I = []
vp_pairs = []
v = []
p = []
if (npa != 0):
for j in range(npa):
I.append(arr[3+j])
for j in range(len(arr)-(2+npa)):
vp_pairs.append(arr[j+3+npa])
# Jegyzet magamnak, meg akinek segit:
# Igy nez ki majd a v es a p [[1,2,3,], [1,2,3,], [1,2,3]]
# Elso index megadja, hogy melyik valtozot nezzuk, masodik, pedig, hogy az i. szulojetol fuggoen ez mennyi lesz
for j in range(len(vp_pairs)):
arr2 = vp_pairs[j].split(":")
v.append(arr2[0].split(",")) # Tomb vegehez hozzaadok egy masik tombot
p.append(arr2[1].split(","))
else:
# p igy fog kinezni:
# [[1,2,3]]
p.append(arr[2].split(","))
temp_verticle = verticle(k, npa, I, v, p)
verticles.append(temp_verticle)
Ne = input()
for i in range(Ne):
x = input()
arr = x.split("\t")
verticles[arr[0]].evid = arr[1]
celvaltozo_index = input()
nd = input()
for i in range(verticles[celvaltozo_index].k * nd):
x = input()
arr = x.split("\t")
hasznossag_tablazat.append(arr)
def main():
read_from_input()
if __name__ == "__main__":
main()
15
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2 1 7 0:0.67274,0.32726 1:0.79588,0.20412
2 3 0 3 7 0,0,0:0.4293,0.5707 0,0,1:0.47205,0.52795 0,1,0:0.28175,0.71825 0,1,1:0.23619,0.76381 1,0,0:0.90888,0.09112 1,0,1:0.39027,0.60973 1,1,0:0.70187,0.29813 1,1,1:0.29402,0.70598 2,0,0:0.52968,0.47032 2,0,1:0.49521,0.50479 2,1,0:0.83087,0.16913 2,1,1:0.37732,0.62268
2 3 1 6 7 0,0,0:0.04456,0.95544 0,0,1:0.61232,0.38768 0,1,0:0.4704,0.5296 0,1,1:0.13219,0.86781 0,2,0:0.71337,0.28663 0,2,1:0.82421,0.17579 0,3,0:0.41065,0.58935 0,3,1:0.33241,0.66759 1,0,0:0.93384,0.06616 1,0,1:0.40446,0.59554 1,1,0:0.71847,0.28153 1,1,1:0.12117,0.87883 1,2,0:0.48756,0.51244 1,2,1:0.58215,0.41785 1,3,0:0.00864,0.99136 1,3,1:0.42864,0.57136 2,0,0:0.45132,0.54868 2,0,1:0.71294,0.28706 2,1,0:0.26884,0.73116 2,1,1:0.83847,0.16153 2,2,0:0.58758,0.41242 2,2,1:0.76574,0.23426 2,3,0:0.51042,0.48958 2,3,1:0.00498,0.99502 3,0,0:0.53479,0.46521 3,0,1:0.52913,0.47087 3,1,0:0.15915,0.84085 3,1,1:0.77692,0.22308 3,2,0:0.00681,0.99319 3,2,1:0.1211,0.8789 3,3,0:0.6484,0.3516 3,3,1:0.04836,0.95164
4 2 4 7 0,0:0.26661,0.03106,0.4525,0.24984 0,1:0.22286,0.47112,0.02657,0.27945 1,0:0.22355,0.27001,0.17982,0.32663 1,1:0.05557,0.32875,0.30757,0.30811
2 1 4 0:0.20416,0.79584 1:0.86039,0.13961
3 3 0 1 11 0,0,0:0.23927,0.41472,0.34601 0,0,1:0.41658,0.5081,0.07532 0,0,2:0.3524,0.35555,0.29205 0,0,3:0.18263,0.33614,0.48124 0,1,0:0.37078,0.10504,0.52418 0,1,1:0.4959,0.22335,0.28074 0,1,2:0.31237,0.40378,0.28385 0,1,3:0.37892,0.20789,0.41319 0,2,0:0.55691,0.38209,0.061 0,2,1:0.17722,0.81377,0.00901 0,2,2:0.21408,0.45632,0.3296 0,2,3:0.05933,0.45398,0.48669 0,3,0:0.093,0.3362,0.5708 0,3,1:0.42124,0.35831,0.22044 0,3,2:0.3093,0.55591,0.1348 0,3,3:0.23636,0.46524,0.29841 1,0,0:0.35988,0.12541,0.51471 1,0,1:0.19808,0.52275,0.27918 1,0,2:0.33705,0.3017,0.36125 1,0,3:0.39671,0.3394,0.26389 1,1,0:0.35974,0.09174,0.54852 1,1,1:0.60154,0.06572,0.33274 1,1,2:0.17787,0.38455,0.43757 1,1,3:0.56171,0.16354,0.27476 1,2,0:0.3702,0.21015,0.41965 1,2,1:0.34009,0.4636,0.1963 1,2,2:0.45741,0.46245,0.08013 1,2,3:0.35469,0.52364,0.12168 1,3,0:0.02693,0.77133,0.20174 1,3,1:0.34361,0.01007,0.64632 1,3,2:0.21386,0.08109,0.70505 1,3,3:0.32499,0.32332,0.35169 2,0,0:0.43028,0.35226,0.21745 2,0,1:0.10293,0.55457,0.3425 2,0,2:0.3333,0.33581,0.33089 2,0,3:0.10705,0.58959,0.30336 2,1,0:0.45406,0.46767,0.07827 2,1,1:0.35036,0.20189,0.44775 2,1,2:0.1709,0.39209,0.43701 2,1,3:0.30047,0.51495,0.18458 2,2,0:0.36296,0.41152,0.22552 2,2,1:0.06267,0.42199,0.51533 2,2,2:0.38771,0.26165,0.35065 2,2,3:0.20382,0.52672,0.26946 2,3,0:0.04544,0.45304,0.50152 2,3,1:0.30635,0.41582,0.27783 2,3,2:0.35463,0.24829,0.39709 2,3,3:0.00669,0.70444,0.28887
2 1 9 0:0.55792,0.44208 1:0.2555,0.7445
3 2 0 4 0,0:0.21796,0.38151,0.40054 0,1:0.50093,0.19035,0.30873 1,0:0.58028,0.06141,0.35832 1,1:0.4459,0.33738,0.21672 2,0:0.24944,0.31435,0.43621 2,1:0.29333,0.55882,0.14785
2 3 8 10 13 0,0,0:0.35597,0.64403 0,0,1:0.7006,0.2994 0,0,2:0.43393,0.56607 0,1,0:0.48468,0.51532 0,1,1:0.3343,0.6657 0,1,2:0.59929,0.40071 1,0,0:0.50609,0.49391 1,0,1:0.56945,0.43055 1,0,2:0.84343,0.15657 1,1,0:0.69516,0.30484 1,1,1:0.54393,0.45607 1,1,2:0.51458,0.48542
2 1 1 0:0.1737,0.8263 1:0.3853,0.6147 2:0.56687,0.43313 3:0.56215,0.43785
2 1 12 0:0.54403,0.45597 1:0.25224,0.74776
4 3 1 7 18 0,0,0:0.44808,0.35089,0.18497,0.01606 0,0,1:0.54568,0.13737,0.22586,0.09109 0,1,0:0.00344,0.1408,0.35852,0.49725 0,1,1:0.35907,0.23952,0.11701,0.28439 1,0,0:0.38861,0.084,0.45128,0.0761 1,0,1:0.55999,0.04146,0.30139,0.09716 1,1,0:0.17992,0.05342,0.41602,0.35063 1,1,1:0.08984,0.17266,0.43103,0.30646 2,0,0:0.37863,0.09975,0.25936,0.26226 2,0,1:0.3662,0.20233,0.22678,0.20468 2,1,0:0.31913,0.13488,0.20998,0.33601 2,1,1:0.10474,0.23833,0.12246,0.53447 3,0,0:0.03739,0.44017,0.22203,0.30041 3,0,1:0.21469,0.41704,0.28988,0.0784 3,1,0:0.23762,0.06222,0.53958,0.16058 3,1,1:0.11473,0.30294,0.17243,0.4099
2 1 10 0:0.63092,0.36908 1:0.45225,0.54775
4 3 4 7 19 0,0,0:0.24139,0.32007,0.061,0.37754 0,0,1:0.24953,0.16223,0.24351,0.34473 0,0,2:0.11224,0.32381,0.24704,0.31692 0,0,3:0.1861,0.33949,0.08963,0.38478 0,1,0:0.27224,0.12072,0.56918,0.03786 0,1,1:0.88447,0.04623,0.06136,0.00794 0,1,2:0.15803,0.15459,0.30952,0.37786 0,1,3:0.29284,0.45151,0.10624,0.14941 1,0,0:0.32922,0.29465,0.08456,0.29156 1,0,1:0.11245,0.30443,0.295,0.28813 1,0,2:0.36289,0.33349,0.263,0.04063 1,0,3:0.30114,0.24638,0.34675,0.10573 1,1,0:0.16983,0.23371,0.35948,0.23699 1,1,1:0.15355,0.50283,0.23251,0.11111 1,1,2:0.05608,0.20648,0.36951,0.36794 1,1,3:0.0506,0.25518,0.36965,0.32456
4 2 8 17 0,0:0.45043,0.13431,0.15221,0.26305 0,1:0.37721,0.10429,0.21596,0.30255 1,0:0.2535,0.31527,0.11899,0.31225 1,1:0.27101,0.2763,0.232,0.22069
4 3 0 4 14 0,0,0:0.29817,0.09497,0.21886,0.388 0,0,1:0.47445,0.15731,0.16053,0.2077 0,1,0:0.29385,0.08509,0.16417,0.45688 0,1,1:0.14873,0.32583,0.30613,0.21931 1,0,0:0.03795,0.3652,0.45255,0.1443 1,0,1:0.07348,0.08141,0.41824,0.42688 1,1,0:0.18022,0.03813,0.38753,0.39412 1,1,1:0.09402,0.09268,0.2732,0.5401 2,0,0:0.36775,0.27679,0.32322,0.03224 2,0,1:0.24361,0.02972,0.38589,0.34078 2,1,0:0.6947,0.01027,0.20024,0.09479 2,1,1:0.05118,0.18653,0.55472,0.20756
2 1 2 0:0.4388,0.5612 1:0.70876,0.29124 2:0.04492,0.95508
15
0 2
2 1
3 1
4 1
6 1
7 0
9 1
13 0
14 0
15 1
16 1
17 1
18 0
19 0
23 3
21
10
0 0 42.61
0 1 -181.42
0 2 798.87
0 3 848.79
0 4 525.67
0 5 -154.17
0 6 432.32
0 7 165.37
0 8 -303.91
0 9 -125.86
1 0 -8.68
1 1 267.88
1 2 881.00
1 3 -639.22
1 4 -528.41
1 5 -594.48
1 6 253.66
1 7 -669.91
1 8 -173.49
1 9 -839.02
2 0 305.64
2 1 -775.24
2 2 892.24
2 3 -413.36
2 4 765.32
2 5 -315.70
2 6 734.44
2 7 189.39
2 8 968.56
2 9 -186.12
3 0 769.37
3 1 234.70
3 2 482.06
3 3 990.41
3 4 113.80
3 5 240.67
3 6 521.37
3 7 -899.32
3 8 593.07
3 9 501.82
0.36518287
0.60441370
0.03040343
3
0.32922329
0.29465295
0.08456085
0.29156292
2
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