Author | ADL |
Submission date | 2019-09-11 19:22:44.384404 |
Rating | 4601 |
Matches played | 229 |
Win rate | 44.1 |
Use rpsrunner.py to play unranked matches on your computer.
import random as rnd
prob0=[1/3,1/3,1/3]
prob1=[0.,0.,0.]
prob11=[[0.,0.,0.],[0.,0.,0.],[0.,0.,0.]]
# Convert the input and the output to numbers
def conv(play):
if play.upper()=='R':
return 0
elif play.upper()=='P':
return 1
elif play.upper()=='S':
return 2
else:
return "NAN"
#
# The inverse function as a list
invconv=['R','P','S']
# beats[X] returns the move that beats X
beats=[1,2,0]
isbeatenby=[2,0,1]
if input=='':
inhistory=[]
outhistory=[]
else:
inhistory.append(conv(input))
# prob(X) estimates the probability of playing RPS assuming
# the opponent does not use previous info;
# prob1(X|Y) estimates the probability of X conditional on the previous play being Y
# prob11(X|Y,Z) estimates the probability of X conditional on the previous play of the opponent being Y and our previous play being Z
prob = prob0
for j in range(3):
prob1[j]=prob0
for k in range(3):
prob11[j][k]=prob0
score=[0,0]
pl=1
def decision(inh,outh):
if pl<2:
return invconv[rnd.randint(0,2)]
global prob, prob1, prob11
count=[0,0,0]
count1=[0,0,0]
count11=[0,0,0]
current1=inh[pl-2] # the last play of the op
current11=outh[pl-2] # the last play of the bot
for n,k in enumerate(inh[:-1]):
count[k]=count[k]+1 # just count the previous occurrences, disregarding correlations
if k==current1:
nextpl=inh[n+1]
count1[nextpl]=count1[nextpl]+1 #counts the occurrences of a play,
#given that the previous play of the op equals the current play
if current11==outh[n]:
count11[nextpl]=count11[nextpl]+1
count[current1]=count[current1]+1 # adds the last play to the unconditional count
prob=[(count[0]+1)/(len(inh)+3),(count[1]+1)/(len(inh)+3),(count[2]+1)/(len(inh)+3)]
expectedgain=[prob[0]*win(i,0)+prob[1]*win(i,1)+prob[2]*win(i,2) for i in range(3)]
maxlist=[i for i,j in enumerate(expectedgain) if j==max(expectedgain)]
move=maxlist[rnd.randint(0,len(maxlist)-1)]
# The next move based on the unconditional freq,. of previous plays by the opp.
prob1[current1]=[(count1[0]+1)/(count1[0]+count1[1]+count1[2]+3),\
(count1[1]+1)/(count1[0]+count1[1]+count1[2]+3),(count1[2]+1)/(count1[0]+count1[1]+count1[2]+3)]
expectedgain1=[prob1[current1][0]*win(i,0)+prob1[current1][1]*win(i,1)+prob1[current1][2]*win(i,2) for i in range(3)]
maxlist1=[i for i,j in enumerate(expectedgain1) if j==max(expectedgain1)]
move1=maxlist1[rnd.randint(0,len(maxlist1)-1)]
prob11[current1][current11]=[(count11[0]+1)/(count11[0]+count11[1]+count11[2]+3),\
(count11[1]+1)/(count11[0]+count11[1]+count11[2]+3),(count11[2]+1)/(count11[0]+count11[1]+count11[2]+3)]
expectedgain11=[prob11[current1][current11][0]*win(i,0)+prob11[current1][current11][1]*win(i,1)+prob11[current1][current11][2]*win(i,2) for i in range(3)]
maxlist11=[i for i,j in enumerate(expectedgain11) if j==max(expectedgain11)]
move11=maxlist11[rnd.randint(0,len(maxlist11)-1)]
return invconv[move11]
# The first two rounds are random
output=decision(inhistory,outhistory)
pl=pl+1