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r/dailyprogrammer challenge number 163 "easy" - Probability Distribution of a 6 Sided Di
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# r/dailyprogrammer challenge number 163 "easy" | |
# Probability Distribution of a 6 Sided Di | |
# Author: Kit Roed | |
# Language: python3 | |
#make python random do all the work | |
import random | |
dsize = 6 | |
roll_counts = [] | |
# init list to store roll counts | |
for s in range(0, dsize): | |
roll_counts.append(0) | |
# print the top of the table ("end" overrides the default \n) | |
print('# of Rolls ', end=' ') | |
for i in range(1, dsize + 1): | |
print(('%ds' % i).ljust(6), end=' ') | |
# print the '=' row (11 for first column, then 7 times the number of sides) | |
print('\n' + '='*(11+(dsize*7))) | |
# a MILLION (plus one to get the last run to go) | |
for x in range(1, 1000001): | |
roll_counts[random.randrange(dsize)] += 1 | |
if (x in (10, 100, 1000, 10000, 100000, 1000000)): | |
print('{0:<11d}'.format(x), end=' ') | |
for r in range(0, dsize): | |
print('{0:>5.2f}%'.format(roll_counts[r]/x*100), end=' ') | |
# one more print to end the line | |
print() | |
# Output: | |
# # of Rolls 1s 2s 3s 4s 5s 6s | |
# ===================================================== | |
# 10 30.00% 10.00% 0.00% 30.00% 20.00% 10.00% | |
# 100 18.00% 11.00% 13.00% 26.00% 22.00% 10.00% | |
# 1000 15.60% 14.70% 17.30% 16.20% 18.40% 17.80% | |
# 10000 15.65% 16.25% 16.69% 16.71% 17.62% 17.08% | |
# 100000 16.48% 16.45% 16.72% 16.72% 16.74% 16.88% | |
# 1000000 16.63% 16.63% 16.70% 16.71% 16.64% 16.69% |
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