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from itertools import product, combinations, permuatations | |
ranks = 'AKQJT98765432' | |
suits = 'abcd' | |
def high_flops(): | |
# the order of the cards is relevant here | |
# suit a will be suit of leftmost card. | |
# suit b is first different suit encountered left to right. | |
for x,y,z in combinations(ranks,3): | |
yield 4, (x+'a', y+'a', z+'a') # 0 0 0 | |
yield 12, (x+'a', y+'a', z+'b') # 0 0 1 | |
yield 12, (x+'a', y+'b', z+'a') # 0 1 0 | |
yield 12, (x+'a', y+'b', z+'b') # 0 1 1 | |
yield 24, (x+'a', y+'b', z+'c') # 0 1 2 | |
def pair_flops(): | |
for pair,side in permutations(ranks,2): | |
# 12 patterns for suits (order matters because one suit is matched) | |
yield 12, (pair+'a', pair+'b', side+'a') | |
# 6 pattens of suits for the pair (order irrelevant) * 2 other suits | |
yield 24, (pair+'a', pair+'b', side+'c') | |
def trip_flops(): | |
# order of suits is irrelevant. 4=3!4 | |
for r in ranks: | |
yield 4, tuple(r+s for s in 'abc') | |
def flops(): | |
yield from high_flops() | |
yield from pair_flops() | |
yield from trip_flops() | |
count = 0 | |
for dupes, flop in flops(): | |
count += dupes | |
print('{0:3d} {1}'.format(dupes, flop)) | |
print('# 3!52 = 22100 possible flops') | |
print('counted: %s flops' % count) | |
print(22100-count, ' unaccounted for') |
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