I am thinking about poker hand (5 cards) evaluation in Java
. Now I am looking for simplicity and clarity rather than performance and efficiency. I probably can write a "naive" algorithm but it requires a lot of code.
I saw also a few poker evaluation libraries, which use hashing and bitwise operations, but they look rather complex.
What is the "cleanest and simplest" algorithm for poker hand evaluation ?
When two or more players have four of a kind, the highest four of a kind wins. So, four deuces can't beat any other four of a kind, and four aces can't be beaten by any other four of a kind.
The royal flush sits atop the poker-hand rankings as the best hand possible. It features five consecutive cards of the same suit in order of value from 10 through to ace.
A royal flush is a flush. This means that all of the cards must be of the same suit. There are a number of different kinds of flushes. Unlike most flushes, in a royal flush, the value of all five cards are completely specified. The cards in one's hand must be a ten, jack, queen, king and ace all of the same suit.
Here is a very short but complete histogram based 5 card poker scoring function in Python (2.x). It will get considerably longer if converted to Java.
def poker(hands): scores = [(i, score(hand.split())) for i, hand in enumerate(hands)] winner = sorted(scores , key=lambda x:x[1])[-1][0] return hands[winner] def score(hand): ranks = '23456789TJQKA' rcounts = {ranks.find(r): ''.join(hand).count(r) for r, _ in hand}.items() score, ranks = zip(*sorted((cnt, rank) for rank, cnt in rcounts)[::-1]) if len(score) == 5: if ranks[0:2] == (12, 3): #adjust if 5 high straight ranks = (3, 2, 1, 0, -1) straight = ranks[0] - ranks[4] == 4 flush = len({suit for _, suit in hand}) == 1 '''no pair, straight, flush, or straight flush''' score = ([1, (3,1,1,1)], [(3,1,1,2), (5,)])[flush][straight] return score, ranks >>> poker(['8C TS KC 9H 4S', '7D 2S 5D 3S AC', '8C AD 8D AC 9C', '7C 5H 8D TD KS']) '8C AD 8D AC 9C'
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