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A naive approach would be to think that one only needs to store the hand rank. We choose to denote values 2 through to the Ace with numbers values 2 through to I am trying to implement this using pattern recognition, but that too is very lengthy. Fifth highest card Pair: This assignment is more difficult than most other assignments I have posted on this blog. Fourth highest value card of the flush suit.

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Texas Hold’em Poker in Java: Part 1 -Cards, Decks and Hands

Part 1 -Cards, Decks and Hands Poker offers a very interesting coding challenge in terms of sorting, shuffling and comparing objects that we make. I will show how to create all the classes and code necessary to simulate poker, and in later blog posts will do some interesting analytics with the system we create. Full project code can be found here https: I will only include important code snippets in this and subsequent posts. Cards Similar to when we coded important parts of Blackjack , we need a class to manage cards.

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A simple class that stores values and suits will do the trick: We choose to denote values 2 through to the Ace with numbers values 2 through to The suits are arbitrary 0 — 3, although in the full code I include functions to pass back the suits as follows: Shuffle deck implements a Fisher-Yates shuffle to reorder the deck.

This is an efficient and fair shuffle and I talked about it in an earlier post. Hand This is where things get interesting. When first embarking on this project, I knew the main difficulty with coding poker is capturing everything needed to identify and compare two poker hands. Most people will be familiar with the following hand ranking: A naive approach would be to think that one only needs to store the hand rank.

However what if two players both have a straight? Well, the person with the higher straight wins. What about a full house against a full house? Well, the person with the higher triple wins. But what if both players have the same triple? Well, then the person with the highest pair to go with it wins. And high card can be even worse. If both players have the same 4 highest cards, a player can still win with their fifth card being higher than their opponents.

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The one with more weight wins the hand. Doesn't sound right to me. Player's 2, plus the best 3-of-5 from the flop, turn and river. Any "weighting" will only apply to: I am trying to implement this using pattern recognition, but that too is very lengthy. You only have 9 possible hands 10 if you count 'High Card', but personally I'd say that that's the absence of any other kind of hand that fall into 3 categories: Flushes - 5 cards of the same suit.

Straights - 5 cards in value sequence. Multiples - 2, 3, or 4 cards of the same value including full houses. I'd also do them in the order above because in 'vanilla' form, that's the order they're ranked. And unless you're playing from a multi-deck shoe unusual, from what a gather , it also eliminates the most possibilities: If you find a flush in the 7 possible cards, it must be the best hand available to the player.

So, the only other thing you need to check is: Are those same 5 cards or a particular set, if there's more than one combination to choose from ALSO a straight? If you don't find a flush, but DO find a straight, again, it must be the best hand available to the player. If you don't find a flush, or a straight, the only other possible hand is a multiple or twin-multiple of some kind. I'll leave you to sort out that logic, but it's still relatively straightforward.

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With a multi-deck shoe, it's a bit trickier, but still relatively straightforward. The main difference is that if you find a flush; the 7 cards could ALSO contain 4 of a kind or a full house.

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