The simplest algorithm for poker hand evaluation
https://stackoverflow.com/questions/10363927
-
04-06-2021 - |
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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 ?
解决方案
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'
其他提示
Lookup tables are the most straightforward and simplest solution to the problem, and also the fastest. The trick is managing the size of the table and keeping the mode of use simple enough to process very quickly (space–time tradeoff). Obviously, in theory you could just encode each hand that could be held and have an array of evaluations, then --poof-- one table lookup and you are done. Unfortunately, such a table would be huge and unmanageable for most machines, and would invariably have you thrashing disks anyway as memory gets swapped out lots.
The so-called two-plus-two solution sports a big 10M table, but literally involves one table lookup for each card in the hand. You are not likely to find a faster and simpler to understand algorithm.
Other solutions involve more compressed tables with more complex indexing, but they are readily comprehensible and pretty fast (although much slower than 2+2). This is where you see language concerning hashing and so forth -- tricks to reduce a table size to more manageable sizes.
In any case, lookup solutions are orders of magnitude faster than the histogram-sort-dance-on-your-head-compare-special-case-and-by-the-way-was-it-a-flush solutions, almost none of which are worthy of a second glance.
You actually don't need any advanced functions, it can be all done bitwise: (source: http://www.codeproject.com/Articles/569271/A-Poker-hand-analyzer-in-JavaScript-using-bit-math)
(This one is actually written in JavaScript, but you can evaluate JavaScript from Java if needed, so it shouldn't be a problem. Also, this is as short as it gets, so if even for illustration of the approach...):
First you split your cards into two arrays: ranks (cs) and suits (ss) and to represent suits, you will use either 1,2,4 or 8 (that is 0b0001, 0b0010,...):
var J=11, Q=12, K=13, A=14, C=1, D=2, H=4, S=8;
Now here's the magic:
function evaluateHand(cs, ss) {
var pokerHands = ["4 of a Kind", "Straight Flush","Straight","Flush","High Card","1 Pair","2 Pair","Royal Flush", "3 of a Kind","Full House"];
var v,i,o,s = 1 << cs[0] | 1 << cs[1] | 1 << cs[2] | 1 << cs[3] | 1 << cs[4];
for (i = -1, v = o = 0; i < 5; i++, o = Math.pow(2, cs[i] * 4)) {v += o * ((v / o & 15) + 1);}
v = v % 15 - ((s / (s & -s) == 31) || (s == 0x403c) ? 3 : 1);
v -= (ss[0] == (ss[1] | ss[2] | ss[3] | ss[4])) * ((s == 0x7c00) ? -5 : 1);
return pokerHands[v];
}
Usage:
evaluateHand([A,10,J,K,Q],[C,C,C,C,C]); // Royal Flush
Now what it does (very briefly) is that it puts 1 into 3rd bit of s when there's a 2, into 4th when there's 3, etc., so for the above example s looks like this:
0b111110000000000
for [A,2,3,4,5] it would look like this
0b100 0000 0011 1100
etc.
v uses four bits to record multiple occurencies of same card, so it's 52bits long and if you have three Aces and two kings, its 8 MSB bits look like:
0111 0011 ...
The last line then checks for a flush or straight flush or royal flush (0x7c00).
Here's a naive approach to five-card hand comparison that I'm using to help initially populate a lookup table:
Instead of being as terse as possible, I prioritized type safety and clear, self-documenting code. If you're not familiar with the Guava types I'm using, you can browse their documentation.
And I'll include the code here (minus static imports for the enum constants at the bottom), although it's really too long to comfortably view in an answer.
import static com.google.common.base.Preconditions.checkArgument;
import static com.google.common.collect.Ordering.from;
import static com.google.common.collect.Ordering.natural;
import static java.util.Comparator.comparing;
import static java.util.Comparator.comparingInt;
import java.util.Comparator;
import java.util.EnumSet;
import java.util.LinkedList;
import java.util.Set;
import java.util.function.Function;
import com.google.common.collect.EnumMultiset;
import com.google.common.collect.Multiset;
import com.google.common.collect.Multiset.Entry;
import com.google.common.collect.Ordering;
public class Hand implements Comparable<Hand> {
public final Category category;
private final LinkedList<Rank> distinctRanks = new LinkedList<>();
public Hand(Set<Card> cards) {
checkArgument(cards.size() == 5);
Set<Suit> suits = EnumSet.noneOf(Suit.class);
Multiset<Rank> ranks = EnumMultiset.create(Rank.class);
for (Card card : cards) {
suits.add(card.suit);
ranks.add(card.rank);
}
Set<Entry<Rank>> entries = ranks.entrySet();
for (Entry<Rank> entry : byCountThenRank.immutableSortedCopy(entries)) {
distinctRanks.addFirst(entry.getElement());
}
Rank first = distinctRanks.getFirst();
int distinctCount = distinctRanks.size();
if (distinctCount == 5) {
boolean flush = suits.size() == 1;
if (first.ordinal() - distinctRanks.getLast().ordinal() == 4) {
category = flush ? STRAIGHT_FLUSH : STRAIGHT;
}
else if (first == ACE && distinctRanks.get(1) == FIVE) {
category = flush ? STRAIGHT_FLUSH : STRAIGHT;
// ace plays low, move to end
distinctRanks.addLast(distinctRanks.removeFirst());
}
else {
category = flush ? FLUSH : HIGH_CARD;
}
}
else if (distinctCount == 4) {
category = ONE_PAIR;
}
else if (distinctCount == 3) {
category = ranks.count(first) == 2 ? TWO_PAIR : THREE_OF_A_KIND;
}
else {
category = ranks.count(first) == 3 ? FULL_HOUSE : FOUR_OF_A_KIND;
}
}
@Override
public final int compareTo(Hand that) {
return byCategoryThenRanks.compare(this, that);
}
private static final Ordering<Entry<Rank>> byCountThenRank;
private static final Comparator<Hand> byCategoryThenRanks;
static {
Comparator<Entry<Rank>> byCount = comparingInt(Entry::getCount);
Comparator<Entry<Rank>> byRank = comparing(Entry::getElement);
byCountThenRank = from(byCount.thenComparing(byRank));
Comparator<Hand> byCategory = comparing((Hand hand) -> hand.category);
Function<Hand, Iterable<Rank>> getRanks =
(Hand hand) -> hand.distinctRanks;
Comparator<Hand> byRanks =
comparing(getRanks, natural().lexicographical());
byCategoryThenRanks = byCategory.thenComparing(byRanks);
}
public enum Category {
HIGH_CARD,
ONE_PAIR,
TWO_PAIR,
THREE_OF_A_KIND,
STRAIGHT,
FLUSH,
FULL_HOUSE,
FOUR_OF_A_KIND,
STRAIGHT_FLUSH;
}
public enum Rank {
TWO,
THREE,
FOUR,
FIVE,
SIX,
SEVEN,
EIGHT,
NINE,
TEN,
JACK,
QUEEN,
KING,
ACE;
}
public enum Suit {
DIAMONDS,
CLUBS,
HEARTS,
SPADES;
}
public enum Card {
TWO_DIAMONDS(TWO, DIAMONDS),
THREE_DIAMONDS(THREE, DIAMONDS),
FOUR_DIAMONDS(FOUR, DIAMONDS),
FIVE_DIAMONDS(FIVE, DIAMONDS),
SIX_DIAMONDS(SIX, DIAMONDS),
SEVEN_DIAMONDS(SEVEN, DIAMONDS),
EIGHT_DIAMONDS(EIGHT, DIAMONDS),
NINE_DIAMONDS(NINE, DIAMONDS),
TEN_DIAMONDS(TEN, DIAMONDS),
JACK_DIAMONDS(JACK, DIAMONDS),
QUEEN_DIAMONDS(QUEEN, DIAMONDS),
KING_DIAMONDS(KING, DIAMONDS),
ACE_DIAMONDS(ACE, DIAMONDS),
TWO_CLUBS(TWO, CLUBS),
THREE_CLUBS(THREE, CLUBS),
FOUR_CLUBS(FOUR, CLUBS),
FIVE_CLUBS(FIVE, CLUBS),
SIX_CLUBS(SIX, CLUBS),
SEVEN_CLUBS(SEVEN, CLUBS),
EIGHT_CLUBS(EIGHT, CLUBS),
NINE_CLUBS(NINE, CLUBS),
TEN_CLUBS(TEN, CLUBS),
JACK_CLUBS(JACK, CLUBS),
QUEEN_CLUBS(QUEEN, CLUBS),
KING_CLUBS(KING, CLUBS),
ACE_CLUBS(ACE, CLUBS),
TWO_HEARTS(TWO, HEARTS),
THREE_HEARTS(THREE, HEARTS),
FOUR_HEARTS(FOUR, HEARTS),
FIVE_HEARTS(FIVE, HEARTS),
SIX_HEARTS(SIX, HEARTS),
SEVEN_HEARTS(SEVEN, HEARTS),
EIGHT_HEARTS(EIGHT, HEARTS),
NINE_HEARTS(NINE, HEARTS),
TEN_HEARTS(TEN, HEARTS),
JACK_HEARTS(JACK, HEARTS),
QUEEN_HEARTS(QUEEN, HEARTS),
KING_HEARTS(KING, HEARTS),
ACE_HEARTS(ACE, HEARTS),
TWO_SPADES(TWO, SPADES),
THREE_SPADES(THREE, SPADES),
FOUR_SPADES(FOUR, SPADES),
FIVE_SPADES(FIVE, SPADES),
SIX_SPADES(SIX, SPADES),
SEVEN_SPADES(SEVEN, SPADES),
EIGHT_SPADES(EIGHT, SPADES),
NINE_SPADES(NINE, SPADES),
TEN_SPADES(TEN, SPADES),
JACK_SPADES(JACK, SPADES),
QUEEN_SPADES(QUEEN, SPADES),
KING_SPADES(KING, SPADES),
ACE_SPADES(ACE, SPADES);
public final Rank rank;
public final Suit suit;
Card(Rank rank, Suit suit) {
this.rank = rank;
this.suit = suit;
}
}
}
Here's a modified version of dansalmo's program which works for holdem hands:
def holdem(board, hands):
scores = [(evaluate((board + ' ' + hand).split()), i) for i, hand in enumerate(hands)]
best = max(scores)[0]
return [x[1] for x in filter(lambda(x): x[0] == best, scores)]
def evaluate(hand):
ranks = '23456789TJQKA'
if len(hand) > 5: return max([evaluate(hand[:i] + hand[i+1:]) for i in range(len(hand))])
score, ranks = zip(*sorted((cnt, rank) for rank, cnt in {ranks.find(r): ''.join(hand).count(r) for r, _ in hand}.items())[::-1])
if len(score) == 5: # if there are 5 different ranks it could be a straight or a flush (or both)
if ranks[0:2] == (12, 3): ranks = (3, 2, 1, 0, -1) # adjust if 5 high straight
score = ([1,(3,1,2)],[(3,1,3),(5,)])[len({suit for _, suit in hand}) == 1][ranks[0] - ranks[4] == 4] # high card, straight, flush, straight flush
return score, ranks
def test():
print holdem('9H TC JC QS KC', [
'JS JD', # 0
'AD 9C', # 1 A-straight
'JD 2C', # 2
'AC 8D', # 3 A-straight
'QH KH', # 4
'TS 9C', # 5
'AH 3H', # 6 A-straight
'3D 2C', # 7
# '8C 2C', # 8 flush
])
test()
holdem() returns a list of indices of the winning hand(s). In the test() example that's [1, 3, 6], since the three hands with aces split the pot, or [8] if the flush hand is uncommented.
Python 3 version
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'
Basically have to replace 1 by (1,) to avoid the int to tuple comparison error.
If you are representing a hand as an array of, for example, Card objects, then I would have methods for looping through this array and determining if it has a 2-of-a-kind, flush etc - and if it does, what type it is; so you could have the 3ofaKind() method return 5 if a hand had three 5s. Then I would establish a hierarchy of possibilities (e.g. 3 of a kind is higher than 2 of a kind) and work from there. The methods themselves should be pretty straightforward to write.
If you just want to understand how it works here is simple algorithm:
HandStrength(ourcards,boardcards)
{
ahead = tied = behind = 0
ourrank = Rank(ourcards,boardcards)
/* Consider all two-card combinations
of the remaining cards. */
for each case(oppcards)
{
opprank = Rank(oppcards,boardcards)
if(ourrank>opprank)
ahead += 1
else if(ourrank==opprank)
tied += 1
else /* < */
behind += 1
}
handstrength = (ahead+tied/2) / (ahead+tied+behind)
return(handstrength)
}
It is from "ALGORITHMS AND ASSESSMENT IN COMPUTER POKER" by Darse Billings.
Here's a simple rule-based implementation in Kotlin:
class PokerHand constructor(hand: String) : Comparable<PokerHand> {
companion object {
const val WIN = 1
const val TIE = 0
const val LOSS = -1
}
val cards: List<Card>
val isStraightFlush: Boolean
get() = isStraight && isFlush
val isFourOfAKind: Boolean
get() = cards.groupBy { it.weight }.map { it.value }.any { it.size == 4 }
val isFullHouse: Boolean
get() = cards.groupBy { it.weight }.map { it.value }.size == 2
val isFlush: Boolean
get() = cards.groupBy { it.suit }.map { it.value }.size == 1
val isStraight: Boolean
get() = cards.map { it.weight.ordinal } == (cards[0].weight.ordinal..cards[0].weight.ordinal + 4).toList()
val isThreeOfAKind: Boolean
get() = cards.groupBy { it.weight }.map { it.value }.any { it.size == 3 }
val isTwoPair: Boolean
get() = cards.groupBy { it.weight }.map { it.value }.filter { it.size == 2 }.count() == 2
val isPair: Boolean
get() = cards.groupBy { it.weight }.map { it.value }.any { it.size == 2 }
init {
val cards = ArrayList<Card>()
hand.split(" ").forEach {
when (it.length != 2) {
true -> throw RuntimeException("A card code must be two characters")
else -> cards += Card(Weight.forCode(it[0]), Suit.forCode(it[1]))
}
}
if (cards.size != 5) {
throw RuntimeException("There must be five cards in a hand")
}
this.cards = cards.sortedBy { it.weight.ordinal }
}
override fun compareTo(other: PokerHand): Int = when {
(this.isStraightFlush || other.isStraightFlush) ->
if (this.isStraightFlush) if (other.isStraightFlush) compareByHighCard(other) else WIN else LOSS
(this.isFourOfAKind || other.isFourOfAKind) ->
if (this.isFourOfAKind) if (other.isFourOfAKind) compareByHighCard(other) else WIN else LOSS
(this.isFullHouse || other.isFullHouse) ->
if (this.isFullHouse) if (other.isFullHouse) compareByHighCard(other) else WIN else LOSS
(this.isFlush || other.isFlush) ->
if (this.isFlush) if (other.isFlush) compareByHighCard(other) else WIN else LOSS
(this.isStraight || other.isStraight) ->
if (this.isStraight) if (other.isStraight) compareByHighCard(other) else WIN else LOSS
(this.isThreeOfAKind || other.isThreeOfAKind) ->
if (this.isThreeOfAKind) if (other.isThreeOfAKind) compareByHighCard(other) else WIN else LOSS
(this.isTwoPair || other.isTwoPair) ->
if (this.isTwoPair) if (other.isTwoPair) compareByHighCard(other) else WIN else LOSS
(this.isPair || other.isPair) ->
if (this.isPair) if (other.isPair) compareByHighCard(other) else WIN else LOSS
else -> compareByHighCard(other)
}
private fun compareByHighCard(other: PokerHand, index: Int = 4): Int = when {
(index < 0) -> TIE
cards[index].weight === other.cards[index].weight -> compareByHighCard(other, index - 1)
cards[index].weight.ordinal > other.cards[index].weight.ordinal -> WIN
else -> LOSS
}
}
Implementation details:
- Instantiate with a coded hand, eg
2H 3H 4H 5H 6H - Methods to evaluate whether the hand is a 'Straight Flush', 'Four of a Kind', 'Full House' etc. These are easy to express in Kotlin.
- Implements
Comparable<PokerHand>to evaluate against another hand using a simple rules approach, eg a straight flush beats four of a kind, which beats a full house, and so forth.
The sources are here.
I have written a poker hand evaluator in both C++ and Javascript. Basically the program would convert a randomly picked set of cards to a 3d array of 1s and 0s. By converting the cards into this format I was then able to write functions that would test for each type of hand starting from the highest.
So in recap, my program would generate random cards, convert them into a 3D array of hearts, diamonds, spades and clubs, where 1 represented one of the cards I had. I would then test the 3D array to see if I had a Royal Flush, Then Straight Flush, Then 4 of a Kind until a match was detected. Once a match was detected say after testing for a flush, then my program wouldn't have to test for straight, 3 of a kind, etc as a flush beats a straight.
Below is outputted data from my program:
My random cards:
Table Cards
{ Value: '9', Suit: 'H' }
{ Value: 'A', Suit: 'H' }
{ Value: '9', Suit: 'D' }
{ Value: '7', Suit: 'S' }
{ Value: '6', Suit: 'S' }
3D array representing my cards:
A 2 3 4 5 6 7 8 9 10 J Q K A
Spades
[ 0, 0, 0, 0, 0, 1, 1, 0, 0, 0, 0, 0, 0, 0 ]
Diamonds
[ 0, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 0 ]
Clubs
[ 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0 ]
Hearts
[ 1, 0, 0, 0, 0, 0, 0, 0, 1, 0, 0, 0, 0, 1 ]
Using the values above I can tell that I have a pair 9s with an A, 7, 6 kicker.
You can see the array includes Aces twice. This is because you want to test for a straight flush starting from A. So (A,2,3,4,5).
If you wanted to test for 7 cards instead of 5 you could also use this system. You can include the users 2 cards with the 5 on the table and run it through my system. You can also do the same for other players at the table and compare the results.
I hope this helps a little.
Here is the algorithm translated to R, tested with a 6 card deck, corresponding to 42.504 combinations given by the result of:
combinations of poker hands. Did not tested with 13 card deck due to processing limitations (it would correspond to 2.598.960 combinations).
The algorithm represents the value of a hand by a string, composed by 2 parts:
- 5 character with ordered card count (ex. "31100" means three of a kind)
- The card numbers are valued by letters from 'B' (Deuce) to 'N' (Ace) (ex. 'NILH' means Ace, Queen, Nine and Eight). It starts in letter 'B' because of the A2345 poker hand where the Ace comes before the '2' which (the Ace) will have the value 'A'.
So, for example, "32000NB" will be a Full House of three Aces and two Deuce.
The poker hand value string is convenient for comparative and ordering purposes.
library(tidyverse)
library(gtools)
hand_value <- function(playerhand) {
numbers <- str_split("23456789TJQKA", "")[[1]]
suits <- str_split("DCHS", "")[[1]]
playerhand <- data.frame(card = playerhand) %>% separate(card, c("number", "suit"), sep = 1)
number_values <- data.frame(number = numbers, value = LETTERS[2:14], stringsAsFactors = FALSE)
playerhand_number <- playerhand %>%
group_by(number) %>%
count(number) %>%
inner_join(number_values, by = "number") %>%
arrange(desc(n), desc(value))
playerhand_suit <- playerhand %>%
group_by(suit) %>%
count(suit) %>%
arrange(desc(n))
if (nrow(playerhand_number) == 5)
{
if (playerhand_number[1,1] == 'A' & playerhand_number[2,1] == '5')
playerhand_number <- data.frame(playerhand_number[,1:2], value = str_split("EDCBA", "")[[1]], stringsAsFactors = FALSE)
straight <- asc(playerhand_number[1,3]) - asc(playerhand_number[5,3]) == 4
} else
straight = FALSE
flush <- nrow(playerhand_suit) == 1
if (flush)
{
if (straight)
playerhand_number <- data.frame(playerhand_number[,c(1,3)], n = c(5, 0, 0, 0, 0), stringsAsFactors = FALSE) else
playerhand_number <- data.frame(playerhand_number[,c(1,3)], n = c(3, 1, 1, 2, 0), stringsAsFactors = FALSE)
} else
{
if (straight)
playerhand_number <- data.frame(playerhand_number[,c(1,3)], n = c(3, 1, 1, 1, 0), stringsAsFactors = FALSE)
}
playerhand_value <- append(append(c(playerhand_number$n), rep("0", 5 - nrow(playerhand_number))), c(playerhand_number$value))
playerhand_value <- paste(playerhand_value, collapse = '')
playerhand_value
}
Testing the function with the same hands of above example:
l <- c("8C TS KC 9H 4S", "7D 2S 5D 3S AC", "8C AD 8D AC 9C", '7C 5H 8D TD KS')
t <- as_tibble(l)
t <- t %>% mutate(hand = str_split(value, " ")) %>% select(hand)
t <- t %>% mutate(value = sapply(t[,1]$hand, hand_value)) %>% arrange(desc(value))
paste(t[[1]][[1]], collapse = " ")
Which returns the same result:
[1] "8C AD 8D AC 9C"
Hope it helps.
public class Line
{
private List<Card> _cardsToAnalyse;
public Line()
{
Cards = new List<Card>(5);
}
public List<Card> Cards { get; }
public string PriceName { get; private set; }
public int Result()
{
_cardsToAnalyse = Cards;
var valueComparer = new CardValueComparer();
_cardsToAnalyse.Sort(valueComparer);
if (ContainsStraightFlush(_cardsToAnalyse))
{
PriceName = "Straight Flush";
return PayTable.StraightFlush;
}
if (ContainsFourOfAKind(_cardsToAnalyse))
{
PriceName = "Quadra";
return PayTable.FourOfAKind;
}
if (ContainsStraight(_cardsToAnalyse))
{
PriceName = "Straight";
return PayTable.Straight;
}
if (ContainsFullen(_cardsToAnalyse))
{
PriceName = "Full House";
return PayTable.Fullen;
}
if (ContainsFlush(_cardsToAnalyse))
{
PriceName = "Flush";
return PayTable.Flush;
}
if (ContainsThreeOfAKind(_cardsToAnalyse))
{
PriceName = "Trinca";
return PayTable.ThreeOfAKind;
}
if (ContainsTwoPairs(_cardsToAnalyse))
{
PriceName = "Dois Pares";
return PayTable.TwoPairs;
}
if (ContainsPair(_cardsToAnalyse))
{
PriceName = "Um Par";
return PayTable.Pair;
}
return 0;
}
private bool ContainsFullen(List<Card> _cardsToAnalyse)
{
var valueOfThree = 0;
// Search for 3 of a kind
Card previousCard1 = null;
Card previousCard2 = null;
foreach (var c in Cards)
{
if (previousCard1 != null && previousCard2 != null)
if (c.Value == previousCard1.Value && c.Value == previousCard2.Value)
valueOfThree = c.Value;
previousCard2 = previousCard1;
previousCard1 = c;
}
if (valueOfThree > 0)
{
Card previousCard = null;
foreach (var c in Cards)
{
if (previousCard != null)
if (c.Value == previousCard.Value)
if (c.Value != valueOfThree)
return true;
previousCard = c;
}
return false;
}
return false;
}
private bool ContainsPair(List<Card> Cards)
{
Card previousCard = null;
foreach (var c in Cards)
{
if (previousCard != null)
if (c.Value == previousCard.Value)
return true;
previousCard = c;
}
return false;
}
private bool ContainsTwoPairs(List<Card> Cards)
{
Card previousCard = null;
var countPairs = 0;
foreach (var c in Cards)
{
if (previousCard != null)
if (c.Value == previousCard.Value)
countPairs++;
previousCard = c;
}
if (countPairs == 2)
return true;
return false;
}
private bool ContainsThreeOfAKind(List<Card> Cards)
{
Card previousCard1 = null;
Card previousCard2 = null;
foreach (var c in Cards)
{
if (previousCard1 != null && previousCard2 != null)
if (c.Value == previousCard1.Value && c.Value == previousCard2.Value)
return true;
previousCard2 = previousCard1;
previousCard1 = c;
}
return false;
}
private bool ContainsFlush(List<Card> Cards)
{
return Cards[0].Naipe == Cards[1].Naipe &&
Cards[0].Naipe == Cards[2].Naipe &&
Cards[0].Naipe == Cards[3].Naipe &&
Cards[0].Naipe == Cards[4].Naipe;
}
private bool ContainsStraight(List<Card> Cards)
{
return Cards[0].Value + 1 == Cards[1].Value &&
Cards[1].Value + 1 == Cards[2].Value &&
Cards[2].Value + 1 == Cards[3].Value &&
Cards[3].Value + 1 == Cards[4].Value
||
Cards[1].Value + 1 == Cards[2].Value &&
Cards[2].Value + 1 == Cards[3].Value &&
Cards[3].Value + 1 == Cards[4].Value &&
Cards[4].Value == 13 && Cards[0].Value == 1;
}
private bool ContainsFourOfAKind(List<Card> Cards)
{
Card previousCard1 = null;
Card previousCard2 = null;
Card previousCard3 = null;
foreach (var c in Cards)
{
if (previousCard1 != null && previousCard2 != null && previousCard3 != null)
if (c.Value == previousCard1.Value &&
c.Value == previousCard2.Value &&
c.Value == previousCard3.Value)
return true;
previousCard3 = previousCard2;
previousCard2 = previousCard1;
previousCard1 = c;
}
return false;
}
private bool ContainsStraightFlush(List<Card> Cards)
{
return ContainsFlush(Cards) && ContainsStraight(Cards);
}
}
