Introduction
Development
Introducing Poker
Ranking Hands
Chips
The sequence of play
Shuffling
Dealing
Betting Interval
Betting Small and Big Blinds
Table stakes
Using wild cards
Probability of holding
First betting interval
Strategy1
Strategy2
SevenCard Stud
Other forms of poker
Texas Hold'em Basic Hand
Five  Six card Omaha
Poker Sense
Slow Playing
Other Gambling Card Game
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TABLE 1: The ranking of poker hands

Combinations 
Probability 
Description 
1st Straight flush 
40 
1 in 64,974
0.0015% 
Five cards of the same suit in sequence flushes, that with the highestranking top cad wins. A tie is possible. 
2nd Four of kind 
624 
1 in 4,165
0.00240% 
Four cards of the same rank, with an odd fifth card. Between two similar hands, that with the higherranking four cards wins. There cannot be a tie, so the fifth card is of no consequence. 
3rd Full house 
3,744 
1 in 694
0.1441% 
Three cards of one rank (i.e. a triple) with two of another (i.e. pair). Between two full houses, the one with the higherranking set of three wins. A tie is impossible. 
4th Flush 
5,108 
1 in 509
0.1967% 
Five cards of the same suit, but not in sequence. Between flushes, the one containing the highest, and so on. Ties are possible. 
5th Straight 
10,200 
1 in 255
0.3925% 
Five cards in sequence, but not of the same suit. Between straights, that one containing the highest card at the top of the sequence wins. Note that A, K, Q, J, 10 therefore beats 5, 4, 3, 2, A, where the Ace counts low. Ties are possible. 
6th Three of kinds 
54,912 
1 in 47
2,1129% 
Three cards of the same rank with two unmatching cards. Between similar hands, that with the highestranking three wins. Ties are impossible. 
7th Two pairs 
123,552 
1 in 21
4,7539% 
Two cards of one rank, two of another and an odd card. Between similar hands, that with the highest–ranking pair wins, if equal the highestranking pair wins, if equal the odd card. Ties are possible. 
8th One pair 
1,098,240 
1 in 2.3665
42.2569% 
Two cards of one rank with three other unmatching cards. Between similar hands, the highestranking pair wins, if equal the highest–ranking odd card, if equal the highest ranking, and so on. Ties are possible. 
9th Nothing 
1,302,540 
1 in 1.9953
50.1177% 
This hand lacks an accepted name, and is sometimes called a ‘nopair’ hand or a ‘highcard’ hand. Hands of this type are ranked by the highestranked card they contain, if equal by the second card and so on. Ties are possible. 
What happens if..?
 The cards in a flush are exactly the same value as each other, e.g. the hands are tires.
♥ 10, 8,7,6,3 ♣ 10, 8,7,6,3
In this situation the pot is split between the two players.
 The cards of the two pairs are exactly the same, e.g.
♥ K, K, ♣ 7, ♠ 7 ♠ K, ♣ K, 7 , ♥ 7 
