# Poker. 10,Jack,Queen,King,Ace. 10, Jack, Queen, King, Ace of the same suit Five consecutive ranks of the same suit that is not a 5,6,7,8,9

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1 Poker Poker is an ideal setting to study probabilities. Computing the probabilities of different will require a variety of approaches. We will not concern ourselves with betting strategies, however. Our perspective will be solely a combinatorial one. A standard deck of playing cards with no jokers will be used. Each standard deck contains four suits: clubs, diamonds ƒ, hearts and spades. Each deck also contains thirteen different ordered ranks: 2, 3,, 5, 6, 7, 8, 9, 10, Jack, Queen, King, Ace. The Ace can be considered a 1 if so desired in the ordering of the ranks. There is exactly one card of each rank and suit for a total of 13 & = 52 cards. There exist a variety of different in poker. In this section, only five card will be considered. Variations on the game of poker will be left for the homework problems. Table describes the types of poker and ranks them in order, i.e., a hand higher up in the table beats all the below it in the table. description 10, Jack, Queen, King, Ace of the same suit Five consecutive ranks of the same suit that is not a Four cards of one rank and one of an rank Three cards of one rank and two cards of an rank Five cards of the same suit that are not all consecutive ranks Five consecutive ranks that are not all of the same suit Three cards of one rank and two cards of a second and third rank Two cards of one rank, two cards of a second rank and one card of a third rank Two cards of one rank and three cards whose ranks differ from each None of the above example 10,Jack,Queen,King,Ace 5,6,7,8,9 7,7,7ƒ,7,Jackƒ 2ƒ,2,2,5,5ƒ 2, 3, 5, 10, Queen Ace,2,3,,5 3ƒ,3,3,5,Tenƒ 3, 3, Jack, Jack, Queen 7,7,2,10,King 3, 5, 8, Jack, Queen 52 5 Using a single deck of cards and discarding the jokers, there are = 52! 5! & 7! = 52 & 51 & 50 & 9 & 8 5 & & 3 & 2 & 1 = 2, 598, 960 different five card possible. The 1

2 next step is to count the number of different ways each hand can possibly occur. The chart below indicates the winning order of the various from best to worst. How many different poker of exist? A consists of one rank represented by all four suits and one card. The first task is to select the rank in which to get all four suits. The second task is to select all four suits of that rank. The third and final task is to pick the fifth card. This can be done in exactly 13 & & 8 = 62 ways and the 625 probability of drawing this hand is = (see Table 1.5.2) number of ways 62 probability Next, consider the three different. The is a 10, Jack, Queen, King, Ace of the same suit. It is plain to see that there are only four such. A is a of the same suit that is not a. First, count the number of s. There exist ten different s. Ace, 2, 3,, 5 2, 3,, 5, 6 3,, 5, 6, 7, 5, 6, 7, 8 5, 6, 7, 8, 9 6, 7, 8, 9, 10 7, 8, 9, 10, Jack 8, 9, 10, Jack, Queen 9, 10, Jack, Queen, King 10, Jack, Queen, King, Ace After selecting one of the ten s, a suit must then be selected. Hence, there exist 10 & = 0 s of the same suit. However, four of those would be considered a. No sane poker player would hold a and call it a. The four that are a must now be subtracted from the total and there are 0 = 36 different 2

3 in poker. This concept will be needed again. It is crucial that when counting a particular hand that a better hand is not included while enumerating the lesser hand. A consists of five cards of the same suit. There are thirteen cards of each suit and 13 = 13! = 13 & 12 & 11 & 10 & 9 = 13 & 11 & 9 = 1, ! & 8! 5 & & 3 & 2 & 1 ways to pick five cards of any one suit. However, previous work has shown that nine of those are actually a and one of them is a. Hence, there are 1287 (9 + 1)=1, 277 that are a for any given suit. Next, multiply by four to select the suit for the and there are 5,108 different. Three more have their information entered in Table number of ways ,108 probability The remaining information will be computed in the homework section. When counting the number of different five card of a particular type, it is very important that you not improve on the type of hand that you are enumerating. Homework 1. Complete the table of probabilities for the remaining poker. 2. Does the ordering of the in poker make sense according to the probabilities associated with each hand? Explain. 3. Shot in the back while playing poker, Wild Bill Hickok s final hand was a pair of aces and a pair of eights, now known as the dead man s hand. How many different dead man s exist?. What is the probability that a five card hand will contain no face cards? 3

4 5. What is the probability that a five card hand will contain at least one of each suit? 6. How many five card contain at least one of each of the three face cards (King, Queen, Jack)? 7. If a deck of cards contains the two jokers (one red, one black) that can be any desired card, what is the probability of? 8. If a deck of cards contains the two jokers that can be any desired card, what is the probability of a? 9. If a deck of cards contains the two jokers that can be any desired card, which hand should win: a five of a kind or a? Explain your reasoning. 10. A player holds the five cards 2, 3, 6, 10 and Ace in his hand. If he discards the 10, (without returning it to the deck) and draws one more card, what is the probability that the result will be a? 11. A player holds the five cards 5, 5 ƒ, King ƒ, King and Ace in her hand. If she discards the Ace (without replacing it into the deck) and draws an additional card, what is the probability that the result will be a? 12. A player holds the five cards 2, 5 ƒ, King ƒ, King and Ace in her hand. If she discards the 2, 5 ƒand Ace (without replacing them into the deck) and draws three more cards, what is the probability that the result will be i. a ; ii. a or better? 13. In seven card stud, a player is dealt seven cards and then picks the best five card hand from those seven. Compute the probabilities for each of the following in seven card stud. i. ; ii. ; iii.. In the variation of poker known as Texas Hold em, each player is dealt two personal cards face down (and betting ensues). Three community cards are dealt face up (and more betting ensues). Finally two more community cards are dealt face up, one at a time. The object is to construct the beast five card hand using any combination of a players personal cards and the community cards (different players may use the same community cards).

5 1. A player holds A and 5 as his personal cards and the three community cards are 5, 3 and Kƒ. Compute the probability of each of the following once the final two community cards are dealt. i. ; ii. ; iii. ; iv. ; v John holds Kƒ and K as his personal cards and the five community cards are 3ƒ,7ƒJ, K and Aƒ. If John has only one opponent, what is the probability that John loses? 16. When selecting three cards in an ordered sequence, what is the probability that the rank of the first card is strictly smaller than the rank of the second card which, in turn, is strictly smaller than the rank of the third card? 5

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