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    If you added a fifth suit to a deck of cards making 65 cards total, would a flush become more common than a straight in Texas Hold 'Em?

    Question #100341. Asked by redsoxfan325. (Oct 18 08 7:36 PM)


    gonnzo

    		For five-card stud (not sure if the results would be the
    same for Texas Hold 'Em):
    Flush probability = 0.0007730 (6385 possible hands)
    Straight probability = 0.0036320 (30000 possible hands)

    The probability is higher for a straight than a flush.

    http://www.stardeck.com/poker.php

    Oct 18 08, 9:02 PM

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    Other Similar Questions & Answers


    If you added a fifth suit to a deck of cards making 65 cards total, would five-of-a-kind be more or less common than a straight flush in Texas Hold 'Em?

    In Texas Hold 'Em, what are the odds of making either a straight, a flush or a straight-flush by the river when dealt suited connectors? (I would like to see the math.) For those who are great at probability, but don't know poker: A deck of 52 cards contains 4 suits (spades, hearts, diamonds, and clubs) and each suit contains 13 cards (2-3-4-5-6-7-8-9-10-J-Q-K-A in that order - aces can be high or low). In poker, each person is dealt two cards (hole cards) and then five cards that everyone can use are placed face-up and you have to make the best five card hand out of those seven cards. The first three are called the flop, the fourth is called the turn, and the fifth is called the river. A flush is you have five cards of the same suit, a straight is when you have any five cards in a row (ex. 8-9-10-J-Q) and a straight flush is when you have five cards in a row of the same suit. Suited connectors are two cards dealt to you of the same suit that are one apart (ex: 9-10 of hearts).

    At one point a fifth suit was introduced to the standard deck of cards. When was this suit added, what was the suit called and what color was it? What ever happened to this fifth suit?

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