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The Probability of a Full House (percentage) constant defines the probability of being dealt a Full House and is represented as a percentage. The Full House hand is a five card hand having three of five cards being the same value cards and the remaining two card being of the another same value card. For example:
would be a Full House.
The number of possibilities of a Full House hands is the number of card values, `((13),(1))`; times the number of combinations of three suits chosen from four suits, `((4),(3))`; times the times the number of card values different from the card value of the three like cards, `((12),(1))`; times the number of combinations of two suits chosen from four suits, `((4),(2))`. The total number of five card hands possible is computed as `((52),(5))` (see the constant defining number of five card hands), so this constant represent the ratio of number of possible Four of a Kind hands to the number of five card hands possible, `((52),(5))`.
Additional Resources:
The Poker Calculator provides all the equations, the calculations, to determine the probabilities of success and failure when playing Poker with a standard five card deck.
[Card Games | Poker | Combinatorics | Probability | Chance]
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