4rabet casino: Texas Hold’em starting hand probabilities

4rabet casino In the Texas Hold’em game, each player is dealt two cards. The first card is chosen from 52 cards, and the second card is chosen from the remaining 51 cards.

Because the order of arrangement has no meaning in this game, the total is divided by 2. The total number of combinations in this hand is 52*51/2 = 1,326. This calculation process can also be written as a binomial, representing the total number of combinations of two cards drawn from 52 cards:

The following table calculates the probabilities for three situations: hand pair, high card of the same suit, and high card of different suits:

Three starting hand probabilities

The table below calculates the probabilities for specific different hands. Where s stands for suited. Taking AKs as an example, the probability of occurrence is 4/1326 = 0.3% (there are 4 AKs of the same suit in total).

Probability of different starting hands

Any player may be dealt good cards in a short period of time (meaning that if someone has a high entry rate/frequently raises before the flop, the quality of his hand must be poor in the long run), but the long-term balance is evenly divided. The probability in the table will be infinite. Masters always win in poker games not because they have good luck, but because they better understand and utilize mathematical laws.

A deep understanding of these simple mathematical calculations is an important foundation for comprehensively mastering the concepts of combinatorics and range, and then improving your card reading skills.