raul_l said:Interesting.
But how about [tex] \frac{C^{13}_{52}C^{13}_{39}C^{13}_{26}C^{13}_{13}}{52!} [/tex] ? Because after the first player has got the right cards (of a previously played game), the other players have a bigger chance of getting their cards. And after three players have been distributed the right cards, the probability of the fourth player getting the right cards should be 1.
The maximum amount of different bridge distributions is 2,598,960. This is known as the number of possible hands in bridge, also referred to as the "bridge factor".
The maximum amount of different bridge distributions is calculated using the mathematical formula nCr = n! / (r! * (n-r)!), where n is the total number of cards in a deck (52) and r is the number of cards in a hand (13).
The maximum amount of different bridge distributions is important because it represents the complexity and variety of possible hands in bridge. It also plays a role in probability calculations and strategy decisions during gameplay.
No, it is highly unlikely to encounter all 2,598,960 different bridge distributions in a game. The number of possible hands far exceeds the number of games played in a lifetime.
No, the maximum amount of different bridge distributions cannot be surpassed as it is the total number of possible hands in bridge. However, variations of the game such as duplicate bridge can increase the number of possible hands within a specific round of play.