Well I'll try to be brief, reviewing the statistics about how to achieve a double pair I came to the conclusion that for each kicker of each card, (that in total 11 for each one), there are a total of 1584 possible hands for a single card, and if we count all the cards we get a total of 123552, but there is still a loose 858 that is the total of different hands, how do I get to that number? Can someone give me an example?
Summarizing the possible combinations to achieve a single couple are 6
- K ♠ K ♥
- K ♥ K ♣
- K ♦ K ♠
- K ♦ K ♥
- K ♣ K ♦
- K ♣ K ♠
Then this way • 12 pairs x 12 cards: 144 double pairs • 144 double pairs x 11 kickers: 1584 double pairs for a single card