In other words, 1 in 1,326 to get any specific hand on any specific deal. Therefore 1 in 1,326^2 of getting a specific hand twice in a row.Quote: Ibeatyouraces1 in 1326 to get the same random hand back to back and 1 in 1,758,276 to get a spicific hand like both red aces back to back.
However, what often happens (and is often the reason for asking in the first place) is that you get dealt two cards and say, "Hey! I just had these cards." In that case, it's just the 1 in 1,326 odds, since you weren't really concerned about what the first hand was.
Mind you, you need to divide that by the number of hands you see (minus one), to get the odds that you'll have this experience during your poker game.
Quote: Ibeatyouraces1 in 1326 to get the same random hand back to back and 1 in 1,758,276 to get a spicific hand like both red aces back to back.
Too be clear, on this Friday before a holiday week...
What are the odds of getting both red aces one time?
I get dealt the AdAh. I wasn't counting on getting this specific hand. Are my odds of getting these same two cards on the next hand, 1-in-1326, or 1-in 1.7 million?
Does the 1-in-1.7 million figure take into account the order you receive the cards? It just seems really high to me.
Quote: AyecarumbaToo be clear, on this Friday before a holiday week...
What are the odds of getting both red aces one time?
I get dealt the AdAh. I wasn't counting on getting this specific hand. Are my odds of getting these same two cards on the next hand, 1-in-1326, or 1-in 1.7 million?
Does the 1-in-1.7 million figure take into account the order you receive the cards? It just seems really high to me.
As others have stated the odds of getting any specific hand are 1 in 1326. This figure ignores ordering because it doesn't matter for a poker hand. So that is the answer to your first two questions. Whenever you are looking at a hand, the odds of seeing that exact hand again on the next deal is 1 in 1326.
The 1,758,276 figure comes in if you were thinking of a specific hand in advance. Let's say you told a friend you had a feeling you would get black aces the next two hands in a row. Your next hand would be black aces one time in 1326 hands. For it to happen twice in a row would be one in 1326 * 1326 = 1,758,276.
I think this could be the basis of a side bet in for UTH, or other Hold'em variants. "Call Your Rush" You get 1000 to 1 for predicting the rank and suits of your paired hole cards on the next hand, or you can get 1,000,000 to 1 for predicting your paired hole cards, and that they will repeat back to back. You can get smaller amounts for predicting that your cards will be suited, and naming the suit; getting the rank of the pair correct, but the suits wrong; or even whether the two cards will both be red or black. etc.
Gee, no incentive for dealer collusion there.
Quote: Buzzard" "Call Your Rush" You get 1000 to 1 for predicting the rank and suits of your paired hole cards on the next hand, or you can get 1,000,000 to 1 for predicting your paired hole cards "
Gee, no incentive for dealer collusion there.
Also if you don't verbally call it, you would need 52 spots on the table and two lammers to track your predicted hand. Would never work practically on a live table.