Quote:
Originally Posted by Aaron W.
Maybe in a heads up match this is true. But if there are more than two people involved in the pot, I don't see why only the house wins in split pots. You've split all of the other people's money.
Isn't there a bit of double-speak when you say "low stakes" and "players are competent" in the same sentence? This somewhat makes me think that there might be some excuse-making going on.
The house doesn't take more money out of split pots, does it? So all that's really happening is that the edge in split pot games is simply smaller than in non-split pot games (or something like that). And this has more to do with game structure than RIT.
But that aside, what percent of high/low pots are split? And what percent of hold'em hands lead to split pots when RIT is allowed? There's probably a huge gap there, and I'm not sure that the addition of RIT moves things very far in the big picture. So the noise created by how players may play differently with the RIT option is probably larger than whatever tiny edge the house may gain from... collecting the exact same amount of money from the pot?
I still don't get it.
Thanks for your input so far, I do appreciate it.
The low stakes term just implies that the full rake in enforced since the pots are small, and rake is capped at a fixed amount that small sized pots almost never reach. All that means is that every pot is raked 5 percent.
“Players are competent” just means that in 2018 even players at micro stakes are not donking off stacks, and in a Hi/Low split poker variant the pot will be split very frequently.
To answer one of your questions, I would say that Holdem pots are not split very often, compared to a true Hi/Low split variant where split pots are the norm, and a “scoop” is less often.
It is quite possible that the reason you don’t get it is because there is nothing to get and I am just having a brain block regarding this situation.
We all know that running it twice does not lose any EV to the players. RIT will smooth out the swings in your results, less variance.
But what about rake? Two players in a heads up pot are investing 50 dollars each. The house takes 5 dollars and this leaves a pot of 95 dollars. Now, player A is the favorite with 80 percent chance to win. Player B has 20 percent chance.
If both players agree to run it twice, there are three outcomes:
1) Player A wins both times and gets a net profit of 45 dollars.
2) Player A wins one of the times, loses the other time. Player A loses a net 2.50.
3) Player A loses both times and gets a net loss of 50 dollars.
Is there any mathematical reason for player A to avoid outcome number 2 above?