Next, we can evaluate each hand against our KK on this board to establish whether it wins or not. However, we need to adjust this for some hands which are no longer possible because of the known cards - for example there are only three A7s hands available because the A♠ and 7♠ are already dead on the board and there is only one KQs possible: K⋄Q⋄. Based on this we can establish the distribution of hands over the range and therefore that each pair makes up 2.48% of the range, each suited hand is 1.65% of the range and each unsuited hand is 4.96% of the range. There are 6 ways to make each pair, 4 ways to make each suited hand and 12 ways to make each unsuited hand. I haven't compared this to your stated top 25% range, but it has the same number of hands in it, so I expect we agree on what the top 25% of hands are. There are 169 possible starting hands, so the top 25% is the top 42(.25) hands.
I'm using the equity calculator for my bot: You are welcome to join the project, it's all open source if you have any good input.
In total my own equity calculation gets it down to 11%.Īny suggestions why I deviate from the above link would be appreciated. This alone should bring my equity below 23%. So only 48% do not contain an ace, this to the power of 2 would mean I have only a 23% probability that none of the others contain an ace. Of these 42 hands 22 contain an ace, which would beat my hands. The range of 25% contains the following hands (correct me if I'm wrong) What equity do I have in the following situation:Īccording to this calculator, I have 32.80%.
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