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Practical Poker Math

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5. Odds in Omaha Hi-Lo<br />

Reduce<br />

17,232 / 64 : 64 / 64<br />

269.3 : 1<br />

A2XX Suited Ace >>> Nut Low or Ace Flush<br />

There are 3,840 Flops that will make a nut Low to this hand.<br />

To flop an Ace-High Flush the Flop must contain 3 cards<br />

from the same suit as the Ace — Comb(11, 3):<br />

(11 * 10 * 9) = 165<br />

(1 * 2 * 3)<br />

3,840 + 165 = 4,005 is the number of 3-card combinations<br />

that will flop a nut Low or an Ace-High Flush to this hand:<br />

Total Possibilities = 17,296<br />

– WILLs = 4,005<br />

WILLNOTs = 13,291<br />

Odds of Flopping a Nut Low or an Ace High Flush<br />

WILLNOTs : WILLs<br />

13,291 : 4,005<br />

Reduce<br />

13,291 / 4,005 : 4,005 / 4,005<br />

3.3 : 1<br />

A2XX >>> Counterfeit Either or Both the Ace or<br />

the Deuce at Least Once<br />

To find the odds of a counterfeited A or 2 at least once on the<br />

Flop, multiply the number of 2-card combinations possible<br />

from the 48 unseen cards by the number of remaining Aces<br />

and Deuces — Comb(48, 2) * 6:<br />

188

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