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Practical Poker Math

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

AA23 Double Suited >>> Nut Flush Draw<br />

To flop a nut Flush draw, the Flop need only contain 2 cards<br />

of either of the 2 suits that match the hole cards. With 11<br />

unseen cards of each of 2 suits, the number of possible 2card<br />

combinations that will flop the nut Flush draw is<br />

Comb(11, 2) * 2:<br />

(11 * 10) * 2 = 110<br />

(1 * 2)<br />

Multiply this by 46 (48 unseen cards minus 2), to get 46 *<br />

110 = 5,060 possible Flops that will produce a nut Flush<br />

draw or better to this hand.<br />

This calculation includes the possibility of flopping a<br />

made nut Low.<br />

Total Possibilities = 17,296<br />

– WILLs = 5,060<br />

WILLNOTs = 12,236<br />

Odds of Flopping a Nut Flush Draw or Better<br />

WILLNOTs : WILLs<br />

12,236 : 5,060<br />

Reduce<br />

12,236 / 5,060 : 5,060 / 5,060<br />

2.4 : 1<br />

AA23 Double Suited >>> Flush or Nut Low or<br />

Aces Full<br />

With the caveat that there is some small overlap, we will find<br />

the number of Flops that will fill each of these hands separately,<br />

then add them to find the odds of making any of these<br />

three very strong hands.<br />

178

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