CT11
07-03-2004, 02:24 AM
I've been going through some odds calculations because I wanted to make a chart like the one in "Pot Odds Made Easy" (http://www.cardplayer.com/poker_magazine/archives/?a_id=13913) but with a few more pieces of information and some more useful information. I fired up excel and started at it. Most of my numbers agree with Krieger's table but a few don’t. Primarily my issue is with his percentage calculation for AK flops at least a pair of 32.4%. When calculating two cards of different rank gets a pair or better I get 21.9%.
My calculation is this:
P[of one card on flop]=(N/50)*((1-(N-1))/49)*(1-(N-1)/48)+(1-N/50)*(N/49)*(1-(N-1)/48)+(1-N/50)*(1-N/49)*(N/48)
P[of two cards on flop]= (N/50)*((N-1)/49)*(1-(N-2)/48)+(N/50)*(1-(N-1)/49)*((N-1)/48)+(1-N/50)*(N/49)*((N-1)/48)
P[of all three on flop]= (N/50)*((N-1)/49)*((N-2)/48)
The sum of these should give me the odds of getting at least a pair on the flop.
Because there are 3 more A and 3 more K, N=3+3=6
Any one see a problem with this?
Thanks
~CT11
My calculation is this:
P[of one card on flop]=(N/50)*((1-(N-1))/49)*(1-(N-1)/48)+(1-N/50)*(N/49)*(1-(N-1)/48)+(1-N/50)*(1-N/49)*(N/48)
P[of two cards on flop]= (N/50)*((N-1)/49)*(1-(N-2)/48)+(N/50)*(1-(N-1)/49)*((N-1)/48)+(1-N/50)*(N/49)*((N-1)/48)
P[of all three on flop]= (N/50)*((N-1)/49)*((N-2)/48)
The sum of these should give me the odds of getting at least a pair on the flop.
Because there are 3 more A and 3 more K, N=3+3=6
Any one see a problem with this?
Thanks
~CT11