Poker-AI.org Poker AI and Botting Discussion Forum 2013-12-10T07:04:38+00:00 http://poker-ai.org/phpbb/feed.php?f=24&t=2661 2013-12-10T07:04:38+00:00 2013-12-10T07:04:38+00:00 http://poker-ai.org/phpbb/viewtopic.php?t=2661&p=5471#p5471 <![CDATA[Re: cfrm sampling theoretical question]]>
Quote:

For real poker would it be OK to iterate in this way?
for mycards = 22,23,... AA
for oppcards = 22,23,... AA
for flop = 222,223,... AAA


I'm 99% sure this would converge slower than a random ordering.

Quote:

The reason I want to do this is to get perfectly weighted representations for each scenario instead of using a PRNG with no guarantees.

I suspect that for a "perfectly weighted representation" you would need the answer before you start. But I think you might be able to bias the sampling to the cards which matter more to the solution. I know no more than that.

Statistics: Posted by spears — Tue Dec 10, 2013 7:04 am


]]>
2013-12-10T05:17:22+00:00 2013-12-10T05:17:22+00:00 http://poker-ai.org/phpbb/viewtopic.php?t=2661&p=5468#p5468 <![CDATA[cfrm sampling theoretical question]]>
I tried to modify the monte carlo cfrm algorithm for kuhn poker by not sampling randomly but rather iterating QvK 1M times, followed by QvA 1M times .. and so on for every pair of hands. It didn't converge to the Nash equilibrium. Does this mean the sampling method has to be "random looking" in some way?
I then tried iterating over each holecard pair but perfectly interspersed. i.e. (QK,QA,KQ,KA,AQ,AK)x1000000
and it did converge to the nash equilibrium.

For real poker would it be OK to iterate in this way?
for mycards = 22,23,... AA
for oppcards = 22,23,... AA
for flop = 222,223,... AAA
....

it seems it might not converge as well since the p1 hole card are not interspersed perfectly. though I do not know why it does not converge perfectly in that situation. Anyone have an idea ?

The reason I want to do this is to get perfectly weighted representations for each scenario instead of using a PRNG with no guarantees.

algonoob

Statistics: Posted by algonoob — Tue Dec 10, 2013 5:17 am


]]>