Quote:
Originally Posted by DrMickHead
It's only complex because you can't define what you think is wrong. If you think there are more flushes than there should be that's easy to check. If you think you get AK more often than you should be that's easy to check. If you think "something isn't right" then that's much more difficult to check.
Define what you think is rigged about the deal and it will not be extremely complex.
You make a good point. Without a clear idea of what is wrong, how can you prove it? There are certain things that are quite easy to check as we have done recently with checking frequency of pocket pairs dealt to player. The very difficult and complex things to check are how the flop/turn/river relate to those hole cards and the other players' hole cards.
I don't think it means more flushes, more straights, more sets, etc. Maybe it's just one more great flop when the preflop betting was big. Maybe it's one less hit draw when semi-bluffing the turn. Who knows? Without a concrete thing to check for, nothing can be proven.
With my recent look into my KK hands, I think the only way to really check for randomness is to examine hands that go to showdown and see if the equity numbers pan out after the chips are in.
If I have AA and raise preflop, get called by 99, and the flop comes 9K2 rainbow, there is a great chance the chips will get in on the flop (especially if the blinds are high compared to our stacks). We cannot look at the equity of AA vs. 99 preflop, but must look at the equity once the flop has hit and the chips go in. The 99 is a heavy favorite at this point. So if one of the two remaining A's hits the turn after both players are all-in and the river blanks, we have an unlikely event. Should happen about 9% of the time.
Now if 9% events are occurring much more often than 1 of 11 times, we have something to work with.
Awhile back I was toying around with a way to measure these events. It doesn't matter to whom they're happening. What matters is the frequency of the events based on their likelihood. The idea would be to always measure the equity of the favorite and have that number accumulate.
If a 80/20 situation won, +20 (since 100% of the pot was the result, you gained +20% of the pot than you had equity for), if it lost, -80. This should win 4 of 5 times, so in an average 5 hands, +20,+20,+20,+20,-80 = 0.
Would this number approach 0 over time? No. It should, however, not stray too far from 0.
I welcome discussion on this topic.
Last edited by smithcommajohn; 04-23-2010 at 01:51 PM.
Reason: correction