Quote:
Originally Posted by larm
I have a higher standard deviation as a huhu player but a much smaller number of hands over time. I think bryce said something a long the line that 20-25 k hands of huhu would equal 100.000 k of 6 max hands because you play a much higher number of hands.
What would your thoughts about this be?
Depends on the exact meaning of the claim.
Just by counting the number of decisions made in both of those samples would perhaps put them on the same ballbark, though I'd still guess it's more like HUHU has 2-3x more decisions per 100. What this implies that you
can attain a decent expectation, because your opponent has so many opportunities to make mistakes.
Edit: And of course because you can play with the fish alone instead of with 4 other decent players.
If the claim is that the winrates converge faster in HUHU, then it's definitely not true. In fact, the opposite is the case. The fact that the std dev / 100 hands
is higher in HUHU is an indication that it has higher variance in a give sample and thus the confidence interval is wider. It's not like it means something different for HUHU and for 6-max.
Of course, if one's winrate is what is considered "typical" winrates for good players in both games, then it's also true that you're much more likely to end up winning a given sample of hands (provided that it's large enough that the winrate has an effect).
But a 4BB/100 winner in HUHU can end up winning only like 1BB/100 in a decently sized sample, because the variance is so high. But the corresponding player in 6-max would probably be losing over a similar sample, because he is so much closer to break-even expectation.
So, if you're a decent winner in HUHU games, you can expect to be up more likely in a given sample, but your winrate doesn't converge faster.
I'm sure Leader or anyone else competent will correct me if I'm wrong. :-)
Last edited by JarnoV; 11-13-2008 at 03:54 AM.