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incorrecthorse | 1 year ago
EDIT: so you could define "rare" moves as the biggest difference of occurrences between state N and state N+1.
incorrecthorse | 1 year ago
EDIT: so you could define "rare" moves as the biggest difference of occurrences between state N and state N+1.
kristopolous|1 year ago
Computing the number of permutations is thoroughly unconvincing.
For instance, there's 20 possible first moves and of those only probably 2 are played 95% of the time. You can certainly compute what the rates open is and the rarest response that's actually played or the rarest response to the most common open