Abstract
Fitness distributions (landscapes) of programs tend to
a limit as they get bigger. Markov chain convergence
theorems give general upper bounds on the linear
program sizes needed for convergence. Tight bounds
(exponential in N, N log N, and smaller) are given for
five computer models (any, average, cyclic, bit flip
and Boolean). Mutation randomizes a genetic algorithm
population in 0.25 (l+1)(log(l)+4) generations. Results
for a genetic programming (GP) like model are confirmed
by experiment.
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