We study the soft percolation model in three dimensions, where the connecti
vity between two sites distributed randomly falls off with distance r as (1
- (r/r(0))(0))(alpha)(theta = 1,3) when r(0) is a cutoff length. For both
models, the diffusivity critical exponent is shown to depend on ct, deviati
ng from the universal value for the ordinary process of alpha = 0. (C) 1999
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