A general equidistribution hypothesis is shown to imply that asymptotic Lambda-distributions of function field zeta and L-functions are motivic Euler products, yielding new complete-intersection and curve-family computations.
Semiample Bertini theorems over finite fields
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Equidistribution and arithmetic $\Lambda$-distributions
A general equidistribution hypothesis is shown to imply that asymptotic Lambda-distributions of function field zeta and L-functions are motivic Euler products, yielding new complete-intersection and curve-family computations.