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A rational L-function $L(s)$ is an arithmetic L-function with coefficient field $\Q$; equivalently, its Euler product in the arithmetic normalization can be written as a product over rational primes \[ L(s)=\prod_pL_p(p^{-s})^{-1} \] with $L_p\in \Z[T]$.

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  • Review status: beta
  • Last edited by David Farmer on 2019-05-14 07:22:53
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