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Let $f$ be a fixed (holomorphic or Maass) modular cusp form. Let $\cq$ be aDirichlet character mod $q$. We describe a fast algorithm that computes thevalue $L(1/2,f\times\chi_q)$ up to any specified precision. In the case when$q$ is smooth or highly composite integer, the time complexity of the algorithmis given by $O(1+|q|^{5/6+o(1)})$.

A Fast Algorithm to Compute l(1/2, f x \chi_q)