Let g be a fixed holomorphic cusp form of arbitrary level and nebentypus.Let x be a primitive character of prime-power modulus q=pγ In this paper,we prove the following hybrid Weyl-type subconvexity bound L(1/2+it,g(⊕)x)≤g,p,ε((1+|t|)q)1/3+εfor any ε＞0.
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