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Rademacher, Topics in analytic number theory, Springer, 1973. v!� 43.3."z�792f7bV�Jl:�.~(Sum(1/k**s,AD(k, 1, N-1)) + N**%�/(s-1$1/N**s * (1- +:�Vl(BernoulliB(2*k) / FactorialA$(Risings, 2*km/~ ).�M))) -Jv!� gralPolynom w8M, t - Floor(t):� *^�R�M/ t**(s+2*M�4t, N, Infinitya�.eAz�^�N, ZZ]�M .��-A�0�)�N��( M6����M2�.�L""F. Johansson (2015��lgorous high-precision computI�\of the Hurwitz zeta funcE�Dand its derivative��Z6� (1-2�)*>�-d(n��a�$((-1)**k*((-d(k)))/(k+�_ 0, n�_2k (3*(d2*�Im� ()/(3+Sqrt(8k naExp�? "*Pi/2VQ��� , n*��ln+i�4**i/. -i)*&2*i��i,��6mV&� , n2�~y�� �e�*� f� n�2< .�.�dP. Borwein. An efficient a�` fo� � 6�H. 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