FLINT3.7.0-dev
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_nmod_poly_atan_series, nmod_poly_atan_series, _nmod_poly_atanh_series, nmod_poly_atanh_series, _nmod_poly_asin_series, nmod_poly_asin_series, _nmod_poly_asinh_series, nmod_poly_asinh_series

Synopsis#include <flint/nmod_poly.h>
void _nmod_poly_atan_series(nn_ptr g, nn_srcptr h, slong hlen, slong n, nmod_t mod)source
void nmod_poly_atan_series(nmod_poly_t g, const nmod_poly_t h, slong n)source
void _nmod_poly_atanh_series(nn_ptr g, nn_srcptr h, slong hlen, slong n, nmod_t mod)source
void nmod_poly_atanh_series(nmod_poly_t g, const nmod_poly_t h, slong n)source
void _nmod_poly_asin_series(nn_ptr g, nn_srcptr h, slong hlen, slong n, nmod_t mod)source
void nmod_poly_asin_series(nmod_poly_t g, const nmod_poly_t h, slong n)source
void _nmod_poly_asinh_series(nn_ptr g, nn_srcptr h, slong hlen, slong n, nmod_t mod)source
void nmod_poly_asinh_series(nmod_poly_t g, const nmod_poly_t h, slong n)source

Set g to \operatorname{atan}(h), \operatorname{atanh}(h), \operatorname{asin}(h) and \operatorname{asinh}(h) modulo x^n, from the integrals above.

Cite this page

The FLINT team, “_nmod_poly_atan_series, nmod_poly_atan_series, _nmod_poly_atanh_series, nmod_poly_atanh_series, _nmod_poly_asin_series, nmod_poly_asin_series, _nmod_poly_asinh_series, nmod_poly_asinh_series (nmod_poly.h),” FLINT: Fast Library for Number Theory, documentation, version 3.7.0-dev, 2026. https://flintlib.org/doc/nmod_poly/_nmod_poly_atan_series.html (generated 2026-10-20).