FLINT3.7.0-dev

gr_series_mod_neg, gr_series_mod_add, gr_series_mod_sub, gr_series_mod_mul, gr_series_mod_inv, gr_series_mod_div

Synopsis#include <flint/gr_series.h>
int gr_series_mod_neg(gr_poly_t res, const gr_poly_t x, gr_ctx_t ctx)source
int gr_series_mod_add(gr_poly_t res, const gr_poly_t x, const gr_poly_t y, gr_ctx_t ctx)source
int gr_series_mod_sub(gr_poly_t res, const gr_poly_t x, const gr_poly_t y, gr_ctx_t ctx)source
int gr_series_mod_mul(gr_poly_t res, const gr_poly_t x, const gr_poly_t y, gr_ctx_t ctx)source
int gr_series_mod_inv(gr_poly_t res, const gr_poly_t x, gr_ctx_t ctx)source
int gr_series_mod_div(gr_poly_t res, const gr_poly_t x, const gr_poly_t y, gr_ctx_t ctx)source

Arithmetic modulo x^n: products by gr_poly_mullow, inverses and quotients by gr_poly_inv_series and gr_poly_div_series, which require an invertible constant term of the divisor (GR_DOMAIN if it is zero or not invertible).

Cite this page

The FLINT team, “gr_series_mod_neg, gr_series_mod_add, gr_series_mod_sub, gr_series_mod_mul, gr_series_mod_inv, gr_series_mod_div (gr_series.h),” FLINT: Fast Library for Number Theory, documentation, version 3.7.0-dev, 2026. https://flintlib.org/doc/gr_series/gr_series_mod_neg.html (generated 2026-10-20).