FLINT3.7.0-dev
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gr_generic_stirling_s1u_uiui, gr_generic_stirling_s1_uiui, gr_generic_stirling_s2_uiui, gr_generic_stirling_s1u_ui_vec, gr_generic_stirling_s1_ui_vec, gr_generic_stirling_s2_ui_vec

Synopsis#include <flint/gr_generic.h>
int gr_generic_stirling_s1u_uiui(gr_ptr res, ulong x, ulong y, gr_ctx_t ctx)source
int gr_generic_stirling_s1_uiui(gr_ptr res, ulong x, ulong y, gr_ctx_t ctx)source
int gr_generic_stirling_s2_uiui(gr_ptr res, ulong x, ulong y, gr_ctx_t ctx)source
int gr_generic_stirling_s1u_ui_vec(gr_ptr res, ulong x, slong len, gr_ctx_t ctx)source
int gr_generic_stirling_s1_ui_vec(gr_ptr res, ulong x, slong len, gr_ctx_t ctx)source
int gr_generic_stirling_s2_ui_vec(gr_ptr res, ulong x, slong len, gr_ctx_t ctx)source

Defaults for the unsigned and signed Stirling numbers of the first kind and the Stirling numbers of the second kind S(x,y)S(x, y), and for the rows S(x,0),…,S(x,len−1)S(x, 0), \ldots, S(x, \mathit{len} - 1): computed as integers with the functions of arith and converted to the ring.

Cite this page

The FLINT team, “gr_generic_stirling_s1u_uiui, gr_generic_stirling_s1_uiui, gr_generic_stirling_s2_uiui, gr_generic_stirling_s1u_ui_vec, gr_generic_stirling_s1_ui_vec, gr_generic_stirling_s2_ui_vec (gr_generic.h),” FLINT: Fast Library for Number Theory, documentation, version 3.7.0-dev, 2026. https://flintlib.org/doc/gr_generic/gr_generic_stirling_s1u_uiui.html (generated 2026-11-02).