Specialization of radix2_fft_root for \(\mathbb{F}_{998244353}\), the most common FFT-friendly finite prime field in competitive programming. More...
#include <fft.hpp>
Public Types | |
using | mint = MMInt< 998244353 > |
Static Public Member Functions | |
static mint | get (int n) |
Specialization of radix2_fft_root for \(\mathbb{F}_{998244353}\), the most common FFT-friendly finite prime field in competitive programming.
Since \(998244353=119\cdot 2^{23}+1\), \(2^n\)-th root of unity exists for \(0\leq n \leq 23\).