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And that's it for this blogpost. This should be sufficient to solve most integer-based FFT problems in competitive programming. Note that if you need negative numbers in your polynomials, you can input them modulomm, then assume any integer in the output that exceedsm/2m/2is negative; this...
http://petr-mitrichev.blogspot.ru/2014/06/this-week-in-competitive-programming_11.html +24 Petr 11 years ago 1 Comments (1) Write comment? JuanMata 11 years ago, # | +8 the modulo 998244353 also appeared in one of the recent CF rounds (438E - The Child and Binary Tree), ...
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1) How can I know whether regular FFT using complex numbers would give precise errors, what does it depend on? 2) Is there somewhere I can read about NTT and how it works. I don't have strong mathematical background so something more competitive-programming oriented would be perfect. Addit...
This should be sufficient to solve most integer-based FFT problems in competitive programming. Note that if you need negative numbers in your polynomials, you can input them modulo mm, then assume any integer in the output that exceeds m/2m/2 is negative; this works as long as no number ...
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