Most advantageous program written for 41/42?
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03-11-2021, 04:10 PM
(This post was last modified: 03-11-2021 04:12 PM by Ren.)
Post: #9
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RE: Most advantageous program written for 41/42?
So now this math deficient needs to look up what primality testing is about.
B^) From Wikipedia, the free encyclopedia A primality test is an algorithm for determining whether an input number is prime. Among other fields of mathematics, it is used for cryptography. Unlike integer factorization, primality tests do not generally give prime factors, only stating whether the input number is prime or not. Factorization is thought to be a computationally difficult problem, whereas primality testing is comparatively easy (its running time is polynomial in the size of the input). Some primality tests prove that a number is prime, while others like Miller–Rabin prove that a number is composite. Therefore, the latter might more accurately be called compositeness tests instead of primality tests. 10B, 10BII, 12C, 14B, 15C, 16C, 17B, 18C, 19BII, 20b, 22, 29C, 35, 38G, 39G, 41CV, 48G, 97 |
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Messages In This Thread |
Most advantageous program written for 41/42? - DM48 - 03-08-2021, 03:08 AM
RE: Most advantageous program written for 41/42? - Sukiari - 03-10-2021, 06:14 AM
RE: Most advantageous program written for 41/42? - John Keith - 03-10-2021, 02:48 PM
RE: Most advantageous program written for 41/42? - Allen - 03-10-2021, 10:57 PM
RE: Most advantageous program written for 41/42? - DM48 - 03-10-2021, 11:44 PM
RE: Most advantageous program written for 41/42? - Dave Britten - 03-11-2021, 01:47 AM
RE: Most advantageous program written for 41/42? - Gerald H - 03-11-2021, 06:22 AM
RE: Most advantageous program written for 41/42? - EdS2 - 03-12-2021, 08:31 AM
RE: Most advantageous program written for 41/42? - Gamo - 03-11-2021, 06:35 AM
RE: Most advantageous program written for 41/42? - Ren - 03-11-2021 04:10 PM
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