Most advantageous program written for 41/42?
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03-10-2021, 10:57 PM
(This post was last modified: 03-10-2021 10:58 PM by Allen.)
Post: #4
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RE: Most advantageous program written for 41/42?
I would tend to agree regarding the primality testing.
Many primality testing algorithms are quite fast if you have a modular exponentation function available on the calculator. The Rabin-miller test for example can guarantee primailty for n < 1,122,004,669,633, by only testing 4 situations where a = 2, 13, 23, and 1662803. ( other bounds in the wikipedia article) I heavily use a pollard-rho factorization algorithm on my 42s (excellent free42 emulator) which can factor any number my emulated 42s can handle in less than a second. 17bii | 32s | 32sii | 41c | 41cv | 41cx | 42s | 48g | 48g+ | 48gx | 50g | 30b |
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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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