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Most advantageous program written for 41/42?
03-12-2021, 08:31 AM (This post was last modified: 03-12-2021 08:41 AM by EdS2.)
Post: #10
RE: Most advantageous program written for 41/42?
(03-11-2021 06:22 AM)Gerald H Wrote:  Shanks' square form factorization generally faster than Pollard rho on 42S.

For info on SQFOF see

https://en.wikipedia.org/wiki/Shanks%27s...torization

See also Shanks' own notes on SQUFOF, as transcribed here, and particularly this bit about the HP-65:
Quote:Concerning Brillhart’s second question, I felt that the answer would be, “no”—N₀ does not lead to absolute failure, but to prove this I had only a hand-held HP-65 with its very small memory (100 steps in the program). Obviously, one cannot put the huge BRIMOR on such a machine. But one can put on the simple algorithm...
... factor the 19-digit N₀ as
(22) N₀ = 139001459 · 8294312261
even though the HP-65 only computes with 10-digit numbers.


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RE: Most advantageous program written for 41/42? - EdS2 - 03-12-2021 08:31 AM



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