pa2b2 small oddity
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02-01-2014, 04:19 AM
Post: #5
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RE: pa2b2 small oddity
P=2 can be factored into (1+i)*(1-i), and can be written as a sum of squares, namely sq(1)+sq(1), so pa2b2 could be modified to allow for the solution of [1 1] if the user enters pa2b2(2). That's it.
So my suggestion is that pa2b2 would allow for arguments to include all primes congruent to 1 modulus 4, as well as the even prime 2. |
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Messages In This Thread |
pa2b2 small oddity - Helge Gabert - 01-31-2014, 08:58 PM
RE: pa2b2 small oddity - Mark Hardman - 01-31-2014, 11:24 PM
RE: pa2b2 small oddity - Helge Gabert - 02-01-2014, 12:23 AM
RE: pa2b2 small oddity - Mark Hardman - 02-01-2014, 03:38 AM
RE: pa2b2 small oddity - Helge Gabert - 02-01-2014 04:19 AM
RE: pa2b2 small oddity - Mark Hardman - 02-01-2014, 07:35 AM
RE: pa2b2 small oddity - parisse - 02-02-2014, 07:33 AM
RE: pa2b2 small oddity - Helge Gabert - 02-02-2014, 07:25 PM
RE: pa2b2 small oddity - parisse - 02-03-2014, 08:22 AM
RE: pa2b2 small oddity - Helge Gabert - 02-03-2014, 04:57 PM
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