Entry tags:
A little multiplication exercise
Why not multiply out
1907145664709063958354268537876114943171 * 2282249079063136761889376337454791894323802478621 * 1327437030532454031084789475205826920108788207304808616927065055833914814194080582426819377847
[the hardware and software state of the art is such that factoring 130-digit general numbers, or 180-digit numbers of sufficiently special shape, takes about a week on a 2007-vintage desktop computer using free software; there are various bits of the software you can tweak which I suspect can get that down to four or five days]
1907145664709063958354268537876114943171 * 2282249079063136761889376337454791894323802478621 * 1327437030532454031084789475205826920108788207304808616927065055833914814194080582426819377847
[the hardware and software state of the art is such that factoring 130-digit general numbers, or 180-digit numbers of sufficiently special shape, takes about a week on a 2007-vintage desktop computer using free software; there are various bits of the software you can tweak which I suspect can get that down to four or five days]
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777777777777777777777777777777777777777777777! Ain't bc wonderful?
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So I think the more interesting question, to me, is: how did you find out in the first place that 5 × 10180 + 7/9 × (10180-1) was the product of sufficiently few sufficiently large primes to be worth factoring?
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1. Check for primality
2. Google
3. Factorise
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