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#45 |
Jan 2010
1268 Posts |
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any one can try on their own. since then my task has been to reduce number of samples for given numbers.
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#46 |
"Curtis"
Feb 2005
Riverside, CA
2·5·463 Posts |
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There's nothing to try. You can't get factors yourself. We certainly aren't going to be able to either.
You haven't demonstrated any factoring. Just a bunch of BS. Factor something. |
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#47 | |
Jan 2010
2×43 Posts |
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#48 |
Mar 2019
11·13 Posts |
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Except you haven't actually demonstrated any sort of method or algorithm whatsoever.
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#49 |
Undefined
"The unspeakable one"
Jun 2006
My evil lair
135778 Posts |
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#50 | |
Jan 2010
5616 Posts |
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![]() ![]() ![]() ![]() So, you want superb algo(s) & want to do NOTHING for :) so, any not magical algo is only bs for you ![]() |
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#51 | |
Mar 2019
8F16 Posts |
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(1) efficient algorithms to factor large integers, or (2) efficient algorithms for finding large primes (and proving them prime). You've demonstrated no meaningful algorithm for doing either. |
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#52 | |
Jan 2010
2·43 Posts |
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#53 | |
6809 > 6502
"""""""""""""""""""
Aug 2003
101×103 Posts
100100000001012 Posts |
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You need to solve the first one before your next post (and you must post the solution in your next post), or you may be banned (because you fail to show that your method works and just want to be a troll). Then you must solve the next one (and post the answer) to continue posting. After you have posted the answer to the third, then we will believe that you are on to something. First test. Factor this semiprime (using your method): 3870092038884345663779821427477643475136534002402905753076769909311217 Second test Factor this semiprime (using your method) 150996579069406676849328254452885095204370060219736837010494868333342863322970462956706063 Third test. Factor this semiprime (using your method) Code:
4735324369078304459849659757648833978535825054585241886997488631830939162381565490995222405517413444400835669 Last fiddled with by Uncwilly on 2020-11-07 at 00:30 |
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#54 | |
Jan 2010
2×43 Posts |
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#55 | |
May 2020
2·13 Posts |
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If you wanted any cooperation, it would have been more helpful to ask questions about the topic - "Has there been any work done on factorizing RSA numbers with approximations of the sums of the primes in the product?" - rather than to announce "big results" and then be gleefully sour when people are doubtful. It would have saved us a lot of time, and it's likely there's already been a lot of research into the topic - with a good reason as to why it's failed so far. Last fiddled with by Gelly on 2020-11-06 at 21:26 Reason: formatting is whack |
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