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#265 |
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Aug 2006
3·1,993 Posts |
That's probably why it's so insulting that you feel the need and ability to write things like this:
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#266 | |
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May 2010
Prime hunting commission.
24·3·5·7 Posts |
Quote:
Take your high horse elsewhere. Last fiddled with by 3.14159 on 2010-09-05 at 02:49 |
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#267 | |
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Aug 2006
3·1,993 Posts |
...And? A 3 GHz processor does 3e9 cycles per second. But I was speaking to your 2.5 second time:
Quote:
It's bizzarre (to me) that you would even question that, given our relative programming abilities. Last fiddled with by CRGreathouse on 2010-09-05 at 02:52 |
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#268 |
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Aug 2006
3·1,993 Posts |
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#269 | |
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May 2010
Prime hunting commission.
69016 Posts |
Quote:
And, one does not need to be a programmer to know something about programming. Anyone with a keen interest in programming does not necessarily have an occupation as a programmer. Last fiddled with by 3.14159 on 2010-09-05 at 02:57 |
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#270 | |
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Aug 2006
10111010110112 Posts |
Quote:
How about you? What's your occuparion? |
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#271 | ||
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May 2010
Prime hunting commission.
24×3×5×7 Posts |
Quote:
Quote:
![]() Anyway: My comp measures up at 2.4GHz, if I remember correctly. (It alternates between 2.37 and 2.4, too lazy to get an exact measure.) Last fiddled with by 3.14159 on 2010-09-05 at 03:05 |
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#272 | ||
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Aug 2006
3·1,993 Posts |
Quote:
I don't deny the possibility that while I claim to be a programmer, I am in fact a hobo deceiving you (unsuccessfully?) into believing that I'm a computer programmer. But this doesn't address my question. What do you do? If you're going to pester me about what I do, disbelieve my answer, and accuse me of being jobless,* I think I can at least ask you what you do, even if you're not willing to "prove it". * Why in the world wouldn't I tell you if I was jobless? It would be to my advantage to say, "I'm an out-of-work programmer" if I was out of work, in hopes that eventually I would say this to someone who might hire me (or who knew someone who would hire me). Quote:
This is surprising, since this is not really the kind of work that Pari is good at. |
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#273 | |||
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May 2010
Prime hunting commission.
24·3·5·7 Posts |
Quote:
Quote:
trialdivide(n) = { forprime(p=2,(<insert primelimit here>), if(n%p==0, return(p)) ); } ?? And, yes, the processor is a Core 2. Quote:
Last fiddled with by 3.14159 on 2010-09-05 at 03:25 |
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#274 |
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May 2010
Prime hunting commission.
110100100002 Posts |
I wonder what the largest primes for each category are:
For the designated categories: 1. Proths: 22147 * 2256720 + 1 (3.14159) (77285 digits) 2. Generalized Proths: 4*17178438 + 1 (Batalov) (219561 digits) 3. Factorial-based Proths: 2634 * 2480!2 + 1 (3.14159) (14690 digits) 4. Primorial-based Proths: 703 * p(125)66 + 1 (3.14159) (19104 digits) 5. Prime-based Proths: 28380*19998560 + 1 (3.14159) (28260 digits) 6. Primorial: 466*7297#+1 (3.14159) (3124 digits) 7. Factorial: 1364 * 4200! + 1 (3.14159) (13399 digits) 8. Generalized Cullen-Woodall: 4034 * 15001534 + 1 (3.14159) (12816 digits) 9. Factorial-based Cullen-Woodall: (No submissions) 10. Primorial-based Cullen-Woodall: (No submissions) 11. Prime-based Cullen-Woodall: (No submissions) 12. k-b-b's: (No submissions) 13. Factorial-based k-b-b's: (No submissions) 14. Primorial-based k-b-b's: (No submissions) 15. Prime-based k-b-b's: 240790*48614861 + 1 (3.14159) (17927 digits) 16. Number, square, and fourth: Code:
1546750398064958524633425292455441988676752527730835687139862311217981986247572619886186890734016949799686352443760408934653066300968034776190705901570570913201114184380563243205276690363368824249952639567750758594330067937015662345505149388718977581056000000000000000000000000000000000000000000000001 17. Special Cofactor: (No submissions) 18. General Cofactor: (64177156568540609146951155341 * 67600 + 1)/500312594495474956967917511 (3.14159) (5917 digits) 19. General arithmetic progressions: 2304*27980 + 19 (3.14159) (2406 digits) 20. Obsolete-tech proven primes: 570331 * 293560 + 1 is prime! (3.14159) (28171 digits) (Proth.exe) Last fiddled with by 3.14159 on 2010-09-05 at 04:25 |
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#275 |
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A Sunny Moo
Aug 2007
USA (GMT-5)
3·2,083 Posts |
A submission for #2 on the -1 side:
2778*211^47085-1 is prime! Again, found in an effort to prove the Riesel base 211 conjecture as part of the Conjectures 'R Us project. Found and proven by PFGW via PRPnet. |
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