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#287 |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
25755*58^14125-1
9395*58^14261-1 65310*58^14338-1 13892*58^14348-1 96584*58^14445-1 21239*58^14456-1 54161*58^14478-1 46293*58^14500-1 104927*58^14616-1 54629*58^14696-1 27602*58^14882-1 Completed to 15000 and continuing |
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#288 |
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May 2008
Wilmington, DE
22·23·31 Posts |
Riesel Base 37 all k's tested to n=70K
Primes posted s/b 17 k's left Unreserving Results emailed Last fiddled with by MyDogBuster on 2009-03-25 at 07:28 |
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#289 |
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May 2008
Wilmington, DE
22·23·31 Posts |
Riesel Base 37
1842*37^41606-1 is prime! (1244.8672s+0.0049s) 5262*37^60498-1 is prime! (2675.3231s+0.0082s) |
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#290 |
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"Mark"
Apr 2003
Between here and the
24·397 Posts |
47100*58^15090-1
59981*58^15125-1 63737*58^15306-1 45488*58^15520-1 61833*58^15573-1 3866*58^15574-1 52509*58^15676-1 104133*58^15716-1 57924*58^15784-1 96954*58^15857-1 71009*58^15872-1 Complete to 16000 and continuing |
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#291 |
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May 2007
Kansas; USA
101·103 Posts |
Sierp base 42 is at n=22K; 46 k's remaining; continuing to n=25K. An extremely stubborn base that has only had 3 primes out of 49 k's remaining for n=15K-22K.
Sierp base 70 is complete to n=25K; 6 k's remaining; now unreserved. Sierp base 100 is at n=12K; 8 k's remaining; continuing to n=25K. After these are done, that will leave Sierp bases 46, 80, 81, & 88 remaining to take up to n=25K. After that, I'll likely work on getting more of the Riesel bases < 100 up to n=25K. Gary Last fiddled with by gd_barnes on 2009-04-06 at 04:02 |
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#292 |
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Quasi Admin Thing
May 2005
2·3·7·23 Posts |
Is expanding the Sierpinski base 63 reservation to at least n=131072 (2^17), is expecting to have all k's tested to n=5000 in less than 1 month and after that a huge sieving of all remaining k's can possibly begin for either the entire remaining n-range or for at least a part of the n-range
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#293 |
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May 2007
Kansas; USA
242438 Posts |
Sierp base 42 is complete to n=25K; 43 k's remain; unreserved.
Sierp base 100 is complete to n=25K; 5 k's remain; unreserved. New reservations to bring more bases up to n=25K: Riesel base 46 for n=10K-25K. I'll be able to sieve it in conjuntion with Sierp base 46 that I currently have reserved for n=15K-25K. Sierp base 61 for n=16K-25K. Riesel bases 75 and 80 for n=10K-25K. I'll be able to sieve Riesel and Sierp base 80 together for that n-range. Riesel base 87 for n=20K-25K. This leaves me with the following reservations for bases > 32 to n=25K: Riesel bases 46, 75, 80, & 87 Sierp bases 46, 61, 80, 81, & 88 Gary Last fiddled with by gd_barnes on 2009-04-09 at 19:47 |
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#294 |
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"Mark"
Apr 2003
Between here and the
24×397 Posts |
94281*58^16014-1
98673*58^16045-1 72048*58^16110-1 4712*58^16135-1 81267*58^16182-1 90939*58^16285-1 51957*58^16294-1 73593*58^16302-1 73241*58^16365-1 55461*58^16439-1 25628*58^16469-1 41511*58^16610-1 92937*58^16610-1 2627*58^16774-1 41243*58^16830-1 42951*58^16946-1 Completed to 17000 and continuing |
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#295 |
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May 2007
Kansas; USA
101×103 Posts |
Riesel base 80 is at n=12K; 5 k's remain; continuing to n=25K
Sierp base 80 is at n=12K; 29 k's remain; continuing to n=25K Riesel base 75 has now been fully sieved for n=10K-25K. I will start on it after finishing Riesel base 80. Last fiddled with by gd_barnes on 2009-04-11 at 06:50 |
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#296 |
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May 2007
Kansas; USA
1040310 Posts |
Riesel base 80 is complete to n=25K; 4 k's remain; unreserved.
Sierp base 80 is at n=17K; 26 k's remain; continuing to n=25K. Starting on Riesel base 87 for n=20K-25K. I'll do that before Riesel base 75 for n=10K-25K, which I will do after that. Gary |
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#297 |
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"Mark"
Apr 2003
Between here and the
143208 Posts |
59166*58^17002-1
52922*58^17016-1 53832*58^17131-1 38922*58^17167-1 56562*58^17419-1 41931*58^17453-1 40505*58^17468-1 98942*58^17600-1 674*58^17613-1 4139*58^17820-1 102659*58^17852-1 Completed to 18000 and continuing |
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