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Old 2009-05-12, 04:44   #1
Kosmaj
 
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Thumbs up RPS 9th Drive: Yet Another Bunch of High-Weight Ks

We are starting yet another high-weight drive with 40 Ks, 10000 < k < 30000. Multipliers were selected by Thomas based on weight and the number of primes for small exponents (n<30000).

We are starting with the following 34 Ks from n=400000:
11655, 11961, 12045, 12753, 13065, 13845, 14895,
15645, 16485, 16665, 16887, 18525, 18975, 19635,
20145, 20625, 21825, 21885, 22095, 22365, 22701,
22785, 23295, 23805, 25077, 26829, 27615, 28215,
28605, 28665, 29025, 29445, 29685, 29925.

The following six are also being sieved but they are already tested by Beyond and are not included in test files. They will be added to the drive later:
17295, 21285, 21525, 23985, 25905, 28635.

All candidates were sieved to p=12T mostly by Thomas, helped by cipher, Dave, and me. The range of n is 400k-1M.

Happy hunting!

Status
Code:
  Range of n      Tested by       Status
400,000-970,000 - RPS           - Complete (253 primes), except
676,000-677,000 - Happy         - Complete
840,000-842,000 - Happy         - Complete (1 prime)

970,000-978,000 - pb386         - Complete
978,000-982,000 - pb386         - Complete (4 primes)
982,000-986,000 - pb386         - Complete
986,000-990,000 - pb386         - Complete (1 prime)
990,000-991,000 - pb386         - Complete
991,000-995,000 - pb386         - Complete (1 prime)
995,000-998,000 - SaneMur       - Complete
998,000-999,000 - pb386         - Complete (3 primes)
999,000-1,000,000 - SaneMur     - Complete (1 prime)

Last fiddled with by amphoria on 2018-06-24 at 08:00
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Old 2009-05-12, 04:45   #2
Kosmaj
 
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Talking Found Primes

Tests started at n=400000.

11655 [10]: 401963, 418252, 424806, 473872, 506784, 590022, 645132, 696246, 727430, 757687
11961 [5]: 424850, 430434, 435323, 593606, 962562
12045 [10]: 417276, 418731, 452687, 486357, 489088, 620122, 667868, 726840, 770274, 950779
12753 [8]: 435414, 454484, 472607, 562236, 666810, 715395, 794570, 836660
13065 [4]: 531310, 714240, 796328, 823734
13845 [8]: 414458, 445995, 461706, 551637, 594191, 683994, 913699, 957036
14895 [10]: 403258, 491956, 571039, 619302, 627529, 658676, 710312, 737852, 893647, 954111
15645 [5]: 478710, 563878, 588293, 642040, 813509
16485 [9]: 498650, 696592, 707527, 720906, 794630, 847436, 885494, 892121, 929564
16665 [9]: 416256, 427457, 453665, 517348, 596515, 723935, 760702, 768033, 979166
16887 [7]: 581360, 602538, 666018, 718650, 722078, 945468, 978362
17295 [6]: 649085, 687221, 733481, 951405, 954465, 998917
18525 [8]: 520464, 544286, 557269, 573427, 623093, 623436, 648363, 993993
18975 [7]: 402402, 421970, 456235, 593921, 613126, 962429, 999636
19635 [4]: 535940, 621545, 889998, 939163
20145 [7]: 474205, 484090, 521191, 537111, 580932, 781371, 833692
20625 [10]: 402043, 432045, 466289, 656375, 748615, 762932, 771928, 836987, 934394, 943914
21285 [1]: 605585
21525 [1]: 690003
21825 [7]: 447542, 470138, 659361, 711511, 733583, 832142, 912659
21885 [5]: 513697, 537009, 591013, 775829, 988449
22095 [8]: 484480, 563477, 731398, 777492, 787615, 805475, 876019, 931021
22365 [5]: 468941, 621433, 878720, 934681, 958430
22701 [5]: 475814, 529598, 538402, 618983, 650703
22785 [9]: 502225, 526091, 642159, 668739, 673724, 722633, 732615, 745892, 978903
23295 [5]: 434889, 465214, 519113, 631138, 805393
23805 [8]: 451349, 500218, 521958, 527683, 565351, 572827, 620974, 916969
23985 [3]: 822420, 864589, 886285
25077 [6]: 450772, 452305, 456924, 638968, 659402, 938866
25905 [2]: 728087, 942199
26829 [6]: 470531, 526099, 563960, 745697, 789515, 903805
27615 [6]: 419213, 440754, 444763, 493324, 675803, 962661
28215 [6]: 402143, 513716, 685840, 685912, 834509, 969997
28605 [6]: 517341, 574540, 640610, 818687, 913690, 978525
28635 [5]: 663394, 679452, 767918, 770155, 884471
28665 [9]: 443532, 571457, 579514, 581163, 608374, 648667, 690666, 963173, 998816
29025 [9]: 432810, 513989, 534750, 560434, 568761, 738012, 741080, 875417, 998089
29445 [12]: 417335, 435195, 471983, 483330, 565220, 581617, 627251, 656711, 690486, 873433, 874503, 932899
29685 [4]: 615517, 782877, 811227, 870239
29925 [8]: 429840, 448240, 459135, 567791, 582960, 731978, 902167, 927148

Total: 263 primes

Found primes for all 34 original Ks.

Number of primes per interval:
Code:
  interval   expected  found
----------------------------
 400k-450k     30.4      30    (34 Ks)
 450k-500k     27.2      29    (34 Ks)
 500k-550k     24.6      23    (34 Ks)
 550k-600k     22.4      29    (34 Ks)
----------------------------
 600k-700k     47.7      45
 700k-800k     41.3      43
 800k-900k     36.5      26
 900k-1000k    32.6     (38)
----------------------------
   total:     262.7    (263)

Last fiddled with by Thomas11 on 2011-08-15 at 08:19
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Old 2009-05-12, 10:06   #3
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417-422 Lennart
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Old 2009-05-12, 11:35   #4
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Hi Lennart

Thanks for dropping by! You are supposed to find 2 or 3 primes in those 5 files, if everything is according to the plan
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Old 2009-05-12, 22:32   #5
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taking 422 to 426
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Old 2009-05-12, 23:25   #6
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Taking 426-430
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Old 2009-05-13, 01:43   #7
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Taking 430-432 (2)
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Old 2009-05-13, 08:41   #8
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Taking 432-435 3 files
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Old 2009-05-13, 09:57   #9
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taking 435-437
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Old 2009-05-13, 10:30   #10
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Quote:
Originally Posted by Kosmaj View Post
Hi Lennart

Thanks for dropping by! You are supposed to find 2 or 3 primes in those 5 files, if everything is according to the plan
Hi Kosmaj I found 6

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Old 2009-05-13, 17:13   #11
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408-409 complete, no primes.

Taking 437-438.
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