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User:Karbon
| Babel user information | ||
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Contents
External links
- RieselProth Database: my Primes Homepage since 2007
- Jigsaw Wiki: my first Wiki since 2016 with ~10 000 jigsaw puzzles
- Top5000 Prover code: My primes found, latest (290^124116-1)^2-2
Internal links
PHP example
number = 1234567.896
Number format English (en): 1,234,567.90
Example table for Sierpinski/Riesel problems
Data explantation
Data given in the table:
- base b and some data for this base
- conjectured k (CK) and the covering set in {}
- algebraic factors (if exist) and k-values with these
- remaining k-values or proven and search range in [] sorted by GCD
- 10 highest primes/PRPs
[...]
Colors used
- proven and all primes are defined primes
- proven but some primes are only probable primes that have not been certified
- unproven
Table
| Base | Data |
|---|---|
| 2 | 78557 {3, 5, 7, 13, 19, 37, 73} |
| GCD = 1: 21181, 22699, 24737, 55459, 65536 [8.589G], 67607 (other k at n=31M) | |
| 10223(31172165), 19249(13018586), 27653 (9167433), 28433 (7830457), 33661 (7031232), 5359 (5054502), 4847 (3321063), 54767 (1337287), 69109 (1157446), 65567 (1013803) | |
| 3 | 11047 {2, 5, 7, 13, 73} |
| GCD = 2: 1187, 1801, 3007, 3047, 3061, 3307, 5321, 5743, 5893, 6427, 6569, 6575, 7927, 8161, 8227, 8467, 8609, 8863, 8987, 9263, 9449 (all at n=10K) | |
| 621(20820), 10243(9731), 2747(7097), 10207(6089), 823(6087), 10741(6028), 821(5512), 5147(5153), 9721(5040), 41(4892) | |
| 4 | 419 {3, 5, 7, 13} |
| none - proven | |
| 186(10458), 94(291), 176(228), 129(207), 89(167), 86(108), 174(103), 369(71), 101(66), 293(58) | |
| 5 | 7 {2, 3} |
| none - proven | |
| 4(2), 3(2), 6(1), 5(1), 2(1), 1(1) | |
| 6 | 174308 {7, 13, 31, 37, 97} |
| 113 k's remain (k = 1296 at n=268.4M, k = 1814 at n=12K, other k = 4 mod 5 at n=2.2K, other k at n=2M) | |
| 139413(1279992), 33706(910462), 125098(896696), 31340(833096), 59506(780877), 10107(559967), 113966(511831), 172257(349166), 121736(298935), 124221(278517) | |
| 105 | 319 {2, 53} |
| none - proven (with probable primes that have not been certified: k = 191) | |
| 191 (5045), 36 (675), 39 (348), 264 (275), 183 (210), 150 (193), 80 (177), 164 (146), 167 (140), 204 (105) |
