Prime Tuple Database
Prime p0= 9648166508472058289 starts of symmetrical tuple of 18 consecutive primes (SPT).
dn: 8 16 26 24 18 16 20 12 52 (???)
an: 0 8 24 50 74 92 108 128 140 192 204 224 240 258 282 308 324 332
All 18 integers pn = p0+an = pn-1+dn are prime and there are no other primes in the gaps.
diameter: 332
Found by: Landjunge
db: batch=133, k=18, 8 16 26 24 18 16 20 12 52
(todo: need make correct select from sql)dn: 8 16 26 24 18 16 20 12 52 (???)
an: 0 8 24 50 74 92 108 128 140 192 204 224 240 258 282 308 324 332
All 18 integers pn = p0+an = pn-1+dn are prime and there are no other primes in the gaps.
diameter: 332
Found by: Landjunge
db: batch=133, k=18, 8 16 26 24 18 16 20 12 52
| STPT(10) | 9648165789493275617 | 0 2 60 62 72 74 84 86 144 146 | -718978782672 |
| TPT(14) | 9648166012788410489 | 0 2 30 32 42 44 48 50 90 92 132 134 198 200 | -495683647800 |
| STPT(10) | 9648166062866136899 | 0 2 30 32 60 62 90 92 120 122 | -445605921390 |
| SPT(16) | 9648166109785850827 | 0 34 36 52 70 90 102 126 130 154 166 186 204 220 222 256 | -398686207462 |
| STPT(10) | 9648166200041270171 | 0 2 6 8 48 50 90 92 96 98 | -308430788118 |
| TPT(14) | 9648166398298046027 | 0 2 54 56 120 122 132 134 162 164 222 224 234 236 | -110174012262 |
| SPT(28) | 9648166508472058129 | 0 12 118 132 150 160 168 184 210 234 252 268 288 300 352 364 384 400 418 442 468 484 492 502 520 534 640 652 | -160 |
| SPT(26) | 9648166508472058141 | 0 106 120 138 148 156 172 198 222 240 256 276 288 340 352 372 388 406 430 456 472 480 490 508 522 628 | -148 |
| SPT(24) | 9648166508472058247 | 0 14 32 42 50 66 92 116 134 150 170 182 234 246 266 282 300 324 350 366 374 384 402 416 | -42 |
| SPT(22) | 9648166508472058261 | 0 18 28 36 52 78 102 120 136 156 168 220 232 252 268 286 310 336 352 360 370 388 | -28 |
| SPT(20) | 9648166508472058279 | 0 10 18 34 60 84 102 118 138 150 202 214 234 250 268 292 318 334 342 352 | -10 |
Where: SPT - Symmetric Prime Tuples
TPT - Twin Prime Tuples
STPT - Symmetric Twin Prime Tuples
©2024 Natalia Makarova & Alex Belyshev & Tomáš Brada