Prime p₀= 538752694194346609 starts a Symmetric tuple of 20 consecutive primes (SPT).
d_n: 0 60 10 24 8 10 12 56 24 18 148 18 24 56 12 10 8 24 10 60 (?)
a_n: 0 60 70 94 102 112 124 180 204 222 370 388 412 468 480 490 498 522 532 592
All 20 integers p_n = p₀+a_n = p_n-1+d_n are prime and there are no other primes in the gaps.
diameter: 592
derived by truncating larger tuple
Found by: phoenicis
db: batch=56, k=20, 60 10 24 8 10 12 56 24 18 148

STPT(10)	538752551919839399	0 2 18 20 30 32 42 44 60 62	-142274507210
SPT(14)	538752587708716937	0 24 80 132 140 174 206 240 272 306 314 366 422 446	-106485629672
SPT(14)	538752612997544483	0 26 110 146 150 168 180 194 206 224 228 264 348 374	-81196802126
TPT(12)	538752615662796461	0 2 36 38 78 80 90 92 120 122 210 212	-78531550148
SPT(14)	538752640109456203	0 34 58 70 78 124 160 294 330 376 384 396 420 454	-54084890406
SPT(22)	538752694194346579	0 30 90 100 124 132 142 154 210 234 252 400 418 442 498 510 520 528 552 562 622 652	-30
SPT(14)	538752708586290997	0 60 66 82 94 120 144 172 196 222 234 250 256 316	14391944388
SPT(14)	538752739380008969	0 14 32 74 110 140 144 278 282 312 348 390 408 422	45185662360
SPT(14)	538752748967180257	0 4 16 54 144 154 160 180 186 196 286 324 336 340	54772833648
SPT(14)	538752769718932871	0 68 102 138 152 168 176 312 320 336 350 386 420 488	75524586262
SPT(14)	538752775689695857	0 54 76 96 114 124 136 180 192 202 220 240 262 316	81495349248
SPT(14)	538752804888459563	0 56 96 110 176 204 206 318 320 348 414 428 468 524	110694112954