Prime p₀= 544325882604176191 starts a Symmetric tuple of 20 consecutive primes (SPT).
d_n: 0 12 10 6 2 48 90 4 14 4 38 4 14 4 90 48 2 6 10 12 (?)
a_n: 0 12 22 28 30 78 168 172 186 190 228 232 246 250 340 388 390 396 406 418
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: 418
derived by truncating larger tuple
Found by: phoenicis
db: batch=56, k=20, 12 10 6 2 48 90 4 14 4 38

SPT(14)	544325832124542077	0 12 56 110 126 162 192 194 224 260 276 330 374 386	-50479634114
SPT(14)	544325838701584013	0 8 50 68 86 96 98 126 128 138 156 174 216 224	-43902592178
TPT(12)	544325847938789549	0 2 252 254 318 320 330 332 348 350 402 404	-34665386642
SPT(14)	544325853258443161	0 42 48 90 120 132 138 240 246 258 288 330 336 378	-29345733030
SPT(14)	544325868390309289	0 22 48 58 82 84 88 114 118 120 144 154 180 202	-14213866902
SPT(22)	544325882604176173	0 18 30 40 46 48 96 186 190 204 208 246 250 264 268 358 406 408 414 424 436 454	-18
TPT(12)	544325889175028897	0 2 60 62 144 146 210 212 264 266 294 296	6570852706
SPT(14)	544325894557195021	0 18 22 40 42 60 82 126 148 166 168 186 190 208	11953018830
SPT(16)	544325899276971137	0 2 56 86 126 132 182 186 200 204 254 260 300 330 384 386	16672794946
SPT(14)	544325901080721371	0 30 72 78 96 98 110 138 150 152 170 176 218 248	18476545180
TPT(12)	544325902513245737	0 2 24 26 150 152 252 254 294 296 300 302	19909069546
SPT(14)	544325917094309033	0 36 50 54 66 110 126 134 150 194 206 210 224 260	34490132842