Prime p₀= 4661816493296639177 starts a Symmetric tuple of 10 consecutive primes, which form 5 twin primes (STPT).
d_n: 0 2 52 2 16 2 16 2 52 2 (?)
a_n: 0 2 54 56 72 74 90 92 144 146
All 10 integers p_n = p₀+a_n = p_n-1+d_n are prime and there are no other primes in the gaps.
diameter: 146
Found by: [SG] Felix
db: batch=85, k=10, 2 52 2 16 2

STPT(12)	4661815825604425667	0 2 12 14 54 56 60 62 102 104 114 116	-667692213510
SPT(16)	4661816004632634269	0 32 50 140 192 212 234 252 290 308 330 350 402 492 510 542	-488664004908
STPT(10)	4661816109018552191	0 2 36 38 78 80 120 122 156 158	-384278086986
SPT(16)	4661816149505895157	0 22 24 40 42 52 84 162 172 250 282 292 294 310 312 334	-343790744020
SPT(16)	4661816464106672777	0 14 62 90 92 114 134 162 194 222 242 264 266 294 342 356	-29189966400
SPT(16)	4661816481758313103	0 10 18 24 48 66 70 76 78 84 88 106 130 136 144 154	-11538326074
SPT(16)	4661816658244038851	0 20 50 60 78 138 158 180 188 210 230 290 308 318 348 368	164947399674
SPT(16)	4661817273514368083	0 6 30 54 56 98 116 138 146 168 186 228 230 254 278 284	780217728906
STPT(12)	4661817410376112121	0 2 36 38 90 92 156 158 210 212 246 248	917079472944
SPT(16)	4661817749494786193	0 48 68 74 98 104 108 110 174 176 180 186 210 216 236 284	1256198147016
STPT(10)	4661817810123770477	0 2 24 26 42 44 60 62 84 86	1316827131300