Prime p₀= 4661798416117397879 starts a Symmetric tuple of 10 consecutive primes, which form 5 twin primes (STPT).
d_n: 0 2 16 2 40 2 40 2 16 2 (?)
a_n: 0 2 18 20 60 62 102 104 120 122
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: 122
Found by: [SG] Felix
db: batch=85, k=10, 2 16 2 40 2

SPT(16)	4661796829847102291	0 2 12 30 38 66 78 108 110 140 152 180 188 206 216 218	-1586270295588
STPT(10)	4661796834783806951	0 2 36 38 78 80 120 122 156 158	-1581333590928
STPT(10)	4661796891036220259	0 2 42 44 60 62 78 80 120 122	-1525081177620
TPT(14)	4661796977036120531	0 2 150 152 156 158 276 278 330 332 450 452 486 488	-1439081277348
SPT(16)	4661797311361412941	0 42 52 70 76 82 160 166 222 228 306 312 318 336 346 388	-1104755984938
TPT(14)	4661797605249634847	0 2 30 32 72 74 90 92 114 116 174 176 180 182	-810867763032
TPT(14)	4661798892231408911	0 2 60 62 90 92 156 158 168 170 216 218 228 230	476114011032
STPT(10)	4661798971991727779	0 2 48 50 90 92 132 134 180 182	555874329900
SPT(16)	4661799433513664383	0 6 18 30 34 54 78 118 126 166 190 210 214 226 238 244	1017396266504
SPT(16)	4661799901309334039	0 132 158 168 180 200 218 230 300 312 330 350 362 372 398 530	1485191936160
SPT(16)	4661800473518063257	0 4 16 22 64 82 100 132 154 186 204 222 264 270 282 286	2057400665378