Prime p₀= 2382767422113419321 starts a Symmetric tuple of 10 consecutive primes, which form 5 twin primes (STPT).
d_n: 0 2 28 2 106 2 106 2 28 2 (?)
a_n: 0 2 30 32 138 140 246 248 276 278
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: 278
Found by: [B^S]ABoskovich
db: batch=81, k=10, 2 28 2 106 2

STPT(10)	2382765624761488409	0 2 18 20 60 62 102 104 120 122	-1797351930912
SPT(16)	2382765898163020441	0 10 22 42 52 60 108 136 162 190 238 246 256 276 288 298	-1523950398880
SPT(16)	2382766855581745247	0 6 20 30 96 114 174 264 266 356 416 434 500 510 524 530	-566531674074
SPT(16)	2382766972891767221	0 110 128 146 156 200 216 236 300 320 336 380 390 408 426 536	-449221652100
SPT(16)	2382767141583083699	0 30 38 72 78 80 92 132 170 210 222 224 230 264 272 302	-280530335622
SPT(16)	2382767153161394333	0 6 8 26 48 50 158 206 330 378 486 488 510 528 530 536	-268952024988
STPT(10)	2382767615118848849	0 2 48 50 90 92 132 134 180 182	193005429528
STPT(10)	2382767656667880947	0 2 54 56 132 134 210 212 264 266	234554461626
TPT(14)	2382767717524240049	0 2 42 44 78 80 120 122 252 254 288 290 300 302	295410820728
SPT(16)	2382768040687454681	0 48 50 62 66 78 86 120 128 162 170 182 186 198 200 248	618574035360
SPT(16)	2382769060169651899	0 12 18 54 114 130 148 204 208 264 282 298 358 394 400 412	1638056232578