Prime p₀= 1056918380774138711 starts a Symmetric tuple of 10 consecutive primes, which form 5 twin primes (STPT).
d_n: 0 2 4 2 40 2 40 2 4 2 (?)
a_n: 0 2 6 8 48 50 90 92 96 98
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: 98
Found by: =Lupus=
db: batch=76, k=10, 2 4 2 40 2

SPT(16)	1056916542076190491	0 10 42 82 120 132 196 262 276 342 406 418 456 496 528 538	-1838697948220
SPT(16)	1056916559283710969	0 32 90 128 152 158 182 200 240 258 282 288 312 350 408 440	-1821490427742
STPT(10)	1056916755433889261	0 2 6 8 18 20 30 32 36 38	-1625340249450
STPT(10)	1056917875094311169	0 2 18 20 30 32 42 44 60 62	-505679827542
TPT(14)	1056917903277340787	0 2 60 62 114 116 210 212 222 224 324 326 432 434	-477496797924
STPT(10)	1056917933339399741	0 2 36 38 78 80 120 122 156 158	-447434738970
SPT(16)	1056918540930863417	0 14 44 72 74 146 156 162 224 230 240 312 314 342 372 386	160156724706
SPT(16)	1056918817242507097	0 6 42 72 120 130 142 196 216 270 282 292 340 370 406 412	436468368386
STPT(10)	1056918909764928137	0 2 12 14 72 74 132 134 144 146	528990789426
SPT(16)	1056919047983006137	0 46 76 90 114 130 144 150 160 166 180 196 220 234 264 310	667208867426
SPT(16)	1056919210541250779	0 60 78 108 132 150 162 192 228 258 270 288 312 342 360 420	829767112068