Initial member of 8 consecutive primes a, b, c, d, e, f, g, h such that (a + h) = (b + g), (c + g) = (d + f), (a + f) = (b + e) and (a + g) = (b + f).

A292715

Initial member of 8 consecutive primes a, b, c, d, e, f, g, h such that (a + h) = (b + g), (c + g) = (d + f), (a + f) = (b + e) and (a + g) = (b + f).

Terms

    a(0) =6337a(1) =14717a(2) =77521a(3) =83401a(4) =130643a(5) =344231a(6) =357653a(7) =380377a(8) =496453a(9) =505067a(10) =587101a(11) =593473a(12) =970457a(13) =1130251a(14) =1515691a(15) =1694191a(16) =1936741a(17) =2689997a(18) =2773007a(19) =2811163a(20) =3665371a(21) =3678887a(22) =3713993a(23) =3976361a(24) =4024687a(25) =4181579a(26) =4629461a(27) =4801673a(28) =5438569a(29) =5882197

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