Record-setting values of q(n), the minimal prime q such that n(q+1)-1 is a prime p (i.e., q(n) > q(j) for all 0 < j < n).

A062256

Record-setting values of q(n), the minimal prime q such that n(q+1)-1 is a prime p (i.e., q(n) > q(j) for all 0 < j < n).

Terms

    a(0) =2a(1) =11a(2) =41a(3) =103a(4) =433a(5) =1019a(6) =2423a(7) =6131a(8) =22391a(9) =146519a(10) =398339a(11) =1461359a(12) =2803139a(13) =3943883a(14) =11329061a(15) =37133051a(16) =72486287a(17) =89857919a(18) =152222051a(19) =247964153a(20) =316352087a(21) =927830951a(22) =2030767073a(23) =5359478723a(24) =8908239161a(25) =11980112897a(26) =17219108579a(27) =20740431791a(28) =27651446429

External references