This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.
%I A128947 #9 Mar 04 2014 06:59:52 %S A128947 1,9,477,2415,2059,2133,651,2835,14935,23529,35721,58311,27105,24013, %T A128947 167775,49375,92925,193305,273105,238855,850155,94209,395901,1055241, %U A128947 310233,387001,1492839,540765,731025,2172081,934431,835621 %N A128947 Main diagonal of polygonal lucky array defined in A128511. %C A128947 Main diagonal of array T(k,n) = n-th lucky number which is also a (k+3)-gonal number, for nonnegative k, whose zeroth, first, second rows are: A118565 Numbers which are both lucky and triangular. A031162 Numbers that are both lucky and square. A128511 Numbers which are both lucky and pentagonal. %e A128947 Array begins: %e A128947 k..|.n-th lucky number which is also a (k+3)-gonal number %e A128947 0..|.1...3...15....21...105...171...231...741...903..1275. %e A128947 1..|.1...9...25....49...169...289...361...529...729...841. %e A128947 2..|.1..51..477...651...925..2625..5551..6501..9801.17767. %e A128947 3..|.1..15..231..2415..3003..3655..5151.10585.11781.13695. %e A128947 4..|.1...7..189...235..2059..6175..8037..9211.17935.23377. %e A128947 5..|.1..21..133...645..1281..2133..2821..4033..4485..7701. %e A128947 6..|.1...9...75...111...261...559...651..1491..1639..2125. %e A128947 7..|.1.297..451...855..1105..1387..1701..2835..4257..5967. %o A128947 (PARI) findpl(vl, n) = {nb = 0; for (i=1, #vl, if (ispolygonal(vl[i], n+2), nb++; if (nb == n, return (vl[i]))););} %o A128947 lista(nn) = {vl = readvec("b000959.log"); for (n=1, nn, print1(findpl(vl, n), ", "););} \\ _Michel Marcus_, Mar 04 2014 %Y A128947 Cf. A000567, A000959, A031162, A118565, A128511. %K A128947 more,nonn %O A128947 1,2 %A A128947 _Jonathan Vos Post_, May 09 2007, May 23 2007 %E A128947 More terms from _R. J. Mathar_, Jun 07 2007 %E A128947 6 more terms via b000959.txt from _R. J. Mathar_, Oct 22 2010 %E A128947 a(21)-a(32) via b000959.txt from _Michel Marcus_, Mar 04 2014