cp's OEIS Frontend

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.

A077639 LCM of terms in period of continued fraction expansion of square root of A051451(n), i.e., sqrt(lcm(1..x)) where x is a prime power from A000961.

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%I A077639 #11 Aug 05 2024 14:55:42
%S A077639 1,2,4,6,14,40,56,100,2988,13200,805600,1323000,1744790520,
%T A077639 112326337200,10154793943770044128560,26773964343922343708160,
%U A077639 185027354760601080,1418008957437634586640
%N A077639 LCM of terms in period of continued fraction expansion of square root of A051451(n), i.e., sqrt(lcm(1..x)) where x is a prime power from A000961.
%e A077639 For A051451(10) = 360360, the periodic part is P = {3,2,1,132,1,2,3,1200} with lcm(P)=13200 as LCM of terms, so a(10) = 13200.
%t A077639 Table[Apply[LCM, Last[ContinuedFraction[Sqrt[Part[t, u]]]]], {u, 1, 24}]
%Y A077639 Cf. A000961, A051451, A077636, A077637, A077638.
%K A077639 nonn
%O A077639 1,2
%A A077639 _Labos Elemer_, Nov 13 2002