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.

A218539 Numbers that are equal to the sum of the uniform platonic polyhedral (figurate) numbers (tetrahedral, cubic, octahedral, dodecahedral, or icosahedral) on each of their digits.

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%I A218539 #21 Nov 07 2012 13:53:27
%S A218539 0,1,20,21,24,153,240,241,289,304,324,370,371,407,440,441,593,739,
%T A218539 2167,2284,2348,2484,2583,2860,2861,3009,3029,3093,3249,4288,5859,
%U A218539 6888,7996,9898
%N A218539 Numbers that are equal to the sum of the uniform platonic polyhedral (figurate) numbers (tetrahedral, cubic, octahedral, dodecahedral, or icosahedral) on each of their digits.
%C A218539 153, 370, 371, and 407 are well known with regard to the cubic numbers.
%e A218539 The octahedral numbers are represented by the formula, y(x)=(2x^3+x)/3; apply this formula to each of the digits in a(18)=739, i.e., y(7)=231, y(3)=19, y(9)=489; sum=739; the dodecahedral numbers are represented by the formula, y(x)=x(3x-1)(3x-2)/2; apply this formula to each of the digits in a(34)=9898, i.e., y(9)=2725, y(8)=2024; y(9)=2725, y(8)=2024; sum=9898.
%Y A218539 Cf. A005188, A007532, A036057.
%K A218539 nonn,base
%O A218539 1,3
%A A218539 _Thomas S. Pedigo_, Nov 01 2012