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.

A302095 a(n) is the smallest positive integer not yet in the increasing sequence that is obtained when the largest digit from a(n-1) is deleted and the remaining digits are permuted such that no digit in a(n) has the same position it had in a(n-1) (counting from left to right). No repeated digits allowed; a(1)=10.

This page as a plain text file.
%I A302095 #65 Jun 28 2018 14:58:03
%S A302095 10,230,402,520,602,720,802,920,1023,2104,3012,4120,5012,6120,7012,
%T A302095 8120,9012,12034,20153,31024,50132,61023,70132,81023,90132,120435,
%U A302095 201346,310254,401326,510234,601342,710234,801342,910234,1023456,2104375,3012456,4103275,5012346,7103254
%N A302095 a(n) is the smallest positive integer not yet in the increasing sequence that is obtained when the largest digit from a(n-1) is deleted and the remaining digits are permuted such that no digit in a(n) has the same position it had in a(n-1) (counting from left to right). No repeated digits allowed; a(1)=10.
%C A302095 All terms in the sequence contain 0.
%C A302095 The fact that all digits in the terms are distinct makes the sequence finite.
%C A302095 In fact, the sequence contains 59 terms and a(59)=901325476.
%C A302095 The terms that require the smallest number of permutations to recover their natural ordering are a(1)=10, a(9)=1023 and a(35)=1023456 (one permutation required).
%H A302095 Enrique Navarrete, <a href="/A302095/b302095.txt">Table of n, a(n) for n = 1..59</a>
%e A302095 a(2)=230 since it is the smallest positive integer not yet in the sequence that is obtained when the largest digit 1 from a(1)=10 is deleted, the remaining digit 0 is permuted from the second to third place, and no digits are repeated.
%Y A302095 Cf. A107353, A297418.
%K A302095 nonn,base,fini,full
%O A302095 1,1
%A A302095 _Enrique Navarrete_, May 19 2018