%I #28 Oct 24 2022 00:06:00
%S 1,210526315789473684,3103448275862068965517241379,410256,714285,
%T 6101694915254237288135593220338983050847457627118644067796,
%U 7101449275362318840579,8101265822784,91011235955056179775280898876404494382022471
%N a(n) = least number m such that the quotient m/n is obtained merely by shifting the leftmost digit of m to the right end and the second digit of m is not zero.
%C Here when the leftmost digit of m is shifted to the right end the number of digits may not decrease - compare A097717.
%C Least n-transposable number. A k-transposable number, 1 <= k <= 9, is one which is k times the number obtained when the leftmost digit is moved to the end.
%D H. Camous, Jouer Avec Les Maths, "Chassez le naturel", Section I, Problem 3 pp. 20; 31-2, Les Editions D'Organisation, Paris 1984.
%D L. A. Graham, Ingenious Mathematical Problems and Methods, "End At The Beginning", Problem 72 pp. 44; 212-3, Dover NY 1959.
%F a(n) = n prepended to n*(10^m - n)/(10*n - 1), where m = A094224(n) - 1.
%e a(4) = 410256 = 4*102564.
%Y Cf. A097717. A249596-A249599.
%K nonn,base,fini,full
%O 1,2
%A _Lekraj Beedassy_, Jun 07 2004
%E Edited by _N. J. A. Sloane_, Apr 13 2009
%E a(5) corrected by _Emilio MartÃn_, Jul 28 2022