%N Smallest number m such that u + (sum of base-5 digits of u) = m has exactly n solutions.
%C Indices of records in A230866: a(n) is the index of the first n in A230866.
%C The next two terms are a(7) = 5^165 + 27, a(8) = 5^317 + 633.
%D Max A. Alekseyev, Donovan Johnson and N. J. A. Sloane, On Kaprekar's Junction Numbers, in preparation, 2017.
%H Max Alekseyev, <a href="/A230867/a230867.txt">Table of expressions for a(n), for n=1..100</a>
%e a(5) = 1953134 corresponds to the five solutions:
%e 1953099 (base-5: 444444344)
%e 1953103 (base-5: 444444403)
%e 1953105 (base-5: 444444410)
%e 1953129 (base-5: 1000000004)
%e 1953131 (base-5: 1000000011).
%Y A230868 gives the leading power of 5 in a(n).
%Y Smallest number m such that u + (sum of base-b digits of u) = m has exactly n solutions, for bases 2 through 10: A230303, A230640, A230638, A230867, A238840, A238841, A238842, A238843, A006064.
%Y Cf. A230865, A230866.
%A _N. J. A. Sloane_, Nov 05 2013
%E a(5) corrected by _Donovan Johnson_, Nov 05 2013