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%I #16 Apr 06 2020 19:03:05
%S 3164252736,258479,69636,15165,3123,1019,1315,815,307,205,475,347,143,
%T 151,272,1388,618,245,12080,48,8635,23,287467,17,23118,8440,48387,
%U 127009,65457,70662,13181,42911,4965,162192,14460,226994,12,55853,4104749,2674855
%N Smallest k such that the number k^n in its decimal representation has a prime number of copies of the digit d for each d from 0 through 9.
%e 23^23 = 20880467999847912034355032910567 has a prime number of copies of each digit (two 1's and two 6's; three 2's, 3's, 4's, 5's, 7's and 8's; and five each of 9's and 0's), and no k < 23 is such that k^23 has this property.
%Y Cf. A216855.
%K nonn,base
%O 2,1
%A _James G. Merickel_, Sep 25 2012
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