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5-morphic but not bimorphic, automorphic nor trimorphic.
0

%I #4 Mar 30 2012 17:30:25

%S 2,3,7,8,32,43,57,68,93,193,307,432,443,557,568,693,807,943,1251,1693,

%T 1875,2057,2499,2501,2943,3125,3307,3568,3749,4193,4557,5443,5807,

%U 6251,6432,6693,6875,7057,7499,7501,7943,8125,8307,8749,9193,9557,13568

%N 5-morphic but not bimorphic, automorphic nor trimorphic.

%t Do[x=Floor[N[Log[10, n],25]]+1; If[Mod[n^5, 10^x] == n,If[Mod[n^2, 10^x]!= n, If[Mod[n^3, 10^x]!= n,Print[n]]]], {n,1,50000}]

%Y Cf. A003226 and A033819.

%K easy,nonn

%O 1,1

%A _Robert G. Wilson v_, Jul 24 2000