[seqfan] Re: The last digit "d" of a(n) is present in a(n+1+d) --END

Edwin Clark eclark at math.usf.edu
Tue Feb 3 08:13:15 CET 2009

On Tue, 3 Feb 2009, Maximilian Hasler wrote:

> The links in http://www.research.att.com/~njas/sequences/A027678
> might be useful for this problem.
Thanks. Now why didn't I reflexively check the OEIS for the sequence:

     4, 484, 28224, 228484, 8282884?

But for purposes of this problem we need those squares all of whose digits
are a subset of {2,4,8}.
The sequence
of squares made with only 2 distinct digits might also be useful. --I see
that David was the author of that sequence.

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