[seqfan] Re: Monotonic ordering of nonnegative differences
Don Reble
djr at nk.ca
Fri Oct 11 23:27:00 CEST 2019
> I know two methods of proving that 3^m-2^n=k for a given k is insoluble
> in m,k. First is to find a suitable M (if it exists) such that the
> congruence 3^m-2^n == k (mod M) is insoluble (which is easy to verify).
-- Max Alekseyev
> If we had [more info from Max], then we could delete the dubious
> programs in A173671.
-- njas
The complement of A173671 is A192111.
Inspired by Max's A075824 comment, I find that modulus 144331387200
helps to verify the odd gaps in A192111's B-file, up to 2234207.
(The even gaps are trivial.)
It could be challenging to reach a(1000) ?= 50031545098868635.
--
Don Reble djr at nk.ca
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