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A249487 Numbers k such that the infinitary summatory Liouville function L*(k) = Sum{i=1..k} A064179(i) is zero and L*(k-1)*L*(k+1)=-1.

%I A249487 #18 Feb 14 2021 13:01:28
%S A249487 2,34,42,44,198,202,646,694,840,842,856,866,876,878,880,898,902,916,
%T A249487 1038,1042,1044,1046,1048,1052,1068,1076,1090,1140,1582,1588,1598,
%U A249487 1684,1692,1726,1748,1750,2292,2304,2336,2478,2556,2558,2754,2762,2766,2772,2774
%N A249487 Numbers k such that the infinitary summatory Liouville function L*(k) = Sum{i=1..k} A064179(i) is zero and L*(k-1)*L*(k+1)=-1.
%C A249487 Analog of A249482 in Fermi-Dirac arithmetic, based on distinct terms of A050376 as "primes". Surprisingly there is a giant contrast between this sequence and A249482.
%C A249487 For k >= 1,
%C A249487 in interval [a(2k-1), a(2k)], L(n) <= 0,
%C A249487 in interval [a(2k), a(2k+1)], L(n) >= 0.
%C A249487 In particular, for k=1, in interval [2, 34], L(n) <= 0.
%H A249487 Amiram Eldar, <a href="/A249487/b249487.txt">Table of n, a(n) for n = 1..10000</a>
%Y A249487 Cf. A064179, A050376, A249482.
%K A249487 nonn
%O A249487 1,1
%A A249487 _Vladimir Shevelev_, Jan 13 2015
%E A249487 More terms from _Peter J. C. Moses_, Jan 13 2015