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%I A321494 #16 Nov 13 2018 12:47:21
%S A321494 38570,40754,51414,51765,58695,60605,62985,66044,68585,70889,71070,
%T A321494 73185,73814,74865,77349,82004,83265,83720,83979,85085,87009,90804,
%U A321494 90915,91805,91884,92378,94094,94829,96459,97565,98769,98889,100814,101269,101660,104005,104754,105468,107184,108030,108185,108965
%N A321494 Numbers k such that k and k+1 have at least 4 but not both exactly 4 distinct prime factors.
%C A321494 A321504 lists numbers n such that k and k+1 both have at least 4 distinct prime factors, while A140078 lists numbers such that k and k+1 have exactly 4 distinct prime factors. This sequence is the complement of the latter in the former, it consists of terms with indices (124, 214, 219, 276, 321, 415, ...) of the former.
%F A321494 A321504 \ A140078.
%t A321494 aQ[n_]:=Module[{v={PrimeNu[n],PrimeNu[n+1]}},Min[v]>3 && v!={4,4}]; Select[Range[120000], aQ] (* _Amiram Eldar_, Nov 12 2018 *)
%o A321494 (PARI) is(n)=vecmin(n=[omega(n),omega(n+1)])>=4&&n!=[4,4]
%Y A321494 Cf. A140078, A321504; A321493, A321496 (analog for 3 & 5 factors).
%K A321494 nonn
%O A321494 1,1
%A A321494 _M. F. Hasler_, Nov 12 2018

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