%I
%S 2,14,230,7314,378014,11243154,965009045,65893166030,5702759516090,
%T 605247139068494,78971815814237709,22593106657425552170
%N a(n) = smallest number m such that m and m+1 are the product of exactly n distinct primes.
%C Prime factors may not be repeated in m and m+1. The difference between this sequence and A093548 is that in the latter, prime factors may be repeated. So the present sequence imposes more stringent conditions than A093548, hence a(n) >= A093548(n).  _N. J. A. Sloane_, Nov 21 2015
%C A115186(n) <= A093548 (n) <= a(n).  _Zak Seidov_, Jan 16 2015
%C 2^63 < a(12) <= 22593106657425552170. [_Donovan Johnson_, Oct 23 2008]
%C a(12) confirmed to be the upper limit of the range above.  _Bert Dobbelaere_, Jun 27 2019
%e 14 and 15 are both the product of 2 primes.
%e 230 is the 3rd entry because we have (230=2*5*23, 231=3*7*11).
%Y Cf. A093548 (another version), A093549, A093550, A115186, A318896.
%K hard,nice,nonn
%O 1,1
%A _Erich Friedman_, Jan 29 2000
%E More terms from _Naohiro Nomoto_, Jul 08 2001
%E a(7) from _Farideh Firoozbakht_, Apr 06 2004
%E a(8)a(10) from _Martin Fuller_, Jan 17 2006
%E a(11) from _Donovan Johnson_, Oct 23 2008
%E a(12) from _Bert Dobbelaere_, Jun 27 2019
