%I A077554
%S A077554 4,6,9,10,15,25,21,25,35,49,35,49,55,77,121,65,77,91,121,143,169,119,
%T A077554 121,143,169,187,221,289,169,187,209,221,247,289,323,361,247,253,289,
%U A077554 299,323,361,391,437,529,323,361,377,391,437,493,529,551,667,841,437
%N A077554 Final terms of rows of A077553.
%C A077554 If there are two sets of distinct composite numbers satisfying the above 
               condition then the set with lesser product is chosen irrespective 
               of the number of prime divisors. Perhaps the ambiguity may not arise. 
               E.g. Row 6 is 4,6,9,10,15,25. This row can not be extended to get 
               the next row without bringing in another prime because every number 
               divisible by 2,3 or 5 will be a multiple of one of the previous terms. 
               Hence in row 7, prime 7 has to be brought in and then we get a new 
               set of numbers 4,6,9,10,14,15,21.
%Y A077554 Cf. A002024.
%Y A077554 Cf. A001358, A077553, A077555, A087112, A005843.
%Y A077554 Sequence in context: A133234 A111206 A087112 this_sequence A118778 A108635 
               A071964
%Y A077554 Adjacent sequences: A077551 A077552 A077553 this_sequence A077555 A077556 
               A077557
%K A077554 nonn
%O A077554 0,1
%A A077554 Amarnath Murthy (amarnath_murthy(AT)yahoo.com), Nov 10 2002
%E A077554 More terms from Ray Chandler (rayjchandler(AT)sbcglobal.net), Aug 24 
               2003