%I A092860
%S A092860 3,4,5,6,7,10,11,12,13,16,17,18,19,22,23,28,29,30,31,36,37,40,41,42,43,
%T A092860 46,47,52,53,58,59,60,61,66,67,70,71,72,73,78,79,82,83,88,89,96,97,100,
%U A092860 101,102,103,106,107,108,109,112,113,126,127,130,131,136,137,138,139
%N A092860 "3 times the prime sequence".
%C A092860 By iterating the addition to itself a monotonic sequence, according to 
               the definition given in A092858, we can multiply the monotonic sequences 
               by natural numbers.
%C A092860 Note, that it is easy to see that for an i natural and a v monotonic 
               sequence, i(x)compl(v)=compl(i(x)v); where the "(x)" mark stands 
               for the "integer multiplication of a sequence" and the function "compl" 
               produces the complement of a positive monotonic sequence.
%H A092860 Ferenc Adorjan, <a href="http://web.axelero.hu/fadorjan/aronsf.pdf">Binary 
               mapping of monotonic sequences and the Aronson function</a>
%o A092860 (PARI) {imulv(i,v)= /*Returns "i (x) v" monotonic sequence */ return(mtinv(i*mt(v))) 
               /* the functions mt(a) and mtinv(r) are defined in A051006 and A092855, 
               respectively */ }
%Y A092860 Cf. A092855, A051006, A092857, A092858, A092859, A092861, A092862, A092863, 
               A092874.
%Y A092860 Sequence in context: A128659 A022555 A047308 this_sequence A112874 A159973 
               A158008
%Y A092860 Adjacent sequences: A092857 A092858 A092859 this_sequence A092861 A092862 
               A092863
%K A092860 easy,nonn
%O A092860 1,1
%A A092860 Ferenc Adorjan (fadorjan(AT)freemail.hu)