OFFSET
1,1
COMMENTS
Let m be an odd positive number. Let S_m denote the sequence {Product_{i=1..r} q_(n+t_i)}_{n>=1}, where {q_i} is sequence A050376 and Sum_{i=1..r} 2^(t_1 - t_i) is the binary representation of m, such that t_1 > t_2 > ... > t_r = 0. Note that {S_1, S_3, S_5, ...} is a partition of all integers > 1. Then S_1=A050376, which is obtained when we set r=1, t_1 = 0. [Formula made compatible with A240535 data by Peter Munn, Aug 10 2021]
This present sequence is S_3 in this partition. It is obtained when we set r=2, t_1=1, t_2=0.
LINKS
Eric Weisstein's World of Mathematics, Group.
Wikipedia, Generating set of a group.
FORMULA
CROSSREFS
KEYWORD
nonn
AUTHOR
Vladimir Shevelev, Apr 07 2014
EXTENSIONS
More terms from Peter J. C. Moses, Apr 18 2014
STATUS
approved