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%I #11 Feb 29 2016 09:36:01
%S 1,3,2,7,5,4,13,10,8,6,21,17,14,11,9,31,26,22,18,15,12,43,37,32,27,23,
%T 19,16,57,50,44,38,33,28,24,20,73,65,58,51,45,39,34,29,25,91,82,74,66,
%U 59,52,46,40,35,30,111,101,92,83,75,67,60,53,47,41,36
%N An interspersion: the order array of A163254.
%C A permutation of the natural numbers.
%C Except for initial terms, rows 1 to 4 are A002061, A002522, A014206, A059100 and columns 1 to 4 are A002620, A024206, A014616, A004116.
%C This is the interspersion of the fractal sequence A167430; i.e., row n of this array consists of the numbers k such that n=A167430(k). - _Clark Kimberling_, Nov 03 2009
%H Clark Kimberling, <a href="http://www.fq.math.ca/Papers1/48-1/Kimberling.pdf">Doubly interspersed sequences, double interspersions and fractal sequences</a>, The Fibonacci Quarterly 48 (2010) 13-20.
%e Corner:
%e 1....3....7...13
%e 2....5...10...17
%e 4....8...14...22
%e To obtain A163255 from A163254, replace each term of A163254 by its rank when all the terms of A163254 are arranged in increasing order.
%Y Cf. A002061, A002522, A014206, A059100, A002620, A024206, A014616, A004116, A163253, A163254.
%Y Cf. A167430. [From _Clark Kimberling_, Nov 03 2009]
%K nonn,tabl
%O 1,2
%A _Clark Kimberling_, Jul 24 2009
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