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A055675 b(n) = least nonnegative integer h such that (n,h) is not collinear with any 2 points in the set S(n-1)union{(n,a(n))}, set S(n-1) and sequence a(n) as in A055674. 2

%I #7 Apr 29 2022 20:44:39

%S 1,1,4,9,11,8,22,16,6,29,39,14,16,28,34,47,69,13,30,53,47,64,30,65,33,

%T 14,41,49,87,51,22,77,55,75,75,133,86,54,119,63,134,54,112,151,38,151,

%U 56,21,59,70,104,144,127,67,178,45,124,193,107,35,124,138,164

%N b(n) = least nonnegative integer h such that (n,h) is not collinear with any 2 points in the set S(n-1)union{(n,a(n))}, set S(n-1) and sequence a(n) as in A055674.

%e The first five (a(n),b(n)) are (0,1), (0,1), (3,4), (2,9), (2,11).

%Y Cf. A055674, A055676.

%K nonn

%O 0,3

%A _Clark Kimberling_, Jun 08 2000

%E Revised by _Sean A. Irvine_, Apr 29 2022

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Last modified August 15 00:19 EDT 2024. Contains 375171 sequences. (Running on oeis4.)