Table for CAN(2,k,25) for k up to 20000

Last Updated Sat Feb 22 09:21:55 MST 2014

Locate the k in the first column that is at least as large as the number of factors in which you are interested. Then let N be the number of rows (tests) given in the second column. A CA(N;2,k,25) exists according to a construction in the reference (cryptically) given in the third column. The accompanying graph plots N vertically against log k (base 10).

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26625orthogonal array
28719projection (C) postop TJ-SA
29725projection (C) postop NCK
30726projection (C) postop TJ-SA
31820projection (C) postop NCK
32823projection (C) postop NCK
33826projection (C) postop NCK
34828projection (C) postop TJ-SA
35914projection (C) postop NCK
36917projection (C) postop NCK
37919projection (C) postop NCK
38923projection (C) postop TJ-SA
40970projection (C) postop NCK
411111Add a symbol (binary)
501181projection (C) postop TJ-SA
701219simulated annealing (Torres-Jimenez)
6761248Direct product
7001274Direct product
7011297Direct product generalized
7281298Direct product
7541325Direct product
7801326Direct product
7841371Direct product
7851373Direct product generalized
8121374Direct product
8401375Direct product
8431423Direct product generalized
8441424Direct product generalized
8531425Direct product generalized
8761426Direct product generalized
9001427Direct product
9241475Direct product
9251476Direct product generalized
9521477Direct product
9621519Direct product
9631524Direct product generalized
9881525Direct product
9921527Direct product generalized
9961528Direct product generalized
10201529Direct product
10361568Direct product
10401570Direct product
10641574Direct product
10821618Direct product generalized
11201619Direct product
11561631Direct product
11691670Direct product generalized
12001671Direct product
12021719Direct product generalized
12271720Direct product generalized
12301721Direct product generalized
12591722Direct product generalized
12601725Direct product generalized
12941750Direct product generalized
12961770Direct product generalized
13211771Direct product generalized
13291772Direct product generalized
13601773Direct product
13701813Direct product generalized
175501848Direct product
175761871Direct product
182001874Direct product
182251897Direct product generalized
189281921Direct product
189521922Direct product generalized
196001923Direct product
200001926Direct product