Table for CAN(5,k,10) for k up to 10000

Last Updated Tue Jan 31 05:19:54 MST 2012

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;5,k,10) 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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kNSource
6100000Derive from strength 6
7120000Ji-Li-Yin
8137173Add a symbol
9152414Add a symbol
12161049orthogonal array fuse
13277599Add a factor
14323390Martirosyan-Tran van Trung
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491084093Add a factor
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991762893Power CT11^2T2
1211771449perfect hash family11,121,11,c fuse
1221771528Power CT11^2+1
1282028288Martirosyan-Tran van Trung
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5063823798Power N-CT23^2T1
5303824570Power N-CT23^2+1
5444070954Martirosyan-Tran van Trung
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25927574001Power CT23^3T11T11T5
28807586405Power CT23^3T11T11T3
31687588007Power CT23^3T11T11T1
33127588779Power CT23^3T11T11
34327704557Power CT23^3T11T10T1
35887705329Power CT23^3T11T10
36967750348Power CT23^3T11T9T1
38647751120Power CT23^3T11T9
42247775032Power CT23^3T11T7T1
44167775804Power CT23^3T11T7
47527794638Power CT23^3T11T5T1
49687795410Power CT23^3T11T5
50887806328Power CT23^3T11S5
52807807042Power CT23^3T11T3T1
53167807100Power CT23^3T11S4
55207807814Power CT23^3T11T3
55567807872Power CT23^3T11S3
58087808644Power CT23^3T11T1T1
60727809416Power CT23^3T11T1
63487810188Power CT23^3T11
65787925966Power CT23^3T10T1
68777926738Power CT23^3T10
70847971757Power CT23^3T9T1
74067972529Power CT23^3T9
74087994897Power CT23^3T7S3
77447995669Power CT23^3T7T1T1
80967996441Power CT23^3T7T1
84647997213Power CT23^3T7
87128015275Power CT23^3T5T1T1
91088016047Power CT23^3T5T1
95228016819Power CT23^3T5
96808027679Power CT23^3T3T1T1
97468027737Power CT23^3S5
100008028451Power CT23^3T3T1
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