Table for CAN(5,k,9) for k up to 10000

Last Updated Fri Mar 27 17:29:14 MST 2015

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,9) 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
1059049orthogonal array
11110808extended OA (Colbourn)
12138549orthogonal array fuse fuse postop NCK
13176676perfect hash family3,13,10 postop NCK
14216548Martirosyan-TVT postop NCK
17216597Martirosyan-TVT postop NCK
18216822Martirosyan-TVT postop NCK
19216893Martirosyan-TVT postop NCK
20228089Martirosyan-TVT postop NCK
21327233Add 1 factors
22410825Add 2 factors
23463313Add 3 factors
24472384perfect hash family8,24,10
26497181Add 9 factors
27501942Add 9 factors
28504605Add 9 factors
29515801Add 9 factors
36531432Power N-CT9^2Tlev
82590480Power N-CT9^2+1
83695384Add 1 factors
84794528Add 2 factors
85847016Add 3 factors
91899504Add 9 factors
921004408Add 9 factors
931103552Add 9 factors
1001115359Power CT11^2T1T1
1101167118Power CT11^2T1
1211218877Power CT11^2
1621280618Martirosyan-TVT
1641301354Martirosyan-TVT
1661406258Martirosyan-TVT
1681505402Martirosyan-TVT
1701557890Martirosyan-TVT
1801610378Martirosyan-TVT
1821641938Martirosyan-TVT
1831834970Add 1 factors
1841945130Martirosyan-TVT
1902011076Power N-CT19^2T9
1982062764Power N-CT19^2T8T1
2092062835Power N-CT19^2T8
2162090505Power N-CT19^2T7T1
2282090576Power N-CT19^2T7
2342128632Power N-CT19^2T6T1
2472128703Power N-CT19^2T6
2592168032Power N-CT19^2Trin2,2,2
2742168257Power N-CT19^2Trin1,2,2
2892168328Power N-CT19^2T2T2
2902168482Power N-CT19^2Arc(2)T2
3062168553Power N-CT19^2T2T1
3232168624Power N-CT19^2T2
3242168778Power N-CT19^2T1T1
3422168849Power N-CT19^2T1
3612168920Power N-CT19^2
3622280880Power N-CT19^2+1
3632519992Add 1 factors
3642606320Add 3 factors
3702658808Add 9 factors
3712770768Add 9 factors
3723009880Add 9 factors
3733096208Add 9 factors
3793148696Add 9 factors
3803261232Add 9 factors
3813500344Add 9 factors
3963560157Martirosyan-Colbourn
4003560228Martirosyan-Colbourn
4183562396Martirosyan-Colbourn
4323590066Martirosyan-Colbourn
4563590137Martirosyan-Colbourn
4683628193Martirosyan-Colbourn
4943628264Martirosyan-Colbourn
5183667593Martirosyan-Colbourn
5483667818Martirosyan-Colbourn
5783667889Martirosyan-Colbourn
5803668043Martirosyan-Colbourn
6123668114Martirosyan-Colbourn
6463668185Martirosyan-Colbourn
6483668339Martirosyan-Colbourn
6843668410Martirosyan-Colbourn
7023668481Martirosyan-Colbourn
7223725641Martirosyan-Colbourn
7243837601Martirosyan-Colbourn
7264076713Martirosyan-Colbourn
7284163041Martirosyan-Colbourn
7404215529Martirosyan-Colbourn
7424327489Martirosyan-Colbourn
7444566601Martirosyan-Colbourn
7464652929Martirosyan-Colbourn
7584705417Martirosyan-Colbourn
7904782880Power N-CT79^2T69
27004833902Power N-CT83^2Arc(9)T47
60304892950Power N-CT83^2Arc(9)T2
60315268646Add 1 factors
62445314311Power N-CT79^2+3
62535419215Power N-CT83^2Arc(8)
63295524119Power N-CT83^2Arc(7)
64065629023Power N-CT83^2Arc(6)
64845733927Power N-CT83^2Arc(5)
65635838831Power N-CT83^2Arc(4)
66435943735Power N-CT83^2Arc(3)
67246048639Power N-CT83^2T1T1
68066153543Power N-CT83^2T1
68896258447Power N-CT83^2
68906634143Add 1 factors
68916826599Add 2 factors
68926879087Add 3 factors
68986931575Add 9 factors
70206942663Martirosyan-Colbourn
100006972991Martirosyan-Colbourn
 Graph: