Table for CAN(3,k,5) for k up to 10000

Last Updated Fri Mar 16 07:34:43 MST 2018

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;3,k,5) 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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6125orthogonal array
7170Torres Jimenez
10185Chateauneuf-Kreher NRB
12225Chateauneuf-Kreher doubling
24245SCPHF (Sherwood-Martirosyan-Colbourn)
32349Add a factor
50365SCPHF Conditional Expectation (CLS)
54373CPHF Sim Annealing (TJ-IM)
82404Torres Jimenez
94465Path-Restricted SCPHF RE (CLS)
111485SCPHF Conditional Expectation (CLS)
126497CPHF Sim Annealing (TJ-IM)
170565Path-Restricted SCPHF RE (CLS)
190585Path-Restricted SCPHF RE (CLS)
229605SCPHF Conditional Expectation (CLS)
280621CPHF Sim Annealing (TJ-IM)
301665Path-Restricted SCPHF RE (CLS)
340685Path-Restricted SCPHF RE (CLS)
374705Path-Restricted SCPHF RE (CLS)
464725SCPHF Conditional Expectation (CLS)
570745CPHF Sim Annealing (TJ-IM)
593785Path-Restricted SCPHF RE (CLS)
643805Path-Restricted SCPHF RE (CLS)
928845SCPHF Conditional Expectation (CLS)
1040869CPHF Sim Annealing (TJ-IM)
1081905Path-Restricted SCPHF RE (CLS)
1214925Path-Restricted SCPHF RE (CLS)
1338945Path-Restricted SCPHF RE (CLS)
1825965SCPHF Conditional Expectation (CLS)
1937993CPHF Random Extension (CLS)
20511025Path-Restricted SCPHF RE (CLS)
22701045Path-Restricted SCPHF RE (CLS)
24961065Path-Restricted SCPHF RE (CLS)
35191085SCPHF Conditional Expectation (CLS)
35861117CPHF Random Extension (CLS)
36301125Path-Restricted SCPHF RE (CLS)
38631145Path-Restricted SCPHF RE (CLS)
43171165Path-Restricted SCPHF RE (CLS)
48471185Path-Restricted SCPHF RE (CLS)
65561205SCPHF Conditional Expectation (CLS)
69951241CPHF Random Extension (CLS)
73711265Path-Restricted SCPHF RE (CLS)
82481285Path-Restricted SCPHF RE (CLS)
92981305Path-Restricted SCPHF RE (CLS)
100001325SCPHF Random Extension (CLS)