Table for CAN(2,k,16) 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,16) 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
17256Derive from strength 3
18286orthogonal array fuse
19288projection (C)
20342projection (C) postop NCK
21344projection (C) postop NCK
22346projection (C) postop NCK
23350projection (C) postop NCK
25376Fix 1 symbols (LCDST)
27406Fix 1 symbols (LCDST)
28421Fix 1 symbols (Colbourn)
29436Fix 1 symbols (Meagher-Stevens)
36442Fix 5 symbols (LCDST)
38466Fix 5 symbols (LCDST)
39478Fix 5 symbols (LCDST)
40483simulated annealing (Torres-Jimenez)
45490simulated annealing (Torres-Jimenez)
288496PCAx2PCA
289510Direct product
306526Direct product generalized
323528Direct product
327543Direct product generalized
343544Direct product generalized
360559Direct product generalized
361560Direct product
380574Direct product
387589Direct product generalized
391590Direct product
392591Direct product generalized
399592Direct product generalized
411604Direct product generalized
417606Direct product generalized
418608Direct product generalized
420614Direct product generalized
424616PCAx2PCA
426619Direct product generalized
427620Direct product generalized
437621Direct product generalized
438622Direct product generalized
439623Direct product generalized
449624Direct product generalized
453630Direct product generalized
457632Direct product generalized
461635Direct product generalized
465638Direct product generalized
468646Direct product generalized
475648Direct product
477651Direct product generalized
483654Direct product generalized
486664Direct product generalized
489665Direct product generalized
492666Direct product generalized
496667Direct product generalized
503668Direct product generalized
505669Direct product generalized
506670Direct product generalized
512677Direct product generalized
513678Direct product
515679Direct product generalized
526680Direct product generalized
602682PCAx2PCA
612695Direct product
636706PCAx2PCA
648712Direct product
684714Direct product
688728Direct product generalized
765730Direct product
4880736PCAx2PCA
4896750Direct product
4914752Direct product
5185766PCAx2PCA
5491768PCAx2PCA
5542783PCAx2PCA
5831784PCAx2PCA
6120799PCAx2PCA
6215800Direct product generalized
6460814Direct product
6533815Direct product generalized
6590816Direct product generalized
6597829Direct product generalized
6863830Direct product generalized
6912831Direct product generalized
6935832Direct product generalized
7088844Direct product generalized
7215845Direct product generalized
7271846Direct product generalized
7281847Direct product generalized
7298848Direct product generalized
7600860Direct product
7725861Direct product generalized
7800862Direct product generalized
7817863Direct product generalized
7894864Direct product generalized
7930876Direct product generalized
8204877Direct product generalized
8224878Direct product generalized
8239879Direct product generalized
8341880Direct product generalized
8344890Direct product generalized
8347891Direct product generalized
8633892Direct product generalized
8650893Direct product generalized
8668894Direct product generalized
8748895Direct product generalized
8759896Direct product generalized
8777902Direct product generalized
8795904Direct product generalized
8799906Direct product generalized
9050907Direct product generalized
9104908Direct product generalized
9152909Direct product generalized
9280910Direct product generalized
9301920Direct product generalized
10208922PCAx2PCA
10368935Direct product
10404938PCAxPCA
10784946PCAx2PCA
10982952PCAx2PCA
11628954PCAx2PCA
11660968PCAx2PCA
11700969PCAxPCA
12960970Direct product
20000976Direct product
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