Table for CAN(2,k,22) for k up to 20000

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,22) 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
5484orthogonal array
24526orthogonal array
25528projection (Colbourn)
26618orthogonal array
27620fuse symbols
28621fuse symbols
29622projection (Colbourn)
30721fuse symbols
31722fuse symbols
32723fuse symbols
33724projection (Colbourn)
34831fuse symbols
35832fuse symbols
36833fuse symbols
37834projection (Colbourn)
45946group 1-rotational (Meagher-Stevens, Colbourn)
46967group 1-rotational (Meagher-Stevens, Colbourn)
120988CMMSSY 2.2
125990CMMSSY 2.2
5751030CMMSSY 2.2
6001032CMMSSY 2.2
6251034CMMSSY 2.2
6501124CMMSSY 2.2
6721125CMMSSY 2.2
6961126CMMSSY 2.2
7001127CMMSSY 2.2
7251128CMMSSY 2.2
7281217CMMSSY 2.2
7541218CMMSSY 2.2
7561219CMMSSY 2.2
7841220CMMSSY 2.2
8121221CMMSSY 2.2
8411222CMMSSY 2.2
8581320CMMSSY 2.2
8701321CMMSSY 2.2
8991322CMMSSY 2.2
9281323CMMSSY 2.2
9571324CMMSSY 2.2
9611422CMMSSY 2.2
9921423CMMSSY 2.2
10241424CMMSSY 2.2
10561425CMMSSY 2.2
10891426CMMSSY 2.2
11251452CMMSSY 2.2
11501473CMMSSY 2.2
28751492CMMSSY 2.2
30001494CMMSSY 2.2
31251496CMMSSY 2.2
137541534CMMSSY 2.2
144001536CMMSSY 2.2
150001538CMMSSY 2.2
156251540CMMSSY 2.2
161001629CMMSSY 2.2
167041630CMMSSY 2.2
168001631CMMSSY 2.2
174001632CMMSSY 2.2
175001633CMMSSY 2.2
181251634CMMSSY 2.2
182001723CMMSSY 2.2
188501724CMMSSY 2.2
194881725CMMSSY 2.2
200001726CMMSSY 2.2
 Graph: