Table for CAN(2,k,5) for k up to 20000

Last Updated Wed Oct 21 20:46:11 MST 2009

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,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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k N Source 6 25 orthogonal array 7 29 group 1-rotational (Meagher-Stevens, Colbourn) 8 33 group 1-rotational (Meagher-Stevens, Colbourn) 9 35 simulated annealing (Cohen) 10 36 tabu search (Rouse-Lamarre) 12 38 simulated annealing (CKRS) 13 40 simulated annealing (CKRS) 14 41 tabu search (Rouse-Lamarre) 15 42 tabu search (Rouse-Lamarre) 16 43 tabu search (Zekaoui) 17 44 tabu search (Zekaoui) 35 45 CMMSSY 2.3 41 49 CMMSSY 2.3 42 52 CMMSSY 2.3 48 53 CMMSSY 2.2 52 55 CMMSSY 2.3 56 56 CMMSSY 2.3 59 57 CMMSSY 2.3 65 58 CMMSSY 2.3 71 60 CMMSSY 2.3 77 61 CMMSSY 2.3 83 62 CMMSSY 2.3 90 63 CMMSSY 2.3 95 64 CMMSSY 2.3 205 65 CMMSSY 2.3 240 69 CMMSSY 2.3 245 72 CMMSSY 2.3 281 73 CMMSSY 2.2 305 75 CMMSSY 2.3 330 76 CMMSSY 2.3 345 77 CMMSSY 2.3 380 78 CMMSSY 2.3 385 79 CMMSSY 2.3 415 80 CMMSSY 2.3 455 81 CMMSSY 2.3 485 82 CMMSSY 2.3 525 83 CMMSSY 2.3 555 84 CMMSSY 2.3 1200 85 CMMSSY 2.3 1405 89 CMMSSY 2.3 1435 92 CMMSSY 2.3 1645 93 CMMSSY 2.2 1785 95 CMMSSY 2.3 1930 96 CMMSSY 2.3 2020 97 CMMSSY 2.3 2225 98 CMMSSY 2.3 2250 99 CMMSSY 2.3 2430 100 CMMSSY 2.3 2660 101 CMMSSY 2.3 2840 102 CMMSSY 2.3 3075 103 CMMSSY 2.3 3250 104 CMMSSY 2.3 7025 105 CMMSSY 2.3 8225 109 CMMSSY 2.3 8400 112 CMMSSY 2.3 9630 113 CMMSSY 2.2 10450 115 CMMSSY 2.3 11300 116 CMMSSY 2.3 11825 117 CMMSSY 2.3 13025 118 CMMSSY 2.3 13175 119 CMMSSY 2.3 14225 120 CMMSSY 2.3 15575 121 CMMSSY 2.3 16625 122 CMMSSY 2.3 18000 123 CMMSSY 2.3 19025 124 CMMSSY 2.3 20000 125 CMMSSY 2.2

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