Table for CAN(2,k,8) 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,8) 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).

Go to Global Menu.

Change t: +

Change v: - +

k N Source 9 64 orthogonal array 10 72 Lobb 11 78 group 1-rotational (Meagher-Stevens, Colbourn) 12 85 group 1-rotational (Meagher-Stevens, Colbourn) 13 92 group 1-rotational (Meagher-Stevens, Colbourn) 14 99 group 1-rotational (Meagher-Stevens, Colbourn) 15 106 group 1-rotational (Meagher-Stevens, Colbourn) 16 110 tabu search (Zekaoui) 17 111 simulated annealing (Cohen) 18 115 simulated annealing (Cohen) 19 117 simulated annealing (Cohen) 80 120 CMMSSY 2.3 81 127 CMMSSY 2.3 90 134 CMMSSY 2.3 99 136 CMMSSY 2.2 107 141 CMMSSY 2.3 110 144 CMMSSY 2.2 116 148 CMMSSY 2.3 121 150 CMMSSY 2.2 125 155 CMMSSY 2.3 132 157 CMMSSY 2.2 143 162 CMMSSY 2.2 151 167 CMMSSY 2.3 155 169 CMMSSY 2.2 160 171 CMMSSY 2.3 170 173 CMMSSY 2.3 712 176 CMMSSY 2.3 720 183 CMMSSY 2.3 728 184 CMMSSY 2.3 808 190 CMMSSY 2.3 891 192 CMMSSY 2.3 952 197 CMMSSY 2.3 990 200 CMMSSY 2.3 1032 204 CMMSSY 2.3 1089 206 CMMSSY 2.3 1100 208 CMMSSY 2.2 1112 211 CMMSSY 2.3 1188 213 CMMSSY 2.2 1210 214 CMMSSY 2.2 1273 218 CMMSSY 2.2 1331 220 CMMSSY 2.2 1344 223 CMMSSY 2.3 1380 225 CMMSSY 2.2 1452 227 CMMSSY 2.2 1512 229 CMMSSY 2.3 6336 232 CMMSSY 2.3 6408 239 CMMSSY 2.3 6472 240 CMMSSY 2.3 7184 246 CMMSSY 2.3 7920 248 CMMSSY 2.3 8472 253 CMMSSY 2.3 8800 256 CMMSSY 2.3 9184 260 CMMSSY 2.3 9680 262 CMMSSY 2.3 9801 264 CMMSSY 2.2 9896 267 CMMSSY 2.3 10593 269 CMMSSY 2.3 10890 272 CMMSSY 2.2 11328 274 CMMSSY 2.2 11484 276 CMMSSY 2.3 11770 277 CMMSSY 2.2 11979 278 CMMSSY 2.2 12280 281 CMMSSY 2.2 12947 283 CMMSSY 2.3 13456 285 CMMSSY 2.3 20000 288 CMMSSY 2.3

Graph: