Table for CAN(2,k,10) 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,10) 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 4 100 orthogonal array 6 101 simulated annealing (Cohen) 12 118 orthogonal array 13 120 projection (Colbourn) 14 126 Lobb 15 136 group 1-rotational (Meagher-Stevens, Colbourn) 16 145 group 1-rotational (Meagher-Stevens, Colbourn) 17 152 heuristic exchange (Nayeri-Colbourn) 18 155 heuristic exchange (Nayeri-Colbourn) 19 159 heuristic exchange (Nayeri-Colbourn) 20 162 heuristic exchange (Nayeri-Colbourn) 21 171 heuristic exchange (Nayeri-Colbourn) 22 184 heuristic exchange (Nayeri-Colbourn) 24 191 CMMSSY 2.2 35 192 CMMSSY 2.3 36 201 CMMSSY 2.2 48 208 CMMSSY 2.2 71 209 CMMSSY 2.3 78 211 CMMSSY 2.2 143 226 CMMSSY 2.2 156 228 CMMSSY 2.2 169 230 CMMSSY 2.2 182 236 CMMSSY 2.2 195 246 CMMSSY 2.2 197 252 CMMSSY 2.2 208 255 CMMSSY 2.2 211 261 CMMSSY 2.2 224 262 CMMSSY 2.2 234 265 CMMSSY 2.2 247 269 CMMSSY 2.2 260 272 CMMSSY 2.2 267 285 CMMSSY 2.2 281 288 CMMSSY 2.2 286 294 CMMSSY 2.2 301 297 CMMSSY 2.2 415 300 CMMSSY 2.3 468 302 CMMSSY 2.3 572 316 CMMSSY 2.2 841 317 CMMSSY 2.2 936 319 CMMSSY 2.2 1014 321 CMMSSY 2.2 1092 327 CMMSSY 2.2 1694 334 CMMSSY 2.2 1872 336 CMMSSY 2.2 2028 338 CMMSSY 2.2 2197 340 CMMSSY 2.2 2366 346 CMMSSY 2.2 2535 356 CMMSSY 2.2 2730 362 CMMSSY 2.2 2912 371 CMMSSY 2.2 2925 372 CMMSSY 2.2 3042 375 CMMSSY 2.2 3211 379 CMMSSY 2.2 3380 382 CMMSSY 2.2 3510 391 CMMSSY 2.2 3705 395 CMMSSY 2.2 3900 398 CMMSSY 2.2 3952 404 CMMSSY 2.2 4160 407 CMMSSY 2.2 4920 408 CMMSSY 2.2 5538 410 CMMSSY 2.3 6084 412 CMMSSY 2.2 6370 418 CMMSSY 2.2 6776 424 CMMSSY 2.2 9911 425 CMMSSY 2.2 11154 427 CMMSSY 2.2 12168 429 CMMSSY 2.2 13182 431 CMMSSY 2.2 14196 437 CMMSSY 2.2 19965 442 CMMSSY 2.2 20000 444 CMMSSY 2.2

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