Table for CAN(3,k,17) for k up to 10000

Last Updated Thu Jan 5 06:12:57 MST 2012

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;3,k,17) 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
184913orthogonal array
196781orthogonal array fuse fuse postop NCK
206793orthogonal array fuse fuse postop NCK
369537Chateauneuf-Kreher doubling
3812397Chateauneuf-Kreher doubling
4012425Chateauneuf-Kreher doubling
30614161Colbourn-Martirosyan-Trung-Walker
32317021Colbourn-Martirosyan-Trung-Walker
34017049Colbourn-Martirosyan-Trung-Walker
35719825Colbourn-Martirosyan-Trung-Walker
38019850Colbourn-Martirosyan-Trung-Walker fuse
39121601Colbourn-Martirosyan-Trung-Walker
40821633Colbourn-Martirosyan-Trung-Walker
42521665Colbourn-Martirosyan-Trung-Walker
44221697Colbourn-Martirosyan-Trung-Walker
45921729Colbourn-Martirosyan-Trung-Walker
47621745Colbourn-Martirosyan-Trung-Walker
49321793Colbourn-Martirosyan-Trung-Walker
51021825Colbourn-Martirosyan-Trung-Walker
52722113Colbourn-Martirosyan-Trung-Walker
54422369Colbourn-Martirosyan-Trung-Walker
61222433Colbourn-Martirosyan-Trung-Walker
129823362Cyclotomy (Colbourn) fuse
142325612Cyclotomy (Colbourn) fuse
153227574Cyclotomy (Colbourn) fuse
520227761Colbourn-Martirosyan-Trung-Walker
549130621Colbourn-Martirosyan-Trung-Walker
550830889Colbourn-Martirosyan-Trung-Walker
578031177Colbourn-Martirosyan-Trung-Walker
579734193Colbourn-Martirosyan-Trung-Walker
606934209Colbourn-Martirosyan-Trung-Walker
612034234Colbourn-Martirosyan-Trung-Walker
642634490Colbourn-Martirosyan-Trung-Walker
646034506Colbourn-Martirosyan-Trung-Walker
647736273Colbourn-Martirosyan-Trung-Walker
664736289Colbourn-Martirosyan-Trung-Walker
673236321Colbourn-Martirosyan-Trung-Walker
683436577Colbourn-Martirosyan-Trung-Walker
686836593Colbourn-Martirosyan-Trung-Walker
690236769Colbourn-Martirosyan-Trung-Walker
693636785Colbourn-Martirosyan-Trung-Walker
695336817Colbourn-Martirosyan-Trung-Walker
714036833Colbourn-Martirosyan-Trung-Walker
715736865Colbourn-Martirosyan-Trung-Walker
722536881Colbourn-Martirosyan-Trung-Walker
748036913Colbourn-Martirosyan-Trung-Walker
751437153Colbourn-Martirosyan-Trung-Walker
754837185Colbourn-Martirosyan-Trung-Walker
761637217Colbourn-Martirosyan-Trung-Walker
780337233Colbourn-Martirosyan-Trung-Walker
785437249Colbourn-Martirosyan-Trung-Walker
797337441Colbourn-Martirosyan-Trung-Walker
809237489Colbourn-Martirosyan-Trung-Walker
822837537Colbourn-Martirosyan-Trung-Walker
824538001Colbourn-Martirosyan-Trung-Walker
826238017Colbourn-Martirosyan-Trung-Walker
838138065Colbourn-Martirosyan-Trung-Walker
858538097Colbourn-Martirosyan-Trung-Walker
867038145Colbourn-Martirosyan-Trung-Walker
895938433Colbourn-Martirosyan-Trung-Walker
897638689Colbourn-Martirosyan-Trung-Walker
901038913Colbourn-Martirosyan-Trung-Walker
906138929Colbourn-Martirosyan-Trung-Walker
918038945Colbourn-Martirosyan-Trung-Walker
924838961Colbourn-Martirosyan-Trung-Walker
935039025Colbourn-Martirosyan-Trung-Walker
941839201Colbourn-Martirosyan-Trung-Walker
952039217Colbourn-Martirosyan-Trung-Walker
958839233Colbourn-Martirosyan-Trung-Walker
967339249Colbourn-Martirosyan-Trung-Walker
970739265Colbourn-Martirosyan-Trung-Walker
972439281Colbourn-Martirosyan-Trung-Walker
1000039296Power N-CT19^4S8
 Graph: