Table for CAN(3,k,14) 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,14) 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).

Change t: - + Change v: - + or go to Global Menu.
kNSource
42744Derive from strength 4
52842Li-Ji-Yin
62940Ji-Yin
113185ordered design (CCL)
123458ordered design (CCL)
143549ordered design (CCL)
153998orthogonal array fuse fuse postop NCK
164011orthogonal array fuse fuse postop NCK
184018orthogonal array fuse fuse postop NCK
196130orthogonal array fuse fuse fuse fuse fuse postop NCK
206138orthogonal array fuse fuse fuse fuse fuse postop NCK
226279Chateauneuf-Kreher doubling
246565Chateauneuf-Kreher doubling
266669Chateauneuf-Kreher doubling
286682Chateauneuf-Kreher doubling
307144Chateauneuf-Kreher doubling
327170Chateauneuf-Kreher doubling
347190Chateauneuf-Kreher doubling
367229Chateauneuf-Kreher doubling
409163Cohen-Colbourn-Ling
489261Cohen-Colbourn-Ling
509555Cohen-Colbourn-Ling
559597Cohen-Colbourn-Ling
609653Cohen-Colbourn-Ling
669933Cohen-Colbourn-Ling
7010006Cohen-Colbourn-Ling
7210098Cohen-Colbourn-Ling
8010146Cohen-Colbourn-Ling
8810178Cohen-Colbourn-Ling
12110210Cohen-Colbourn-Ling
13210483Cohen-Colbourn-Ling
15410574Cohen-Colbourn-Ling
16810847Cohen-Colbourn-Ling
17610865Colbourn-Martirosyan-Trung-Walker
19610938Cohen-Colbourn-Ling
22411229Colbourn-Martirosyan-Trung-Walker
23811407Cohen-Colbourn-Ling
24011678Colbourn-Martirosyan-Trung-Walker
25611691Colbourn-Martirosyan-Trung-Walker
27211698Colbourn-Martirosyan-Trung-Walker
28812148Colbourn-Martirosyan-Trung-Walker
88412376Cyclotomy (Colbourn)
91112754Cyclotomy (Colbourn)
105214714Cyclotomy (Colbourn)
109415302Cyclotomy (Colbourn)
116416282Cyclotomy (Colbourn)
129018046Cyclotomy (Colbourn)
130418242Cyclotomy (Colbourn)
133119104Power N-CT11^3
137419222Cyclotomy (Colbourn)
143020006Cyclotomy (Colbourn)
170020189Chateauneuf-Kreher doubling
176820345Chateauneuf-Kreher doubling
180420723Chateauneuf-Kreher doubling
182220736Chateauneuf-Kreher doubling
184821472Cohen-Colbourn-Ling
193621490Colbourn-Martirosyan-Trung-Walker
215621563Cohen-Colbourn-Ling
235221836Cohen-Colbourn-Ling
246421854Colbourn-Martirosyan-Trung-Walker
274421927Cohen-Colbourn-Ling
281622145Colbourn-Martirosyan-Trung-Walker
313622218Colbourn-Martirosyan-Trung-Walker
333222396Cohen-Colbourn-Ling
358422509Colbourn-Martirosyan-Trung-Walker
380822687Colbourn-Martirosyan-Trung-Walker
384022958Colbourn-Martirosyan-Trung-Walker
409622971Colbourn-Martirosyan-Trung-Walker
435222978Colbourn-Martirosyan-Trung-Walker
460823428Colbourn-Martirosyan-Trung-Walker
462423866Colbourn-Martirosyan-Trung-Walker
480224085Cohen-Colbourn-Ling
496824102Power N-CT19^3Line(6)
516824136Colbourn-Martirosyan-Trung-Walker
523224361Colbourn-Martirosyan-Trung-Walker
548824376Colbourn-Martirosyan-Trung-Walker
576024601Colbourn-Martirosyan-Trung-Walker
577624616Colbourn-Martirosyan-Trung-Walker
608024826Colbourn-Martirosyan-Trung-Walker
619225051Colbourn-Martirosyan-Trung-Walker
625625066Colbourn-Martirosyan-Trung-Walker
627225081Colbourn-Martirosyan-Trung-Walker
638425096Colbourn-Martirosyan-Trung-Walker
680025177Cohen-Colbourn-Ling
707225369Cohen-Colbourn-Ling
718425576Colbourn-Martirosyan-Trung-Walker
724825666Colbourn-Martirosyan-Trung-Walker
731225696Colbourn-Martirosyan-Trung-Walker
737625741Colbourn-Martirosyan-Trung-Walker
744025786Colbourn-Martirosyan-Trung-Walker
748825906Colbourn-Martirosyan-Trung-Walker
760025936Colbourn-Martirosyan-Trung-Walker
763225981Colbourn-Martirosyan-Trung-Walker
772826026Colbourn-Martirosyan-Trung-Walker
842826155Cohen-Colbourn-Ling
856826350Cohen-Colbourn-Ling
963226446Colbourn-Martirosyan-Trung-Walker
972426601Cohen-Colbourn-Ling
979226641Colbourn-Martirosyan-Trung-Walker
1000026806Colbourn-Martirosyan-Trung-Walker
 Graph: