Product
Strength-2 CA×CA product: CA(N1; 2, k1, v) × CA(N2; 2, k2, v) -> CA(N1+N2; 2, k1*k2, v)
Publications
Combinatorial aspects of covering arrays, C. J. Colbourn, 2004, Le Matematiche
Linked bounds
No bounds reference this method yet.
Arrays using this method
- CA(20;2,19305,2)
- CA(21;2,34320,2)— exceeds current display limit — currently not shown
- CA(24;2,57915,2)— exceeds current display limit — currently not shown
- CA(18;2,4,3)
- CA(27;2,8,3)
- CA(36;2,16,3)
- CA(45;2,32,3)
- CA(54;2,64,3)
- CA(63;2,128,3)
- CA(72;2,256,3)
- CA(81;2,512,3)
- CA(90;2,1024,3)
- CA(99;2,2048,3)
- CA(108;2,4096,3)
- CA(117;2,8192,3)
- CA(126;2,16384,3)
- CA(135;2,32768,3)— exceeds current display limit — currently not shown
- CA(32;2,4,4)
- CA(48;2,8,4)
- CA(64;2,16,4)
- CA(80;2,32,4)
- CA(96;2,64,4)
- CA(112;2,128,4)
- CA(128;2,256,4)
- CA(144;2,512,4)
- CA(160;2,1024,4)
- CA(176;2,2048,4)
- CA(192;2,4096,4)
- CA(208;2,8192,4)
- CA(224;2,16384,4)
- CA(240;2,32768,4)— exceeds current display limit — currently not shown
- CA(50;2,4,5)
- CA(75;2,8,5)
- CA(100;2,16,5)
- CA(125;2,32,5)
- CA(150;2,64,5)
- CA(175;2,128,5)
- CA(200;2,256,5)
- CA(225;2,512,5)
- CA(250;2,1024,5)
- CA(275;2,2048,5)
- CA(300;2,4096,5)
- CA(325;2,8192,5)
- CA(350;2,16384,5)
- CA(375;2,32768,5)— exceeds current display limit — currently not shown
- CA(72;2,4,6)
- CA(108;2,8,6)
- CA(144;2,16,6)
- CA(180;2,32,6)
- CA(216;2,64,6)
- CA(252;2,128,6)
- CA(288;2,256,6)
- CA(324;2,512,6)
- CA(360;2,1024,6)
- CA(396;2,2048,6)
- CA(432;2,4096,6)
- CA(468;2,8192,6)
- CA(504;2,16384,6)
- CA(540;2,32768,6)— exceeds current display limit — currently not shown
- CA(98;2,4,7)
- CA(147;2,8,7)
- CA(196;2,16,7)
- CA(245;2,32,7)
- CA(294;2,64,7)
- CA(343;2,128,7)
- CA(392;2,256,7)
- CA(441;2,512,7)
- CA(490;2,1024,7)
- CA(539;2,2048,7)
- CA(588;2,4096,7)
- CA(637;2,8192,7)
- CA(686;2,16384,7)
- CA(735;2,32768,7)— exceeds current display limit — currently not shown
- CA(128;2,4,8)
- CA(192;2,8,8)
- CA(256;2,16,8)
- CA(320;2,32,8)
- CA(384;2,64,8)
- CA(448;2,128,8)
- CA(512;2,256,8)
- CA(576;2,512,8)
- CA(640;2,1024,8)
- CA(704;2,2048,8)
- CA(768;2,4096,8)
- CA(832;2,8192,8)
- CA(896;2,16384,8)
- CA(960;2,32768,8)— exceeds current display limit — currently not shown
- CA(162;2,4,9)
- CA(243;2,8,9)
- CA(324;2,16,9)
- CA(405;2,32,9)
- CA(486;2,64,9)
- CA(567;2,128,9)
- CA(648;2,256,9)
- CA(729;2,512,9)
- CA(810;2,1024,9)
- CA(891;2,2048,9)
- CA(972;2,4096,9)
- CA(1053;2,8192,9)
- CA(1134;2,16384,9)
- CA(1215;2,32768,9)— exceeds current display limit — currently not shown
- CA(200;2,4,10)
- CA(300;2,8,10)
- CA(400;2,16,10)
- CA(500;2,32,10)
- CA(600;2,64,10)
- CA(700;2,128,10)
- CA(800;2,256,10)
- CA(900;2,512,10)
- CA(1000;2,1024,10)
- CA(1100;2,2048,10)
- CA(1200;2,4096,10)
- CA(1300;2,8192,10)
- CA(1400;2,16384,10)
- CA(1500;2,32768,10)— exceeds current display limit — currently not shown
- CA(242;2,4,11)
- CA(363;2,8,11)
- CA(484;2,16,11)
- CA(605;2,32,11)
- CA(726;2,64,11)
- CA(847;2,128,11)
- CA(968;2,256,11)
- CA(1089;2,512,11)
- CA(1210;2,1024,11)
- CA(1331;2,2048,11)
- CA(1452;2,4096,11)
- CA(1573;2,8192,11)
- CA(1694;2,16384,11)
- CA(1815;2,32768,11)— exceeds current display limit — currently not shown
- CA(288;2,4,12)
- CA(432;2,8,12)
- CA(576;2,16,12)
- CA(720;2,32,12)
- CA(864;2,64,12)
- CA(1008;2,128,12)
- CA(1152;2,256,12)
- CA(1296;2,512,12)
- CA(1440;2,1024,12)
- CA(1584;2,2048,12)
- CA(1728;2,4096,12)
- CA(1872;2,8192,12)
- CA(2016;2,16384,12)
- CA(2160;2,32768,12)— exceeds current display limit — currently not shown
- CA(338;2,4,13)
- CA(507;2,8,13)
- CA(676;2,16,13)
- CA(845;2,32,13)
- CA(1014;2,64,13)
- CA(1183;2,128,13)
- CA(1352;2,256,13)
- CA(1521;2,512,13)
- CA(1690;2,1024,13)
- CA(1859;2,2048,13)
- CA(2028;2,4096,13)
- CA(2197;2,8192,13)
- CA(2366;2,16384,13)
- CA(2535;2,32768,13)— exceeds current display limit — currently not shown
- CA(392;2,4,14)
- CA(588;2,8,14)
- CA(784;2,16,14)
- CA(980;2,32,14)
- CA(1176;2,64,14)
- CA(1372;2,128,14)
- CA(1568;2,256,14)
- CA(1764;2,512,14)
- CA(1960;2,1024,14)
- CA(2156;2,2048,14)
- CA(2352;2,4096,14)
- CA(2548;2,8192,14)
- CA(2744;2,16384,14)
- CA(2940;2,32768,14)— exceeds current display limit — currently not shown
- CA(450;2,4,15)
- CA(675;2,8,15)
- CA(900;2,16,15)
- CA(1125;2,32,15)
- CA(1350;2,64,15)
- CA(1575;2,128,15)
- CA(1800;2,256,15)
- CA(2025;2,512,15)
- CA(2250;2,1024,15)
- CA(2475;2,2048,15)
- CA(2700;2,4096,15)
- CA(2925;2,8192,15)
- CA(3150;2,16384,15)
- CA(3375;2,32768,15)— exceeds current display limit — currently not shown
- CA(512;2,4,16)
- CA(768;2,8,16)
- CA(1024;2,16,16)
- CA(1280;2,32,16)
- CA(1536;2,64,16)
- CA(1792;2,128,16)
- CA(2048;2,256,16)
- CA(2304;2,512,16)
- CA(2560;2,1024,16)
- CA(2816;2,2048,16)
- CA(3072;2,4096,16)
- CA(3328;2,8192,16)
- CA(3584;2,16384,16)
- CA(3840;2,32768,16)— exceeds current display limit — currently not shown
- CA(578;2,4,17)
- CA(867;2,8,17)
- CA(1156;2,16,17)
- CA(1445;2,32,17)
- CA(1734;2,64,17)
- CA(2023;2,128,17)
- CA(2312;2,256,17)
- CA(2601;2,512,17)
- CA(2890;2,1024,17)
- CA(3179;2,2048,17)
- CA(3468;2,4096,17)
- CA(3757;2,8192,17)
- CA(4046;2,16384,17)
- CA(4335;2,32768,17)— exceeds current display limit — currently not shown
- CA(648;2,4,18)
- CA(972;2,8,18)
- CA(1296;2,16,18)
- CA(1620;2,32,18)
- CA(1944;2,64,18)
- CA(2268;2,128,18)
- CA(2592;2,256,18)
- CA(2916;2,512,18)
- CA(3240;2,1024,18)
- CA(3564;2,2048,18)
- CA(3888;2,4096,18)
- CA(4212;2,8192,18)
- CA(4536;2,16384,18)
- CA(4860;2,32768,18)— exceeds current display limit — currently not shown
- CA(722;2,4,19)
- CA(1083;2,8,19)
- CA(1444;2,16,19)
- CA(1805;2,32,19)
- CA(2166;2,64,19)
- CA(2527;2,128,19)
- CA(2888;2,256,19)
- CA(3249;2,512,19)
- CA(3610;2,1024,19)
- CA(3971;2,2048,19)
- CA(4332;2,4096,19)
- CA(4693;2,8192,19)
- CA(5054;2,16384,19)
- CA(5415;2,32768,19)— exceeds current display limit — currently not shown
- CA(800;2,4,20)
- CA(1200;2,8,20)
- CA(1600;2,16,20)
- CA(2000;2,32,20)
- CA(2400;2,64,20)
- CA(2800;2,128,20)
- CA(3200;2,256,20)
- CA(3600;2,512,20)
- CA(4000;2,1024,20)
- CA(4400;2,2048,20)
- CA(4800;2,4096,20)
- CA(5200;2,8192,20)
- CA(5600;2,16384,20)
- CA(6000;2,32768,20)— exceeds current display limit — currently not shown
- CA(882;2,4,21)
- CA(1323;2,8,21)
- CA(1764;2,16,21)
- CA(2205;2,32,21)
- CA(2646;2,64,21)
- CA(3087;2,128,21)
- CA(3528;2,256,21)
- CA(3969;2,512,21)
- CA(4410;2,1024,21)
- CA(4851;2,2048,21)
- CA(5292;2,4096,21)
- CA(5733;2,8192,21)
- CA(6174;2,16384,21)
- CA(6615;2,32768,21)— exceeds current display limit — currently not shown
- CA(968;2,4,22)
- CA(1452;2,8,22)
- CA(1936;2,16,22)
- CA(2420;2,32,22)
- CA(2904;2,64,22)
- CA(3388;2,128,22)
- CA(3872;2,256,22)
- CA(4356;2,512,22)
- CA(4840;2,1024,22)
- CA(5324;2,2048,22)
- CA(5808;2,4096,22)
- CA(6292;2,8192,22)
- CA(6776;2,16384,22)
- CA(7260;2,32768,22)— exceeds current display limit — currently not shown
- CA(1058;2,4,23)
- CA(1587;2,8,23)
- CA(2116;2,16,23)
- CA(2645;2,32,23)
- CA(3174;2,64,23)
- CA(3703;2,128,23)
- CA(4232;2,256,23)
- CA(4761;2,512,23)
- CA(5290;2,1024,23)
- CA(5819;2,2048,23)
- CA(6348;2,4096,23)
- CA(6877;2,8192,23)
- CA(7406;2,16384,23)
- CA(7935;2,32768,23)— exceeds current display limit — currently not shown
- CA(1152;2,4,24)
- CA(1728;2,8,24)
- CA(2304;2,16,24)
- CA(2880;2,32,24)
- CA(3456;2,64,24)
- CA(4032;2,128,24)
- CA(4608;2,256,24)
- CA(5184;2,512,24)
- CA(5760;2,1024,24)
- CA(6336;2,2048,24)
- CA(6912;2,4096,24)
- CA(7488;2,8192,24)
- CA(8064;2,16384,24)
- CA(8640;2,32768,24)— exceeds current display limit — currently not shown
- CA(1250;2,4,25)
- CA(1875;2,8,25)
- CA(2500;2,16,25)
- CA(3125;2,32,25)
- CA(3750;2,64,25)
- CA(4375;2,128,25)
- CA(5000;2,256,25)
- CA(5625;2,512,25)
- CA(6250;2,1024,25)
- CA(6875;2,2048,25)
- CA(7500;2,4096,25)
- CA(8125;2,8192,25)
- CA(8750;2,16384,25)
- CA(9375;2,32768,25)— exceeds current display limit — currently not shown