// Computer generated OOA from http://www.mathi.uni-heidelberg.de/~yves/Matritzen/OOAs/OOAMatIndex.html // base 4 nets transformed so that they can be used as if they were DigitalNetBase2 // details: an Element "a+ b\omega" is represented as binary pair "a b" // each "column" c of the GF(4) generator is replaced by the two columns c, \omega c // so we have the double numbers of columns and rows as in the GF(4) matrix // // Note, the strength remains the GF(4) strength k, but there are many projections have strength in the range k to 2k // check if everything that involves GF(4) multiplication (e.g. scrambling) gives the desired result 2 // b (base) 22 // numCols 22 // numRows // outDigits= numRows 4194304 // numPoints (=b^{numCols}) 13 // dim // 8 // Stregth, see comment above // in class DigitalNetBase2 // genMat[i] should be the i-th number below // 1 33554944 67109888 8192 16384 134217728 268435456 67108864 100663296 276824064 419430400 176162816 352325632 354418688 532676608 405274624 139460608 456785920 231473152 257720320 334430208 536870912 1073741824 // 2 134217728 268435456 2048 4096 33554432 67108864 100671488 33570816 8388608 16777216 109576192 51380224 94371840 113246208 77595136 121635840 97157120 116719616 536870912 1073741824 105644032 41287680 // 3 134225920 268451840 2048 4096 33554432 67108864 33554944 67109888 203423744 373293056 142606336 285212672 310378496 486539264 396918784 449904640 536870912 1073741824 120717312 64749568 452329472 221904896 // 4 33554432 67108864 134217728 268435456 402655232 134221824 402661376 134234112 371195904 440401920 411041792 150994944 377520128 453050368 536870912 1073741824 321388544 500170752 197787648 351535104 45482496 89785344 // 5 134219776 268439552 33554432 67108864 8192 16384 134217728 268435456 35651584 71303168 343965696 520159232 536870912 1073741824 150994944 293601280 380108800 458227712 363986944 517734400 532283904 181142528 // 6 134225920 268451840 2048 4096 33554432 67108864 369098752 436207616 136347648 272695296 536870912 1073741824 176160768 352321536 520094208 192939008 52953088 97517568 348782592 527695872 317456384 490078208 // 7 134225920 268451840 2048 4096 167772160 335544320 33587200 67174400 536870912 1073741824 304087040 473956352 8388608 16777216 461373440 209715200 162004992 282066944 535429120 179568640 382599680 460456960 // 8 134225920 268451840 33554432 67108864 134217728 268435456 536903680 1073807360 32768 65536 8421376 16842752 203456512 373358592 511739904 184619008 455639040 231800832 45252608 89980928 490373632 265094144 // 9 134219776 268439552 33554432 67108864 268468224 402718720 536870912 1073741824 671096832 1342193664 1008730112 1312817152 914358272 1526726656 1050673152 1262485504 730333184 1418723328 757727232 1473511424 760873472 1475085312 // 10 134219776 268439552 134250496 268500992 536870912 1073741824 33554432 67108864 268435456 402653184 203423744 373293056 41943040 83886080 109060096 50348032 329777152 483393536 254935040 333185024 516686336 192283648 // 11 134217728 268435456 536903680 1073807360 32768 65536 167772160 335544320 369106944 436224000 237010944 306249728 511737856 184614912 444631040 218173440 162070528 282165248 448462848 223182848 31261184 15696896 // 12 134217728 268435456 536903680 1073807360 704708608 1409384448 134258688 268517376 402720768 134320128 813694976 1493172224 773881856 1379991552 880869376 1593933824 1428684800 2144337920 1590329344 1802829824 1121649152 1701676032 // 13 134217728 268435456 536870912 1073741824 1476403200 1744846848 671090688 1342181376 1375731712 2080374784 35651584 71303168 880803840 1593835520 1585447424 1795163136 178782208 357564416 884080640 1599864832 1371176960 2026700800 // end of file