// 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) 20 // numCols 20 // numRows // outDigits= numRows 1048576 // numPoints (=b^{numCols}) 15 // dim // 7 // Stregth, see comment above // in class DigitalNetBase2 // genMat[i] should be the i-th number below // 1 537001984 1074003968 536872960 1073745920 536870912 1073741824 570425344 1140850688 570458112 1140916224 612368384 1191182336 614465536 1195376640 566755328 1089470464 595075072 1168654336 134217728 268435456 // 2 536870912 1073741824 131072 262144 32768 65536 33554432 67108864 33562624 67125248 134217728 268435456 236978176 306184192 142606336 285212672 157810688 296747008 267913216 313004032 // 3 2048 4096 536870912 1073741824 131072 262144 33554432 67108864 100696064 33619968 134217728 268435456 478150656 251658240 471859200 239075328 186654720 364920832 292028416 430964736 // 4 32768 65536 33554432 67108864 536870912 1073741824 131072 262144 134217728 268435456 8388608 16777216 167780352 335560704 136314880 272629760 260571136 311427072 380110848 458231808 // 5 8192 16384 32768 65536 33554432 67108864 536870912 1073741824 134348800 268697600 167772160 335544320 41943040 83886080 488636416 264241152 243793920 319815680 413665280 156241920 // 6 8192 16384 32768 65536 33554432 67108864 134217728 268435456 536870912 1073741824 201457664 369360896 270532608 406847488 511705088 184549376 84410368 126877696 254806016 332926976 // 7 8192 16384 33554432 67108864 134217728 268435456 2048 4096 201359360 369164288 536870912 1073741824 176291840 352583680 69206016 104857600 277348352 420478976 220725248 399507456 // 8 2048 4096 33554432 67108864 134217728 268435456 134225920 268451840 32768 65536 209715200 385875968 536870912 1073741824 10616832 21233664 390594560 468713472 489684992 265814016 // 9 32768 65536 134217728 268435456 8192 16384 33554432 67108864 268437504 402657280 142606336 285212672 471859200 239075328 536870912 1073741824 118095872 60030976 535298048 179306496 // 10 139264 278528 33947648 67239936 134610944 268566528 403046400 134348800 302284800 470220800 371458048 440795136 444858368 218497024 185073664 361758720 536870912 1073741824 413665280 156241920 // 11 537001984 1074003968 1610874880 537264128 1744961536 805568512 1611014144 537018368 1476558848 1745158144 1216741376 1895956480 1241513984 1946157056 203816960 373424128 48758784 87031808 527960064 195563520 // 12 537001984 1074003968 1073872896 1610874880 671350784 1342570496 1745256448 805502976 705036288 1409417216 1812078592 906248192 69206016 104857600 1988100096 989855744 177078272 353501184 222824448 401608704 // 13 537001984 1074003968 671481856 1342308352 1074135040 1610743808 1745125376 805765120 1912602624 1006632960 939526144 1207963648 103153664 37879808 42205184 84279296 2011439104 983973888 388497408 466616320 // 14 537001984 1074003968 1610883072 537280512 1744961536 805568512 1073741824 1610612736 134643712 268632064 436207616 201326592 1820721152 922877952 1512177664 1816395776 1338900480 1928462336 114821120 57151488 // 15 537001984 1074003968 1073872896 1610874880 671219712 1342439424 33685504 67371008 1610752000 537149440 167936000 335872000 1619132416 553910272 680132608 1360265216 2116157440 709099520 313526272 492310528 // end of file