// 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) 12 // numCols 12 // numRows // outDigits= numRows 4096 // numPoints (=b^{numCols}) 19 // dim // 4 // Stregth, see comment above // in class DigitalNetBase2 // genMat[i] should be the i-th number below // 1 536870912 1073741824 444596224 218103808 301989888 469762048 2097152 4194304 134217728 268435456 524288 1048576 // 2 201326592 369098752 536870912 1073741824 310378496 486539264 134217728 268435456 2097152 4194304 524288 1048576 // 3 169869312 339738624 167772160 335544320 536870912 1073741824 276824064 419430400 134217728 268435456 524288 1048576 // 4 438304768 205520896 33554432 67108864 402653184 134217728 536870912 1073741824 142606336 285212672 524288 1048576 // 5 438304768 205520896 167772160 335544320 524288 1048576 134217728 268435456 536870912 1073741824 8388608 16777216 // 6 344457216 521142272 444596224 218103808 8388608 16777216 142606336 285212672 10485760 20971520 545259520 1090519040 // 7 754974720 1468006400 713031680 1426063360 679477248 1358954496 545259520 1090519040 538968064 1077936128 537395200 1074790400 // 8 1602224128 1786773504 713031680 1426063360 679477248 1358954496 538968064 1077936128 8388608 16777216 134742016 269484032 // 9 1795162112 897581056 721420288 1434451968 939524096 1207959552 142606336 285212672 547356672 1094713344 524288 1048576 // 10 1509949440 1811939328 1518338048 1828716544 419430400 159383552 679477248 1358954496 547356672 1094713344 524288 1048576 // 11 452984832 226492416 973078528 1275068416 1350565888 2030043136 687865856 1367343104 547356672 1094713344 524288 1048576 // 12 1392508928 2105540608 184549376 360710144 545259520 1090519040 1073741824 1610612736 538968064 1077936128 143130624 286261248 // 13 1266679808 1954545664 1526726656 1837105152 536870912 1073741824 142606336 285212672 2097152 4194304 545783808 1091567616 // 14 2088763392 788529152 1518338048 1828716544 151519232 294649856 553648128 1098907648 2097152 4194304 545259520 1090519040 // 15 704643072 1409286144 847249408 1560281088 1098907648 1619001344 1233125376 1887436800 10485760 20971520 545783808 1091567616 // 16 176160768 352321536 998244352 1283457024 1769996288 813694976 1627389952 562036736 555745280 1103101952 545783808 1091567616 // 17 738197504 1442840576 1778384896 872415232 1635778560 545259520 1226833920 1908408320 1098907648 1619001344 545783808 1091567616 // 18 436207616 201326592 318767104 494927872 1744830464 805306368 1098907648 1619001344 1637875712 549453824 545783808 1091567616 // 19 209715200 385875968 1375731712 2080374784 134217728 268435456 1744830464 805306368 1612709888 541065216 537395200 1074790400 // end of file