// MECF digital net of base q, with q^T points. If q=p^e the net is represented as net of base p with e-times more columns and rows Reference: Y. Edel, RS-Nets in prepertation // base q nets transformed so that they can be used as if they were DigitalNetBase2 // details: an Element "a_i X^i" is represented as binary eq-tuple "a_i" // each "column" c of the GF(q) generator is replaced by the eq columns X^i c // so we have the eq-times numbers of columns and rows as in the GF(q) matrix // Note, the strength remains the GF(q) strength k, but there are many projections have strength in the range k to eq*k // check if everything that involves GF(q) multiplication (e.g. scrambling) gives the desired result 2 // b (base) 18 // numCols 18 // numRows // outDigits= numRows 262144 // numPoints (=b^{numCols}) 8 // dim // 6 // Stregth, see comment above // in class DigitalNetBase2 // genMat[i] should be the i-th number below // 1 268435456 536870912 1073741824 268443648 536887296 1073774592 272629760 545259520 1090519040 301989888 603979776 1207959552 302055424 604110848 1208221696 306708480 613416960 1226833920 // 2 268435456 536870912 1073741824 536928256 1073782784 805314560 1090519040 817889280 1635778560 872415232 1744830464 1979711488 1745223680 1980170240 1543831552 1993867264 1571815424 536346624 // 3 268435456 536870912 1073741824 1073766400 805355520 1610670080 1635778560 1908408320 1363148800 1476395008 369098752 738197504 738328576 1308884992 973275136 996671488 1648885760 1955594240 // 4 268435456 536870912 1073741824 805322752 1610645504 1879072768 1363148800 272629760 545259520 1174405120 1006632960 1845493760 2047279104 1376059392 335609856 689963008 1188560896 1034944512 // 5 268435456 536870912 1073741824 1610653696 1879056384 1342193664 545259520 1090519040 817889280 2080374784 1577058304 436207616 1141112832 939720704 1711669248 1610088448 459800576 575143936 // 6 268435456 536870912 1073741824 1879097344 1342234624 268476416 817889280 1635778560 1908408320 771751936 1241513984 838860800 1443168256 469827584 771883008 1687158784 2032140288 1456996352 // 7 268435456 536870912 1073741824 1342210048 268460032 536920064 1908408320 1363148800 272629760 1778384896 1912602624 1409286144 1040384000 1778778112 1913061376 1303379968 1073217536 1801977856 // 8 268435456 536870912 1073741824 8192 16384 32768 4194304 8388608 16777216 33554432 67108864 134217728 65536 131072 262144 524288 1048576 2097152 // end of file