// Shift nets due to Schmid or Schmid and SchŸrer: // Wolfgang Ch. Schmid. Shift-nets: a new class of binary digital (t, m, s)-nets. In Harald Niederreiter, Peter Hellekalek, Gerhard Larcher, and Peter Zinterhof, editors, Monte Carlo and Quasi-Monte Carlo Methods 1996, volume 127 of Lecture Notes in Statistics, pages 369Ð381. Springer-Verlag, 1998. // Wolfgang Ch. Schmid and Rudolf SchŸrer. Shift-nets and Salzburg tables: Power computing in number-theoretical numerics. In Helmut Efinger and Andreas Uhl, editors, Scientific Computing in Salzburg--Festschrift on the Occasion of Peter Zinterhofs 60th Birthday, volume 189 of books@ocg.at, pages 175Ð184. Oesterreichische Computer Gesellschaft, 2005. 2 // b (base) 13 // numCols 13 // numRows // outDigits= numRows 8192 // numPoints (=b^{numCols}) 13 // dim // 7 // Stregth // in class DigitalNetBase2 // genMat[i] should be the i-th number below // 1 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 // 2 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 // 3 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 // 4 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 // 5 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 // 6 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 // 7 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 536870912 // 8 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 805306368 // 9 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 452984832 // 10 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 1006632960 // 11 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 872415232 // 12 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 771751936 // 13 771751936 872415232 1006632960 452984832 805306368 536870912 142606336 541065216 270532608 1048576 524288 262144 1073741824 // end of file