# Begin of <29,26>/7 synchronized WOM code
Generation 1: 0<=HW(x)<=2
   0    0000000 
   1    0000001 
   2    0000010 
   3    0000011 
   4    0000100 
   5    0000101 
   6    0000110 
   7    0001000 
   8    0001001 
   9    0001010 
  10    0001100 
  11    0010000 
  12    0010001 
  13    0010010 
  14    0010100 
  15    0011000 
  16    0100000 
  17    0100001 
  18    0100010 
  19    0100100 
  20    0101000 
  21    0110000 
  22    1000000 
  23    1000001 
  24    1000010 
  25    1000100 
  26    1001000 
  27    1010000 
  28    1100000 
Generation 2: 3<=HW(x)<=7
   0    0000111 0101001 0101010 1010011 1111100 
   1    0001011 0010101 1110001 1111110 
   2    0001101 0111100 1001110 1110011 
   3    0001110 0100101 1010100 1111011 
   4    0001111 0110110 1000110 1111001 
   5    0010011 0110100 1101111 1111000 
   6    0010110 0011011 1101101 1110010 
   7    0010111 0110001 1001001 1011000 1101110 
   8    0011001 0101101 1001011 1110110 
   9    0011010 0100110 1000011 1111101 
  10    0011100 0110101 1010110 1101011 
  11    0011101 0100111 1000101 1111010 
  12    0011110 0111000 1011001 1100111 
  13    0011111 1100011 1101100 1110000 
  14    0100011 0111001 1011110 1100101 
  15    0101011 1011100 1110111 
  16    0101100 0110010 1011111 1100001 
  17    0101110 0110011 1011101 1100010 
  18    0101111 1011011 1110100 
  19    0110111 1001101 1011010 1101000 
  20    0111010 1001111 1110101 
  21    0111011 1001100 1010101 1100110 
  22    0111101 1000111 1010010 1101010 
  23    0111110 1010111 1101001 
  24    0111111 1001010 1010001 1100100 
  25    1111111 
# End of <29,26>/7 synchronized WOM code
# Rfixed = 1.342983
# Rsum = 1.365489