es of integer coding: (a) nonparameterized with Elias codes (gamma and delta) and (b) parame- terized with Fibonacci code (m = 2) and Golomb code (simple with m = 8 and actual with m = 6). Elias codes Fibonacci Golomb m = 2 Llog2 i Uncompressed Gamma Delta Simple Actual m = 8 m = 6 0000 0001 1 000 0000 0010 0 100 1 001 0000 0011 0 101 1 010 1 100 0000 0100 00 100 0 1100 1 011 1 101 0000 0101 00 101 0 1101 00011 1 100 1 110 0000 0110 00 110 0 1110 10011 1 101 1 111 0000 0111 00 111 0 1111 01011 1 110 01 00 0000 1000 000 1000 00 100000 000011 1 111 01 01 0000 1001 000 1001 00 100001 100011 01 000 01 100 0000 1010 000 1010 00 100010 010011 01 001 01 101 0000 1011 000 1011 00 100011 001011 01 010 01 110 0000 1100 000 1100 00 100100 101011 01 011 01 111 0000 1101 000 1101 00 100101 0000011 01 100 001 00 0000 1110 000 1110 00 100110 1000011 01 101 001 01 0000 1111 000 1111 00 100111 0100011 01 110 001 100 0001 0000 0000 10000 00 1010000 0010011 01 111 001 101 0001 0001 0000 10001 00 1010001 0001011 001 000 001 110 0001 0010 0000 10010 00 1010010 1001011 001 001 001 111 0001 0011 0000 10011 00 1010011 0101011 001 010 0001 00 0001 0100 0000 10100 00 1010100 1101011 001 011 0001 01 0001 0101 0000 10101 00 1010101 00000011 001 100 0001 100 0001 0110 0000 10110 00 1010110 10000011 001 101 0001 101 0001 0111 0000 10111 00 1010111 01000011 001 110 0001 110 0001 1000 0000 11000 00 1011000 00100011 001 111 0001 111 0001 1001 0000 11001 00 1011001 00010011 0001 000 00001 00 0001 1010 0000 11010 00 1011010 00001011 0001 001 00001 01 0001 1011 0000 11011 00 1011011 10001011 0001 010 00001 100 0001 1100 0000 11100 00 1011100 01001011 0001 011 00001 101 0001 1101 0000 11101 1011101 11001011 0001 100 00001 110 0001 1110 0000 11110 00 1011110 00101011 0001 101 00001 111 0001 1111 0000 11111 00 1011111 10101011 0001 110 000001 00 0010 0000 00000 100000 00 11000000 11101011 0001 111 000001 01 The Elias-gamma codeword of an integer i is given by its binary representation up to the 1 bit of highest weight, prefaced by a number of zeros eq