8b10b_check - enter binary code text RD- (p) RD+ (n) abcdef...

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enter binary abcdef ghij code RD- RD+ any code text 011110 0100 0111100100 yes no yes RD- (p) yes yes D30.0 1E RD+ (n) no yes #N/A #N/A 0111100101 for creating hspice parameters enter parameter code vdb enter starting number 60 + vdb60=0 vdb61=1 vdb62=1 vdb63=1 vdb64=1 vdb65=0 vdb66=0              8B10B binary code tester Enter the 10 digit binary text into abcdef and ghij. If any is yes then it is a valid 8B10B character and corresponding parity is indicated. Below inidcates whether abcdef or ghij is a valid sub character and is used for indteractively create valid codes.\ Richard Mellitz 03-06-2003
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disparity for frame 0 vdb67=1 vdb68=0 vdb69=0 $ 0111100100 1E RD- (p)
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Data Data Byte Byte Name Value Bits (binary) RD- Current RD+ Current (hex) 1001 EDCBA abcdef ghij abcdef ghij D0.0 00 000 00000 00000000 100111 0100 1001110100 011000 1011 0110001011 D1.0 01 000 00001 00000001 011101 0100 0111010100 100010 1011 1000101011 D2.0 02 000 00010 00000010 101101 0100 1011010100 010010 1011 0100101011 D3.0 03 000 00011 00000011 110001 1011 1100011011 110001 0100 1100010100 D4.0 04 000 00100 00000100 110101 0100 1101010100 001010 1011 0010101011 D5.0 05 000 00101 00000101 101001 1011 1010011011 101001 0100 1010010100 D6.0 06 000 00110 00000110 011001 1011 0110011011 011001 0100 0110010100 D7.0 07 000 00111 00000111 111000 1011 1110001011 000111 0100 0001110100 D8.0 08 000 01000 00001000 111001 0100 1110010100 000110 1011 0001101011 D9.0 09 000 01001 00001001 100101 1011 1001011011 100101 0100 1001010100 D10.0 0A 000 01010 00001010 010101 1011 0101011011 010101 0100 0101010100 D11.0 0B 000 01011 00001011 110100 1011 1101001011 110100 0100 1101000100 D12.0 0C 000 01100 00001100 001101 1011 0011011011 001101 0100 0011010100 D13.0 0D 000 01101 00001101 101100 1011 1011001011 101100 0100 1011000100 D14.0 0E 000 01110 00001110 011100 1011 0111001011 011100 0100 0111000100 D15.0 0F 000 01111 00001111 010111 0100 0101110100 101000 1011 1010001011 D16.0 10 000 10000 00010000 011011 0100 0110110100 100100 1011 1001001011 D17.0 11 000 10001 00010001 100011 1011 1000111011 100011 0100 1000110100 D18.0 12 000 10010 00010010 010011 1011 0100111011 010011 0100 0100110100 D19.0 13 000 10011 00010011 110010 1011 1100101011 110010 0100 1100100100 D20.0 14 000 10100 00010100 001011 1011 0010111011 001011 0100 0010110100 D21.0 15 000 10101 00010101 101010 1011 1010101011 101010 0100 1010100100 D22.0 16 000 10110 00010110 011010 1011 0110101011 011010 0100 0110100100 D23.0 17 000 10111 00010111 111010 0100 1110100100 000101 1011 0001011011 D24.0 18 000 11000 00011000 110011 0100 1100110100 001100 1011 0011001011 D25.0 19 000 11001 00011001 100110 1011 1001101011 100110 0100 1001100100 D26.0 1A 000 11010 00011010 010110 1011 0101101011 010110 0100 0101100100 D27.0 1B 000 11011 00011011 110110 0100 1101100100 001001 1011 0010011011 D28.0 1C 000 11100 00011100 001110 1011 0011101011 001110 0100 0011100100 D29.0 1D 000 11101 00011101 101110 0100 1011100100 010001 1011
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8b10b_check - enter binary code text RD- (p) RD+ (n) abcdef...

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