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[Date Prev][Date Next][Thread Prev][Thread Next][Date Index][Thread Index] RE: iSCSI CRC: A CRC-checking exampleJulian and Mark and others, After I took into account the bit "reflection" and the byte order (Big Endian on Bytes and Little Endian on bits) I did finally obtain, using polynomial math, the (corrected) results you show in the CRC examples. The results have also been confirmed independently by an implementor here at Agilent. I am the one who originally suggested to Julian that we specify the CRC algorithm the same way as in ethernet even though for iSCSI it is not really important to initialize the CRC register to all 1s and to complement the CRC before transmission since there are other means to detect extra or missing PDU bytes. However I had not realzied until recently that conformance with the ethernet algorithm implies bit reflection. I had not been aware that in ethernet the bits are sent out on the serial link with the least significant bit first AND that the corresponding message polynomial is formed from the bits in the sequence that they appear on the serial link; thus the need for bit "reflection". Now that I understand the need for bit reflection (taken into account in the rocksoft parameterized CRC generator by setting the in and out reflection flag parameters to TRUE) I am not sure I agree that we want it in iSCSI. The penalty for full conformity with ethernet seems too great. If people feel strongly that we must keep the bit reflection I think that to make the existing documentation clear and unambiguous we would need to explicitly show the mapping of bits in the iSCSI PDU to coefficients of the message polynomial that represents the iSCSI PDU. We would also need to show the mapping of the CRC bits to the coefficients of its representative polynomial. If you don't agree I will elaborate further later this week to try to convince you. My objective is to be able to easily and unambiguously describe the polynomial math behind the algorithm; right now, with the bit reflection and without the explicit mapping it is awkward. Vince
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