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That is, the all-zero sequence is representative of the code in terms of the minimum distance evaluation of that code. This also implies that the minimum free distance of a convolutional code is the minimum weight calculated among all the code sequences that emerge from and return to the all-zero state, and that are not the all-zero sequences, c = 0. Example 6.5: Determine the minimum free distance of the convolutional code Cconv (2, 1, 2) used in previous examples, by employing the above procedure, implemented over the corresponding trellis. The sequence corresponding to the path described by the sequence of states Sa Sb Sc Sa , seen in bold in Figure 6.16, is the sequence of minimum weight, which is equal to 5. There are other sequences like those described by the state sequences Sa Sb Sc Sb Sc Sa and Sa Sb Sd Sc Sa that both are of weight 6. 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