Counting preimages of TCP reordering patterns
Discrete Applied Mathematics
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Characterizing what makes a packet reordering metric meaningful is a problem that has attracted significant interest, but it still lacks a universally accepted solution. We contribute to this discussion by investigating some theoretical concepts that make the following simple intuitions precise: - A metric that is inconsistent, i.e., gives different values on two similar TCP traces, should not be regarded as useful. - We formalize the notion of two traces being "identical modulo unimportant details" using similarity relations. - If "real-life" traces differ from random sequences by always satisfying certain reorder invariants, then we should only use traces satisfying these invariants when investigating the consistency of a reordering metric. We illustrate these concepts in the context of Restored, an approach to semantic compression of TCP traces [10]. In particular, we discuss the consistency of two metrics defined by Jayasumana et al. [1, 12] with respect to the similarity notions defined in [8, 9, 10].