Proof of correctness Clause Samples

Proof of correctness. The conditions for the correctness of the protocol given in Protocol 3.1 are stated as Lemma 10. To prove that, first we show the following supporting lemmas.
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Proof of correctness. This is just a sketch of the proof from [Lyn96, §
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Proof of correctness envelope rate We now show that the algorithm achieves envelope rate (as above, the proof closely follows that of [22]). The rate property will be proven in a further section, after the introduction of continuous clocks. Note that instantaneous clocks exhibit discontinuities introduced by each re-synchronization.
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Proof of correctness precision
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Proof of correctness pre1c8ision 8k2Pc 9 cci;n. to do so, that is, electedi readyi, for i . fp hstarti electedi readyi motohmerecnotrirtecistpstraorcteesdsoartbaynaytpmroocsets(s1or+,di )e rs from.BthyeAvsasluumepotfiothne2s,ameclockatany Lemma 2 At the end of the ith re-synchronization period, virtual clocks di er by at . That is, for i and for all correct processes n and m, jvci endi vci endi j Ass.uTmheutsh,abtytdhee fnoiltlioowninPgCc2o,nditio(nsho)ldfor(some)( (11:+)
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Proof of correctness. We start by proving that Alg. 4 satisfies the validity prop- erty. To this end, we first show that if there exists a correct process that broad- casts a broken message at line 32, then C 3. (Recall that C denotes the set of all digests broadcast by correct processes via the CRB primitive.)
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