1994
DOI: 10.1007/bf01178923
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The connection between an event structure semantics and an operational semantics forTCSP

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Cited by 20 publications
(19 citation statements)
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“…This condition is satisÿed by the premises of assertion (1). For assertion (3) we have that ∈ A implies ∈ (P) by deÿnition. Since ÿ ∈ A by the current case and P is uniquely synchronized, we have ÿ ∈ (P) by Lemma 2.6 whence we may assume ÿ ∈ (Q) as requested by the premises of assertion (3).…”
Section: A1 Proof Of Lemma 223mentioning
confidence: 95%
See 4 more Smart Citations
“…This condition is satisÿed by the premises of assertion (1). For assertion (3) we have that ∈ A implies ∈ (P) by deÿnition. Since ÿ ∈ A by the current case and P is uniquely synchronized, we have ÿ ∈ (P) by Lemma 2.6 whence we may assume ÿ ∈ (Q) as requested by the premises of assertion (3).…”
Section: A1 Proof Of Lemma 223mentioning
confidence: 95%
“…Lemma 2.20 (see [3]). Let P; A 1 ; : : : ; A n ∈ G and let x 1 ; : : : ; x n ∈ Idf be pairwise distinct identiÿers which are guarded in P. Then we have:…”
Section: Deÿnition 24 (Alphabet-disjointness)mentioning
confidence: 96%
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