1986
DOI: 10.1007/3-540-16780-3_77
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Full-commutation and fair-termination in equational (and combined) term-rewriting systems

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Cited by 8 publications
(10 citation statements)
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“…However, under fairness assumptions about how each receiver object will apply the receive rule, and each sender object will receive acknowledgments and clear its cell, the fault-tolerant system is indeed fairly terminating. Proof techniques for termination of rewrite theories under fairness assumptions have been studied in [293], substantially extending prior work in [386,387]. Another way in which termination techniques need to be extended is to reason about termination of R when executed under a given strategy (see Section 3.5).…”
Section: Terminationmentioning
confidence: 97%
“…However, under fairness assumptions about how each receiver object will apply the receive rule, and each sender object will receive acknowledgments and clear its cell, the fault-tolerant system is indeed fairly terminating. Proof techniques for termination of rewrite theories under fairness assumptions have been studied in [293], substantially extending prior work in [386,387]. Another way in which termination techniques need to be extended is to reason about termination of R when executed under a given strategy (see Section 3.5).…”
Section: Terminationmentioning
confidence: 97%
“…The related question of finding general methods for proving fair termination of term rewriting systems has indeed been studied before, particularly by Porat and Francez [28,29]. However, their efforts followed Floyd's classical approach, which uses predicates on states (in our setting, ground terms) to achieve termination (see [10,Chapter 2] for a general description of this approach, and also [19]).…”
Section: Examplementioning
confidence: 99%
“…However, their efforts followed Floyd's classical approach, which uses predicates on states (in our setting, ground terms) to achieve termination (see [10,Chapter 2] for a general description of this approach, and also [19]). In particular, their characterization of fair-termination of a rewrite system in terms of the compatibility of a well-founded ordering with all possible full derivations [29,Definition 9] does not lend itself to mechanization. Some parallelism can be found with the use of Manna and Ness's versus Lankford's termination criteria in proofs of termination of rewriting (see, e.g., [6]).…”
Section: Examplementioning
confidence: 99%
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