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Titlebook: Substance and Non-substance Addiction; Xiaochu Zhang,Jie Shi,Ran Tao Book 2017 The Editor(s) (if applicable) and The Author(s), under excl

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”. A superdevelopment is a reduction sequence in which besides redexes that descend from the initial term also some redexes that are created during reduction may be contracted. For the case of λ-calculus, all superdevelopments are proved to be finite. A link with the confluence proof is provided by
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Li-Jun Xiao,Ran TaoWe prove that universal as well as existential closure, defined analogously, preserve regularity. By relating test sets to tree automata and to appropriate congruence relations, we show how to characterize, how to compute, and how to minimize ground and non-ground test sets. In particular, optimal s
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Li-Jun Xiao,Ran TaoWe prove that universal as well as existential closure, defined analogously, preserve regularity. By relating test sets to tree automata and to appropriate congruence relations, we show how to characterize, how to compute, and how to minimize ground and non-ground test sets. In particular, optimal s
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Ri-Hui He,Ran Tao desired set of rules based on this approach can be compared directly with that of Huet in [Hu 2]. In fact, it turns out that all we have to do is to replace terms in [Hu 2] by .-equivalence classes of terms. The main reason is that all the complications due to .-compatibility or coherence modulo .
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