Titlebook: Substance in Aristotle‘s Metaphysics Zeta; Norman O. Dahl Book 2019 The Editor(s) (if applicable) and The Author(s), under exclusive licen

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Conclusion, Z.13’s arguments make individual composites basic constituents, and Z.17 is compatible with this. One can then go back and take Z.1 to endorse individual composites as basic constituents, and one can understand why Aristotle argues extensively against Z.13’s Platonic target. If the argument for tha

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The , View of Basic Constituents,e basic constituents because everything else depends on them. The chapter then offers two kinds of dialectical support for this view, as well as some residual problems that could lead one to revise or reject it.

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Norman O. Dahl. to .-congruence classes, where . is an equational theory consisting of associativity and commutativity axioms. The associative path ordering is similar to another termination ordering for proving AC termination, described in Dershowitz, et al. (83), which is also based on the idea of .. Our orderi

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Norman O. Dahletween these fields and demonstrate how equational theorem proving can provide useful and tools for a variety of database tasks..Our first application is a novel way of formulating functional and inclusion dependencies (the most common database constraints) using equations. The central computational

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Norman O. Dahlulas of the predicate calculus. In this representation bound variables of the object language are represented by bound variables of the metalanguage. This choice has various advantages but makes the notion of “recursive definition” on higher order term algebras more subtle than the corresponding not

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Norman O. Dahl rewrite rule .→. leads to an infinite sequence of “simplifications”. The rule .→. can be tested in the same way. Rules leading to infinite simplifications should not be included in a rewrite system. In general, the problem of deciding whether a set of rewrite rules leads to infinite simplifications