Results 231 to 240 of about 1,322 (256)
Monads with arities and their associated theories
New introduction; Section 1 shortened and redispatched with Section 2; Subsections on symmetric operads (3.14) and symmetric simplicial sets (4.17) added; Bibliography ...
Mark Weber +2 more
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Abstract Starting from concerns expressed by Hume, Russell, and Wittgenstein, and an analysis of the notion of relational arity, we develop an argument to the effect that any relation between objects that relates every object to itself and no object to any other must be a unary relation, i.e. a property.
Ulrich Pardey, Kai F Wehmeier
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Ulrich Pardey, Kai F Wehmeier
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Arity-Monotonic Extended Aggregation Operators
2010A class of extended aggregation operators, called impact functions, is proposed and their basic properties are examined. Some important classes of functions like generalized ordered weighted averaging (OWA) and ordered weighted maximum (OWMax) operators are considered.
Marek Gagolewski +1 more
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Computational aspects of arity hierarchies
1997The logics LFP (least fixed point logic), SO (second order logic), and PFP (partial fixed point logic), are known to capture the complexity classes PTIME, PH, and PSPACE respectively. We investigate hierarchies within these logics which emerge from imposing boundaries on the arities of second order variables.
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The Robinson property and amalgamations of higher arities
Mathematical Logic Quarterly, 2016In this article we discuss a version of the Robinson property studied recently by Gyenis in , and we present a solution to one of his open problems. We say that a first‐order structure satisfies the Robinson property whenever the union of two non‐trivial partial n‐types over different finite sets is realizable if and only if they are not explicitly ...
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Arch. Formal Proofs, 2015
We formalize the Call Arity analysis, as implemented in GHC, and prove both functional correctness and, more interestingly, safety (i.e. the transformation does not increase allocation). We use syntax and the denotational semantics from the entry "Launchbury", where we formalized Launchbury's natural semantics for lazy evaluation.
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We formalize the Call Arity analysis, as implemented in GHC, and prove both functional correctness and, more interestingly, safety (i.e. the transformation does not increase allocation). We use syntax and the denotational semantics from the entry "Launchbury", where we formalized Launchbury's natural semantics for lazy evaluation.
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Expressibility of Fixed-Arity Languages
2012Chapter 3 studies the expressive power of various classes of valued constraints. It contains several results of the following form: let \(\mathcal{C}\) be a class of valued constraints with functions of unbounded arities; then \(\mathcal{C}\) can be expressed by a subset of \(\mathcal{C}\) consisting of valued constraints with functions of a fixed ...
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On the Arity Gap of Finite Functions: Results and Applications.
J. Multiple Valued Log. Soft Comput., 2008peer ...
Couceiro, Miguel, Lehtonen, Erkko
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Arities and Aritizabilities of Group, Monoid and Groupoid Theories
Lobachevskii Journal of Mathematics, 2022In I Pavlyuk
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