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product, which inherits some useful Algebraic properties from the standard Kronecker product and allows a of the algebra of determinants. 4. Examples.
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order polyadic version , but with some minor syntactic modifications: (editors) : Logic and Algebra of Specification, Springer -Verlag, 1993 
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The reason Frege’s invention of polyadic predicate calculus counts as decisive "On the Algebra of logic: A contribution to the philosophy of notation." American
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We consider a polyadic pi-calculus, with synchronous communication, We take the Algebra of annotations A to be the set of items, so that we can write 15.
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polyadic ˇ-calculus) escape the proposed format. We could have easily extended A nominal Algebra N is a tuple hV;I;Ciwhere V is a set of names sets, I
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Németi, G. Sági, On the Equational Theory of Representable Polyadic Equality Cylindric-Like Algebras, Algebra Universalis, Vol. 55 (2006) 345-353. 14. G.
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From Sparsity to Rank, and Beyond: Algebra, geometry, and algebraic-geometric concepts and convex optimization, with strong synergies with popular
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Algebraic logic in modern sense was born with the work of Tarski, in particular the precise connection between Boolean algebra and classical propositional logic,
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Polyadic π-calculus Modal µ-calculus WS-BPEL Language Concepts Translations The π-calculus is a process Algebra (a mathematical model) for
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Algebraic theory of the CA’s with respect to the BA’s entirely nev features ˙-algebra which corresponds to the subalgebra of the elements with zero-