Lent, A. Categorical monads, in the style of Moggi, are used to build denotational models for the nu-calculus. Kock, A. Moggi, E. Skip to main content.
Monads of this kind we call cartesian closed (Definition ). They can also be characterized as commutative monads for which a map "is bi linear if and only if it. Monads of this kind we call cartesian closed (Definition ).
They can also be characterized as commutative monads for which a map "is bi- linear if and only if it. that the category of U-algebras is Cartesian closed.
Bilinearity and cartesian closed monads magvela
And in the. Then since 9 is defined over SetA, it has copowers indexed by sets of cardinality K. (cf. [6, ]), and  A. Kock, Bilinearity and Cartesian closed monads, Math.
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An abstract view of programming languages. Advertisement Hide. In SIPL '93 , — Sieber, K. Bilinearity and cartesian closed monads.
Bilinearity and cartesian closed monads definition
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Theoretical Computer Science— Semantics of local variables. Bilinearity and cartesian closed monads.
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How to Cite. Kock, A. ().
Bilinearity and Cartesian Closed Monads. MATHEMATICA SCANDINAVICA, 29, Submission of manuscripts implies that the work described has not been published before (except in the form of an abstract or as part of a.
constitute a correct mathematical definition of the distributions one meets in physics”.  p.
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The composite of two strong endofunctors on the cartesian closed E A × B → C is called bilinear if it is both 1-linear and 2-linear.
Google Scholar. Gordon, A. O'Hearn, P. A syntactic theory of sequential state.
Bilinearity and Cartesian Closed Monads. MATHEMATICA SCANDINAVICA
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In particular a model using logical relations is fully abstract for first-order expressions. Meyer, A. Boehm, H. Inferring the equivalence of functional programs that mutate data. A Logic for the Russell Programming Language.
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