Cartesian closed category

Results: 66



#Item
21Functors / Enriched category / Coproduct / Cartesian closed category / Monoidal functor / Product / Braided monoidal category / Fibred category / Monoid / Category theory / Algebra / Monoidal categories

Theory and Applications of Categories, Vol. 28, No. 21, 2013, pp. 616–695. ENRICHED INDEXED CATEGORIES MICHAEL SHULMAN Abstract. We develop a theory of categories which are simultaneously (1) indexed over a base categ

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Source URL: www.emis.de

Language: English - Date: 2013-08-05 12:35:00
22Abstract algebra / Monad / Universal property / Strong monad / Functor / Coproduct / Function / Cartesian closed category / Morphism / Category theory / Adjoint functors / Mathematics

Theory and Applications of Categories, Vol. 26, No. 4, 2012, pp. 97–131. COMMUTATIVE MONADS AS A THEORY OF DISTRIBUTIONS ANDERS KOCK Abstract. It is shown how the theory of commutative monads provides an axiomatic fra

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Source URL: www.emis.de

Language: English - Date: 2012-02-24 14:35:00
23General topology / Order theory / Complete partial order / Cartesian closed category / Domain theory / Open set / Continuous function / Filter / Chu space / Topology / Mathematics / Category theory

Electronic Notes in Theoretical Computer Science 82 No[removed]URL: http://www.elsevier.nl/locate/entcs/volume82.html 11 pages Comonoids in chu: a large cartesian closed sibling of topological spaces Vaughan R. Pratt1

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Source URL: boole.stanford.edu

Language: English - Date: 2007-02-14 16:32:03
24Category theory / Monoidal categories / Type theory / Limit / Cartesian closed category / Enriched category / Functor / Universal property / Subtype polymorphism / Mathematics / Abstract algebra / Algebra

Functors are Type Refinement Systems Paul-André Melliès Noam Zeilberger CNRS, Université Paris Diderot

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Source URL: noamz.org

Language: English - Date: 2014-10-31 10:07:15
25Sheaf theory / Adjoint functors / Topos / Functor / Monad / Natural transformation / Sheaf / Limit / Cartesian closed category / Category theory / Abstract algebra / Mathematics

Theory and Applications of Categories, Vol. 5, No. 10, pp. 251–265. ASPECTS OF FRACTIONAL EXPONENT FUNCTORS ANDERS KOCK AND GONZALO E. REYES Transmitted by R.J. Wood

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Source URL: www.tac.mta.ca

Language: English - Date: 2001-07-30 13:18:07
26Sheaf theory / Functors / Cartesian closed category / Lambda calculus / Natural transformation / Exponential object / Adjoint functors / Groupoid / Yoneda lemma / Category theory / Abstract algebra / Mathematics

Two-dimensional locally cartesian closed categories

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Source URL: web.science.mq.edu.au

Language: English - Date: 2008-02-19 05:44:32
27Algebraic structures / Mathematical structures / Mathematical logic / Algebraic theory / Structure / Sheaf / Group theory / Cartesian closed category / Model theory / Mathematics / Algebra / Abstract algebra

Lecture Notes: Introduction to Categorical Logic [DRAFT: January 15, 2003] Steven Awodey

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Source URL: www.andrew.cmu.edu

Language: English - Date: 2014-07-29 07:19:16
28Declarative programming / Monad / Categorical logic / Temporal logic / Modal logic / Cartesian closed category / Adjoint functors / Logic / Mathematics

Temporal logic and FRP Intuitionistic S4 categories Temporal categories

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Source URL: www.ioc.ee

Language: English - Date: 2012-07-10 13:09:46
29Functors / Sheaf theory / Adjoint functors / Cartesian closed category / Topos / Exponential object / Hom functor / Yoneda lemma / Diagonal functor / Category theory / Mathematics / Abstract algebra

Reprints in Theory and Applications of Categories, No. 15, 2006, pp. 1–13. DIAGONAL ARGUMENTS AND CARTESIAN CLOSED CATEGORIES F. WILLIAM LAWVERE

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Source URL: emis.library.cornell.edu

Language: English - Date: 2006-02-24 14:27:12
30Category theory / Model theory / Order theory / Monoidal categories / Chu space / Cartesian closed category / Functor / Adjoint functors / Denotational semantics / Mathematics / Algebra / Abstract algebra

Chu spaces as a semantic bridge between linear logic and mathematics Vaughan Pratt ∗ Dept. of Computer Science Stanford University Stanford, CA[removed]

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Source URL: boole.stanford.edu

Language: English - Date: 2004-07-27 11:43:04
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