Comonadic Notions of Computation
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Publication:2873672
DOI10.1016/j.entcs.2008.05.029zbMath1279.68088OpenAlexW2114991657WikidataQ59447211 ScholiaQ59447211MaRDI QIDQ2873672
Publication date: 24 January 2014
Published in: Electronic Notes in Theoretical Computer Science (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.entcs.2008.05.029
tree transformationsdataflow computationco-Kleisli semanticscontext-dependent computationsymmetric monoidal comonads
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Related Items (16)
Coalgebraic Components in a Many-Sorted Microcosm ⋮ Complexity bounds for container functors and comonads ⋮ Categorifying Computations into Components via Arrows as Profunctors ⋮ Higher-order Algebras and Coalgebras from Parameterized Endofunctors ⋮ Computational Semantics with Functional Programming, by Jan van Eijck and Christina Unger . ⋮ Promonads and String Diagrams for Effectful Categories ⋮ Fantastic morphisms and where to find them. A guide to recursion schemes ⋮ Runners for interleaving algebraic effects ⋮ Unifying structured recursion schemes ⋮ Coalgebras in functional programming and type theory ⋮ No-iteration mixed distributive laws ⋮ Codensity Lifting of Monads and its Dual ⋮ Universal Constructions for (Co)Relations: categories, monoidal categories, and props ⋮ Matching logic explained ⋮ Whither semantics? ⋮ Relating Structure and Power: Comonadic Semantics for Computational Resources
Uses Software
Cites Work
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- Notions of computation and monads
- Infinite trees and completely iterative theories: A coalgebraic view
- Generalising monads to arrows
- On an intuitionistic modal logic
- Combining a monad and a comonad
- Completely iterative algebras and completely iterative monads
- Combining effects: sum and tensor
- Containers: Constructing strictly positive types
- The Uniformity Principle on Traced Monoidal Categories
- Recursive monadic bindings
- Premonoidal categories and notions of computation
- The Zipper
- Traced Premonoidal Categories
- An abstract monadic semantics for value recursion
- Semantics for Algebraic Operations
- Implicit parameters
- The Essence of Dataflow Programming
- Semantics of context-free languages: Correction
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