dc.creatorPostan, Ezequiel
dc.creatorRivas, Exequiel
dc.creatorJaskelioff, Mauro
dc.date2017-09
dc.date2017
dc.date2018-02-26T15:49:06Z
dc.identifierhttp://sedici.unlp.edu.ar/handle/10915/65160
dc.descriptionThere are different algebraic structures that one can use to model notions of computation. The most well-known are monads, but lately, applicative functors have been gaining popularity. These two structures can be understood as instances of the unifying notion of monoid in a monoidal category. When dealing with non-determinism, it is usual to extend monads and applicative functors with additional structure. However, depending on the desired non-determinism, there are different options of interaction between the existing and the additional structure. This article studies one of those options, which is captured algebraically by dioids. We generalise dioids to dioid categories and show how dioids in such a category model nondeterminism in monads and applicative functors. Moreover, we study the construction of free dioids in a programming context.
dc.descriptionSociedad Argentina de Informática e Investigación Operativa (SADIO)
dc.formatapplication/pdf
dc.languageen
dc.rightshttp://creativecommons.org/licenses/by-sa/4.0/
dc.rightsCreative Commons Attribution-ShareAlike 4.0 International (CC BY-SA 4.0)
dc.subjectCiencias Informáticas
dc.subjectmonoids
dc.subjectdioids
dc.titleDioids for computational effects
dc.typeObjeto de conferencia
dc.typeObjeto de conferencia


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