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A Monadic Interpretation of Execution Levels and Exceptions for AOP

Nicolas Tabareau 1, 2 
1 ASCOLA - Aspect and composition languages
LINA - Laboratoire d'Informatique de Nantes Atlantique, Département informatique - EMN, Inria Rennes – Bretagne Atlantique
Abstract : Aspect-Oriented Programming (AOP) started ten years ago with the remark that modularization of so-called crosscutting functionalities is a fundamental problem for the engineering of large-scale applications. Originating at Xerox PARC, this observation has sparked the development of a new style of programming featured that is gradually gaining traction. However, AOP lacks theoretical foundations to clarify new ideas showing up in its wake. This paper proposes to put a bridge between AOP and the notion of 2-category to enhance the conceptual understanding of AOP. Starting from the connection between the λ-calculus and the theory of categories, we provide an internal language for 2-categories and show how it can be used to define the first categorical semantics for a realistic functional AOP language, called MinAML. We then take advantage of this new categorical framework to introduce the notion of computational 2-monads for AOP. We illustrate their conceptual power by defining a 2-monad for Éric Tanter's execution levels--which constitutes the first algebraic semantics for execution levels--and then introducing the first exception monad transformer specific to AOP that gives rise to a non-flat semantics for exceptions by taking levels into account.
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Submitted on : Thursday, January 26, 2012 - 9:39:52 AM
Last modification on : Wednesday, April 27, 2022 - 4:11:50 AM
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  • HAL Id : inria-00592132, version 3


Nicolas Tabareau. A Monadic Interpretation of Execution Levels and Exceptions for AOP. Modularity: AOSD'12, Mar 2012, Postdam, Germany. ⟨inria-00592132v3⟩



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