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Imperative object-based calculi in co-inductive type theories

Identifieur interne : 000696 ( PascalFrancis/Corpus ); précédent : 000695; suivant : 000697

Imperative object-based calculi in co-inductive type theories

Auteurs : Alberto Ciaffaglione ; Luigi Liquori ; Marino Miculan

Source :

RBID : Pascal:04-0201758

Descripteurs français

English descriptors

Abstract

We discuss the formalization of Abadi and Cardelli's impC, a paradigmatic object-based calculus with types and side effects, in Co-Inductive Type Theories, such as the Calculus of (Co)Inauctive Constructions (CC(Co)Ind). Instead of representing directly the original system "as it is", we reformulate its syntax and semantics bearing in mind the proof-theoretical features provided by the target metalanguage. On one hand, this methodology allows for a smoother implementation and treatment of the calculus in the metalanguage. On the other, it is possible to see the calculus from a new perspective, thus having the occasion to suggest original and cleaner presentations. We give hence a new presentation of impζ, exploiting natural deduction semantics, (weak) higher-order abstract syntax, and, for a significant fragment of the calculus, coinductive typing systems. This presentation is easier to use and implement than the original one, and the proofs of key metaproperties, e.g. subject reduction, are much simpler. Although all proof developments have been carried out in the Coq system, the solutions we have devised in the encoding of and metareasoning on impζ can be applied to other imperative calculi and proof environments with similar features.

Notice en format standard (ISO 2709)

Pour connaître la documentation sur le format Inist Standard.

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A08 01  1  ENG  @1 Imperative object-based calculi in co-inductive type theories
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A11 01  1    @1 CIAFFAGLIONE (Alberto)
A11 02  1    @1 LIQUORI (Luigi)
A11 03  1    @1 MICULAN (Marino)
A12 01  1    @1 VARDI (Moshe Y.) @9 ed.
A12 02  1    @1 VORONKOV (Andrei) @9 ed.
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C01 01    ENG  @0 We discuss the formalization of Abadi and Cardelli's impC, a paradigmatic object-based calculus with types and side effects, in Co-Inductive Type Theories, such as the Calculus of (Co)Inauctive Constructions (CC(Co)Ind). Instead of representing directly the original system "as it is", we reformulate its syntax and semantics bearing in mind the proof-theoretical features provided by the target metalanguage. On one hand, this methodology allows for a smoother implementation and treatment of the calculus in the metalanguage. On the other, it is possible to see the calculus from a new perspective, thus having the occasion to suggest original and cleaner presentations. We give hence a new presentation of impζ, exploiting natural deduction semantics, (weak) higher-order abstract syntax, and, for a significant fragment of the calculus, coinductive typing systems. This presentation is easier to use and implement than the original one, and the proofs of key metaproperties, e.g. subject reduction, are much simpler. Although all proof developments have been carried out in the Coq system, the solutions we have devised in the encoding of and metareasoning on impζ can be applied to other imperative calculi and proof environments with similar features.
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pR  
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Format Inist (serveur)

NO : PASCAL 04-0201758 INIST
ET : Imperative object-based calculi in co-inductive type theories
AU : CIAFFAGLIONE (Alberto); LIQUORI (Luigi); MICULAN (Marino); VARDI (Moshe Y.); VORONKOV (Andrei)
AF : DiMI, University di Udine/Italie (1 aut., 3 aut.); INRIA-LORIA/Nancy/France (2 aut.)
DT : Publication en série; Congrès; Niveau analytique
SO : Lecture notes in computer science; ISSN 0302-9743; Allemagne; Da. 2003; Vol. 2850; Pp. 59-77; Bibl. 29 ref.
LA : Anglais
EA : We discuss the formalization of Abadi and Cardelli's impC, a paradigmatic object-based calculus with types and side effects, in Co-Inductive Type Theories, such as the Calculus of (Co)Inauctive Constructions (CC(Co)Ind). Instead of representing directly the original system "as it is", we reformulate its syntax and semantics bearing in mind the proof-theoretical features provided by the target metalanguage. On one hand, this methodology allows for a smoother implementation and treatment of the calculus in the metalanguage. On the other, it is possible to see the calculus from a new perspective, thus having the occasion to suggest original and cleaner presentations. We give hence a new presentation of impζ, exploiting natural deduction semantics, (weak) higher-order abstract syntax, and, for a significant fragment of the calculus, coinductive typing systems. This presentation is easier to use and implement than the original one, and the proofs of key metaproperties, e.g. subject reduction, are much simpler. Although all proof developments have been carried out in the Coq system, the solutions we have devised in the encoding of and metareasoning on impζ can be applied to other imperative calculi and proof environments with similar features.
CC : 001D02B01; 001D02A04; 001D02C02
FD : Programmation logique; Orienté objet; Théorie type; Métalangage; Typage; Effet inducteur; Calcul construction; Sémantique; Implémentation; Déduction
ED : Logical programming; Object oriented; Type theory; Metalanguage; Typing; Inductive effect; Structural design; Semantics; Implementation; Deduction
SD : Programación lógica; Orientado objeto; Metalenguaje; Tipificación; Efecto inductor; Cálculo construcción; Semántica; Implementación; Deducción
LO : INIST-16343.354000117770190040
ID : 04-0201758

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Pascal:04-0201758

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<EA>We discuss the formalization of Abadi and Cardelli's impC, a paradigmatic object-based calculus with types and side effects, in Co-Inductive Type Theories, such as the Calculus of (Co)Inauctive Constructions (CC
<sup>(Co)Ind)</sup>
. Instead of representing directly the original system "as it is", we reformulate its syntax and semantics bearing in mind the proof-theoretical features provided by the target metalanguage. On one hand, this methodology allows for a smoother implementation and treatment of the calculus in the metalanguage. On the other, it is possible to see the calculus from a new perspective, thus having the occasion to suggest original and cleaner presentations. We give hence a new presentation of impζ, exploiting natural deduction semantics, (weak) higher-order abstract syntax, and, for a significant fragment of the calculus, coinductive typing systems. This presentation is easier to use and implement than the original one, and the proofs of key metaproperties, e.g. subject reduction, are much simpler. Although all proof developments have been carried out in the Coq system, the solutions we have devised in the encoding of and metareasoning on impζ can be applied to other imperative calculi and proof environments with similar features.</EA>
<CC>001D02B01; 001D02A04; 001D02C02</CC>
<FD>Programmation logique; Orienté objet; Théorie type; Métalangage; Typage; Effet inducteur; Calcul construction; Sémantique; Implémentation; Déduction</FD>
<ED>Logical programming; Object oriented; Type theory; Metalanguage; Typing; Inductive effect; Structural design; Semantics; Implementation; Deduction</ED>
<SD>Programación lógica; Orientado objeto; Metalenguaje; Tipificación; Efecto inductor; Cálculo construcción; Semántica; Implementación; Deducción</SD>
<LO>INIST-16343.354000117770190040</LO>
<ID>04-0201758</ID>
</server>
</inist>
</record>

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