Since the mid-eighties of the last century, a fruitful interplay between computer scientists and mathematicians has led to much progress in the understanding of programming languages, and has given new impulse to areas of mathematics such as proof theory or category theory. The volume of which this text is an introduction contains three contributions: Categorical semantics of linear logic, by P.-A. Melliès, Realizability in classical logic, by J.-L. Krivien, Abstract machines for dialogue games, by P.-L. Curien and H. Herbelin, which we place here in perspective
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
The purpose of this paper is to give an exposition of material dealing with constructive logic, type...
International audienceThe topics of structural proof theory and logic programming have influenced ea...
International audienceDespite the insight of some of the pioneers (Turing, von Neumann, Curry, Böhm)...
Lambda-calculus is a language introduced by Church in 1930 aiming to build a logical basis for mathe...
3rd ed, 2021. A circumscription of the classical theory of computation building up from the Chomsky ...
International audienceThis text is both meant as a preface to a volume of Theoretical Computer Scien...
International audienceWhile logic was once developed to serve philosophers and mathematicians, it is...
International audienceThis two-parts paper offers a survey of linear logic and ludics, which were in...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
This volume contains a collection of articles that present dierent mathematical approaches to langua...
Massachusetts Institute of Technology, Alfred P. Sloan School of Management. Thesis. 1969. Ph.D.MICR...
At the intersection of mathematics, computer science, and philosophy, mathematical logic examines th...
In the thesis, we explore reasoning about and handling of algebraic effects. Those are computationa...
International audienceIn this chapter, we propose some future directions of work, potentially benefi...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
The purpose of this paper is to give an exposition of material dealing with constructive logic, type...
International audienceThe topics of structural proof theory and logic programming have influenced ea...
International audienceDespite the insight of some of the pioneers (Turing, von Neumann, Curry, Böhm)...
Lambda-calculus is a language introduced by Church in 1930 aiming to build a logical basis for mathe...
3rd ed, 2021. A circumscription of the classical theory of computation building up from the Chomsky ...
International audienceThis text is both meant as a preface to a volume of Theoretical Computer Scien...
International audienceWhile logic was once developed to serve philosophers and mathematicians, it is...
International audienceThis two-parts paper offers a survey of linear logic and ludics, which were in...
AbstractThe Cartesian closed categories have been shown by several authors to provide the right fram...
This volume contains a collection of articles that present dierent mathematical approaches to langua...
Massachusetts Institute of Technology, Alfred P. Sloan School of Management. Thesis. 1969. Ph.D.MICR...
At the intersection of mathematics, computer science, and philosophy, mathematical logic examines th...
In the thesis, we explore reasoning about and handling of algebraic effects. Those are computationa...
International audienceIn this chapter, we propose some future directions of work, potentially benefi...
This dissertation examines some aspects of the relationship between λ calculus and universal algebr...
The purpose of this paper is to give an exposition of material dealing with constructive logic, type...
International audienceThe topics of structural proof theory and logic programming have influenced ea...