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20072022
most citedCounting and Generating Terms in the Binary Lambda Calculus (Extended version)

13 citations · 54 across the 30 of their papers we have counts for

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cs.GT2016

Dependent Types for Extensive Games

Pierre Lescanne

Extensive games are tools largely used in economics to describe decision processes ofa community of agents. In this paper we propose a formal presentation based on theproof assista…

cs.GT2015

The risk of divergence

Pierre Lescanne

We present infinite extensive strategy profiles with perfect information and we show that replacing finite by infinite changes the notions and the reasoning tools. The presentation…

cs.GT2015★ 1 cited

Intelligent escalation and the principle of relativity

Pierre Lescanne

Escalation is the fact that in a game (for instance in an auction), the agents play forever. The -game is an extremely simple infinite game with intelligent agents in which es…

cs.GT2013

A simple case of rationality of escalation

Pierre Lescanne

Escalation is the fact that in a game (for instance an auction), the agents play forever. It is not necessary to consider complex examples to establish its rationality. In particul…

cs.GT2013★ 1 cited

Bubbles are rational

Pierre Lescanne

As we show using the notion of equilibrium in the theory of infinite sequential games, bubbles and escalations are rational for economic and environmental agents, who believe in an…

cs.GT2011★ 4 cited

Rationality and Escalation in Infinite Extensive Games

Pierre Lescanne

The aim of this of this paper is to study infinite games and to prove formally some properties in this framework. As a consequence we show that the behavior (the madness) of people…

cs.GT2010

On the Rationality of Escalation

Pierre Lescanne, Perrinel Matthieu

Escalation is a typical feature of infinite games. Therefore tools conceived for studying infinite mathematical structures, namely those deriving from coinduction are essential. He…

cs.GT2009★ 2 cited

On the Rationality of Escalation

Pierre Lescanne, Perrinel Matthieu

Escalation is a typical feature of infinite games. Therefore tools conceived for studying infinite mathematical structures, namely those deriving from coinduction are essential. He…

cs.GT2009★ 2 cited

Feasibility/Desirability Games for Normal Form Games, Choice Models and Evolutionary Games

Pierre Lescanne

An abstraction of normal form games is proposed, called Feasibility/Desirability Games (or FD Games in short). FD Games can be seen from three points of view: as a new presentation…

cs.GT2009★ 4 cited

Deconstruction of Infinite Extensive Games using coinduction

Pierre Lescanne

Finite objects and more specifically finite games are formalized using induction, whereas infinite objects are formalized using coinduction. In this article, after an introduction…

cs.GT2008★ 5 cited

Conversion/Preference Games

Stéphane Le Roux, Pierre Lescanne, René Vestergaard

We introduce the concept of Conversion/Preference Games, or CP games for short. CP games generalize the standard notion of strategic games. First we exemplify the use of CP games.…

cs.GT2008

(Mechanical) Reasoning on Infinite Extensive Games

Pierre Lescanne

In order to better understand reasoning involved in analyzing infinite games in extensive form, we performed experiments in the proof assistant Coq that are reported here.

cs.GT2007★ 7 cited

Dynamic Logic of Common Knowledge in a Proof Assistant

Pierre Lescanne, Jérôme Puisségur

Common Knowledge Logic is meant to describe situations of the real world where a group of agents is involved. These agents share knowledge and make strong statements on the knowled…