activity
20202026
most citedCanonicity of Proofs in Constructive Modal Logic

1 citations · 2 across the 6 of their papers we have counts for

collaborators

9 papers

cs.LO2026

An explicit shuffle construction of the homotopy span model of differential linear logic

Paul-André Melliès, Federico Olimpieri, Lionel Vaux Auclair

We give a direct and explicit construction of the homotopy span model of linear logic originally formulated by Melliès using abstract homotopy theory in the Quillen category Cat of…

cs.LO2025

Linearization via Rewriting (Long Version)

Ugo Dal Lago, Federico Olimpieri

We introduce the structural resource lambda-calculus, a new formalism in which strongly normalizing terms of the lambda-calculus can naturally be represented, and at the same time…

cs.LO2024

An Indexed Linear Logic for Idempotent Intersection Types (Long version)

Flavien Breuvart, Federico Olimpieri

Indexed Linear Logic has been introduced by Ehrhard and Bucciarelli, it can be seen as a logical presentation of non-idempotent intersection types extended through the relational s…

cs.LO2023★ 1 cited

Canonicity of Proofs in Constructive Modal Logic

Matteo Acclavio, Davide Catta, Federico Olimpieri

In this paper we investigate the Curry-Howard correspondence for constructive modal logic in light of the gap between the proof equivalences enforced by the lambda calculi from the…

cs.LO2023

Coherence by Normalization for Linear Multicategorical Structures

Federico Olimpieri

We establish a formal correspondence between resource calculi an appropriate linear multicategories. We consider the cases of (symmetric) representable, symmetric closed and autono…

cs.LO2023

From Thin Concurrent Games to Generalized Species of Structures (Extended Version)

Pierre Clairambault, Federico Olimpieri, Hugo Paquet

Two families of denotational models have emerged from the semantic analysis of linear logic: dynamic models, typically presented as game semantics, and static models, typically bas…

cs.LO2020★ 1 cited

On the Taylor expansion of -terms and the groupoid structure of their rigid approximants

Federico Olimpieri, Lionel Vaux Auclair

We show that the normal form of the Taylor expansion of a -term is isomorphic to its Böhm tree, improving Ehrhard and Regnier's original proof along three independent directions…

cs.LO2020

Intersection Type Distributors

Federico Olimpieri

We study a family of distributors-induced bicategorical models of lambda-calculus, proving that they can be syntactically presented via intersection type systems. We first introduc…

cs.LO2020

Normalization, Taylor expansion and rigid approximation of -terms

Federico Olimpieri

The aim of this work is to characterize three fundamental normalization proprieties in lambda-calculus trough the Taylor expansion of -terms. The general proof strategy consist…