activity
20162025
most citedThe logical strength of Büchi's decidability theorem

6 citations · 11 across the 5 of their papers we have counts for

collaborators

6 papers

math.LO2025★ 2 cited

Computably discrete represented spaces

Eike Neumann, Arno Pauly, Cécilia Pradic +1

In computable topology, a represented space is called computably discrete if its equality predicate is semidecidable. While any such space is classically isomorphic to an initial s…

cs.LO2024

The equational theory of the Weihrauch lattice with (iterated) composition

Cécilia Pradic

We study the equational theory of the Weihrauch lattice with composition and iteration, meaning the collection of equations between terms built from variables, the lattice operatio…

cs.LO2024★ 1 cited

The equational theory of the Weihrauch lattice with multiplication

Eike Neumann, Arno Pauly, Cécilia Pradic

We study the equational theory of the Weihrauch lattice with multiplication, meaning the collection of equations between terms built from variables, the lattice operations …

cs.LO2023★ 2 cited

On the Weihrauch degree of the additive Ramsey theorem

Arno Pauly, Cécilia Pradic, Giovanni Solda

We characterize the strength, in terms of Weihrauch degrees, of certain problems related to Ramsey-like theorems concerning colourings of the rationals and of the natural numbers.…

math.LO2019

Cantor-Bernstein implies Excluded Middle

Cécilia Pradic, Chad E. Brown

We prove in constructive logic that the statement of the Cantor-Bernstein theorem implies excluded middle. This establishes that the Cantor-Bernstein theorem can only be proven ass…

cs.LO2016★ 6 cited

The logical strength of Büchi's decidability theorem

Leszek Kołodziejczyk, Henryk Michalewski, Cécilia Pradic +1

We study the strength of axioms needed to prove various results related to automata on infinite words and Büchi's theorem on the decidability of the MSO theory of . We…