Previous Ateliers:

2015 (Bordeaux), 2016 (Grenoble), 2017 (Lyon) 2017b (Clermont-Ferrand) 2017c (Oujda) 2018 (Besançon) 2018b (Roma) 2019 (Bordeaux) 2019b (Roma) 2020 (Grenoble) 2021b (Oujda) 2022 (Besançon) 2023 (CIRM) 2024 (Lyon) 2024b (Roma) 2025 (Orsay) LIBPARI2025 (Bordeaux)

Welcome to Atelier PARI/GP 2026 (Bordeaux)

doctesting

Topics

• Eric : local units mod p and unramified extensions
• Haetham : snf forms etc.
• Bill : helping around
• Salma : doctesting
• Rayane : presentations of coverings
• Safia : doctesting
• Daniel : snf stuff
• Karim :
• Nicolas B.: congruences between modular forms
• Zakariae : Eisenstein series attached to quadratic fields
• Alina : factorisation of Hecke L-functions in terms of Dirichlet L-functions
• Henri : helping around
• Mateo : computing coefficients of generating series
• Alejandro : Voronoi complex
• Vincent :
• Philippe :
• Tim : trying things, reading doc
• Andreas : scheme bindings for the pari library
• Fabrice : class group computations
• Sam : 3 and 5 descent
• Jean :
• Vasily :
• Pengju : charpoly of Frobenius of varieties
• David : helping, doctesting
• Tao : reading tutorials
• Gabriel : Voronoi’s algorithm for Hermitian forms
• Rob : doctesting, p-adic polylogs
• Fredrik :
• Kiran : joining others, hypergeometric motives
• Bernard :
• Antoine : polynomial factorisation
• Pierre L. :
• Afonso : generalized inhomogeneous short integer solution
• Nicolas M.: algebraic curves, looking for volunteers to help
• Thibaut : doctesting
• Pascal :
• Pierre M. : class field theory, p-adic fields
• Aurel : helping around
• Baptiste : modular forms, congruences, class field theory
• Alice : S-units with norm relations
• Bernadette: doctesting, reading
• Léo :
• Fotios : doctesting, action on additive structure of ideals
• Damien : experiments on formulas for elliptic curves
• Marine : doctesting
• Denis : Mahler measure of polynomials. helping around.
• Julien : elliptic curves over finite fields and quaternion algebras
• Giacomo :
• Alexander : second cohomology for polycyclic groups in GAP
• Wenwen : Verify the correctness of reduction between RLWE and MP-LWE