- Design
- Selberg Class Group
- Analytic Algorithms
- Classical Modular Forms
- Higher Modular Forms
- Wiki creation/maintenance
Siegel: Nathan and Alex Jacobi: Nils and Nathan Orthogonal: Nils (Freitag, Brunier, Gritsenko) Hilbert-Siegel: Suzanne Hilbert-Jacobi: (Hayashida, Richter) Quaternionic and Hermitian: (Krieg) Modular forms over Function fields: (Lynne, Kathy Merrill, Rosson, Mike Daniel) Hilbert: Dembele Mod p: Alex Cohomology of Arithmetic Groups: Paul
- Existing Data and Database creation
Siegel: SMF level 1, genus 2: Fourier coefficients of discriminant up to 10000, wts to 32, Hecke data for p<1000, p^2 s.t. p<80 (Nils); wts 52 (Nathan); Cris Poor and David Yuen level N?; degree 4 weight 16 prime 2; vector valued and halfintegral weight: Ibukiyama Hayashida; v d Geer has vector valued; Miyawaki genus 3 Jacobi: Nils wt 2 index <= 100 newforms; theta blocks wt 1-4 index <= 150; wt 2 index <= 1000 (Poor Brumer Yuen) Orthogonal: Gritsenko Hilbert-Siegel: Q(\sqrt(5)) by someone; by Dembele Q(\sqrt(2)) Q(\sqrt(5)) Quaternionic and Hermitian: (Krieg) Hilbert: Dembele: Q(\sqrt(5)) Q(\sqrt(2)) Q((\sqrt(29)) Q(\sqrt(37)) wt (2,2), (2,4), (4,2), (4,4) Hecke data primes Norm < 5000 Mod p: Wiese Cohomology of Arithmetic Groups: Paul
- Future data:
Siegel: Lynne -- Eisenstein series; Nathan degree 3; Nathan composite level Jacobi: Nils and Nathan Hilbert-Jacobi: Hayashida Hilbert: Dembele, more weights and more fields, relation to Serre conjecture Half integral wt: Nils Cohomology of Arithmetic Groups: Nathan
- Wiki creation/maintenance
p-adic Modular Forms
- Special Values
- Lattices and Quadratic Forms
Artin L-functions
