| Tables of Primes - Primes to 19 million; twin primes to 394 million; quadruple primes to 500 million.
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| Number Fields with Prescribed Ramification - Number fields of degree up to seven ramified at only a few small primes.
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| Fermat Quotients Divisible by p - Wilfrid Keller and Jörg Richstein. A complete list of solutions (a, p) for odd prime bases a < 1000 and primes p < 10^11: for the single base a = 5 the larger interval p < 2^38.
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| Curves of Genus 2 - FTP site maintained by Victor Flynn. Formulae for Jacobian arithmetic and Maple algorithms.
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| Number Field Tables - FTP site at the University of Bordeaux. Fields of degree up to 7.
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| Pseudoprimes and Carmichael Numbers - Tables of the Fermat pseudoprimes base 2 up to 10^13 and Carmichael numbers up to 10^17.
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| The First 28,915 Odd Primes - Tabulated using a simple C program.
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| Extended Counts of Twin Primes - By Thomas Nicely. Counts in decades up to 10^12 then in steps of 10^12 up to 3.10^15, giving 3,310,517,800,844 pairs.
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| Multiply Perfect Numbers - Over 2000 multiperfect numbers sorted by numerical value and by factorisation.
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| The First 100,000 Prime Numbers - A Project Gutenberg etext.
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| The First 498 Bernoulli Numbers - A Project Gutenberg etext.
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| The Value of Zeta(3) to 1,000,000 Decimal Digits - A Project Gutenberg etext.
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| Bernoulli Computations - Irregular primes and relative class numbers. Irregular pairs (and Vandiver and cyclotomic residues) for primes up to 8 million. Compiled by Amin Shokrollahi.
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| Factorization Tables - Tables of the factorization of sigma(n).
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| Enumeration of Twin Primes and Brun's Constant - Enumeration of the twin primes, and the sum of their reciprocals, to 1.6 × 10^15. An improved estimate is obtained for Brun's constant, B2 = 1.90216 05824 ± 0.00000 00030. Error analysis is presented to support the opinion that the stated error bound represents a 99 % confidence level.
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| Vanishing Fermat Quotients - R. Ernvall and T. Metsänkylä. Tables of the pairs (p,k) such that the Fermat quotient q(k) = (k^{p-1}-1)/p vanishes mod p. The tables cover the primes p up to one million and, for each prime, the range 1 < k < p.
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| Database for Polynomials over the Rationals - By Jürgen Klüners and Gunter Malle. Polynomials for all transitive groups up to degree 15, for most of the possible combinations of signature and Galois group. Up to degree 7 the fields with minimal (absolute) discriminant with given Galois group and signature are included.
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| Table of Masses of 32-dimensional Even Unimodular Lattices - With any given root system. Oliver King.
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| Dedekind Zeta Functions - Tabulated by Eyal Goren using Pari.
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| Fermat Near-misses - Noam Elkies. Approximate solutions of x^n + y^n = z^n in integers with 0 < x <= y < z < 2^23 and n in [4,20].
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| Algorithmic Number Theory: Tables and Links - Compiled by Noam Elkies.
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| Zeroes of the Riemann Zeta Function - By Andrew Odlyzko. The first 100,000 to 8 places, the first 1000 to 1000 places.
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| Carmichael and Perrin - The 150 Carmichael numbers out of 246683 up to 10^16 that are Perrin pseudoprimes.
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| Imaginary Quadratic Fields - Tables of the fields with class number at most 23.
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| Practical Numbers - A number is practical if all smaller numbers are sums of distinct divisors. Tables compiled by Guiseppe Melfi.
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| Cubic Field Extensions - Tables and results on cubic number fields by Daniel A. Mayer.
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| Carmichael Numbers and Lehmer's Problem - Carmichael numbers n up to 10^9 together with phi(n), (n-1)/phi(n) and the factorization of n. Compiled by Jan Kristian Haugland.
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| Tables and Computations - Browsable interfaces to tables and computations on elliptic curves, quadratic forms, and modular forms.
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| Tables of Number Fields - Hilbert class field of totally real fields of degree 2, 3 and 4; Totally real fields with small root discriminant; Totally real quintic dihedral fields. By Xavier-François Roblot.
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| Genus-2 Curves with Small Odd Discriminant - FTP site by Michael Stoll, with MAGMA code.
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| Database of Local Fields - By John W. Jones and David P. Roberts. Tables of low degree extensions of Qp, for small p.
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| Algorithms for Solving Index Form Equations and Computing Power Integral Bases - Lists of results, description of algorithms and tables of numerical data, by István Gaál.
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