- Algorithmic Number Theory: Tables and Links
- Shows tables of solutions and other information concerning Diophantine equations. With related links.
- Algorithms for Solving Index Form Equations and Computing Power Integral Bases
- Presents a description of algorithm, list of results, and tables of numerical data. With information on cubic and quartic fields.
- Database for Polynomials over the Rationals
- Provides a discussion on algebraic number theory, computational class field theory, Galois theory, and computer algebra. With related links.
- Dedekind Zeta Functions
- Provides explanation on how the values are calculated. With examples in calculating the minimal polynomial.
- Enumeration of Twin Primes and Brun's Constant
- Discussion includes the enumeration of the twin primes, and the sum of their reciprocals. Also shows the tables of values and references.
- Fermat Near-misses
- Presents tables on rational points near curves and small nonzero via lattice reduction. With the table for Hall's conjecture.
- The First 498 Bernoulli Numbers
- Information includes the download of the preferred alternate sites. With a list of the sites.
- Imaginary Quadratic Fields
- Shows tables of the imaginary quadratic fields with even class numbers and the odd class numbers.
- Number Fields with Prescribed Ramification
- Features tables of number fields of low degree that are ramified at only a few small primes. Includes related links.
- The Positive Integers
- Provides an online form which contains the divisors of and additional information about any positive integer. With the table lists of the basic properties of addition and multiplication for any integers.
- Practical Numbers
- Features articles on practical numbers. Also presents a table of twin and triplets practical numbers.
- Pseudoprimes and Carmichael Numbers
- Provides examples, lecture notes in computer science, and preprints. Also shows the author's information.
- Tables and Computations
- Information includes interfaces to tables and computations on elliptic curves, quadratic forms, and modular forms. With the author's contact details.
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