Search for
Home > Science > Math > Number Theory > Divisibility >

Tables
New! Submit a site
 
Categories:
All Number Theory Tables *(22)  
 
 

whatUseek Collection Sites (submit a site ):
 
Give your site great placement in this category in as little as two business days!
 
 

whatUseek Directory Site Listings:
 
Cullen and Woodall numbers - Cullen numbers are of the form n.2^n + 1 and Woodall numbers are n.2^n - 1. These tables of Cullen and Woodall numbers include factorizations for n up to 1000.
 
Cunningham Project - Current status of the project to factor numbers of the form b^n +/- 1, b = 2, 3, 5, 6, 7, 10, 11, and 12 maintained by Samuel S. Wagstaff.
 
Factor Tables - Richard Brent's tables extend the scope of the Cunningham project (factoring b^n+-1) to all applicable bases b less than 100, plus some higher bases.
 
Factorization Results - Tables, summaries, and links to many factoring endeavors, including primorials, factorials, and cyclotomic polynomials. Includes theorems and descriptions behind each project.
 
Factorization of Cyclotomic Numbers - Hisanori Mishima is coordinating the search and producing tables of factorizations of cyclotomic numbers for values of phi(n) less than 48.
 
Factorization of Generalized Repunits - Andy Steward's research into the form (b^n-1)/(b-1).
 
Factors - Lists the factors of every single number up to 600, for quick reference and as a resource for students.
 
Factors of 2^n + 1 - Factorizations for prime values of n up to 5000, extending the results of the Cunningham Project.
 
Fermat Factoring Status - Compiled by Wilfrid Keller, lists the known prime factors and complete factorizations of Fermat numbers.
 
Fibonacci and Lucas Factorizations - Tables of known factorizations of the first 10,000 Fibonacci and Lucas numbers.
 
Prime Factorization of Cyclotomic Numbers - Professor Mitsuo Morimoto extends the factor tables of cyclotomic numbers for values of phi(n) up to 120.
 
Smarandache Factors - Micha Fleuren's summary of the state of factorization of Smarandache and Reverse Smarandache numbers.
Help build the largest human-edited directory on the web.
  Submit a Site - Open Directory Project - Become an Editor  
About   Help   Content Filter   Terms   Privacy Policy

© 2018 whatUseek