About site: Math/Number Theory/Prime Numbers - Prime Numbers
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  About site: http://odin.mdacc.tmc.edu/~krc/numbers/prime.html

Title: Math/Number Theory/Prime Numbers - Prime Numbers Short lesson.
Prime_Numbers_and_Factoring Links and references related to primes and factoring.

Prime_Numbers_List Browse all prime numbers of less than 10 digits. A prime number checker facility is also included.

The_Prime_Page Methods and definitions of finding prime numbers.

Radiant_Primes Visualization of prime numbers resembling an astronomical radiant or celestial pathway.

Some_Prime_Numbers Sieves and factoring for small numbers. Download primes below 8 billion.

Status_of_Search_for_Multifactorial_Primes An organized search for primes of the form (n)(n-k)(n-2k)...+/-1. Includes table of numbers searched and primes found.


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Prime Numbers @import url(prime.css);

Prime Numbers

[An image of some prime numbers] Mathematicians have a special fondness for definitions. Theobjects they study often have no physical presence: you can't touchthem, weigh them, or smell them. So, precise definitions are used toprovide a solid underpinning to their subject. Definitions are madefor two reasons. Sometimes a mathematician makes a definition inorder to have a simple shorthand term for a more complicated objectthat was needed to make sense of a proof. In other cases, adefinition is a kind of generalization, made to unite lots of examplesand special cases into a single kind of thing deserving further study.In the present document, we want to investigate some of theconsequences of a single, simple definition of the latter kind.Definition: An integer p is called aprime number if the only positive integers that divide p are 1 andp itself. Integers that are not prime are calledcomposite. Here are the first few prime numbers: 2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, ... Prime numbers are special because they are the elementary buildingblocks of the multiplicative structure on the integers; every integercan be written in only one way as a product of its prime factors. Themathematically precise version of this assertion is known as the The Fundamental Theorem of Arithmetic. There are a number of interesting questions you can ask aboutprime numbers and factorizations. Given any integer n, how do you find its primefactorization? Given any integer n, how do you decide if it is aprime number? How many prime numbers are there? Can youlist all the prime numbers less than a given bound?[Home Page][Bioinformatics][Mathematics][Creative Efforts][HOME][PREVIOUS][NEXT][UP][DOWN]Disclaimer:This page was last updated on 12 October 2002. It is entirely possiblethat the information contained herein no longer has any connectionwith reality (assuming it ever did). Feel free to sendconstructive comments orinane criticisms to:Kevin R. CoombesDepartment of BiostatisticsUniversity of Texas M.D.Anderson Cancer Center1515 Holcombe Blvd., Box 447Houston, TX 77030
 

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