Difference between revisions of "Twin prime"
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| − | + | '''Twin primes''' are pairs of [[prime number]]s of the form <math>p</math> and <math>p+2</math>. The first few pairs of twin primes are <math>(3, 5), (5, 7), (11, 13), (17, 19), (29, 31)</math>, and so on. Just as with the primes themselves, twin primes become more and more sparse as one looks at larger and larger numbers. | |
| − | 3, 5 | ||
| − | 5, 7 | ||
| − | 11, 13 | ||
| − | 17, 19 | ||
| − | 29, 31< | ||
| − | |||
| − | + | == Twin Prime Conjecture == | |
| + | {{main|Twin Prime Conjecture}} | ||
| + | The [[Twin Prime Conjecture]] asserts that there are infinitely many pairs of twin primes. It is not known whether this statement is true. | ||
| − | + | {{stub}} | |
| − | + | [[Category:Definition]] | |
| + | [[Category:Number theory]] | ||
Latest revision as of 14:27, 21 July 2009
Twin primes are pairs of prime numbers of the form 
and 
. The first few pairs of twin primes are 
, and so on. Just as with the primes themselves, twin primes become more and more sparse as one looks at larger and larger numbers.
Twin Prime Conjecture
- Main article: Twin Prime Conjecture
The Twin Prime Conjecture asserts that there are infinitely many pairs of twin primes. It is not known whether this statement is true.
This article is a stub. Help us out by expanding it.
