83 (number): Difference between revisions

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{{examplefarm|date=March 2010}}
{{Infobox number
| number = 79
| factorization = [[prime number|79]]
| prime = 22nd
| divisor = 1, 79
}}
'''Seventy-nine''' is the [[natural number]] following [[78 (number)|78]] and preceding [[80 (number)|80]].


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==In mathematics==
*An [[even and odd numbers|odd]] number
*The smallest number that can't be represented as a sum of fewer than 19 [[fourth power]]s
*A strictly non-[[palindromic number]]
*The 22nd [[prime number]] (the next is [[83 (number)|83]])
*The smallest prime number ''p'' for which the [[real quadratic field]] '''Q'''[&radic;''p''] has [[class number]] greater than 1 (namely 3)<ref>H. Cohen, ''A Course in Computational Algebraic Number Theory'', GTM 138, Springer Verlag (1993), Appendix B2, p.507. The table lists fields by [[Real quadratic field#Discriminant|discriminant]], which is 4''p'' for '''Q'''[&radic;''p''] when ''p'' is [[modular arithmetic|congruent]] to 3 modulo 4, as is the case for 79, so the entry appears at discriminant 316.</ref>
*A [[cousin prime]] with [[83 (number)|83]]
*An [[emirp]], because the reverse of 79, [[97 (number)|97]], is also a prime
*A [[fortunate prime]]
*A prime number that is also a [[Gaussian prime]] (since it is of the form <math>4n + 3</math>)
*A [[happy prime]]
*A [[Higgs prime]]
*A [[Kynea number|Kynea prime]] (<math>(2n + 1)^2-2</math>)
*A [[lucky prime]]
*A [[permutable prime]], with [[97 (number)|ninety-seven]]
*A [[Pillai prime]], because 23[[Factorial|!]] + 1 is [[divisible]] by 79, but 79 is not one more than a [[Multiple (mathematics)|multiple]] of [[23 (number)|23]]
*A [[regular prime]]
*A prime in a [[Dirichlet's theorem on arithmetic progressions|residue classes]] 4n+3, 8n+7, and 10n+9
*A [[right-truncatable prime]], because when the last digit (9) is removed, the remaining number (7) is still prime
*A [[sexy prime]] (with [[73 (number)|73]])
*The ''n'' value of the [[Wagstaff prime]] 201487636602438195784363
 
==In science==
The [[atomic number]] of the [[chemical element]] [[gold]] (Au) is 79.
 
===In astronomy===
*[[Messier 79|Messier object 79]] (M79), a [[visual magnitude|magnitude 8.5]] [[globular cluster]] in the [[constellation]] [[Lepus (constellation)|Lepus]]
*[[List of NGC objects (1-999)|New General Catalogue object 79]] (NGC 79), a [[galaxy]] in the constellation [[Andromeda (constellation)|Andromeda]]
*[[Saros cycle|Saros series]] 79, which began on -434 May 21 and ended on 828 June 16, lasting 1262.1 years, and with 71 [[lunar eclipse]]s
*[[Saros cycle|Saros series]] 79, which began on -150 February 16 and ended on 1166 April 12, lasting 1316.2 years, and with 74 [[lunar eclipse]]s
 
==In other fields==
* [[Live Seventy Nine]], an album by [[Hawkwind]]
* The years [[79|79 AD]] (or CE), [[79 BC]](E), or [[1979]]
* Any of several [[List of highways numbered 79|highways numbered 79]]
* The record cumulative weeks at #1 on the [[Billboard (magazine)|Billboard]] charts, held by [[Elvis Presley]]
* The number of the [[Departments of France|French department]] [[Deux-Sèvres]]
 
==References==
{{Reflist}}
 
{{Integers|zero}}
 
{{DEFAULTSORT:79 (Number)}}
[[Category:Integers]]

Revision as of 03:01, 6 December 2013

Template:Examplefarm Template:Infobox number Seventy-nine is the natural number following 78 and preceding 80.

In mathematics

In science

The atomic number of the chemical element gold (Au) is 79.

In astronomy

In other fields

References

43 year old Petroleum Engineer Harry from Deep River, usually spends time with hobbies and interests like renting movies, property developers in singapore new condominium and vehicle racing. Constantly enjoys going to destinations like Camino Real de Tierra Adentro.

Template:Integers

  1. H. Cohen, A Course in Computational Algebraic Number Theory, GTM 138, Springer Verlag (1993), Appendix B2, p.507. The table lists fields by discriminant, which is 4p for Q[√p] when p is congruent to 3 modulo 4, as is the case for 79, so the entry appears at discriminant 316.