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{{Short description|Natural number}}
{{Hatnote|This article is about the number. For the years, see [[2 BC]] and [[AD 2]]. For other uses, see [[2 (disambiguation)]], [[II (disambiguation)]], and [[Number Two (disambiguation)]].}}
{{pp-vandalism|small=yes}}
{{Infobox number
|number=2
|ordinal=2nd (second)
|numeral=[[binary numeral system|binary]]
|gaussian integer factorization = <math>(1 + i)(1 - i)</math>
|prime=1st
|divisor=1, 2
|roman =II, ii
|greek prefix=[[Wiktionary:di-|di-]]
|latin prefix=[[Wiktionary:duo-|duo-]]/[[Wiktionary:bi-|bi-]]
|old english prefix=[[Wiktionary:twi-|twi-]]
|lang2=[[Eastern Arabic numerals|Arabic]], [[Central Kurdish|Kurdish]], [[Persian language|Persian]], [[Sindhi language|Sindhi]], [[Urdu numerals|Urdu]]
|lang2 symbol={{resize|150%|٢}}
|lang3=[[Ge'ez alphabet|Ge'ez]]
|lang3 symbol=፪
|lang4=[[Bengali numerals|Bengali]]
|lang4 symbol={{resize|150%|২}}
|lang5=[[Chinese numeral]]
|lang5 symbol=二,弍,貳
|lang6=[[Devanāgarī]]
|lang6 symbol={{resize|150%|२}}
|lang7=[[Santali language|Santali]]
|lang7 symbol={{resize|150%|᱒}}
|lang8=[[Indian numerals#Telugu numerals and their names|Telugu]]
|lang9=[[Tamil numerals|Tamil]]
|lang9 symbol={{resize|150%|௨}}
|lang10=[[Kannada numerals|Kannada]]
|lang10 symbol={{resize|150%|೨}}
|lang11=[[Hebrew numerals|Hebrew]]
|lang11 symbol={{resize|150%|ב}}
|lang12=[[Armenian numerals|Armenian]]|lang12 symbol=Բ|lang13=[[Khmer numerals|Khmer]]
|lang13 symbol=២
|lang14=[[Maya numerals]]|lang14 symbol=••|lang15=[[Thai numerals|Thai]]
|lang15 symbol=๒
|lang16=[[Georgian numerals|Georgian]]
|lang16 symbol={{resize|130%| Ⴁ/ⴁ/ბ}}([[Bani (letter)|Bani]])
|lang17=[[Malayalam numerals|Malayalam]]
|lang17 symbol=൨
|lang18=[[Babylonian cuneiform numerals|Babylonian numeral]]|lang18 symbol=𒐖|lang19=[[Egyptian numerals|Egyptian hieroglyph]], [[Aegean numerals|Aegean numeral]], [[counting rods|Chinese counting rod]]|lang19 symbol={{!}}{{!}}|lang20=[[Morse code]]|lang20 symbol={{resize|150%|.._ _ _}}}}
'''2''' ('''two''') is a [[number]], [[numeral (linguistics)|numeral]] and [[numerical digit|digit]]. It is the [[natural number]] following [[1]] and preceding [[3]]. It is the smallest and the only even [[prime number]].
Because it forms the basis of a [[Dualistic cosmology|duality]], it has [[Religion|religious]] and [[Spirituality|spiritual]] significance in many [[Culture|cultures]].
== Mathematics ==
The number 2 is the second natural number, after [[1]]. Each natural number, including 2, is constructed by succession, that is, by adding 1 to the previous natural number.<ref>{{cite book| last1=Colman| first1=Samuel| editor-last=Coan| editor-first=C. Arthur| title=''Nature's Harmonic Unity: A Treatise on Its Relation to Proportional Form''| publisher=G.P. Putnam's Sons| location=New York and London| year=1912| url=https://archive.org/details/naturesharmonic00coangoog/page/n26/mode/2up|page=10}}</ref> 2 is the smallest and the only even [[prime number]], and the first [[Ramanujan prime]].<ref>{{Cite web |title=Sloane's A104272 : Ramanujan primes |url=https://oeis.org/A104272 |url-status=dead |archive-url=https://web.archive.org/web/20110428165633/https://oeis.org/A104272 |archive-date=2011-04-28 |access-date=2016-06-01 |website=The On-Line Encyclopedia of Integer Sequences |publisher=OEIS Foundation}}</ref> It is also the first [[superior highly composite number]],<ref>{{Cite web |title=A002201 - OEIS |url=https://oeis.org/A002201 |access-date=2024-11-28 |website=oeis.org |archive-date=2010-12-29 |archive-url=https://web.archive.org/web/20101229032520/https://oeis.org/A002201 |url-status=live }}</ref> and the first [[colossally abundant number]].<ref>{{Cite web |title=A004490 - OEIS |url=https://oeis.org/A004490 |access-date=2024-11-28 |website=oeis.org |archive-date=2012-05-25 |archive-url=https://web.archive.org/web/20120525075430/https://oeis.org/A004490 |url-status=live }}</ref>
An [[integer]] is determined to be [[Parity (mathematics)|even]] if it is [[Division (mathematics)|divisible]] by two. When written in base 10, all [[Multiple (mathematics)|multiples]] of 2 will end in [[0]], 2, 4, 6, or [[8]];<ref>{{Cite OEIS|A005843|The nonnegative even numbers|access-date=2022-12-15}}</ref> more generally, in any even base, even numbers will end with an even digit.
[[Binary number|Binary]] is a number system with a [[radix|base]] of two, where each "[[bit]]" (binary digit) is either 0 (off) or 1 (on). It is used extensively in [[Computer|computing]], since simple on-off logic is relatively simple to keep track of with [[electronics]].<ref>{{Cite web |title=How computers see the world - Binary - KS3 Computer Science Revision |url=https://www.bbc.co.uk/bitesize/guides/z26rcdm/revision/1 |access-date=2024-06-05 |website=BBC Bitesize |language=en-GB}}</ref>
A [[digon]] is a polygon with two sides (or [[Edge (geometry)|edges]]) and two [[Vertex (geometry)|vertices]].<ref name="Wilson2014">{{cite book |last=Wilson |first=Robin |author-link=Robin Wilson (mathematician) |title=Four Colors Suffice |publisher=Princeton University Press |year=2014 |isbn=978-0-691-15822-8 |edition=Revised color}}</ref>{{rp|52}} In [[Euclidean space]], digons are [[Degeneracy_(mathematics)|degenerate]], collapsing to a line segment between the two vertices.<ref>Weisstein, Eric W. "Digon." From MathWorld--A Wolfram Resource. https://mathworld.wolfram.com/Digon.html</ref> In [[spherical geometry]], however, non-degenerate digons can exist.<ref>{{cite web |author=<!-- not stated --> |date=February 9, 2004 |title=Polygons on the Sphere |url=https://sites.math.washington.edu/~king/coursedir/m445w04/class/snotes/02-09-moserNotes.html |website=sites.math.washington.edu |publisher= Notes from Math 445 for February 9, 2004|access-date=2026-02-15}}</ref>
Two distinct [[point (geometry)|points]] in a [[Plane (geometry)|plane]] are always [[Necessity and sufficiency|sufficient]] to define a unique [[line (geometry)|line]] in a nontrivial Euclidean space.<ref>{{Cite book |last=Carrell |first=Jim |url=https://personal.math.ubc.ca/~carrell/307_chap1.pdf |title=MATH 307 Applied Linear Algebra |chapter=Chapter 1 {{!}} Euclidean Spaces and Their Geometry |archive-date=2024-06-05 |access-date=2024-06-05 |archive-url=https://web.archive.org/web/20240605154649/https://personal.math.ubc.ca/~carrell/307_chap1.pdf |url-status=live }}</ref>
The integers modulo 2 form the [[finite field]] <math>\mathbb F_2</math>, the smallest finite field. It has two elements, usually denoted 0 and 1, and addition in <math>\mathbb F_2</math> corresponds to parity. Thus reduction modulo 2 records the [[Parity (mathematics)|parity]] of an integer: even integers are congruent to 0 modulo 2, and odd integers are congruent to 1 modulo 2. In algebra, structures of [[characteristic (algebra)|characteristic]] 2 have special behavior because <math>1+1=0</math>; in particular, every element satisfies <math>x=-x</math>. For this reason, many algebraic constructions have separate forms in characteristic 2.<ref>{{cite book |last1=Knus |first1=Max-Albert |last2=Merkurjev |first2=Alexander |last3=Rost |first3=Markus |last4=Tignol |first4=Jean-Pierre |title=The Book of Involutions |series=American Mathematical Society Colloquium Publications |volume=44 |publisher=American Mathematical Society |location=Providence, Rhode Island |year=1998 |isbn=978-0-8218-0904-4}}</ref>
A symmetry of order two is called an [[involution (mathematics)|involution]].
=== List of basic calculations ===
{| class="wikitable" style="text-align: center; background: white"
! style="width:105px;" |[[Multiplication]]
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!12
!13
!14
!15
!16
!20
!25
!50
!100
!1000
|-
|'''2 * ''x'''''
|'''2'''
|[[4 (number)|4]]
|[[6 (number)|6]]
|[[8 (number)|8]]
|[[10 (number)|10]]
|[[12 (number)|12]]
|[[14 (number)|14]]
|[[16 (number)|16]]
|[[18 (number)|18]]
|[[20 (number)|20]]
|[[22 (number)|22]]
|[[24 (number)|24]]
|[[26 (number)|26]]
|[[28 (number)|28]]
|[[30 (number)|30]]
|[[32 (number)|32]]
|[[40 (number)|40]]
|[[50 (number)|50]]
|[[100 (number)|100]]
|[[200 (number)|200]]
|[[2000 (number)|2000]]
|}
{|class="wikitable" style="text-align: center; background: white"
|-
!width="105px"|[[Division (mathematics)|Division]]
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!12
|-
|'''2 ÷ ''x'''''
|'''2'''
|1
|0.{{overline|6}}
|0.5
|0.4
|0.{{overline|3}}
|0.{{overline|285714}}
|0.25
|0.{{overline|2}}
|0.2
|0.{{overline|18}}
|0.{{overline|16}}
|-
|'''''x'' ÷ 2'''
|0.5
|1
|1.5
|'''2'''
|2.5
|3
|3.5
|4
|4.5
|5
|5.5
|6
|}
{|class="wikitable" style="text-align: center; background: white"
|-
!width="105px"|Division
!13
!14
!15
!16
!17
!18
!19
!20
|-
|'''2 ÷ ''x'''''
|0.{{overline|153846}}
|0.{{overline|142857}}
|0.1{{overline|3}}
|0.125
|0.{{overline|1176470588235294}}
|0.{{overline|1}}
|0.{{overline|105263157894736842}}
|0.1
|-
|'''''x'' ÷ 2'''
|6.5
|7
|7.5
|8
|8.5
|9
|9.5
|10
|}
{|class="wikitable" style="text-align: center; background: white"
|-
!width="105px"|[[Exponentiation]]
!1
!2
!3
!4
!5
!6
!7
!8
!9
!10
!11
!12
|-
|'''2{{sup|''x''}}'''
|'''2'''
|4
|8
|[[16 (number)|16]]
|[[32 (number)|32]]
|[[64 (number)|64]]
|128
|256
|512
|1024
|[[2048 (number)|2048]]
|[[4096 (number)|4096]]
|-
|'''''x''{{sup|2}}'''
|1
|4
|[[9 (number)|9]]
|16
|[[25 (number)|25]]
|[[36 (number)|36]]
|[[49 (number)|49]]
|64
|[[81 (number)|81]]
|100
|121
|[[144 (number)|144]]
|}
{|class="wikitable" style="text-align: center; background: white"
|-
!width="105px"|Exponentiation
!13
!14
!15
!16
!17
!18
!19
!20
|-
|'''2{{sup|''x''}}'''
|[[8192]]
|16384
|32768
|[[65536]]
|131072
|262144
|524288
|1048576
|-
|'''''x''{{sup|2}}'''
|169
|196
|225
|256
|289
|324
|361
|400
|}
== As a word ==
''Two'' is most commonly a [[English determiners|determiner]] used with [[Grammatical number|plural]] countable nouns, as in ''two days'' or ''I'll take these two''.<ref>{{Cite book |last1=Huddleston |first1=Rodney D. |title=A student's introduction to English grammar |last2=Pullum |first2=Geoffrey K. |last3=Reynolds |first3=Brett |publisher=[[Cambridge University Press]] |year=2022 |isbn=978-1-316-51464-1 |edition=2nd |location=Cambridge, United Kingdom |pages=117 |oclc= 1255524478|author-link=Rodney Huddleston |author-link2=Geoffrey K. Pullum}}</ref> ''Two'' is a [[English nouns|noun]] when it refers to the number two as in ''two plus two is four.''
The word ''two'' is derived from the [[Old English]] words {{lang|ang|twā}} ([[Grammatical gender|feminine]]), {{lang|ang|tū}} (neuter), and {{lang|ang|twēġen}} (masculine, which survives today in the form [[wikt:twain|twain]]).<ref name=OED>{{Cite OED|two, adj., n., and adv.}}</ref>
== Evolution of the Arabic digit ==
[[Image:Evolution2glyph.png|x50px|center|class=skin-invert-image]]
The digit used in the modern [[Western world]] to represent the number 2 traces its roots back to the Indic [[Brahmic script]], where "2" was written as two horizontal lines. The modern [[Chinese written language|Chinese]] and [[Japanese writing system|Japanese]] languages (and Korean [[Hanja]]) still use this method. The [[Gupta script]] rotated the two lines 45 degrees, making them diagonal. The top line was sometimes also shortened and had its bottom end curve towards the center of the bottom line. In the [[Devanagari|Nagari]] script, the top line was written more like a curve connecting to the bottom line. In the [[Arabic]] [[Ghubār numerals|Ghubar]] writing, the bottom line was completely vertical, and the digit looked like a dotless closing question mark. Restoring the bottom line to its original horizontal position, but keeping the top line as a curve that connects to the bottom line leads to our modern digit.<ref>Georges Ifrah, ''The Universal History of Numbers: From Prehistory to the Invention of the Computer'' transl. David Bellos et al. London: The Harvill Press (1998): 393, Fig. 24.62</ref>
== In science ==
* The first [[Magic number (physics)|magic number]] - number of electrons in the innermost electron shell of an atom.<ref>{{Cite web|url=https://www.sjsu.edu/faculty/watkins/magicnumbers2.htm|title=The Complete Explanation of the Nuclear Magic Numbers Which Indicate the Filling of Nucleonic Shells and the Revelation of Special Numbers Indicating the Filling of Subshells Within Those Shells|last1=Watkins|first1=Thayer|publisher=San José State University|access-date=2019-12-22|archive-date=2019-12-02|archive-url=https://web.archive.org/web/20191202130317/http://www.sjsu.edu/faculty/watkins/magicnumbers2.htm|url-status=dead}}</ref>
* The chemical element with atomic number 2 is [[helium]].
== See also ==
*[[Binary number]]
*[[Square root of 2]]
*[[−2]]
== References ==
{{Reflist}}
==External links==
{{Portal|Mathematics}}
{{Commons and category|2 (number)|2 (number)}}
*[http://primes.utm.edu/curios/page.php/2.html Prime curiosities: 2]
{{Wiktionary|two|both}}
{{Integers|zero}}
{{Authority control}}
{{DEFAULTSORT:2 (Number)}}
[[Category:2 (number)]]
[[Category:Integers]]
[[Category:Prime numbers]]
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{{Short description|Namibian politician and member of parliament}}
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'''Nono Katjingisua''' (born 20 January 1967) nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
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Lydia Katjita
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'''Lydia Katjita''' (born 15 October 1953 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
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'''Venomuinjo Victorine Kavetu "Veno" Kauaria''' (24 October 1960 – 30 July 2021) nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
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{{Short description|Namibian politician (1958–2018)}}
[[File:Mrs. Rosa Kavara.jpg|thumb|right|Rosa Kavara]]
'''Rosa Kunyanda Kavara''' (22 February 1958 – 2 January 2018) was a [[Namibia]]n politician.
A member of [[SWAPO]], she became [[Rundu]] town councillor after the [[1992 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
[[Sashì:Mendài]]
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'''Ngohauvi Lydia Kavetu''' (born 3 July 1965 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
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'''Juliet Kavetuna''' (born 21 August 1974 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
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Priscilla Kavita
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| birth_place = [[Okakarara]], [[Namibia]]
| death_date = {{death date and age|2021|6|23|1961|10|6}}
| death_place =
| alma_mater =
| office = Member of the
[[National Assembly of Namibia]]
| term_start = 20 March 2015
| term_end = 20 March 2020
| president =
| prime_minister =
| successor =
| predecessor =
}}
'''Priscilla Kavita''' (October 6, 1961 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
[[Sashì:Mendài]]
[[Sashì:Mendài mà Namibiya]]
[[Sashì:Mendài ƴu ka siyaasa àkata Namibiya]]
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Aina Hanganeni Kodi
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Created page with "{{Short description|Namibian politician and member of parliament}} {{Infobox officeholder | name = Aina Hanganeni Kodi | office = Member of the [[National Assembly of Namibia]] | birth_date = | birth_place = | term_start = 20 March 2025 nanta bàa tà siyàasa ne mà ƴal tà Namibiya. [[Sashì:Mendài]] [[Sashì:Mendài mà Namibiya]] [[Sashì:Mendài ƴu ka siyaasa àkata Namibiya]]"
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{{Short description|Namibian politician and member of parliament}}
{{Infobox officeholder
| name = Aina Hanganeni Kodi
| office = Member of the [[National Assembly of Namibia]]
| birth_date =
| birth_place =
| term_start = 20 March 2025 nanta bàa tà siyàasa ne mà ƴal tà Namibiya.
[[Sashì:Mendài]]
[[Sashì:Mendài mà Namibiya]]
[[Sashì:Mendài ƴu ka siyaasa àkata Namibiya]]
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