Peda penerang kena Integer

[[Fail:NumberLineIntegers.svg|thumb|[[Set (matematik)|Set]] integer dalam [[taris lumur]]]]

'''Integer''' nya [[lumur]] kusung ([[0]]), lumur natural positif (1, 2, 3, . . .), tauka negasyen ari lumur natural positif ([[−1|−1]], −2, −3, . . .).<ref>{{Cite book |title=Science and Technology Encyclopedia |date=September 2000 |publisher=University of Chicago Press |isbn=978-0-226-74267-0 |page=280 |url=https://books.google.com/books?id=PZIdcYCCf2kC&dq=integer&pg=PA280 |language=en}}</ref> Negasyen tauka pemali penambah lumur natural positif dikumbai mega enggau nama '''lumur negatif'''.<ref>{{Cite book |last1=Hillman |first1=Abraham P. |last2=Alexanderson |first2=Gerald L. |title=Algebra and trigonometry; |date=1963 |publisher=Allyn and Bacon |location=Boston |url=https://archive.org/details/algebratrigonome0000hill/page/42/mode/2up}}</ref> Set semua integer suah ditanda enggau urup tebal {{Math|'''Z'''}} tauka urup tebal papan chelum {{Nobr|<math>\mathbb{Z}</math>.<ref name="earliest"/><ref name="Cameron1998">{{Cite book |author=Peter Jephson Cameron |title=Introduction to Algebra |url=https://books.google.com/books?id=syYYl-NVM5IC&pg=PA4 |year=1998 |publisher=Oxford University Press |isbn=978-0-19-850195-4 |page=4 |access-date=2016-02-15 |archive-url=https://web.archive.org/web/20161208142220/https://books.google.com/books?id=syYYl-NVM5IC&pg=PA4 |archive-date=2016-12-08 |url-status=live }}</ref>}}.

Set lumur natural <math>\mathbb{N}</math> nya siti [[subset]] ari <math>\mathbb{Z}</math>, ti nyadi subset ari semua [[lumur rasional]] <math>\mathbb{Q}</math>, ke nyadi subset [[lumur bendar]] <math>\mathbb{R}</math>.{{Efn|More precisely, each system is [[Embedding|embedded]] in the next, isomorphically mapped to a subset.<ref>{{Cite book |last1=Partee |first1=Barbara H. |last2=Meulen |first2=Alice ter |last3=Wall |first3=Robert E. |title=Mathematical Methods in Linguistics |date=30 April 1990 |publisher=Springer Science & Business Media |isbn=978-90-277-2245-4 |pages=78–82 |url=https://books.google.com/books?id=qV7TUuaYcUIC&pg=PA80 |language=en |quote=The natural numbers are not themselves a subset of this set-theoretic representation of the integers. Rather, the set of all integers contains a subset consisting of the positive integers and zero which is isomorphic to the set of natural numbers.}}</ref> The commonly-assumed set-theoretic containment may be obtained by constructing the reals, discarding any earlier constructions, and defining the other sets as subsets of the reals.<ref>{{Cite book |last1=Wohlgemuth |first1=Andrew |title=Introduction to Proof in Abstract Mathematics |date=10 June 2014 |publisher=Courier Corporation |isbn=978-0-486-14168-8 |page=237 |url=https://books.google.com/books?id=PEP_AwAAQBAJ&pg=PA237 |language=en}}</ref> Such a convention is "a matter of choice", yet not.<ref>{{Cite book |last1=Polkinghorne |first1=John |title=Meaning in Mathematics |date=19 May 2011 |publisher=OUP Oxford |isbn=978-0-19-162189-5 |page=68 |url=https://books.google.com/books?id=DCqQDwAAQBAJ&pg=PA68 |language=en}}</ref>}} Baka set lumur natural, set integer <math>\mathbb{Z}</math> nya ulih dikira sereta nadai sekat. Integer tau dianggap nyadi lumur bendar ti ulih ditulis enggau nadai komponen pemechah. Ngambika chunto, 21, 4, 0, enggau −2048 nya integer, tang 9.75, {{Sfrac|5|1|2}}, 5/4 sereta&nbsp;{{Math|{{Sqrt|2}}}} nya ukai integer.<ref>{{Cite book |last1=Prep |first1=Kaplan Test |title=GMAT Complete 2020: The Ultimate in Comprehensive Self-Study for GMAT |date=4 June 2019 |publisher=Simon and Schuster |isbn=978-1-5062-4844-8 |url=https://books.google.com/books?id=6l_sDwAAQBAJ&pg=PA708 |language=en}}</ref>

Integer nya nyadika raban ti pemadu mit enggau [[Kelang (matematik)|kelang]] ti pemadu mit ti ngundan lumur natural. Dalam teori lumur aljebra, integer kadang-kadang dikualifikasyenka nyadi integer rasional dikena mida iya ari integer aljebra ti agi jeneral. Ke bendar iya, lumur bulat (rasional) nya lumur bulat aljebra ti mega nyadi lumur rasional.

== Penerang ==

=== Penyanding ===
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=== Nota ===