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1 h1. Notations of in
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3 The in symbol represents the set inclusion relation. It has two arguments, an element and a set. It is used to denote that the element is in the given set.
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5 h3. Descriptions of this symbol
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7 - OpenMath's [set1/in|http://www.openmath.org/cd/set1.xhtml#in]
8 - See 'in' in [MathML3|http://www.w3.org/TR/MathML3/chapter4.html#contm.in]
9 - MathWorld seems not to describe it
10 - Wikipedia's [Set_membership|http://en.wikipedia.org/wiki/Set_membership]
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14 h3. Observations of the symbol
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16 Put your observations here...
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18 h4. English
19 !in1-en.png|align=right! We find an example on the right from the English book [Discrete mathematics with applications|Census.Bibliography#discrete-math-ThomasKoshy] shows that _x_ is an any element in _X_ .
20 [Find the example in page number 120 in google book links|http://books.google.com/books?id=90KApidK5NwC&lpg=PA269&dq=fibonacci%20number&lr&pg=PA120#v=onepage&q&f=false]
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24 h4. German
25 !in1-de.png|align=right! In the German book [Lineare Algebra|Census.Bibliography#lineareAlgebra-KowalskyMichler] we find the symbol which denotes any element in a set in page number 5, and it is called 'Element' in German context.
26 [Go directly to the example in google book links|http://books.google.com/books?id=UT492jL2xEwC&lpg=PA307&dq=Gr%C3%B6%C3%9Fter%20gemeinsamer%20Teiler&pg=PA5#v=onepage&q&f=false]
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30 h4. Dutch
31 !in1-nl.png|align=right! Here we find also an example represents the IN symbol in page 93 in the math book [Inzien en bewijzen|Census.Bibliography#InzienEnBewijzen-EijckVisser] from Amsterdam university in Dutch context.
32 [Find the book in google books link|http://books.google.com/books?id=tg5VSqCqFF4C&lpg=PA31&dq=Grootste%20gemene%20deler&pg=PA93#v=onepage&q&f=false]
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36 h4. Finnish
37 !in1-fi.png|align=right! The math book [MAOL-taulukot|Census.Bibliography#MAOL-taulukot-Otava2005] shows in this example that _a_ is an any element in _A_ in page number 8,
38 and it is called 'Alkio' in Finnish context.
39 [Download and Preview the book|http://matriisi.ee.tut.fi/~miilumak/material/]
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46 h3. Encoding the observations of in
47 - [See encodings|http://devdemo.activemath.org/mathbridge/tools/symbolpresentation.cmd?order=by+Theory&lang=x-all&fmt=html&clipCoordinate=0&omsource=+%3COMOBJ%3E%0D%0A++++++%3COMA%3E%0D%0A++++++++%3COMS+cd%3D%22set1%22+name%3D%22in%22+%2F%3E%0D%0A++++++++%3COMV+name%3D%22a%22+%2F%3E%0D%0A++++++++%3COMV+name%3D%22B%22+%2F%3E%0D%0A++++++%3C%2FOMA%3E%0D%0A++++%3C%2FOMOBJ%3E&submit=View]
48 - [See encodings|http://devdemo.activemath.org/mathbridge/tools/symbolpresentation.cmd?order=by+Theory&lang=x-all&fmt=html&clipCoordinate=0&omsource=%3COMOBJ%3E%3COMS+cd%3D%22set1%22+name%3D%22in%22+%2F%3E%3C%2FOMOBJ%3E&submit=View]
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