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Revision as of 16:47, 26 November 2010 (view source) Philipp Kuehl (Talk | contribs) m ← Older edit		Revision as of 19:49, 26 November 2010 (view source) Diarmuid Crowley (Talk | contribs) m (→citing) Newer edit →
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−	== citing ==	+	== Images ==
−	\cite{Kervaire&Milnor1963} {{cite|Kervaire&Milnor1963}}	+
		+	[[Image:Foliation.png|thumb|300px|3-dimensional Reeb foliation]]
	== Fonts ==		== Fonts ==

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Revision as of 19:49, 26 November 2010

Contents 1 Images 2 Fonts 3 Tests 4 Section 4.1 Subsection 5 Section 6 Footnotes

1 Images

2 Fonts

;

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$<!--<bibitemswithcorrections/>--> == citing == \cite{Kervaire&Milnor1963} {{cite|Kervaire&Milnor1963}} == Fonts == <wikitex refresh include="MediaWiki:MathFontCM">; $a > b < c$ CM: The connected sum of $\RP^2$ with $T^2ZZZ$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2X$. </wikitex> <wikitex refresh include="MediaWiki:MathFontHV">; HV: The connected sum of $\RP^2$ with $T^2XXX$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Y$. </wikitex> <wikitex refresh include="MediaWiki:MathFontLM">; LM: The connected sum of $\RP^2$ with $T^2YYYY$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Z$. </wikitex> <wikitex refresh include="MediaWiki:MathFont">; MF: The connected sum of $\RP^2$ with $T^2VVVV$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZ$. </wikitex> <wikitex refresh>; The connected sum of $\RP^2$ with $T^2$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZZ$. </wikitex> == Tests == {{citeD|Ranicki1981}} <wikitex>; {{beginproof}} {{endproof}} </wikitex> [[Media:frog.pdf|frog]] == Section == === Subsection === \label{subsection} Refert to subsection \ref{subsection} \begin{theorem} test \end{theorem} \label{thm} Refer to theorem \ref{thm} == Section == <wikitex>; $\stackrel{CW^2}{\xrightarrow{\hspace*{0.75cm}}} $ An [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. Another<ref>Test</ref> [[mapeds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. </wikitex> sdfasdfa dfa<ref>Test</ref> sdfasf <wikitex>; {{ref|abs}} Poincare complexes are great: $$ H_i(X) \cong H^{n-i}(X)$$ $$ \oplus, \bigoplus $$ </wikitex> ==Footnotes== <references/><!--<bibitemswithcorrections/>--> == citing == \cite{Kervaire&Milnor1963} {{cite|Kervaire&Milnor1963}} == Fonts == <wikitex refresh include="MediaWiki:MathFontCM">; $a > b < c$ CM: The connected sum of $\RP^2$ with $T^2ZZZ$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2X$. </wikitex> <wikitex refresh include="MediaWiki:MathFontHV">; HV: The connected sum of $\RP^2$ with $T^2XXX$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Y$. </wikitex> <wikitex refresh include="MediaWiki:MathFontLM">; LM: The connected sum of $\RP^2$ with $T^2YYYY$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Z$. </wikitex> <wikitex refresh include="MediaWiki:MathFont">; MF: The connected sum of $\RP^2$ with $T^2VVVV$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZ$. </wikitex> <wikitex refresh>; The connected sum of $\RP^2$ with $T^2$ is homeomorphic to $\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZZ$. </wikitex> == Tests == {{citeD|Ranicki1981}} <wikitex>; {{beginproof}} {{endproof}} </wikitex> [[Media:frog.pdf|frog]] == Section == === Subsection === \label{subsection} Refert to subsection \ref{subsection} \begin{theorem} test \end{theorem} \label{thm} Refer to theorem \ref{thm} == Section == <wikitex>; $\stackrel{CW^2}{\xrightarrow{\hspace*{0.75cm}}} $ An [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. Another<ref>Test</ref> [[mapeds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. </wikitex> sdfasdfa dfa<ref>Test</ref> sdfasf <wikitex>; {{ref|abs}} Poincare complexes are great: $$ H_i(X) \cong H^{n-i}(X)$$ $$ \oplus, \bigoplus $$ </wikitex> ==Footnotes== <references/>a > b < c$ CM: The connected sum of

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$\RP^2$ with

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$T^2ZZZ$ is homeomorphic to

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$\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2X$.

HV: The connected sum of

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$\RP^2$ with

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$T^2XXX$ is homeomorphic to

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$\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Y$.

LM: The connected sum of

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$\RP^2$ with

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$T^2YYYY$ is homeomorphic to

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$\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2Z$.

MF: The connected sum of

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$\RP^2$ with

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$T^2VVVV$ is homeomorphic to

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$\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZ$.

The connected sum of

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$\RP^2$ with

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$T^2$ is homeomorphic to

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$\RP^2\mathbin{\sharp}\RP^2\mathbin{\sharp}\RP^2ZZZ$.

3 Tests

[Ranicki1981]

frog

4 Section

4.1 Subsection

Refert to subsection 4.1

Refer to theorem 4.1

5 Section

$\stackrel{CW^2}{\xrightarrow{\hspace*{0.75cm}}}$

An inter-Wiki link.

Another^[1]; inter-Wiki link.

sdfasdfa dfa^[2] sdfasf

Template:Ref Poincare complexes are great:

6 Footnotes

1. ↑ Test
2. ↑ Test