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1 Images

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order Θn	1	1	1	1	1	1	28	2	8	6	992	1	3	2	16256	2	16	16	523264	24
bPn+1	1	1	1	1	1	1	28	1	2	1	992	1	1	1	8128	1	2	1	261632	1
Θn/bPn+1	1	1	1	1	1	1	1	2	2×2	6	1	1	3	2	2	2	2×2×2	8×2	2	24
πnS/J	1	2	1	1	1	2	1	2	2×2	6	1	1	3	2×2	2	2	2×2×2	8×2	2	24
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link text

$$\displaystyle f \colon X \to Y$$

Extension DPL (warning): current configuration allows execution of DPL code from protected pages only.

Just a fest $<!--<bibitemswithcorrections/>--> <!-- {{#dpl: |namespace=Template |titlematch=%Milnor% |resultsheader=<h3 id="letter:{{{1}}}">{{{1}}}</h3> |noresultsheader=<div style="display:none"></div> |shownamespace=false |mode=userformat |listseparators=,\n* [[%PAGE%|[%TITLE%]]] ,, |includepage=* |ordermethod=title }} --> == Images == <wikitex>; [[Media:Spaceform.tiff|link text]] $$ f \colon X \to Y $$ <DPL> namespace=Main nottitlematch=Main_Page|Sandbox|Links ordermethod=lastedit order=descending minoredits=exclude author=%Diarmuid Crowley% count=10 </DPL> Just a fest $f \colon A \to B$. $\Q$ {{beginthm|a theorem}} \label{thma} {{endthm}} $\text{Spin}$ by theorem \ref{thma} <ol start="9"> <li>Amsterdam</li> <li>Rotterdam</li> <li>The Hague</li> </ol> <nowiki>[</nowiki>[[#{{anchorencode:Mess1990}}|Mess1990]]<nowiki>]</nowiki>{{#RefAdd:Mess1990}} <!-- $\sf{no serifs please}$ --> $\left( \begin{array}{ll} \alpha & \beta \ \gamma & \delta \end{array} \right)$ $f = T$ $ f : X \to Y$ $$ f : X \to Y $$ $\Ker$ $\mathscr{A}$ $\mathscr{B}$ \bf{ bold} \it{italic} \em{emphasis} </wikitex> [[Image:Foliation.png|thumb|300px|3-dimensional Reeb foliation]] == Tests == {{citeD|Ranicki1981}} {{cite|Milnor1956}} {{cite|Milnor1956|Theorem 1}} {{citeD|Milnor1956}} {{citeD|Milnor1956|Theorem 1}} {{citeD2|Milnor1956|Frog}} <wikitex>; {{beginproof}} {{endproof}} </wikitex> == Section == === Subsection === \label{subsection} Refert to subsection \ref{subsection} \begin{theorem} \label{thm} test \end{theorem} Refer to theorem \ref{thm} == Section == <wikitex>; An [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. Another <ref> Test1 </ref> [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. </wikitex> dfa<ref>Test2</ref> ==Footnotes== <references/><!--<bibitemswithcorrections/>--> <!-- {{#dpl: |namespace=Template |titlematch=%Milnor% |resultsheader=<h3 id="letter:{{{1}}}">{{{1}}}</h3> |noresultsheader=<div style="display:none"></div> |shownamespace=false |mode=userformat |listseparators=,\n* [[%PAGE%|[%TITLE%]]] ,, |includepage=* |ordermethod=title }} --> == Images == <wikitex>; [[Media:Spaceform.tiff|link text]] $$ f \colon X \to Y $$ <DPL> namespace=Main nottitlematch=Main_Page|Sandbox|Links ordermethod=lastedit order=descending minoredits=exclude author=%Diarmuid Crowley% count=10 </DPL> Just a fest $f \colon A \to B$. $\Q$ {{beginthm|a theorem}} \label{thma} {{endthm}} $\text{Spin}$ by theorem \ref{thma} <ol start="9"> <li>Amsterdam</li> <li>Rotterdam</li> <li>The Hague</li> </ol> <nowiki>[</nowiki>[[#{{anchorencode:Mess1990}}|Mess1990]]<nowiki>]</nowiki>{{#RefAdd:Mess1990}} <!-- $\sf{no serifs please}$ --> $\left( \begin{array}{ll} \alpha & \beta \ \gamma & \delta \end{array} \right)$ $f = T$ $ f : X \to Y$ $$ f : X \to Y $$ $\Ker$ $\mathscr{A}$ $\mathscr{B}$ \bf{ bold} \it{italic} \em{emphasis} </wikitex> [[Image:Foliation.png|thumb|300px|3-dimensional Reeb foliation]] == Tests == {{citeD|Ranicki1981}} {{cite|Milnor1956}} {{cite|Milnor1956|Theorem 1}} {{citeD|Milnor1956}} {{citeD|Milnor1956|Theorem 1}} {{citeD2|Milnor1956|Frog}} <wikitex>; {{beginproof}} {{endproof}} </wikitex> == Section == === Subsection === \label{subsection} Refert to subsection \ref{subsection} \begin{theorem} \label{thm} test \end{theorem} Refer to theorem \ref{thm} == Section == <wikitex>; An [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. Another <ref> Test1 </ref> [[map-eds:Manifold Atlas:Projects in the Atlas|inter-Wiki link]]. </wikitex> dfa<ref>Test2</ref> ==Footnotes== <references/>f \colon A \to B$.

$\Q$

$\text{Spin}$

by theorem 1.1

9. Amsterdam
10. Rotterdam
11. The Hague

[Mess1990]

$\left( \begin{array}{ll} \alpha & \beta \\ \gamma & \delta \end{array} \right)$

$f = T$

$f : X \to Y$

$$\displaystyle f : X \to Y$$

$\Ker$

$\mathscr{A}$ $\mathscr{B}$

bold italic emphasis

2 Tests

[Ranicki1981] [Milnor1956] [Milnor1956, Theorem 1] [Milnor1956] [Milnor1956, Theorem 1] Frog

Proof.

$\square$

3 Section

3.1 Subsection

Refert to subsection 3.1

Refer to theorem 3.1

4 Section

An inter-Wiki link.

Another ^[1]; inter-Wiki link.

dfa^[2]

5 Footnotes

1. ↑ Test1
2. ↑ Test2