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Revision as of 20:01, 18 November 2013
The sandbox is the page where you can experiment with the wiki syntax. Feel free to write nonsense or clear the page whenever you want. |
- Frog
Theorem 0.1 [Penrose&Whitehead&Zeeman1961]. For every compact $m$--dimensional PL-manifold $M$ there exists a PL--embedding $ M \hookrightarrow \R^{2m}$.
Remark 0.2. For a good exposition of Theorem 0.1 see also [Rourke&Sanderson1972a, p. 63].
Theorem 0.3 [Whitney1944]. For every closed m--dimensional $C^{\infty}$--manifold $M$ there exists a $C^{\infty}$--embedding $M \hookrightarrow \R^{2m}$.
Remark 0.4. For a more modern exposition see also [Adachi1993, p. 67ff].
Theorem 0.5. We have $f \colon X \to Y$
Reference 0.5
By Theorem
{{#addlabel: test}}
Theorem 0.6. Frog
2 \ref{eqtest}
Here is some text leading up to an equation
0.7. $$ A = B $$
Here is some more text after the equation to see how it looks.
Here is some text leading up to an equation $$ A = B $$ Here is some more text after the equation to see how it looks.
4k 8 12 16 20 24 28 32 order bP4k 22.7 25.31 26.127 29.511 210.2047.691 213.8191 214.16384.3617
k 1 2 3 4 5 6 7 8 Bk 1/6 1/30 1/42 1/30 5/66 691/2730 7/6 3617/510
Dim n 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 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 index - 2 - - - 2 - - - - - - - 2 - - - - - -
$$ f \colon X \to Y $$
Extension DPL (warning): current configuration allows execution of DPL code from protected pages only.
Just a fest $f \colon A \to B$.
$\Q$
a theorem 0.8.
$\text{Spin}$
by theorem 0.8
- Amsterdam
- Rotterdam
- The Hague
[Mess1990]
$\left( \begin{array}{ll} \alpha & \beta \\ \gamma & \delta \end{array} \right)$
$f = T$
$ f : X \to Y$
$$ f : X \to Y $$
$\Ker$
$\mathscr{A}$ $\mathscr{B}$
bold italic emphasis
</wikitex>
Contents |
1 Tests
[Ranicki1981] [Milnor1956] [Milnor1956, Theorem 1] [Milnor1956] [Milnor1956, Theorem 1] Frog
Proof.
2 Section
2.1 Subsection
Refert to subsection 2.1
Theorem 2.1. test
Refer to theorem 2.1
3 Section
An inter-Wiki link.
Another [1]; inter-Wiki link.
dfa[2]