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1 Section

Ref 2.1 Ref 2.1 Ref 4.1

test 2.1.

Ref2.1

2 Section

Ref 4.1

test 4.1.

Proof. fasfsaf

$\square$$\newcommand{\bZ}{\mathbb{Z}} \newcommand{\bR}{\mathbb{R}} \newcommand{\bC}{\mathbb{C}} \newcommand{\bH}{\mathbb{H}} \newcommand{\bQ}{\mathbb{Q}} \newcommand{\bF}{\mathbb{F}} \newcommand{\bN}{\mathbb{N}} \DeclareMathOperator\id{id} % identity map \DeclareMathOperator\Sq{Sq} % Steenrod squares \DeclareMathOperator\Homeo{Homeo} % group of homeomorphisms of a topoloical space \DeclareMathOperator\Diff{Diff} % group of diffeomorphisms of a smooth manifold \DeclareMathOperator\SDiff{SDiff} % diffeomorphism under some constraint \DeclareMathOperator\Hom{Hom} % homomrphism group \DeclareMathOperator\End{End} % endomorphism group \DeclareMathOperator\Aut{Aut} % automorphism group \DeclareMathOperator\Inn{Inn} % inner automorphisms \DeclareMathOperator\Out{Out} % outer automorphism group \DeclareMathOperator\vol{vol} % volume \DeclareMathOrd\GL{GL} % general linear group \DeclareMathOrd\SL{SL} % special linear group \DeclareMathOrd\SO{SO} % special orthogonal group \DeclareMathOrd\SU{SU} % special unitary group \DeclareMathOrd\Spin{Spin} % Spin group \DeclareMathOrd\RP{\Rr\mathrm P} % real projective space \DeclareMathOrd\CP{\Cc\mathrm P} % complex projective space \DeclareMathOrd\HP{\Hh\mathrm P} % quaternionic projective space \DeclareMathOrd\Top{\mathrm{Top}} % topological category \DeclareMathOrd\PL{\mathrm{PL}} % piecewise linear category \DeclareMathOrd\Cat{\mathrm{Cat}} % any category \DeclareMathOrd\KS{KS} % Kirby-Siebenmann class \DeclareMathOrd\Hud{Hud} % Hudson torus\newcommande{\ZZZ}{\mathbb{Z}}\square$

$\id/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_KLsDwR$$\id$4.1 is not ego. $\alpha + \beta/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_GO5nKe$$\alpha + \beta$ fasfdas $G+ ABC + A/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_gLU3mC$$G+ ABC + A$ d $a-z = x/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_KMaNo0$$a-z = x$dd $a+b=4/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_CuaYOo$$a+b=4$ddd d $A - Z + X/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_gzG9DN$$A - Z + X$ fas asf saf sdf f sf kjöfjasö fö fsödf sa faklf saöfj ö fösjf asköfjl sadöfjs dfkj fös falsöf f sölf sdöklf jsöf f södf saklöf söf sadfj sf dsföjsdf söf saölf f saöf fas ö dfas fökasf aösfj alsöf öaslfaasf

2)

• dfasdfdasddddddd d fas asf saf sdf f sf kjöfjasö fö fsödf sa faklf saöfj ö fösjf asköfjl sadöfjs dfkj fös falsöf f sölf sdöklf jsöf f södf saklöf söf sadfj sf dsföjsdf söf saölf f saöf fas ö dfas fökasf aösfj alsöf öaslfaasf
• SADFasf

3)

dsfsadfads

Example

3 Example

Ref 4.1

Theorem 6.1.

$\displaystyle f = g/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_gVLwUc$ $$\displaystyle f = g$$

$\displaystyle h^3 = g^2/var/www/vhost/map.mpim-bonn.mpg.de/tmp/AppWikiTex/tex_C5wiAC$ $$\displaystyle h^3 = g^2$$