Editing Hadwiger's theorem (section)

== References ==

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{{reflist|group=note}}

An account and a proof of Hadwiger's theorem may be found in 
* {{cite book|mr=1608265|last=Klain|first=D.A.|last2=Rota|author2-link=Gian-Carlo Rota|first2=G.-C.|title=Introduction to geometric probability|url=https://archive.org/details/introductiontoge0000klai|url-access=registration|publisher=Cambridge University Press|location=Cambridge|year=1997|isbn=0-521-59362-X}}

An elementary and self-contained proof was given by Beifang Chen in
* {{cite journal|title=A simplified elementary proof of Hadwiger's volume theorem|journal=Geom. Dedicata|volume=105|year=2004|pages=107&ndash;120|last=Chen|first=B.|mr=2057247|doi=10.1023/b:geom.0000024665.02286.46}}

[[Category:Integral geometry]]
[[Category:Theorems in convex geometry]]
[[Category:Theorems in probability theory]]