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Topic: hilbert's third problem
Replies: 24   Last Post: Aug 16, 2013 3:33 AM

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frank zubek

Posts: 222
Registered: 5/12/09
Re: hilbert's third problem
Posted: Aug 10, 2013 9:54 AM
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given any two polyhedra of equal volume, is it always possible to cut the first into finitely many polyhedral pieces which can be reassembled to yield the second?
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in some citations this problem is referred to tetrahedrons
sure, sure all tetrahedrons are polyhedrons not all polyhedrons are tetrahedrons.

So you actually know the problem correct? you actually have a tetrahedron that can be dissected and than rejoined to make a another tetrahedron. Fascinating.


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