Hadwiger's theorem
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(geometry) A theorem asserting that every valuation on convex bodies in Rⁿ that is continuous and invariant under rigid motions of Rⁿ is a linear combination of the quermassintegrals (or, equivalently, of the intrinsic volumes).
Hadwiger's theorem
In his lecture, the professor used Hadwiger's theorem to show that any continuous valuation on convex bodies in Rn that is invariant under rigid motions can be expressed as a linear combination of intrinsic volumes.
In his lecture, the professor used Hadwiger's theorem to show that any continuous valuation on convex bodies in Rn that is invariant under rigid motions can be expressed as a linear combination of intrinsic volumes.
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