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Euler measure 
Summary
In measure theory, the Euler measure of a polyhedral set equals the Euler integral of its indicator function.
The magnitude of an Euler measure edit
By induction, it is easy to show that independent of dimension, the Euler measure of a closed bounded convex polyhedron always equals 1, while the Euler measure of a d-D relative-open bounded convex polyhedron is .[1]
See also edit
Notes edit
- ^ Weisstein, Eric W. "Euler Measure". Wolfram MathWorld. Retrieved 7 July 2018.
External links edit
- Exponentiation and Euler measure