A Torsion-free metric connection must also have this property according to the Fundamental Theorem of Riemannian Geometry.
A Torsion-free metric connection must also have this property according to the Fundamental Theorem of Riemannian Geometry. Relations between convex polytopes and polyhedra in Euclidean metric space have this property by Alexandrov's theorem. Some differential equations whose solutions have this property can be solved by placing a synthetic source and mirroring it across a boundary. This method (*) of images can be used due to a theorem that guarantees the solutions of Poisson's equations have this property. The quantifier for this property is an exclamation point preceded by a backwards capital E. A well posed problem must have a solution that exists and has this property. Prime factorization has this property according to the fundamental theorem of arithmetic. For 10 points, name this property of there being only one of something.
A Torsion-free metric connection must also have this property according to the Fundamental Theorem of Riemannian Geometry.
uniqueness