Assertion: convex polyhedron | /r/HasProperty | isometric
Facets:
value: mutually
type: MANNER
Source sentences:
text: The modern form of Cauchy’s theorem states that if two convex polyhedrons are mutually isometric (that is, if there exists a one-to-one length-preserving mapping of one polyhedron to the other), then, apart from a possible reflection, the second polyhedron can be obtained from the first by moving it as a rigid body.
text: The modern form of Cauchy’s theorem states that if two convex polyhedrons are mutually isometric (that is, if there exists a one-to-one length-preserving mapping of one polyhedron to the other), then, apart from a possible reflection, the second polyhedron can be obtained from the first by moving it as a rigid body.
text: The modern form of Cauchy’s theorem states that if two convex polyhedrons are mutually isometric (that is, if there exists a one-to-one length-preserving mapping of one polyhedron to the other), then, apart from a possible reflection, the second polyhedron can be obtained from the first by moving it as a rigid body.