The Euler characteristics was originally derived as a topographical constant related to the surfaces of polyhedra.
According to it, the numbers of vertices (V), edges (E) and faces (F) of a polyhedron are related by the following formula:
V - E + F = 2
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It is not any kind of simply connected solid figure because it does not satisfy the Euler characteristic which requires thatFaces + Vertices = Edges + 2It is not any kind of simply connected solid figure because it does not satisfy the Euler characteristic which requires thatFaces + Vertices = Edges + 2It is not any kind of simply connected solid figure because it does not satisfy the Euler characteristic which requires thatFaces + Vertices = Edges + 2It is not any kind of simply connected solid figure because it does not satisfy the Euler characteristic which requires thatFaces + Vertices = Edges + 2
The Euler characteristic.
It cannot be a polyhedron because it does not satisfy the Euler characteristic.
Not any normal polyhedron since the numbers are contary to the Euler characteristic.
There can be no such polyhedron since the given numbers are not consistent with the Euler characteristic.