Assertion: octahedron's face | /r/HasProperty | congruent
Facets:
value: to the octahedron face
type: OTHER
value: tetragonal trapezohedron
type: LOCATION
Source sentences:
text: Even though all the faces are congruent, the rhombic icosahedron is not face-transitive.
text: Tetragonal trapezohedron: The eight faces are congruent kites.
text: All non-obtuse internal angles of the faces are equal (all faces are congruent rhombi).
text: Regular means all angles are of equal measure, all faces are congruent shapes or equal in every aspect, and all edges are of equal length.
text: An isosceles tetrahedron, also called a disphenoid, is a tetrahedron where all four faces are congruent triangles.
text: Therefore, because the stellated octahedron consists of eight congruent (triangular) faces and eight congruent (triangular) vertices, and because it is concave, it can be considered a Kepler-Poinsot solid.
text: Here, the cube is the only member having all vertices alike, as this is the only case where all the faces are congruent.
text: The octahedron is now the only member having all vertex figures regular, as it is the only case where all the faces are congruent.
text: The faces are congruent, regular polygons with the same number of faces meeting at each vertex (corner).
text: os" is equal in length to the side of a tetrahedron whose face is congruent to the octahedron face
text: The eight faces are congruent kites.
text: It has eight faces, which are congruent kites, and is dual to the square antiprism.
text: All non-obtuse internal angles of the faces are equal (all faces are congruent rhombi).