### Definition of Regular hexahedron

1. Noun. A hexahedron with six equal squares as faces.

### Lexicographical Neighbors of Regular Hexahedron

 regulaeregular(a)regular armyregular astigmatismregular coffeeregular convex polyhedronregular convex solidregular dividendregular dodecahedronregular expression regular expressionsregular functionregular functionsregular hexagonregular hexahedron (current term)regular icosahedronregular insulinregular insulin injectionregular octahedronregular payment regular polygonregular polygonsregular polyhedronregular primeregular primesregular recurrenceregular spaceregular star macromoleculeregular star macromolecules

### Literary usage of Regular hexahedron

Below you will find example usage of this term as found in modern and/or classical literature:

1. The Elements of Molecular Mechanics by Joseph Bayma (1866)
"9) having equal powers w are so arranged as to form a regular hexahedron around an attractive centre 0 having a power v. Find the formula of the system. ..."

2. Plane and Solid Geometry by William James Milne (1899)
"The regular hexahedron. Upon AB construct the square ABCD, and upon its sides construct the squares AF, ... Then, the polyhedron AG is a regular hexahedron. ..."

3. Plane and Solid Geometry by William James Milne (1899)
"The regular hexahedron. Upon AB construct the square ABCD, and upon its sides construct the squares AF, ... Then, the polyhedron AG is a regular hexahedron. ..."

4. The Readable Dictionary: Or, Topical and Synonymic Lexicon: Containing by John Williams (1860)
"The regular hexahedron 1» the same with the cub«. A REGULAR OCTAHEDRON is a solid bounded by eight equilateral and equal triangles. ..."

5. Elements of Plane and Solid Geometry by Alan Sanders (1903)
"Regular Tetrahedron regular hexahedron Regular Octahedron The regular tetrahedron is bounded ... The regular hexahedron (or cube) is bounded by six squares. ..."

6. Elements of Plane and Solid Geometry by George Albert Wentworth (1885)
"To construct a regular hexahedron. Upon the given edge AB construct the square ABC D, and upon the sides of this square con- C struct the squares EB, FC, ..."

7. Solid Geometry by Sophia Foster Richardson (1914)
"What relation exists between the number of faces, vertices, and edges of the regular hexahedron and the regular octahedron ? of the regular dodecahedron and ..."