Definition of Hexahedra

1. Noun. (plural of hexahedron) ¹

¹ Source: wiktionary.com

Definition of Hexahedra

1. hexahedron [n] - See also: hexahedron

Lexicographical Neighbors of Hexahedra

hexagonal
hexagonal prism
hexagonal prisms
hexagonal water
hexagonally
hexagonies
hexagons
hexagony
hexagram
hexagrammatic
hexagramme
hexagrammes
hexagrams
hexagynia
hexagynous
hexahedra (current term)
hexahedral
hexahedrite
hexahedro-
hexahedron
hexahedrons
hexahelicene
hexahelicenes
hexahemeron
hexahistidine
hexahydrate
hexahydrates
hexahydride
hexahydrides
hexahydrite

Literary usage of Hexahedra

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

1. The Cambridge and Dublin Mathematical Journal by William Whewell, Duncan Farquharson Gregory, Robert Leslie Ellis, William Thomson Kelvin, Norman Macleod Ferrers (1852)
"Hence the pentangular hexahedra have three angular points F, G, H, and one diagonal plane FGH (or S = 0) common ; also their other angles coincide with ..."

2. The Cambridge and Dublin Mathematical Journal (1852)
"The general equation to surfaces of the second degree circumscribed about each of the pentangular hexahedra might also be given, but it would be of little ..."

3. 3-D Deterministic Radiation Transport Computer Programs: Features by OECD Nuclear Energy Agency (1997)
"Degenerate hexahedra are treated using the standard hexahedral basis functions and quadrature points. This is not as accurate as using basis functions ..."

4. Proceedings of the London Mathematical Society by London Mathematical Society (1894)
"The diagram (Fig. 2) will give a fairly good idea of the arrangement when the figure is divided Л FIG. 2. interiorly. The hexahedra are, of course, ..."

5. The Chemical News and Journal of Industrial Science (1898)
"The remaining six faces are in apposition with the faces of the hexahedra, and each hexahedron has all its faces in apposition with those of ..."

6. Mathematical Problems on the First and Second Divisions of the Schedule of by Joseph Wolstenholme (1878)
"... prove that the condition that hexahedra can be described whose six faces touch U and whose eight comers lie upon U' is & - 40" *A + 800'A" - 1 6A"A' = 0 ..."

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