Tetrahedron where all three face angles at one vertex are right angles
In geometry, a trirectangular tetrahedron is a tetrahedron where all three face angles at one vertex are right angles. That vertex is called the right angle of the trirectangular tetrahedron and the face opposite it is called the base. The three edges that meet at the right angle are called the legs and the perpendicular from the right angle to the base is called the altitude of the tetrahedron.
Only the bifurcating graph of the Affine Coxeter group has a Trirectangular tetrahedron fundamental domain.
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In geometry, a trirectangulartetrahedron is a tetrahedron where all three face angles at one vertex are right angles. That vertex is called the right...
relationship between the cube, regular tetrahedron and trirectangulartetrahedron. A disphenoid is a tetrahedron with four congruent triangles as faces;...
the body diagonal are all integers. No example of a Heronian trirectangulartetrahedron had been found and no one has proven that none exist. A complete...
{1}{2}}(a+b+c)} . Disphenoid Trirectangulartetrahedron Court, N. A. (October 1934), "Notes on the orthocentric tetrahedron", American Mathematical Monthly...
octahedron's eight faces, the six orthoschemes collectively forming a trirectangulartetrahedron: a triangular pyramid with the octahedron face as its equilateral...
Orthocentric tetrahedron Snub disphenoid - A Johnson solid with 12 equilateral triangle faces and D2d symmetry. Trirectangulartetrahedron Coxeter, H....
hypercube. In three dimensions such an angle can be found in a trirectangulartetrahedron or a corner reflector. Complementary angles Supplementary angles...