  For a tetrahedron, suppose that all internal angles of faces and all dihedral
angles are less than a fixed constant that is smaller than $\pi$. Then, it is
said to satisfy the maximum angle condition with the constant. The maximum
angle condition is important in the error analysis of Lagrange interpolation on
tetrahedrons. This condition ensures that we can obtain an error estimation,
even on certain kinds of anisotropic tetrahedrons. In this paper, using two
quantities that represent the geometry of tetrahedrons, we present an
equivalent geometric condition to the maximum angle condition for tetrahedrons.
