unimodular

As a noun terms

is .

As an adjective unimodular is

(mathematics|of a lattice or matrix) having a determinant of 1 or -1.

As an adjective unimodular

is (mathematics|of a lattice or matrix) having a determinant of 1 or -1.

As a noun unimodularity is

the condition of being unimodular.

As adjectives the difference between determinant and unimodular

is that determinant is determinant while unimodular is (mathematics|of a lattice or matrix) having a determinant of 1 or -1.

As a verb determinant

is .

As a noun determinant

is (label) determiner.

As a noun matrix

is matrix.

As an adjective unimodular is

(mathematics|of a lattice or matrix) having a determinant of 1 or -1.

As a noun lattice

is a flat panel constructed with widely-spaced crossed thin strips of wood or other material, commonly used as a garden trellis.

As a verb lattice

is to make a lattice of.

As an adjective unimodular is

(mathematics|of a lattice or matrix) having a determinant of 1 or -1.

Nonunimodular is a antonym of unimodular.

As adjectives the difference between unimodular and nonunimodular

is that unimodular is having a determinant of 1 or -1 while nonunimodular is not unimodular.