In mathematics|lang=en terms the difference between gyrovector and gyromidpoint

is that gyrovector is (mathematics) a type of vector for which addition is defined by a formula that satisfies the axioms for a gyrogroup while gyromidpoint is (mathematics) a midpoint in gyrovector space.

As nouns the difference between gyrovector and gyromidpoint

is that gyrovector is (mathematics) a type of vector for which addition is defined by a formula that satisfies the axioms for a gyrogroup while gyromidpoint is (mathematics) a midpoint in gyrovector space.

As nouns the difference between diagonal and gyrodiagonal

is that diagonal is something arranged diagonally or obliquely while gyrodiagonal is (mathematics) a diagonal in gyrovector space.

As an adjective diagonal

is (geometry) joining two nonadjacent vertices (of a polygon or polyhedron).

In mathematics|lang=en terms the difference between gyrovector and gyrodiagonal

is that gyrovector is (mathematics) a type of vector for which addition is defined by a formula that satisfies the axioms for a gyrogroup while gyrodiagonal is (mathematics) a diagonal in gyrovector space.

As nouns the difference between gyrovector and gyrodiagonal

is that gyrovector is (mathematics) a type of vector for which addition is defined by a formula that satisfies the axioms for a gyrogroup while gyrodiagonal is (mathematics) a diagonal in gyrovector space.

As nouns the difference between quadrilateral and gyroquadrilateral

is that quadrilateral is a polygon with four sides while gyroquadrilateral is a quadrilateral in gyrovector space.

As an adjective quadrilateral

is having four sides.

In mathematics|lang=en terms the difference between intersect and gyroparallelogram

is that intersect is (mathematics) of two sets, to have at least one element in common while gyroparallelogram is (mathematics) a hyperbolic quadrilateral whose two gyrodiagonals intersect at their gyromidpoints, analogous to a parallelogram in euclidean space.

As a verb intersect

is to cut into or between; to cut or cross mutually; to divide into parts.

As a noun gyroparallelogram is

(mathematics) a hyperbolic quadrilateral whose two gyrodiagonals intersect at their gyromidpoints, analogous to a parallelogram in euclidean space.

In mathematics|lang=en terms the difference between gyromidpoint and gyroparallelogram

is that gyromidpoint is (mathematics) a midpoint in gyrovector space while gyroparallelogram is (mathematics) a hyperbolic quadrilateral whose two gyrodiagonals intersect at their gyromidpoints, analogous to a parallelogram in euclidean space.

As nouns the difference between gyromidpoint and gyroparallelogram

is that gyromidpoint is (mathematics) a midpoint in gyrovector space while gyroparallelogram is (mathematics) a hyperbolic quadrilateral whose two gyrodiagonals intersect at their gyromidpoints, analogous to a parallelogram in euclidean space.

As nouns the difference between parallelogram and gyroparallelogram

is that parallelogram is (geometry) a convex quadrilateral in which each pair of opposite edges are parallel and of equal length while gyroparallelogram is (mathematics) a hyperbolic quadrilateral whose two gyrodiagonals intersect at their gyromidpoints, analogous to a parallelogram in euclidean space.

Gyroconcept is likely misspelled.

Gyroconcept has no English definition.

As a noun gyrotrigonometry is

the use of gyroconcepts to study hyperbolic triangles.

As an adjective hyperbolic

is of or relating to hyperbole or hyperbolic can be of or pertaining to a hyperbola.

As a noun gyrotrigonometry is

(mathematics) the use of gyroconcepts to study hyperbolic triangles.

As nouns the difference between operation and gyrogroup

is that operation is operation (method by which a device performs its function) while gyrogroup is (mathematics) a groupoid whose binary operation satisfies certain axioms, used with gyrovectors.