Linked from

The 18 pages that link to Coordinate transformation, each with the reason it gives.

• Coordinate systemRelated: Transformations make explicit how numerical descriptions change when coordinates change.

• Cartesian coordinate systemRelated: Changing axes or origin changes coordinates without moving the represented point.

• Geographic coordinate systemRelated: It allows locations to be expressed consistently when datasets use different datums or systems.

• Geodetic datumRelated: It translates positions between datums whose origins, orientations, or scales differ.

• Proper timeRelated: It alters coordinate-time descriptions while leaving proper time invariant.

• Christoffel symbolsRelated: Their inhomogeneous transformation law explains why Christoffel symbols are not tensor components.

• Change of variablesRelated: Many changes of variables are coordinate transformations chosen to match a problem's geometry.

• Coordinate reference systemRelated: It converts positions between CRSs while accounting for their differing definitions.

• Spherical astronomyRelated: It converts celestial directions among equatorial, horizontal, and other frames.

• World Geodetic System 1984Related: Transformations reconcile WGS 84 positions with local datums, projections, and height systems.

• Rigid motionRelated: Rigid motions can be represented as transformations of coordinates.

• Coordinate singularityRelated: Changing coordinates can remove the apparent breakdown without changing the geometry.

• ShaderRelated: Vertex shaders use transformations to move geometry from object space toward screen space.

• Scalar (physics)Related: A scalar's value stays unchanged under a change of coordinates.

• Integration by substitutionRelated: Substitution is the one-dimensional integral version of expressing quantities in new coordinates.

• Principle of covarianceRelated: The principle specifies how equations should behave when coordinates are transformed.