Coordinate Plane

Galactic coordinate system - Many galaxies, including the Milky Way in which our Sun and Earth are located, are disk-shaped: the majority of their visible mass (excluding possible dark matter) lies very close to a plane. It is sometimes convenient to use this galactic plane as the basis of a galactic coordinate system, where the directions perpendicular to the plane point to the galactic poles, creating a spherical coordinate system.

Supergalactic coordinate system - Supergalactic coordinates are coordinates in a spherical coordinate system which was designed to have its equator aligned with the supergalactic plane, a major structure in the local universe formed by the preferential distribution of nearby galaxy clusters (such as the Virgo cluster, the Great Attractor and the Pisces-Perseus supercluster) towards a (two-dimensional) plane. The supergalactic plane was recognized by Gérard de Vaucouleurs in 1953 from the Shapley-Ames catalogue, although a flattened distribution of nebulae had been noted ...

Fundamental plane - The fundamental plane in a spherical coordinate system is a plane which divides the sphere into two hemispheres. The latitude of a point is then the angle between the fundamental plane and the line joining the point to the centre of the sphere.

Cylindrical coordinate system - The cylindrical coordinate system is a three-dimensional system which essentially extends circular polar coordinates by adding a third coordinate (usually denoted h) which measures the height of a point above the plane.

The Method of Coordinates by I. M. Gelfand,

This introductory text explores the translation of geometric concepts into the language of numbers in order to define the position of a point in space (the orbit of a satellite, for example). The two-part treatment begins with discussions of the coordinates of points on a line, coordinates of points in a plane, coordinate plane and the coordinates of points in space. Part 2 examines geometry as an aid to calculation coordinate plane and the necessity coordinate plane and peculiarities of four-dimensional space. Written for systematic study, it features a helpful series of "road signs" in the margins, alerting students to passages requiring particular attention, coordinate plane and an abundance of ingenious problems--with solutions, answers, coordinate plane and hints--promote habits of independent work. 1967 edition.
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Modern View of Geometry by Leonard M. Blumenthal,

Elegant exposition of the postulation geometry of planes, including coordination of affine coordinate plane and projective planes. Historical background, set theory, prop- ositional calculus, affine planes with Desargues coordinate plane and Pappus properties, construction of metrical planes, much more. Rigorous, lucid treatment of important area in modern mathematics. Unabridged, corrected republication of the third (1961) edition. 56 figures.
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