Coordinate Systems
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The document describes various coordinate systems and geometric concepts used to represent points, lines and shapes in multi-dimensional spaces. It defines interfaces for coordinate systems, geometry objects, points, ranges and transforms between systems. It also covers geographic coordinate systems using latitude and longitude, map projections that convert a globe into a flat surface, and common planar coordinate systems like UTM.
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Coordinate Systems
- 1. Coordinate Systems Antão Almada
- 18. Ellipsoid
- 19. Ellipsoid Name E quatorial Radius F lattening Airy1830 6377563.396 1.0 / 299.3249646 Australian1965 6378160.0 1.0 / 298.25 Bessel1841 6377397.155 1.0 / 299.1528128 Clarke1880 6378249.145 1.0 / 293.465 Clarke1866 6378206.4 1.0 / 294.9786982 Everest1830 6377276.345 1.0 / 300.8017 Fischer1960 6378166.0 1.0 / 298.3 Fischer1968 6378150.0 1.0 / 298.3 Grs1967 6378160.0 1.0 / 298.247167427 Grs1975 6378140.0 1.0 / 298.257 Grs1980 6378137.0 1.0 / 298.257222101 Hayford1924 6378388.0 1.0 / 297.0 Helmert1906 6378200.0 1.0 / 298.3 Hough1956 6378270.0 1.0 / 297.0 International1924 6378388.0 1.0 / 297.0 Krassovsky1940 6378245.0 1.0 / 298.3 SouthAmerican1969 6378160.0 1.0 / 298.25 Wgs1960 6378165.0 1.0 / 298.3 WGS1966 6378145.0 1.0 / 298.25 WGS1972 6378135.0 1.0 / 298.26 WGS1984 6378137.0 1.0 / 298.257223563
- 31. Universal Transverse Mercator (UTM)