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・ Gaussian rational
・ Gaussian surface
・ Gaussian units
・ Gaussian year
・ Gaussig House
・ Gaussiran Glacier
・ Gausson
・ Gausson (physics)
・ Gauss–Boaga projection
・ Gauss–Bonnet gravity
・ Gauss–Bonnet theorem
・ Gauss–Codazzi equations
・ Gauss–Hermite quadrature
・ Gauss–Jacobi quadrature
・ Gauss–Kronrod quadrature formula
Gauss–Krüger coordinate system
・ Gauss–Kuzmin distribution
・ Gauss–Kuzmin–Wirsing operator
・ Gauss–Laguerre quadrature
・ Gauss–Legendre algorithm
・ Gauss–Legendre method
・ Gauss–Lucas theorem
・ Gauss–Manin connection
・ Gauss–Markov
・ Gauss–Markov process
・ Gauss–Markov theorem
・ Gauss–Newton algorithm
・ Gauss–Seidel method
・ Gaustad
・ Gaustad (station)


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Gauss–Krüger coordinate system : ウィキペディア英語版
Gauss–Krüger coordinate system

In cartography, the term Gauss–Krüger, named after Carl Friedrich Gauss and Johann Heinrich Louis Krüger, is used in three slightly different ways.
* Often, it is just a synonym for the transverse Mercator map projection. Another synonym is ''Gauss conformal projection''.
* Sometimes, the term is used for a particular computational method for transverse Mercator: that is, how to convert between latitude/longitude and projected coordinates. There is no simple closed formula to do so when the earth is modelled as an ellipsoid. But the ''Gauss–Krüger'' method gives the same results as other methods, at least if you are sufficiently near the central meridian: less than 100 degrees of longitude, say. Further away, some methods become inaccurate.
* The term is also used for a particular set of transverse Mercator projections used in narrow zones in Europe and South America, at least in Germany, Turkey, Austria, Slovenia, Croatia, Macedonia, Finland and Argentina. This ''Gauss–Krüger'' system is similar to the universal transverse Mercator system, but the central meridians of the Gauss–Krüger zones are only 3° apart, as opposed to 6° in UTM.



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