Gauß - Definition. Was ist Gauß
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Was (wer) ist Gauß - definition

MATRIX PROGRAMMING LANGUAGE FOR MATHEMATICS AND STATISTICS
GAUSS; GAUSS (program); GAUSS (programming language)

Gauss         
  • heliotrope]] (background: mathematical signs) and a section of the [[triangulation network]]
  • German 10-[[Deutsche Mark]] [[Banknote]] (1993; discontinued) with formula and graph of normal distribution (background: some Göttingen buildings); portrait as mirror image of the Jensen portrait
  • Lithography by [[Siegfried Bendixen]] (1828)
  • Brunswick]]
  • House of birth in Brunswick (destroyed in World War II)
  • German Research Centre for Geosciences]] in [[Potsdam]]
  • Gauss on his deathbed (1855)
  • [[Copley Medal]] for Gauss (1838)
  • Caricature of Abraham Gotthelf Kästner by Gauss (1795)
  • Carl Friedrich Gauß 1803 by Johann Christian August Schwartz
  • Title page of Gauss' magnum opus, ''[[Disquisitiones Arithmeticae]]''
  • [[Gauss's diary]] entry related to sum of triangular numbers (1796)
  • Portrait of Gauss in Volume II of "''Carl Friedrich Gauss Werke''," 1876
  • Title page of ''Intensitas vis Magneticae Terrestris ad Mensuram Absolutam Revocata''
  • Title page of ''Theoria Motus Corporum Coelestium in sectionibus conicis solem ambientium''
  • Title page to the English Translation of ''Theoria Motus'' by [[Charles Henry Davis]] (1857)
  • Parochial registration]] of Gauss' birth
  • [[Survey marker]] stone in Garlste (now [[Garlstedt]])
  • Old observatory (circa 1800)
  • Albani Cemetery]] in [[Göttingen]], Germany
  • Gauss-Weber monument in Göttingen
  • Gauss' second wife Wilhelmine Waldeck
  • Ludwig Becker]]
1. <person> Carl Friedrich Gauss. 2. <statistics> Gaussian distribution. See normal distribution. 3. <unit> The unit of magnetic field strength. 1 gauss = 1 Maxwell / cm^2. A good loudspeaker coil magnet flux density is of the order of 10000 gauss. 4. <language> A powerful matrix programming language by Aptech Systems. Gauss is very popular with econometricians. gauss/index.htm">http://rhkoning.xs4all.nl/gauss/index.htm. (2003-10-25)
Gauss         
  • heliotrope]] (background: mathematical signs) and a section of the [[triangulation network]]
  • German 10-[[Deutsche Mark]] [[Banknote]] (1993; discontinued) with formula and graph of normal distribution (background: some Göttingen buildings); portrait as mirror image of the Jensen portrait
  • Lithography by [[Siegfried Bendixen]] (1828)
  • Brunswick]]
  • House of birth in Brunswick (destroyed in World War II)
  • German Research Centre for Geosciences]] in [[Potsdam]]
  • Gauss on his deathbed (1855)
  • [[Copley Medal]] for Gauss (1838)
  • Caricature of Abraham Gotthelf Kästner by Gauss (1795)
  • Carl Friedrich Gauß 1803 by Johann Christian August Schwartz
  • Title page of Gauss' magnum opus, ''[[Disquisitiones Arithmeticae]]''
  • [[Gauss's diary]] entry related to sum of triangular numbers (1796)
  • Portrait of Gauss in Volume II of "''Carl Friedrich Gauss Werke''," 1876
  • Title page of ''Intensitas vis Magneticae Terrestris ad Mensuram Absolutam Revocata''
  • Title page of ''Theoria Motus Corporum Coelestium in sectionibus conicis solem ambientium''
  • Title page to the English Translation of ''Theoria Motus'' by [[Charles Henry Davis]] (1857)
  • Parochial registration]] of Gauss' birth
  • [[Survey marker]] stone in Garlste (now [[Garlstedt]])
  • Old observatory (circa 1800)
  • Albani Cemetery]] in [[Göttingen]], Germany
  • Gauss-Weber monument in Göttingen
  • Gauss' second wife Wilhelmine Waldeck
  • Ludwig Becker]]
A name suggested for unit intensity of magnetic field. Sylvanus P. Thomson proposed for its value the intensity of a field of 1E8 C. G. S. electro-magnetic units. J. A. Fleming proposed the strength of field which would develop one volt potential difference in a wire 1E6 centimeters long, moving through such field with a velocity of one centimeter per second. This is one hundred times greater than Thomson's standard. Sir William Thomson suggested the intensity of field produced by a current of one ampere at a distance of one centimeter The gauss is not used to any extent; practical calculations are based on electro-magnetic lines of force.
Gauss         
  • heliotrope]] (background: mathematical signs) and a section of the [[triangulation network]]
  • German 10-[[Deutsche Mark]] [[Banknote]] (1993; discontinued) with formula and graph of normal distribution (background: some Göttingen buildings); portrait as mirror image of the Jensen portrait
  • Lithography by [[Siegfried Bendixen]] (1828)
  • Brunswick]]
  • House of birth in Brunswick (destroyed in World War II)
  • German Research Centre for Geosciences]] in [[Potsdam]]
  • Gauss on his deathbed (1855)
  • [[Copley Medal]] for Gauss (1838)
  • Caricature of Abraham Gotthelf Kästner by Gauss (1795)
  • Carl Friedrich Gauß 1803 by Johann Christian August Schwartz
  • Title page of Gauss' magnum opus, ''[[Disquisitiones Arithmeticae]]''
  • [[Gauss's diary]] entry related to sum of triangular numbers (1796)
  • Portrait of Gauss in Volume II of "''Carl Friedrich Gauss Werke''," 1876
  • Title page of ''Intensitas vis Magneticae Terrestris ad Mensuram Absolutam Revocata''
  • Title page of ''Theoria Motus Corporum Coelestium in sectionibus conicis solem ambientium''
  • Title page to the English Translation of ''Theoria Motus'' by [[Charles Henry Davis]] (1857)
  • Parochial registration]] of Gauss' birth
  • [[Survey marker]] stone in Garlste (now [[Garlstedt]])
  • Old observatory (circa 1800)
  • Albani Cemetery]] in [[Göttingen]], Germany
  • Gauss-Weber monument in Göttingen
  • Gauss' second wife Wilhelmine Waldeck
  • Ludwig Becker]]
·add. ·noun The C.G.S. unit of density of magnetic field, equal to a field of one line of force per square centimeter, being thus adopted as an international unit at Paris in 1900; sometimes used as a unit of intensity of magnetic field. It was previously suggested as a unit of magnetomotive force.

Wikipedia

GAUSS (software)

GAUSS is a matrix programming language for mathematics and statistics, developed and marketed by Aptech Systems. Its primary purpose is the solution of numerical problems in statistics, econometrics, time-series, optimization and 2D- and 3D-visualization. It was first published in 1984 for MS-DOS and is available for Linux, macOS and Windows.