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Carl Friedrich Gauss

Mathematics

Carl Friedrich Gauss was born on 30 April 1777 in Brunswick, in the Duchy of Brunswick, and died on 23 February 1855 in Gottingen. After early patronage from the Duke of Brunswick he studied at Gottingen University, then in 1807 became director of the Gottingen Observatory, a post he held for the rest of his life. In 1801, at twenty-four, he published the Disquisitiones Arithmeticae, unifying number theory into one systematic framework and including, among its results, a construction of the regular seventeen-sided polygon by ruler and compass, the most significant advance in the subject since ancient Greek mathematics. The same year he used a new method of least squares to correctly predict the position of the dwarf planet Ceres from limited observations. He also worked extensively in geodesy, magnetism and differential geometry, where his Theorema Egregium introduced what became known as Gaussian curvature, and privately investigated the independence of Euclid's parallel postulate for decades without publishing his conclusions, for fear of the controversy it would provoke.

Facts
Birth Year
1777 1
Death Date
1855-02-23 1
Death Year
1855 1
Field
Number theory, geodesy, differential geometry and astronomy 1
Death Place
Göttingen, Germany 2
Nationality
Confederation of the Rhine 2
Nationality
Kingdom of Hanover 2
Notable Work
Atlas des Erdmagnetismus: nach den Elementen der Theorie entworfen 2
Notable Work
Disquisitiones Arithmeticae 2
Notable Work
Disquisitiones generales circa superficies curvas 2
Notable Work
Gauss's law 2
Notable Work
Gauss's law for gravity 2
Notable Work
Gauss's law for magnetism 2
Notable Work
Gauss-Seidel method 2
Notable Work
normal distribution 2
Birthplace
Brunswick, Germany 2
Field
Field (category)
Astronomy 1
Connections

Associated With

Non-Euclidean Geometry, Theories

Gauss privately investigated the independence of Euclid's parallel postulate from 1792 to 1817 and developed a geometry admitting more than one parallel line through a point, but never published his conclusions, so Lobachevsky and Bolyai, not Gauss, hold documented priority for its first publication.

Source Carl Friedrich Gauss (MacTutor)

Founded

Geophysics, Disciplines

Founder of the geomagnetism branch specifically, not of geophysics as a whole, which also includes seismology, gravimetry and other later branches.

Source Geophysics (Wikipedia)

Invented

Source Magnetometer (Wikipedia)

Proposed

Source Disquisitiones Arithmeticae (Wikipedia)

Works In

Source Geophysics (Britannica)
Source Carl Friedrich Gauss (MacTutor)
In the Other Atlases
Sources
1. Carl Friedrich Gauss (MacTutor)
MacTutor History of Mathematics, University of St AndrewsQuick Info summary
Quote, Quick Info summary
Carl Friedrich Gauss worked in a wide variety of fields in both mathematics and physics incuding number theory, analysis, differential geometry, geodesy, magnetism, astronomy and optics. His work has had an immense influence in many areas.
View the Source
2. Carl Friedrich Gauss (Wikidata)
  • P27 (country of citizenship): Confederation of the Rhine
    Q154741
  • P20 (place of death): Göttingen, Germany
    Q3033
  • P27 (country of citizenship): Kingdom of Hanover
    Q164079
  • P19 (place of birth): Brunswick, Germany
    Q2773
  • P800 (notable work): Gauss-Seidel method
    Q1069090
  • P800 (notable work): Gauss's law
    Q173356
  • P800 (notable work): Gauss's law for magnetism
    Q1195250
  • P800 (notable work): Gauss's law for gravity
    Q3180597
  • P800 (notable work): normal distribution
    Q133871
  • P800 (notable work): Disquisitiones Arithmeticae
    Q510675
  • P800 (notable work): Disquisitiones generales circa superficies curvas
    Q123409916
  • P800 (notable work): Atlas des Erdmagnetismus: nach den Elementen der Theorie entworfen
    Q135200439
View the Source
Geophysics (Britannica)
Encyclopaedia BritannicaWorks In: GeophysicsView the Source
Magnetometer (Wikipedia)
WikipediaInvented: MagnetometerView the Source
Geophysics (Wikipedia)
WikipediaFounded: GeophysicsView the Source
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