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Gotthold Eisenstein

Mathematics

Ferdinand Gotthold Max Eisenstein (1823 to 1852) was a German mathematician born in Berlin who made significant contributions to number theory and analysis. He showed exceptional mathematical talent from a young age, had mastered the school curriculum by fifteen, attended lectures by Peter Gustav Lejeune Dirichlet at the University of Berlin and turned to research after meeting William Rowan Hamilton in Dublin in 1843. With the patronage of Alexander von Humboldt he published widely in Crelle's Journal, including two proofs of the law of quartic reciprocity and results on cubic and quartic reciprocity. He habilitated at the University of Berlin in 1847, was briefly imprisoned in 1848 for his revolutionary activities and died of tuberculosis at twenty nine. Eisenstein's criterion, Eisenstein integers and Eisenstein series carry his name.

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Male 1
Field
Field (category)
Mathematics 1
Birth Year
1823 1
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Source Gotthold Eisenstein (Wikipedia)
Source Gotthold Eisenstein (Wikipedia)

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Source Gotthold Eisenstein (Wikipedia)
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Source Gotthold Eisenstein (Wikipedia)Lead, nationality
Quote, Lead, nationality
was a German mathematician who made significant contributions to number theory and analysis
Sources
1. MacTutor History of Mathematics Archive, University of St Andrews: Gotthold Eisenstein
MacTutor History of Mathematics Archive, University of St Andrews
  • Quick Info, born
    16 April 1823
  • Summary, field
    Gotthold Eisenstein worked on a variety of topics including quadratic and cubic forms
  • Biography, pronoun
    He wrote an autobiography
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Gotthold Eisenstein (Wikipedia)
  • Lead, nationality
    was a German mathematician who made significant contributions to number theory and analysis
  • Works In: Mathematics, Lead, discipline
    was a German mathematician who made significant contributions to number theory and analysis
  • Member Of: Humboldt University of Berlin, Contributions to mathematics
    In 1847, Eisenstein habilitated at the University of Berlin and began teaching there.
  • Member Of: Prussian Academy of Sciences, Challenges and continued research
    His work was recognized by his election to the Academy of Göttingen and Berlin in 1851 and 1852, respectively.
  • In Group: Algebra And Number Theory, Challenges and continued research, reciprocity
    He made significant contributions to quadratic partitions of prime numbers and the reciprocity laws.
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