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Johann Faulhaber

Early Modern

Johann Faulhaber (5 May 1580 to 10 September 1635) was a German mathematician, specifically a calculator or Rechenmeister, born in Ulm. A trained weaver, he became surveyor of the city of Ulm and worked as a fortification engineer in Basel and Frankfurt and under Maurice, Prince of Orange, in the Netherlands. He collaborated with Johannes Kepler and Ludolph van Ceulen and made the first publication of Henry Briggs's logarithms in Germany. His major contribution was in calculating the sums of powers of integers, the standard formula for which is now called Faulhaber's formula and which Jacob Bernoulli cites in the Ars Conjectandi. He also wrote on alchemy, astrology and numerology, belonged to the Rosicrucians and published prophecies after the Great Comet of 1618.

Facts
Biography
Gender
Male 1
Birth Year
1580 1
Connections

Attributed Works

Source Faulhaber's Formula (Wikipedia)

In Branch

Source MacTutor History of Mathematics: Johann Faulhaber (MacTutor)

Principal Result

Source Johann Faulhaber (Wikipedia)
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Also in Geography Atlas: the nationality of this subject.

Source Johann Faulhaber (Wikipedia)Lead, nationality / culture
Quote, Lead, nationality / culture
was a German mathematician, specifically, a calculator (Rechenmeister)
Sources
1. MacTutor History of Mathematics: Johann Faulhaber (MacTutor)
MacTutor History of Mathematics
  • Quick Info, Born
    5 May 1580
  • Biography
    He was a Rosicrucian, a brotherhood combining elements of mystical beliefs
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Johann Faulhaber (Wikipedia)
  • Lead
    Johann Faulhaber (5 May 1580
  • Biography
    He collaborated with Johannes Kepler and Ludolph van Ceulen
  • Lead, nationality / culture
    was a German mathematician, specifically, a calculator (Rechenmeister)
View the Source
Faulhaber's Formula (Wikipedia)
Attributed Works: Faulhaber's Formula, Lead sentence
Quote, Attributed Works: Faulhaber's Formula, Lead sentence
In mathematics, Faulhaber's formula, named after the early 17th century mathematician Johann Faulhaber, expresses the sum of the p {\displaystyle p} th powers of the first n {\displaystyle n} positive integers ∑ k = 1 n k p = 1 p + 2 p + 3 p + ⋯ + n p {\displaystyle \sum _{k=1}^{n}k^{p}=1^{p}+2^{p}+3^{p}+\cdots +n^{p}} as a polynomial in n {\displaystyle n} .
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