Mathematician

Simon Antoine Jean L'Huilier

Modern

Simon Antoine Jean L'Huilier, also written L'Huillier, was a Swiss mathematician of French Huguenot descent, born in Geneva on 24 April 1750 and dead there on 28 March 1840. He is known for his work in mathematical analysis and topology, in particular his generalization of Euler's formula for planar graphs. He won the mathematics prize of the Berlin Academy of Sciences for 1784 with an answer to a question on the foundations of the calculus, published in 1787 as Exposition élémentaire des principes des calculs supérieurs, though Lagrange, who had suggested the question, called it the best of a bad lot. L'Huilier introduced the abbreviation lim for the limit, which reappeared in Cauchy's Cours d'Analyse of 1821.

Facts
Biography
Gender
Male 1
Birth Year
1750 1
Connections

In Branch

Source Simon Antoine Jean L'Huilier (Wikipedia)
Source Simon Antoine Jean L'Huilier (Wikipedia)

Principal Result

Source Simon Antoine Jean L'Huilier (Wikipedia)
In the Other Atlases

Nationality

Also in Geography Atlas: the nationality of this subject.

Source Simon Antoine Jean L'Huilier (Wikipedia)Lead, nationality
Quote, Lead, nationality
Simon Antoine Jean L'Huilier (or L'Huillier) (24 April 1750 in Geneva – 28 March 1840 in Geneva) was a Swiss mathematician of French Huguenot descent.
Sources
1. Simon Antoine Jean L'Huilier (Wikipedia)
  • Lead, nationality
    Simon Antoine Jean L'Huilier (or L'Huillier) (24 April 1750 in Geneva, 28 March 1840 in Geneva) was a Swiss mathematician of French Huguenot descent.
  • Biography, birth
    Simon Antoine Jean L'Huilier (or L'Huillier) (24 April 1750 in Geneva, 28 March 1840 in Geneva) was a Swiss mathematician of French Huguenot descent.
  • Biography, gender
    He is known for his work in mathematical analysis and topology, and in particular the generalization of Euler's formula for planar graphs.
  • In Branch: Analysis, Lead, field of work
    He is known for his work in mathematical analysis and topology, and in particular the generalization of Euler's formula for planar graphs.
  • In Branch: Topology, Lead, field of work
    He is known for his work in mathematical analysis and topology, and in particular the generalization of Euler's formula for planar graphs.
  • Principal Result: Euler's Polyhedron Formula, Lead, principal result
    He is known for his work in mathematical analysis and topology, and in particular the generalization of Euler's formula for planar graphs.
View the Source

Take a Related Quiz

Comments (0)
No comments yet. Be the first to share a thought.
Reader Challenges (0)
No disputes yet. Spotted an error or a better source? Open the first one.

Mathematics Atlas

How Proof Is Made
Sign In
Text size
100%
Theme