• Publications
  • Influence
Introduction to analysis of the infinite
Book II.- I On Curves in General.- II On the Change of Coordinates.- III On the Classification of Algebraic Curves by Orders.- IV On the Special Properties of Lines of Any Order.- V On the SecondExpand
  • 137
  • 17
Introductio in analysin infinitorum
  • 270
  • 16
Leonhard Euler and the Koenigsberg Bridges
Leonhard Euler, the most eminent of Switzerland's scien­ tists, was a gifted 18th-century mathematician who enriched mathematics in almost every department and whose energy was at least as remarkableExpand
  • 83
  • 6
  • PDF
Institutiones calculi differentialis
  • 81
  • 6
Foundations of Differential Calculus
On Finite Differences.- On the Use of Differences in the Theory of Series.- On the Infinite and the Infinitely Small.- On the Nature of Differentials of Each Order.- On the Differentiation ofExpand
  • 44
  • 5
Institutionum calculi integralis
  • 57
  • 5
A general investigation into the mortality and multiplication of the human species.
  • L. Euler
  • Medicine
  • Theoretical population biology
  • 1970
  • 29
  • 1
Theoremata arithmetica nova methodo demonstrata
Euler presents a third proof of the Fermat theorem, the one that lets us call it the Euler-Fermat theorem. This seems to be the proof that Euler likes best. He also proves that the smallest power x^nExpand
  • 10
  • 1
  • PDF
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