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Opera Omnia Leonhard Euler information


Opera Omnia Leonhard Euler
AuthorLeonhard Euler
Original titleOpera Omnia Leonhard Euler, Series I, Volume 1
LanguageGerman, French, (Latin)
GenreNon-fiction
PublisherB. G. Teubner- Verlag, Leipzig - Berlin
Publication date
1911
Media typePrint
Pages748

Opera Omnia Leonhard Euler (Leonhardi Euleri Opera omnia) is the compilation of Leonhard Euler's scientific writings. The project of this compilation was undertaken by the Euler Committee of the Swiss Academy of Sciences, established in 1908, and is ongoing as of September 2022. The Committee decided on "the edition of the Collected Works of Leonhard Euler in the original languages, convinced of rendering the entire scientific world a service thereby",[1] and, in 1919, it indicated to collect “All works from Leonhard Euler, hitherto unseen or already printed, coming from St Petersburg or elsewhere need to be integrated. This also includes the scientific letters of Euler”.[2] The project has been supported by the international community, notably the Petersburg Academy of Sciences where Euler taught and which lent out its Euler materials in 1910. Publishing Euler's Opera Omnia has been termed "one of the most extraordinary projects in publishing".[3]

The Opera Omnia, excepting correspondences still being compiled in IVA9, was made available online in 2022 via the Opera-Bernoulli-Euler, which is working to make "the entire work of Euler, the Bernoulli family and their environment" freely available online.[4]

  1. ^ Speiser, Andreas (December 1937). "Report of the Euler Commission". National Mathematics Magazine. 12 (3): 122–124. doi:10.2307/3028356. JSTOR 3028356. Retrieved December 29, 2021.
  2. ^ "Euler Committee of the Swiss Academy of Science - Statement". Swiss Academy of Sciences. n.d. Archived from the original on 19 October 2021. Retrieved December 29, 2021.
  3. ^ Manus, Elizabeth (November 14, 2012). "The 100-year publishing project". The Boston Globe. Archived from the original on 31 December 2021. Retrieved December 31, 2021.
  4. ^ Cite error: The named reference series ii done was invoked but never defined (see the help page).

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≤ e1/e, roughly the interval from 0.066 to 1.44, a result shown by Leonhard Euler. The limit, should it exist, is a positive real solution of the equation...

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