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JOHANN HEINRICH LAMBERT (August 26, 1728 – September 25, 1777) by HEINZ KLAUS STRICK, Germany. If you look at the conditions under which JOHANN HEINRICH LAMBERT spent the first years of his life, you can only marvel at what he became. His family, originally from Lorraine, had settled in the free imperial city of Mulhouse because they could ...
Medlem av. Det prøyssiske vitenskapsakademiet ( 1765 –) [6] Bayerische Akademie der Wissenschaften. Göttingens vitenskapsakademi. Johann Heinrich Lambert på Commons. Johann Heinrich Lambert (født 26. august 1728 i Mülhausen i Elsass, død 25. september 1777 i Berlin) var en tysk matematiker født i det da franske Lorraine (Lothringen).
8 de jun. de 2018 · The standerd biliography is still Johann Heinrich Lambert nach seinem Leben und Wirken … in drei Adhandlungen dargestellt, Daniel Huner, ed. (Basel, 1829). Johann Heinrich Lambert—Leistung und Leben , Fridrich Loöwenhaupt, ed. (Mulhouse, 1943), is a collection of articles on various aspects of Lambert’s life and work; its appendix contains a selection from the Cosmologische Briefe .
Andreas Kraus: Lambert, Johann Heinrich. In: Neue Deutsche Biographie (NDB). Band 13, Duncker & Humblot, Berlin 1982, ISBN 3-428-00194-X, S. 437–439 MDZ München; Weblinks [Bearbeiten] Weitere Digitalisate: Johann Heinrich Lambert (1728–1777) Collected Works - Sämtliche Werke Online kuttaka.org
Autres informations. Jean-Henri Lambert ( Johann Heinrich Lambert en allemand et en anglais) ( 1728 - 1777) est un mathématicien et philosophe. Il s'est illustré en mathématiques pures (il a démontré que le nombre π n'est pas rationnel) et en mathématiques appliquées .
About/Contact. This website was designed by Maarten Bullynck during a research project on Lambert, funded by the Alexander-von-Humboldt-Stiftung . I want to thank Carlo Bullynck, Liesbeth De Mol and Gerhard Rammer for helping to correct and proofread these webpages. I especially thank Rodrigo Burgos-Zautzik for suggesting improvements to the ...
Rudio [131], who published a German translation of Legendre’s note, also claimed that Legendre gave the lemma which was missing in Lambert’s proof[131,p.56]. It is true that Lambert’s demonstration has some gaps, but Legendre has only made two contributions to Lambert’s work. First, he simplified.
