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  1. Johann Heinrich Lambert (1728-1777): Collected Works - Sämtliche Werke Online. The aim of this website is to bring together all publications by Johann Heinrich Lambert (1728-1777), one of the last Universalgelehrten (universal scientists) in history. So far this website contains around 150 publications by Lambert, descriptions of their ...

  2. ヨハン・ハインリヒ・ランベルト (Johann Heinrich Lambert、 1728年 8月26日 - 1777年 9月25日 )は、 ドイツ の 数学者 ・ 物理学者 ・ 化学者 ・ 天文学者 ・ 哲学者 。. 地図 の 投影法 ( ランベルト正積方位図法 ・ ランベルト正角円錐図法 など)や 双曲線関数 の ...

  3. 26 de fev. de 2009 · Johann Heinrich Lambert. Publication date 1761 Publisher E. Kletts Wittib Collection americana Book from the collections of ... PDF download. download 1 ...

  4. Johann Heinrich Lambert (born August 26, 1728, Mülhausen, Alsace—died September 25, 1777, Berlin, Prussia [Germany]) was a Swiss German mathematician, astronomer, physicist, and philosopher who provided the first rigorous proof that π (the ratio of a circle’s circumference to its diameter) is irrational, meaning that it cannot be expressed as the quotient of two integers.

  5. Johann Heinrich Lambert (sinh ngày 26 tháng 8 năm 1728 - mất ngày 25 tháng 9 năm 1777) là một nhà toán học, vật lý học, triết học và thiên văn học người Thụy Sĩ. Ông đã chứng minh rằng số Pi là một số vô tỷ, tức là không thê biểu diễn nó dưới dạng một tỷ lệ nào đó (số hữu tỷ), làm thay đổi suy nghĩ của ...

  6. Daniel Huber: Johann Heinrich Lambert nach seinem Leben und Wirken. Schweighauser, Basel 1829 Google, New York; Johannes Lepsius: Das neue Organon und die Architektonik Lamberts. Ackermann, München 1881 Internet Archive; Ernst Laas: Lambert, Johann Heinrich. In: Allgemeine Deutsche Biographie (ADB). Band 17.

  7. 26 de ago. de 2016 · August 2016 0 Harald Sack. Johann Heinrich Lambert (1728-1777) On August 26, 1728, Swiss polymath Johann Heinrich Lambert was born. Lambert provided the first rigorous proof that pi is irrational (i.e. it cannot be expressed as the quotient of two integers ). He also was the first to introduce hyperbolic functions into trigonometry as well as ...