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  1. Chapter 1. Johann Heinrich Lambert: A Biography in Context. 1.1 Introduction. Lambert is an interesting case. A self-taught polymath, he took as his main line the application of mathematics to physics and even to metaphysics.

  2. Johann Heinrich Lambert discípulo livre de Wolff, com seu Novo Organon (1764), também apresenta sua versão do termo. Dartigués diz que, possivelmente, seja por influência de Lambert que o filósofo de Königsberg – Immanuel Kant – utiliza o termo,

  3. Abstract. This paper aims at presenting a reconstruction of the main theses of Lamberts thought and their role in the establishment of Kant’s theoretical philosophy. In order to do so, the paper is divided into three sections.

  4. Johann Heinrich Lambert (1728 – 1777) foi um matemático, astrónomo, físico e filó-sofo que forneceu a primeira prova rigorosa que o valor de π (a relação entre o perí-metro de um círculo e o seu diâmetro) é um número irracional, o que significa que não pode ser expresso como o quociente entre dois números inteiros.

  5. Johann Heinrich Lambert A Biography in Context Lambert is an interesting case. A self-taught polymath, he took as his main line the application of mathematics to physics and even to metaphysics. As a philosopher he worked out an epistemology similar to Kant’s; as a physicist he sought effects linked by simple, general, and above all ...

  6. Johann Heinrich Lambert ( German: [ˈlambɛɐ̯t], Jean-Henri Lambert in French; 26 or 28 August 1728 – 25 September 1777) was a polymath from the Republic of Mulhouse, generally identified as either Swiss or French, who made important contributions to the subjects of mathematics, physics (particularly optics ), philosophy, astronomy and map projections .

  7. Johann Heinrich Lambert: An Admirable Applied Statistician Beat Hulliger School of Business FHNW 26 February 2013 1 Introduction Johann Heinrich Lambert is best known for his work in physics. The law of Bouguer-Lambert-Beer on the absorbtion of light may be his most famous achieve-ment. He is also well known in mathematics, for example for his ...