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  1. link.springer.com › chapter › 10Johann Heinrich Lambert: A Biography in Context | SpringerLink

    3 de mai. de 2024 · Chapter. Johann Heinrich Lambert: A Biography in Context. Chapter. First Online: 03 May 2024. pp 3–35. Cite this chapter. Download book PDF. Download book EPUB. Irrationality, Transcendence and the Circle-Squaring Problem. Eduardo Dorrego López & Elías Fuentes Guillén.

  2. link.springer.com › chapter › 10Introductory Remarks About the Mémoire (1761/1768)

    3 de mai. de 2024 · Policies and ethics. The historical importance of Lambert’sLambert Lambert, J. H. (1728–1777) Mémoire turns out evident as soon as one realizes the issues tackled by the Swiss. There is little doubt that fame goes to the first part of the article, in which...

  3. www.tandfonline.com › doi › fullLambert on moral certainty and the justification of induction

    Há 6 dias · Metrics. Licensing. Reprints & Permissions. View PDF View EPUB. I reconstruct J. H. Lambert's views on how practical grounds relate to epistemic features, such as certainty. I argue, first, that Lambert's account of moral certainty does not involve any distinctively practical influence on theoretical belief.

  4. www.cfm.brown.edu › people › dobrushMATHEMATICA TUTORIAL, Part 1.5: Lagrange inversion theorem

    Há 2 dias · Johann Heinrich Lambert (1728--1777) was a Swiss polymath who made important contributions to the subjects of mathematics, physics (particularly optics), philosophy, astronomy and map projections. By implicit differentiation, one can show that all branches of W satisfy the differential equation

  5. math.libretexts.org › Bookshelves › Differential8.5: Integrals - Mathematics LibreTexts

    Há 5 dias · The function gd(x) = ∫x 0 dx coshx = 2tan − 1ex − π 2 is called the Gudermannian and connects trigonometric and hyperbolic functions. This function was named after Christoph Gudermann (1798-1852), but introduced by Johann Heinrich Lambert ( 1728 − 1777 ), who was one of the first to introduce hyperbolic functions.

  6. www.cfm.brown.edu › Mathematica › ch7MATHEMATICA tutorial, Part 2.7: Lambert Functions

    Há 5 dias · Johann Lambert. The function W is called after the Swiss polymath Johann Heinrich Lambert (1728--1777) who found in 1758 series representation of the root for the equation y = q +ym. y = q + y m. Later his long time friend Leonhard Euler (1707--1783) solve more symmetric equation yα −yβ = ν(α − β)yα+β. y α − y β = ν ( α − β) y α + β.

  7. www.degruyter.com › document › doiJohann Heinrich Lambert (1728–1777) - De Gruyter

    1 de mai. de 2024 · Should you have institutional access? Here's how to get it ... € EUR - Euro. £ GBP - Pound