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Leonhard Euler
(15 Apr 1707 - 18 Sep 1783)

Swiss mathematician and physicist who was a giant in the 18th century for his creativity and productivity, including the development of integral calculus. In physics, he developed theories of lunar motion.


Science Quotes by Leonhard Euler (2)

e√-π-1= 0
— Leonhard Euler
A special case of a formula published by Euler in his Introductio ad analysin infinitorum (1748), Vol. 1. However, he did not print it, either there or elsewhere. An early printing, maybe the first, is due to J. F. Français in Annales des mathematique pures et appliquées 1813-1814, 4, 66. The formula was also highlighted by the American mathematician Benjamin Peirce around 1840. But its rise to 'fame' remains obscure.
See also:  |  Formula (16)

For since the fabric of the universe is most perfect and the work of a most wise creator, nothing at all takes place in the universe in which some rule of the maximum or minimum does not appear.
— Leonhard Euler
Methodus Inveniendi Uneas Curvas (1744), 1st addition, art. 1, trans. Ivor Grattan-Guinness.
See also:  |  Universe (138)



Quotes by others about Leonhard Euler (3)

Lisez Euler, lisez Euler, c'est notre maître à tous.
(Read Euler, read Euler, he is our master in everything.)
Quoted in Petr Beckmann, A History of Pi, 157.
See also:  |  Biography (152)

The genius of Laplace was a perfect sledge hammer in bursting purely mathematical obstacles; but, like that useful instrument, it gave neither finish nor beauty to the results. In truth, in truism if the reader please, Laplace was neither Lagrange nor Euler, as every student is made to feel. The second is power and symmetry, the third power and simplicity; the first is power without either symmetry or simplicity. But, nevertheless, Laplace never attempted investigation of a subject without leaving upon it the marks of difficulties conquered: sometimes clumsily, sometimes indirectly, always without minuteness of design or arrangement of detail; but still, his end is obtained and the difficulty is conquered.
'Review of "Théorie Analytique des Probabilites" par M. le Marquis de Laplace, 3eme edition. Paris. 1820', Dublin Review (1837), 2, 348.
See also:  |  Beauty (33)  |  Design (12)  |  Detail (7)  |  Difficulty (16)  |  Genius (53)  |  Instrument (8)  |  Investigation (25)  |  Count Joseph-Louis de Lagrange (7)  |  Pierre-Simon Laplace (41)  |  Mathematics (221)  |  Obstacle (4)  |  Power (19)  |  Result (25)  |  Simplicity (30)  |  Student (17)  |  Symmetry (5)

Accordingly, we find Euler and D'Alembert devoting their talent and their patience to the establishment of the laws of rotation of the solid bodies. Lagrange has incorporated his own analysis of the problem with his general treatment of mechanics, and since his time M. Poinsôt has brought the subject under the power of a more searching analysis than that of the calculus, in which ideas take the place of symbols, and intelligent propositions supersede equations.
J. C. Maxwell on Louis Poinsôt (1777-1859) in 'On a Dynamical Top' (1857). In W. D. Niven (ed.), The Scientific Papers of James Clerk Maxwell (1890), Vol. 1, 248.
See also:  |  Analysis (37)  |  Calculus (12)  |  DAlembert_Jean (2)  |  Equation (24)  |  Idea (83)  |  Count Joseph-Louis de Lagrange (7)  |  Law (134)  |  Mechanics (16)  |  Patience (4)  |  Problem (63)  |  Proposition (8)  |  Rotation (2)  |  Symbol (13)  |  Talent (12)


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