Moivre may refer to: Abraham de Moivre de Moivre's formula 28729 Moivre Moivre, Marne This disambiguation page lists articles associated with the title...

Abraham de Moivre FRS (French pronunciation: [abʁaam də mwavʁ]; 26 May 1667 – 27 November 1754) was a French mathematician known for de Moivre's formula...

In mathematics, de Moivre's formula (also known as de Moivre's theorem and de Moivre's identity) states that for any real number x and integer n it holds...

De Moivre's Law is a survival model applied in actuarial science, named for Abraham de Moivre. It is a simple law of mortality based on a linear survival...

de Moivre's theorem may be: de Moivre's formula, a trigonometric identity Theorem of de Moivre–Laplace, a central limit theorem This disambiguation page...

In probability theory, the de Moivre–Laplace theorem, which is a special case of the central limit theorem, states that the normal distribution may be...

Dampierre-sur-Moivre (French pronunciation: [dɑ̃pjɛʁ syʁ mwavʁ]) is a commune in the Marne department in north-eastern France. Communes of the Marne department...

In mathematics, a root of unity, occasionally called a de Moivre number, is any complex number that yields 1 when raised to some positive integer power...

Moivre (French pronunciation: [mwavʁ]) is a commune in the Marne department in north-eastern France. Communes of the Marne department "Répertoire national...

Keill (disciple) William Stukeley (friend) William Jones (friend) Abraham de Moivre (friend) Depictions Newton by Blake (monotype) Newton by Paolozzi (sculpture)...

may be used as an approximation to the binomial distribution, is the de Moivre–Laplace theorem. Let { X 1 , … , X n } {\displaystyle \{X_{1},\ldots ,X_{n}}\}...

cases, the formula for the roots is much simpler, as for the solvable de Moivre quintic x 5 + 5 a x 3 + 5 a 2 x + b = 0 , {\displaystyle x^{5}+5ax^{3}+5a^{2}x+b=0\...

Mathematicians Euler, Legendre, de Moivre, and Vandermonde studied the knight's tour....

of given length. The result had already been given in 1711 by Abraham de Moivre in De Mensura Sortis seu; de Probabilitate Eventuum in Ludis a Casu Fortuito...

written by 18th-century French mathematician Abraham de Moivre and first published in 1718. De Moivre wrote in English because he resided in England at the...

de Moivre himself did not interpret his results as anything more than the approximate rule for the binomial coefficients, and in particular de Moivre lacked...

ar-Rumi. In 18th century Europe, knight's tours were published by Abraham de Moivre and Leonhard Euler. A Hamiltonian path or traceable path is a path that...

though a related but less precise result was first stated by Abraham de Moivre. One way of stating the approximation involves the logarithm of the factorial:...

thinks he learned mathematics and probability from a book by Abraham de Moivre. Others speculate he was motivated to rebut David Hume's argument against...

Saint-Jean-sur-Moivre (French pronunciation: [sɛ̃ ʒɑ̃ syʁ mwavʁ]) is a commune in the Marne department in north-eastern France. Communes of the Marne department...

functions) Derivatives Trigonometric series Mathematicians Hipparchus Ptolemy Brahmagupta al-Hasib al-Battani Regiomontanus Viète de Moivre Euler Fourier v t e...

Jacques Philippe Marie Binet, though it was already known by Abraham de Moivre and Daniel Bernoulli: F n = φ n − ψ n φ − ψ = φ n − ψ n 5 , {\displaystyle...

[citation needed] The n-th power of a complex number can be computed using de Moivre's formula, which is obtained by repeatedly applying the above formula for...

functions) Derivatives Trigonometric series Mathematicians Hipparchus Ptolemy Brahmagupta al-Hasib al-Battani Regiomontanus Viète de Moivre Euler Fourier v t e...

{\displaystyle \int _{-\infty }^{\infty }e^{-x^{2}}\,dx={\sqrt {\pi }}.} Abraham de Moivre originally discovered this type of integral in 1733, while Gauss published...

was done by the French mathematician Abraham de Moivre (1667–1754) in the 1750s. However, de Moivre assumed that the mortality rate was constant. An...

functions) Derivatives Trigonometric series Mathematicians Hipparchus Ptolemy Brahmagupta al-Hasib al-Battani Regiomontanus Viète de Moivre Euler Fourier v t e...

in the form of a continued fraction; In his theory of probabilities: de Moivre–Laplace theorem that approximates binomial distribution with a normal distribution...

figures who continued the development of the theory include Abraham de Moivre and Pierre-Simon Laplace. In 1654, prompted by his friend the Chevalier...

functions) Derivatives Trigonometric series Mathematicians Hipparchus Ptolemy Brahmagupta al-Hasib al-Battani Regiomontanus Viète de Moivre Euler Fourier v t e...