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  2. De Moivre's formula - Wikipedia

    en.wikipedia.org/wiki/De_Moivre's_formula

    De Moivre's formula does not hold for non-integer powers. The derivation of de Moivre's formula above involves a complex number raised to the integer power n. If a complex number is raised to a non-integer power, the result is multiple-valued (see failure of power and logarithm identities).

  3. de Moivre's law - Wikipedia

    en.wikipedia.org/wiki/De_Moivre's_law

    de Moivre's illustration of his piecewise linear approximation. De Moivre's law first appeared in his 1725 Annuities upon Lives, the earliest known example of an actuarial textbook. [6] Despite the name now given to it, de Moivre himself did not consider his law (he called it a "hypothesis") to be a true description of the pattern of human ...

  4. de Moivre's theorem - Wikipedia

    en.wikipedia.org/wiki/De_Moivre's_theorem

    de Moivre's theorem may be: de Moivre's formula, a trigonometric identity; Theorem of de Moivre–Laplace, a central limit theorem This page was last edited on 28 ...

  5. Root of unity - Wikipedia

    en.wikipedia.org/wiki/Root_of_unity

    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 n. Roots of unity are used in many branches of mathematics, and are especially important in number theory , the theory of group characters , and the discrete Fourier transform .

  6. Talk:de Moivre's formula - Wikipedia

    en.wikipedia.org/wiki/Talk:De_Moivre's_formula

    The cubic root of -1, obtained by De Moivre's formula, is 0.5+0.866i, -1, 0.5-0.866i. I do not see a problem with the formula when n is a rational number. 70.53.228.108 02:38, 21 November 2014 (UTC)Cucaracha The cube root of −1 is also −1 using your logic and De Moivre's formula so all three are the same by your reasoning.

  7. The Doctrine of Chances - Wikipedia

    en.wikipedia.org/wiki/The_Doctrine_of_Chances

    The Doctrine of Chances was the first textbook on probability theory, written by 18th-century French mathematician Abraham de Moivre and first published in 1718. [1] De Moivre wrote in English because he resided in England at the time, having fled France to escape the persecution of Huguenots .