Lagrange polynomial
In numerical analysis, Lagrange polynomials are used for polynomial interpolation. For a given set of points with no two values equal, the Lagrange polynomial is the polynomial of lowest degree that assumes at each value the corresponding value , so that the functions coincide at each point. Although named after Joseph-Louis Lagrange, who published it in 1795, the method was first discovered in 1779 by Edward Waring. It is also an easy consequence of a formula published in 1783 by Leonhard Euler.
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Lagrange polynomial
In numerical analysis, Lagrange polynomials are used for polynomial interpolation. For a given set of points with no two values equal, the Lagrange polynomial is the polynomial of lowest degree that assumes at each value the corresponding value , so that the functions coincide at each point. Although named after Joseph-Louis Lagrange, who published it in 1795, the method was first discovered in 1779 by Edward Waring. It is also an easy consequence of a formula published in 1783 by Leonhard Euler.
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Chceme-li interpolovat funkci, ...... ci snaží co nejvíce přiblížit.
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Em análise numérica, polinômio ...... e pontos na forma de Lagrange.
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En analyse numérique, les poly ...... u théorème des restes chinois.
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En anàlisi numèrica, el polino ...... òmica en la forma de Lagrange.
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En análisis numérico, el polin ...... ómica en la forma de Lagrange.
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En cifereca analitiko, polinom ...... inomo en la formo de Lagrange.
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In analisi numerica l'interpol ...... ta da Leonhard Euler nel 1783.
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In numerical analysis, Lagrang ...... se Newton polynomials instead.
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Lagrange-polynomen worden in d ...... t in 1783 door Leonhard Euler.
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Інтерполяцій́ний многочле́н Ла ...... ходить через дві задані точки.
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Lagrange_Polynomial_Approximation
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p/l057170
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title
Estimate of the error in Lagrange Polynomial Approximation
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Lagrange Interpolating Polynomial
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Lagrange interpolation formula
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urlname
LagrangeInterpolatingPolynomial
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Chceme-li interpolovat funkci, ...... ícím všemi body na intervalu .
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Em análise numérica, polinômio ...... e pontos na forma de Lagrange.
@pt
En analyse numérique, les poly ...... u théorème des restes chinois.
@fr
En anàlisi numèrica, el polino ...... òmica en la forma de Lagrange.
@ca
En análisis numérico, el polin ...... ómica en la forma de Lagrange.
@es
En cifereca analitiko, polinom ...... inomo en la formo de Lagrange.
@eo
In analisi numerica l'interpol ...... ta da Leonhard Euler nel 1783.
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In numerical analysis, Lagrang ...... hed in 1783 by Leonhard Euler.
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Lagrange-polynomen worden in d ...... e onbekende functiewaarde in .
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Інтерполяцій́ний многочле́н Ла ...... ходить через дві задані точки.
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label
Interpolació polinòmica de Lagrange
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Interpolación polinómica de Lagrange
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Interpolation lagrangienne
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Interpolazione di Lagrange
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Lagrange polynomial
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Lagrange-polynoom
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Lagrangeova interpolace
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Polinomo de Lagrange
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Polinômio de Lagrange
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Интерполяционный многочлен Лагранжа
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