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Euler-Maclaurin formula

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Euler-Maclaurin formula [¦ȯi·lər mə′klȯr·ən ‚fȯr·myə·lə]
(mathematics)
A formula used in the numerical evaluation of integrals, which states that the value of an integral is equal to the sum of the value given by the trapezoidal rule and a series of terms involving the odd-numbered derivatives of the function at the end points of the interval over which the integral is evaluated.


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15), however, the Euler-Maclaurin formula may be used to obtain a more easily evaluated, asymptotic expression for Q(A): Q(A) = 4[zeta](3)/[pi][A.
 
 
 
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