Spouge's approximation
In mathematics, Spouge's approximation is a formula for computing an approximation of the gamma function. It was named after John L. Spouge, who defined the formula in a 1994 paper. The formula is a modification of Stirling's approximation, and has the form where a is an arbitrary positive integer and the coefficients are given by Spouge has proved that, if Re(z) > 0 and a > 2, the relative error in discarding εa(z) is bounded by
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Spouge's approximation
In mathematics, Spouge's approximation is a formula for computing an approximation of the gamma function. It was named after John L. Spouge, who defined the formula in a 1994 paper. The formula is a modification of Stirling's approximation, and has the form where a is an arbitrary positive integer and the coefficients are given by Spouge has proved that, if Re(z) > 0 and a > 2, the relative error in discarding εa(z) is bounded by
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En matemàtiques, l'aproximació ...... 0 dígits decimals de precisió.
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In mathematics, Spouge's appro ...... 40 decimal digits of accuracy.
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En matemàtiques, l'aproximació ...... rtem εa (z) está delimitat per
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En matemáticas, la aproximació ...... tar εa (z) está delimitada por
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In mathematics, Spouge's appro ...... discarding εa(z) is bounded by
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Aproximació de Spouge
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Aproximación de Spouge
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Spouge's approximation
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