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Gaussian curve
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51Թ History and Origins
Origin of Gaussian curve1
First recorded in 1900–05
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Example Sentences
Examples have not been reviewed.
We compared our expectations of exponential decrease in maximum S against the fit to a Gaussian curve, which can also predict a steep symmetrical decrease with small deviations from μ.
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In the simpler cases a falling off occurs equally on both sides of the curve; the curve constructed from such data agrees very closely with the Gaussian curve of error.
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