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A Pocket-Calculator Approximation to the Inverse Normal Tail Probability Function
Published online by Cambridge University Press: 27 July 2009
Abstract
Data analytic techniques are used in the construction of a simple approximation to the inverse normal tail probability function. The approximation is more accurate and more convenient than Hamaker's [2] over a wide range, when measured in terms of the number of keystrokes and absolute relative error.
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- Articles
- Information
- Probability in the Engineering and Informational Sciences , Volume 6 , Issue 3 , July 1992 , pp. 409 - 411
- Copyright
- Copyright © Cambridge University Press 1992
References
Bailey, B.J.R. (1981). Alternatives to Hastings' approximation to the inverse of the normal cumulative distribution. Applied Statistics 30: 275–276.CrossRefGoogle Scholar
Hamaker, H.C. (1978). Approximating the cumulative normal distribution and its inverse. Applied Statistics 27: 76–77.CrossRefGoogle Scholar
Hastings, C. (1955). Approximations for digital computers. Princeton, NJ: Princeton University Press.CrossRefGoogle Scholar
Lin, J.-T. (1989). Approximating the normal tail probability and its inverse for use on a pocket calculator. Applied Statistics 38: 69–70.CrossRefGoogle Scholar
Lin, J.-T. (1990). A simpler logistic approximation to the normal tail probability and its inverse. Applied Statistics 39: 255–257.CrossRefGoogle Scholar
Schmeiser, B.W. (1979). Approximations to the inverse cumulative normal function for use on hand calculators. Applied Statistics 28: 175–176.CrossRefGoogle Scholar