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                                       Details for article 5 of 23 found articles
 
 
  An intermediate-precision approximation of the inverse cumulative normal distribution
 
 
Title: An intermediate-precision approximation of the inverse cumulative normal distribution
Author: Bogen, Kenneth T.
Appeared in: Communications in statistics
Paging: Volume 22 (1993) nr. 3 pages 797-801
Year: 1993
Contents: Accurate methods used to evaluate the inverse of the standard normal cumulative distribution function at probability ρ commonly used today are too cumbersome and/or slow to obtain a large number of evaluations reasonably quickly, e.g., as required in certain Monte Carlo applications. Previously reported simple approximations all have a maximum absolute error εm > 10-4 for a ρ-range of practical concern, such as Min[ρ,l-ρ]≥10-6. An 11-term polynomial-based approximationis presented for which εm > 10-6 in this range.
Publisher: Taylor & Francis
Source file: Elektronische Wetenschappelijke Tijdschriften
 
 

                             Details for article 5 of 23 found articles
 
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