| 释义 | 
		Snedecor's F-DistributionIf a random variable   has a Chi-Squared Distribution with   degrees of freedom ( ) and a random variable   has a Chi-Squared Distribution with   degrees of freedom ( ), and   and   are independent, then
    | (1) |  
  is distributed as Snedecor's  -distribution with   and   degrees of freedom
   | (2) |  
  for  .  The Moments about 0 are
  so the Moments about the Mean are given by
  where
 
   | (10) |  
  and the Mean, Variance, Skewness, and Kurtosis are
  where
 
   | (15) |  
  Letting
   | (16) |  
  gives a Beta Distribution.See also Beta Distribution, Chi-Squared Distribution, Student's t-Distribution References
 Beyer, W. H.  CRC Standard Mathematical Tables, 28th ed.  Boca Raton, FL: CRC Press, p. 536, 1987.
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