Home

 
Section 3:
Means and Medians
Trial Award Patterns
Probability
Standard Deviation
Normal Distributions
Logarithms
Awards Test
 

Normal distributions

Definition

An important feature of the standard deviation is that, when the population from which the data arise has a distribution that is approximately "normal" (or Gaussian), the standard deviation helps interpret the data in terms of probability (that is, the probability that two samples of data differ merely by chance variation).

Normal distributions are defined uniquely by two parameters: the mean and the standard deviation of the population.

Normal curves are always symmetrically bell-shaped around the mean. But the steepness or flatness of the bell depends on the standard deviation of the population.


 
Copyright © 2002 by Theodore Eisenberg & Kevin M. Clermont
Cornell University
Cornell Law School
Cornell University
Comments to ted@teddy.law.cornell.edu
Last updated: September 2002