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back to [[Statistical Theory]] -- [[Summarizing Statistical Data]]



The easiest way to approach this subject is to focus on what we have and what we want to achieve:
The easiest way to approach this subject is to focus on what we have and what we want to achieve:


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Statisticians commonly try to describe the observations in
Statisticians commonly try to describe the observations in


#a measure of [[Central Tendency]] like the [[Arithmetic Mean]], and
#a measure of [[central tendency]] like the [[arithmetic mean]], and

#a measure of [[statistical dispersion]] like the [[standard deviation]].


#a measure of [[Statistical Dispersion]] like the [[Standard Deviation]].




There are other alternatives, of course. The [[median]] and [[mode]] are both measures of [[central tendency]]. To describe the [[statistical dispersion]], we can use the [[statistical range]], the [[interquartile range]], or the [[absolute deviation]].


There are other alternatives, of course. The [[Median]] and [[Mode]] are both measures of [[Central Tendancy]]. To describe the [[Statistical Dispersion]], we can use the [[Statistical Range]], the [[Interquartile Range]], or the [[Absolute Deviation]].




back to [[statistical theory]] -- [[summarizing statistical data]]



Revision as of 07:55, 30 June 2001

The easiest way to approach this subject is to focus on what we have and what we want to achieve:

  1. We have a set of observations which we want to summarize.
  1. We want to communicate as much as possible as simply as possible.


Statisticians commonly try to describe the observations in

  1. a measure of central tendency like the arithmetic mean, and
  1. a measure of statistical dispersion like the standard deviation.


There are other alternatives, of course. The median and mode are both measures of central tendency. To describe the statistical dispersion, we can use the statistical range, the interquartile range, or the absolute deviation.


back to statistical theory -- summarizing statistical data