Difference between revisions of "Weighted statistics and w parameter"

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  Mean(Y, I, W: Y > 0)
 
  Mean(Y, I, W: Y > 0)
  
If you set the system variable <code>SampleWeighting</code> to something other than 1 (see “[[Importance weights]]” on page 291, all statistical functions use <code>SampleWeighting</code> as the default weights, unless you specify parameter '''w''' with some other weighting array. So, when using importance weighting, all statistics (and uncertainty views) automatically use the correct weighting.
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If you set the system variable <code>SampleWeighting</code> to something other than 1 (see “[[Importance weights]]”, all statistical functions use <code>SampleWeighting</code> as the default weights, unless you specify parameter '''w''' with some other weighting array. So, when using importance weighting, all statistics (and uncertainty views) automatically use the correct weighting.
  
 
==See Also==
 
==See Also==
 
<footer>Statistical functions / {{PAGENAME}} / Importance analysis</footer>
 
<footer>Statistical functions / {{PAGENAME}} / Importance analysis</footer>

Revision as of 01:42, 18 December 2015

Normally, each statistical function gives an equal weight to each sample value in its parameters. You can use the optional parameter w for any statistical function to specify unequal weights for its samples. This lets you estimate conditional statistics. For example:

Mean(X, w: X > 0)

This computes the mean of X for those samples of X that are positive. In this case, the weight vector contains only zeros and ones. The expression X > 0 gives a weight of 1 (True) for each sample that satisfies the relationship and 0 (False) to those that do not.

By default, this method works over uncertain samples, indexed by Run. You can also use it to compute weighted statistics over other indexes. For example, if Y is an array indexed by J, you could compute:

Mean(Y, I, W: Y > 0)

If you set the system variable SampleWeighting to something other than 1 (see “Importance weights”, all statistical functions use SampleWeighting as the default weights, unless you specify parameter w with some other weighting array. So, when using importance weighting, all statistics (and uncertainty views) automatically use the correct weighting.

See Also

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