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| The STANDARD Procedure |
| PROC STANDARD <option(s)>; |
| To do this | Use this option | |
|---|---|---|
| Specify the input data set | DATA= | |
| Specify the output data set | OUT= | |
| Computational options | ||
| Exclude observations with nonpositive weights | EXCLNPWGT | |
| Specify the mean value | MEAN= | |
| Replace missing values with a variable mean or MEAN= value | REPLACE | |
| Specify the standard deviation value | STD= | |
| Specify the divisor for variance calculations | VARDEF= | |
| Control printed output | ||
| Print statistics for each variable to standardize | ||
| Without Options |
| Options |
| Main discussion: | Input Data Sets |
| Restriction: | You cannot use PROC STANDARD with an engine that supports concurrent access if another user is updating the data set at the same time. |
| Alias: | M= |
| Default: | mean of the input values |
| Featured in: | Standardizing to a Given Mean and Standard Deviation |
| Default: | DATAn |
| Featured in: | Standardizing to a Given Mean and Standard Deviation |
| Featured in: | Standardizing BY Groups and Replacing Missing Values |
| Interaction: | If you use MEAN=, PROC STANDARD replaces missing values with the given mean. |
| Featured in: | Standardizing BY Groups and Replacing Missing Values |
| Alias: | S= |
| Default: | standard deviation of the input values |
| Featured in: | Standardizing to a Given Mean and Standard Deviation |
| Value | Divisor | Formula for Divisor |
|---|---|---|
| DF | degrees of freedom | n - 1 |
| N | number of observations | n |
| WDF | sum of weights minus one | ( iwi) - 1 |
| WEIGHT|WGT | sum of weights | iwi |
, where
is the corrected sums of squares and equals
. When you weight the analysis variables,
equals
where
is the weighted mean.
| Default: | DF |
| Tip: | When you use the WEIGHT statement and VARDEF=DF,
the variance is an estimate of
, where the variance of the ith observation
is
and
is the weight for the ith observation. This
yields an estimate of the variance of an observation with unit weight. |
| Tip: | When you use the WEIGHT statement and VARDEF=WGT,
the computed variance is asymptotically (for large n) an estimate
of
, where
is the average weight. This yields an asymptotic estimate
of the variance of an observation with average weight. |
| See also: | WEIGHT |
| Main discussion: | Keywords and Formulas |
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Copyright 1999 by SAS Institute Inc., Cary, NC, USA. All rights reserved.