The MULTREG statement performs power and sample size analyses for Type III F tests of sets of predictors in multiple linear regression, assuming either fixed or normally distributed predictors.
Table 77.4 summarizes the options available in the MULTREG statement.
Table 77.4: MULTREG Statement Options
Option |
Description |
---|---|
Define analysis |
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Specifies the statistical analysis |
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Specify analysis information |
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Specifies the significance level |
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Specifies the assumed distribution of the predictors |
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Specifies the number of predictors in the full model |
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Specifies a no-intercept model |
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Specifies the number of predictors in the reduced model |
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Specifies the number of predictors being tested |
|
Specify effects |
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Specifies the partial correlation |
|
Specifies the difference in |
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Specifies the of the full model |
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Specifies the of the reduced model |
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Specify sample size |
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Enables fractional input and output for sample sizes |
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Specifies the sample size |
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Specify power |
|
Specifies the desired power |
|
Control ordering in output |
|
Controls the order of parameters |
Table 77.5 summarizes the valid result parameters in the MULTREG statement.
To specify the number of predictors, use any two of these three options:
the number of predictors in the full model (NFULLPREDICTORS= )
the number of predictors in the reduced model (NREDUCEDPREDICTORS= )
the number of predictors being tested (NTESTPREDICTORS= )
To specify the effect, choose one of the following parameterizations:
partial correlation (by using the PARTIALCORR= option)
for the full and reduced models (by using any two of RSQUAREDIFF= , RSQUAREFULL= , and RSQUAREREDUCED= )
This section summarizes the syntax for the common analyses supported in the MULTREG statement.
You can express effects in terms of partial correlation, as in the following statements. Default values of the TEST= , MODEL= , and ALPHA= options specify a Type III F test with a significance level of 0.05, assuming normally distributed predictors.
proc power; multreg model = random nfullpredictors = 7 ntestpredictors = 3 partialcorr = 0.35 ntotal = 100 power = .; run;
You can also express effects in terms of :
proc power; multreg model = fixed nfullpredictors = 7 ntestpredictors = 3 rsquarefull = 0.9 rsquarediff = 0.1 ntotal = . power = 0.9; run;