Page 202 - Quantitative Data Analysis
P. 202

Quantitative Data Analysis
                                              Simply Explained Using SPSS


                     Principal Component Analysis (PCA)

               Basic Concept
               If two or more items are highly correlated that means that they may
               represent  the  same  phenomenon.  In  other  words,  they  are
               measuring  same  underlying  variance.  Combining  such  highly
               correlated items called component in PCA and factors in EFA. For
               example,

               Item 1 : I am very good in computer

               Item 2 : I have skills to use computer
               Item 3 : I feel confident when I operate computer


               These three items are measuring same underlying phenomenon. It
               is high likely the response pattern for these three items would be
               same  which  means  there  would  be  high  correlation  among  these
               items. Using PCA or EFA procedure, the researcher can reduce these
               three  items  into  single  variable  which  he/she  can  use  in  further
               analysis.

               Principal Component Analysis (PCA)
               Principal  Component  Analysis  is  variable  reduction  technique.  It
               reduces multiple observed variables (i.e., the number of items in an
               instrument) into fewer components that summarize their variance.
               PCA  procedure  allows  combining  several  correlated  variables  into
               one  component  then  those  components  can  be  used  in  further
               analysis. The goal of PCA is to express all the set of variables into
               few possible components. PCA is also useful to find the pattern of
               association  across  different  set  of  variables.  PCA  procedure  also
               helps to detect multi normality and multi co-linearity issues among
               the set of predicators.


               The Theory and Applications of Statistical Inferences           186
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