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Analysis Using SASFor the analysis of the data SAS commands are given in the sequel.
Data
Input: For performing analysis, input the data in the following format. {Here average Plant Population is termed as (PP), average Plant Height as (PH), average Number of Green Leaves as (NGL) and Yield (kg/plot) as YLD and serial number as SN. It may, however, be noted that one can retain the same name or can code in any other fashion}. Data
princom; /*one can enter any other name for data*/ input sn pp ph ngl yld; cards; 1
142.00
0.525
8.2
2.47 2
143.00
0.64
9.5
4.76 3
107.00
0.66
9.3
3.31 4
78.00
0.66
7.5
1.97 5
100.00
0.46
5.9
1.34 6
86.50
0.345
6.4
1.14 7
103.50
0.86
6.4
1.50 8
155.99
0.33
7.5
2.03 9
80.88
0.285
8.4
2.54 10
109.77
0.59
10.6
4.90 11
61.77
0.265 8.3
2.91 12
79.11
0.66
11.6
2.76 13
155.99
0.42
8.1
0.59 14
61.81
0.34
9.4
0.84 15
74.5
0.63
8.4
3.87 16
97.00
0.705
7.2
4.47 17
93.14
0.68
6.4
3.31 18
37.43
0.665
8.4
1.57 19
36.44
0.275
7.4
0.53 20
51
0.28
7.4
1.15 21
104
0.28
9.8
1.08 22
49
0.49
4.8
1.83 23
54.66
0.385
5.5
0.76 24
55.55
0.265
5.0
0.43 25
88.44
0.98
5.0
4.08 26
99.55
0.645 9.6
2.83 27
63.99
0.635 5.6
2.57 28
101.77
0.29
8.2
7.42 29
138.66
0.72
9.9
2.62 30
90.22
0.63
8.4
2.00 31
76.92
1.25
7.3
1.99 32
126.22
0.58
6.9
1.36 33
80.36
0.605 6.8
0.68 34
150.23
1.19
8.8
5.36 35
56.5
0.355 9.7
2.12 36
136
0.59
10.2
4.16 37
144.5
0.61
9.8
3.12 38
157.33
0.605
8.8
2.07 39
91.99
0.38
7.7
1.17 40
121.5
0.55
7.7
3.62 41
64.5
0.32
5.7
0.67 42
116
0.455
6.8
3.05 43
77.5
0.72
11.8
1.70 44
70.43
0.625 10
1.55 45
133.77
0.535
9.3
3.28 46
89.99
0.49
9.8
2.69 ; /* The following steps may be performed to compute the principal component scores on the original variables from the data.
The COV option in the PROC PRINCOMP statement requests the principal components to be computed from the covariance matrix. If one omits the COV option, the principal components are computed from the correlation matrix.
ODS statement creates the output for the eigenvectors from the PRINCOMP procedure in the SAS libraries which is later on used to compute the principal component scores */
title 'Principal component scores from the original data'; ods output eigenvectors = eigvecmat;
proc princomp cov data = princom; var pp ph ngl yld; run;
ods output close;
/* Steps to calculate the principal component scores */ /*NOTE: The following steps to compute the principal component scores is only for the above data set. For different data sets the neccessary changes are to be made*/
proc iml; use princom; /* uses the data to calculate the principal component scores */ /*reads the original variables from the data into matrix x */ read all var{pp ph ngl yld} into x; /*change the variable names according to your data set*/ use work.eigvecmat; /* uses the matrix of eigenvectors from the SAS libraries created by the ODS statement*/ /*reads the values of the eigenvectors into matrix xx */ read all var{prin1 prin2 prin3 prin4} into xx; /*change the number of variables according to the number of scores required*/ scores=xx`*x`; pcascores=scores`; /*computes the principal component scores*/ print pcascores ; /* prints the scores for the principal component analysis*/ run;
/* Note: If one wants only eigenvalues, eigenvectors and cumulative variation explained, then one can perform the analysis without writing data=princom in the above statement, ie. one can only useproc princomp cov; var pp ph ngl yld; run;*/ /*The PROC PRINCOMP statement requests by default principal components computed for the standardized data from the correlation matrix.
To compute the principal component scores for the standardized data one can follow the following steps */
title 'Principal component scores from the standardized data'; proc princomp data = princom out=spca; /* To compute the principal component scores on the standardized data one may omit COV option*/ var pp ph ngl yld;/*define the variable names for which the principal component scores are to be computed*/ run;
proc print data= work.spca; var prin1 - prin4; /* define the number of scores to be printed*/ run;
Analysis Using SAS Analysis Using SPSS
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Descriptive Statistics | |||||
Tests of Significance | |||||
Correlation and Regression | |||||
Completely Randomised Design | |||||
RCB Design | |||||
Incomplete Block Design | |||||
Resolvable Block Design | |||||
Augmented Design | |||||
Latin Square Design | |||||
Factorial RCB Design | |||||
Partially Confounded Design | |||||
Factorial Experiment with Extra Treatments | |||||
Split Plot Design | |||||
Strip Plot Design | |||||
Response Surface Design | |||||
Cross Over Design | |||||
Analysis of Covariance | |||||
Diagnostics and Remedial Measures | |||||
Principal Component Analysis | |||||
Cluster Analysis | |||||
Groups of Experiments | |||||
Non-Linear Models | |||||
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For exposure on SAS, SPSS, MINITAB, SYSTAT and MS-EXCEL for analysis of data from designed experiments:
Please see Module I of Electronic Book II: Advances in Data Analytical Techniques available
at Design Resource Server |
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