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Analysis Using SAS
The analysis of the data is performed using PROC GLM of SAS. The SAS commands are given in the sequel. Data
Input: For
performing analysis, input the data in the following format.
{Here one can call the replication as rep, first strip
treatments as A and second strip treatments as B. (It
may, however, be noted that one can retain the same name or
can code in any other fashion). Prepare a SAS data file using data
stripplot; input
rep A B yield; cards; 1
1
1
103.60 1
1
2
126.25 1
1
3
115.39 1
2
1
103.80 1
2
2
119.32 1
2
3
106.40 1
3
1
138.30 1
3
2
132.81 1
3
3
128.90 2
1
1
91.65 2
1
2
103.30 2
1
3
101.56 2
2
1
116.65 2
2
2
125.40 2
2
3
144.65 2
3
1
106.60 2
3
2
129.35 2
3
3
138.30 3
1
1
126.91 3
1
2
119.90 3
1
3
134.19 3
2
1
131.19 3
2
2
119.73 3
2
3
127.11 3
3
1
125.80 3
3
2
113.80 3
3
3
125.35 4
1
1
129.61 4
1
2
118.39 4
1
3
123.00 4
2
1
120.81 4
2
2
120.26 4
2
3
125.60 4
3
1
104.71 4
3
2
135.60 4
3
3
114.31 5
1
1
128.29 5
1
2
129.40 5
1
3
123.71 5
2
1
131.29 5
2
2
122.85 5
2
3
138.20 5
3
1
123.31 5
3
2
142.71 5
3
3
152.21 6
1
1
121.06 6
1
2
112.95 6
1
3
115.91 6
2
1
119.60 6
2
2
122.45 6
2
3
126.61 6
3
1
126.96 6
3
2
130.94 6
3
3
131.70 ; To
perform the analysis we use the following steps. proc glm; class rep a b; model yield=rep a rep*a b rep*b a*b; test h=a
e=rep*a; means a /lsd
e=rep*a; means b/lsd e=rep*b; means b a*b/lsd; lsmeans a*b/pdiff; run; Note: In the test statement H = numerator for source of variation and E = denominator source of variation One
can use TUKEY or Scheffe in place of lsd for making all
possible pairwise comparisons. Statement means b a*b/lsd;
gives only means and standard deviations for level
combinations of a and b. For pairwise comparison of level
combinations of a
and b, the statement lsmeans a*b/pdiff is used. One may, however, compute only the means from the software and
compute the minimum significant differences using the given
formulae on the click of mouse.
Analysis Using SAS Analysis Using SPSS
Home 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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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 | |||||
Contact Us | |||||
Other
Designed Experiments (Under Development) |
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For
exposure on SAS, SPSS, Please see Module I of Electronic Book II: Advances in Data Analytical Techniques available at Design Resource Server (www.iasri.res.in/design) |
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