Management of rice production systems to increase productivity
Management of rice production systems to increase productivity
Management of rice production systems to increase productivity
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Rainfall data<br />
The model for analyzing the individual variables is as follows:<br />
Where:<br />
Yijkl = μ + Yri + Fertj + Vark + (Yr*Fert)ij + (Yr*Var)ik + (Fert*Var)jk +<br />
+ (Yr*Fert*Var)ijk + εijkl<br />
(i= 1,2,3; j = 1,2,3,4; k =1,2,3,4; l = 1,2,3,… ...,48)<br />
Yijkl – the response from l th plot in the j th block in the<br />
i th year using the k th treatment variety<br />
μ – overall mean<br />
Yri – effect <strong>of</strong> the i th year ‐ iid N(0, σ 2 Yr)<br />
Fertj – effect <strong>of</strong> j th fertilizer level ‐ iid N(0, σ 2 Fert)<br />
Vark – effect <strong>of</strong> k th variety treatment ‐ ∑Trt=0<br />
εijkl – experimental error ‐ iid N(0, σ 2 ε)<br />
All <strong>of</strong> the above are pairwise independent<br />
Significant differences among treatments were determined using a<br />
three‐fac<strong>to</strong>r analysis <strong>of</strong> variance (ANOVA) model. Comparison <strong>of</strong> treatment<br />
means was done using the least significant difference (LSD) test. Data points<br />
for all the measured variables were independent, normally distributed, with<br />
equal variance. No transformation <strong>of</strong> data was necessary. All results reported<br />
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