EV.AMMI | R Documentation |
EV.AMMI
computes the Sums of the Averages of the Squared Eigenvector
Values (EV) \insertCitezobel_stress_1994ammistability considering all
significant interaction principal components (IPCs) in the AMMI model. Using
EV, the Simultaneous Selection Index for Yield and Stability (SSI) is also
calculated according to the argument ssi.method
. \loadmathjax
EV.AMMI(model, n, alpha = 0.05, ssi.method = c("farshadfar", "rao"), a = 1)
model |
The AMMI model (An object of class |
n |
The number of principal components to be considered for computation. The default value is the number of significant IPCs. |
alpha |
Type I error probability (Significance level) to be considered to identify the number of significant IPCs. |
ssi.method |
The method for the computation of simultaneous selection
index. Either |
a |
The ratio of the weights given to the stability components for
computation of SSI when |
The Averages of the Squared Eigenvector Values (\mjseqnEV) \insertCitezobel_stress_1994ammistability is computed as follows:
\mjsdeqnEV = \sum_n=1^N'\frac\gamma_in^2N'
Where, \mjseqnN' is the number of significant IPCs (number of IPC that were retained in the AMMI model via F tests); and \mjseqn\gamma_in is the eigenvector value for \mjseqnith genotype.
A data frame with the following columns:
EV |
The EV values. |
SSI |
The computed values of simultaneous selection index for yield and stability. |
rEV |
The ranks of EV values. |
rY |
The ranks of the mean yield of genotypes. |
means |
The mean yield of the genotypes. |
The names of the genotypes are indicated as the row names of the data frame.
zobel_stress_1994ammistability
AMMI
, SSI
library(agricolae)
data(plrv)
# AMMI model
model <- with(plrv, AMMI(Locality, Genotype, Rep, Yield, console = FALSE))
# ANOVA
model$ANOVA
# IPC F test
model$analysis
# Mean yield and IPC scores
model$biplot
# G*E matrix (deviations from mean)
array(model$genXenv, dim(model$genXenv), dimnames(model$genXenv))
# With default n (N') and default ssi.method (farshadfar)
EV.AMMI(model)
# With n = 4 and default ssi.method (farshadfar)
EV.AMMI(model, n = 4)
# With default n (N') and ssi.method = "rao"
EV.AMMI(model, ssi.method = "rao")
# Changing the ratio of weights for Rao's SSI
EV.AMMI(model, ssi.method = "rao", a = 0.43)
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