PLSR | R Documentation |
Partial Least Squares Regression for numerical variables.
PLSR(Y, X, S = 2, InitTransform = 5, grouping = NULL,
centerY = TRUE, scaleY = TRUE, tolerance = 5e-06,
maxiter = 100, show = FALSE, Validation = NULL, nB = 500)
Y |
Matrix of Dependent Variables |
X |
Matrix of Independent Variables |
S |
Dimension of the solution |
InitTransform |
Initial transformation of the independent variables. |
grouping |
Fator when the init transformation is the standardization with the within groups deviation. |
centerY |
Should the dependent variables be centered? |
scaleY |
Should the dependent variables be standadized? |
tolerance |
Tolerance for the algorithm |
maxiter |
Maximum number of iterations |
show |
Show the progress of the algorithm? |
Validation |
Validation (None, Cross, Bootstrap) |
nB |
number of samples for the bottstrap validation |
Partial Least Squares Regression for numerical variables.
An object of class plsr with fiends
Method |
PLSR |
X |
The X matrix |
Y |
The Y matrix |
centerY |
Is the Y matrix centered |
scaleY |
Is the Y matrix scaled |
Initial_Transformation |
Initial transformation of the Y matrix |
ScaledX |
Transformed X matrix |
ScaledY |
Transformed Y matrix |
Intercept |
Intercept of the model |
XScores |
Scores for the individals from the X matrix |
XWeights |
Weigths for the X set |
XLoadings |
Loadings for the X set |
YScores |
Scores for the individals from the Y matrix |
YWeights |
Weigths for the Y set |
YLoadings |
Loadings for the Y set |
RegParameters |
Final Regression Parameters |
ExpectedY |
Expected values of Y |
R2 |
R-squared |
XStructure |
Relation of the X variables with its structure |
YStructure |
Relation of the Y variables with its structure |
YXStructure |
Relation of the Y variables with the X components |
Jose Luis Vicente Villardon
H. Abdi, Partial least squares regression and projection on latent structure regression (PLS regression), WIREs Comput. Stat. 2 (2010), pp. 97-106.
Biplot.PLSR
X=as.matrix(wine[,4:21])
y=as.numeric(wine[,2])-1
mifit=PLSR(y,X, Validation="None")
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