summary.dblm {dbstats} | R Documentation |
Summarizing distance-based linear model fits
Description
summary
method for class "dblm"
Usage
## S3 method for class 'dblm'
summary(object,...)
Arguments
object |
an object of class |
... |
arguments passed to or from other methods to the low level. |
Value
A list of class summary.dblm
containing the following components:
residuals |
the residuals (response minus fitted values). |
sigma |
the residual standard error. |
r.squared |
the coefficient of determination R2. |
adj.r.squared |
adjusted R-squared. |
rdf |
the residual degrees of freedom. |
call |
the matched call. |
gvar |
weighted geometric variability of the squared distance matrix. |
gvec |
diagonal entries in weighted inner products matrix G. |
method |
method used to decide the effective rank. |
eff.rank |
integer between 1 and the number of observations minus one.
Number of Euclidean coordinates used for model fitting. Applies only
if |
rel.gvar |
relative geometric variability (real between 0 and 1). Take the
lowest effective rank with a relative geometric variability higher
or equal to |
crit.value |
value of criterion defined in |
Author(s)
Boj, Eva <evaboj@ub.edu>, Caballe, Adria <adria.caballe@upc.edu>, Delicado, Pedro <pedro.delicado@upc.edu> and Fortiana, Josep <fortiana@ub.edu>
References
Boj E, Delicado P, Fortiana J (2010). Distance-based local linear regression for functional predictors. Computational Statistics and Data Analysis 54, 429-437.
Boj E, Grane A, Fortiana J, Claramunt MM (2007). Selection of predictors in distance-based regression. Communications in Statistics B - Simulation and Computation 36, 87-98.
Cuadras CM, Arenas C, Fortiana J (1996). Some computational aspects of a distance-based model for prediction. Communications in Statistics B - Simulation and Computation 25, 593-609.
Cuadras C, Arenas C (1990). A distance-based regression model for prediction with mixed data. Communications in Statistics A - Theory and Methods 19, 2261-2279.
Cuadras CM (1989). Distance analysis in discrimination and classification using both continuous and categorical variables. In: Y. Dodge (ed.), Statistical Data Analysis and Inference. Amsterdam, The Netherlands: North-Holland Publishing Co., pp. 459-473.
See Also
dblm
for distance-based linear models.