details_discrim_quad_sparsediscrim | R Documentation |
Functions in the sparsediscrim package fit different types of quadratic discriminant analysis model that regularize the estimates (like the mean or covariance).
For this engine, there is a single mode: classification
This model has 1 tuning parameter:
regularization_method
: Regularization Method (type: character,
default: ‘diagonal’)
The possible values of this parameter, and the functions that they execute, are:
"diagonal"
: sparsediscrim::qda_diag()
"shrink_mean"
:
sparsediscrim::qda_shrink_mean()
"shrink_cov"
:
sparsediscrim::qda_shrink_cov()
The discrim extension package is required to fit this model.
library(discrim) discrim_quad(regularization_method = character(0)) %>% set_engine("sparsediscrim") %>% translate()
## Quadratic Discriminant Model Specification (classification) ## ## Main Arguments: ## regularization_method = character(0) ## ## Computational engine: sparsediscrim ## ## Model fit template: ## discrim::fit_regularized_quad(x = missing_arg(), y = missing_arg(), ## method = character(0))
Factor/categorical predictors need to be converted to numeric values
(e.g., dummy or indicator variables) for this engine. When using the
formula method via fit()
, parsnip will
convert factor columns to indicators.
Variance calculations are used in these computations within each outcome class. For this reason, zero-variance predictors (i.e., with a single unique value) within each class should be eliminated before fitting the model.
The underlying model implementation does not allow for case weights.
qda_diag()
: Dudoit, Fridlyand and Speed (2002) Comparison of
Discrimination Methods for the Classification of Tumors Using Gene
Expression Data, Journal of the American Statistical Association,
97:457, 77-87.
qda_shrink_mean()
: Tong, Chen, Zhao, Improved mean estimation and
its application to diagonal discriminant analysis, Bioinformatics,
Volume 28, Issue 4, 15 February 2012, Pages 531-537.
qda_shrink_cov()
: Pang, Tong and Zhao (2009), Shrinkage-based
Diagonal Discriminant Analysis and Its Applications in
High-Dimensional Data. Biometrics, 65, 1021-1029.
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