details_C5_rules_C5.0 | R Documentation |
C50::C5.0()
fits a model that derives feature rules from a tree for
prediction. A single tree or boosted ensemble can be used. rules::c5_fit()
is a wrapper around this function.
For this engine, there is a single mode: classification
This model has 2 tuning parameters:
trees
: # Trees (type: integer, default: 1L)
min_n
: Minimal Node Size (type: integer, default: 2L)
Note that C5.0 has a tool for early stopping during boosting where
less iterations of boosting are performed than the number requested.
C5_rules()
turns this feature off (although it can be re-enabled using
C50::C5.0Control()
).
The rules extension package is required to fit this model.
library(rules) C5_rules( trees = integer(1), min_n = integer(1) ) %>% set_engine("C5.0") %>% set_mode("classification") %>% translate()
## C5.0 Model Specification (classification) ## ## Main Arguments: ## trees = integer(1) ## min_n = integer(1) ## ## Computational engine: C5.0 ## ## Model fit template: ## rules::c5_fit(x = missing_arg(), y = missing_arg(), weights = missing_arg(), ## trials = integer(1), minCases = integer(1))
This engine does not require any special encoding of the predictors.
Categorical predictors can be partitioned into groups of factor levels
(e.g. {a, c}
vs {b, d}
) when splitting at a node. Dummy variables
are not required for this model.
This model can utilize case weights during model fitting. To use them,
see the documentation in case_weights and the examples
on tidymodels.org
.
The fit()
and fit_xy()
arguments have arguments called
case_weights
that expect vectors of case weights.
This model object contains data that are not required to make predictions. When saving the model for the purpose of prediction, the size of the saved object might be substantially reduced by using functions from the butcher package.
Quinlan R (1992). “Learning with Continuous Classes.” Proceedings of the 5th Australian Joint Conference On Artificial Intelligence, pp. 343-348.
Quinlan R (1993).”Combining Instance-Based and Model-Based Learning.” Proceedings of the Tenth International Conference on Machine Learning, pp. 236-243.
Kuhn M and Johnson K (2013). Applied Predictive Modeling. Springer.
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