bootstrap_rmse {insurancerating} | R Documentation |
Bootstrapped RMSE
Description
Generate n
bootstrap replicates to compute n
root mean
squared errors.
Usage
bootstrap_rmse(
model,
data,
n = 50,
frac = 1,
show_progress = TRUE,
rmse_model = NULL
)
Arguments
model |
a model object |
data |
data used to fit model object |
n |
number of bootstrap replicates (defaults to 50) |
frac |
fraction used in training set if cross-validation is applied (defaults to 1) |
show_progress |
show progress bar (defaults to TRUE) |
rmse_model |
numeric RMSE to show as vertical dashed line in autoplot() (defaults to NULL) |
Details
To test the predictive ability of the fitted model it might be
helpful to determine the variation in the computed RMSE. The variation is
calculated by computing the root mean squared errors from n
generated
bootstrap replicates. More precisely, for each iteration a sample with
replacement is taken from the data set and the model is refitted using
this sample. Then, the root mean squared error is calculated.
Value
A list with components
rmse_bs |
numerical vector with |
rmse_mod |
root mean squared error for fitted (i.e. original) model |
Author(s)
Martin Haringa
Examples
## Not run:
mod1 <- glm(nclaims ~ age_policyholder, data = MTPL,
offset = log(exposure), family = poisson())
# Use all records in MTPL
x <- bootstrap_rmse(mod1, MTPL, n = 80, show_progress = FALSE)
print(x)
autoplot(x)
# Use 80% of records to test whether predictive ability depends on which 80%
# is used. This might for example be useful in case portfolio contains large
# claim sizes
x_frac <- bootstrap_rmse(mod1, MTPL, n = 50, frac = .8,
show_progress = FALSE)
autoplot(x_frac) # Variation is quite small for Poisson GLM
## End(Not run)