An ALEPlots
S7 object contains the ALE plots from ALE
or ModelBoot
objects stored as ggplot
objects. The ALEPlots
creates all possible plots from the ALE
or ModelBoot
passed to its constructor—not only individual 1D and 2D ALE plots, but also special plots like the ALE effects plot. So, an ALEPlots
object is a collection of plots, almost never a single plot. To retrieve specific plots, use the get.ALEPlots()
method. In addition to specific ALE See examples there or examples with the ALE and ModelBoot objects.
Arguments
- obj
ALE
orModelBoot
object. The object containing ALE data to be plotted.- ...
not used. Inserted to require explicit naming of subsequent arguments.
- relative_y
character(1) in c('median', 'mean', 'zero'). The ALE y values in the plots will be adjusted relative to this value. 'median' is the default. 'zero' will maintain the actual ALE values, which are relative to zero.
- p_alpha
numeric(2) from 0 to 1. Alpha for "confidence interval" ranges for printing bands around the median for single-variable plots. These are the default values used if
p_values
are provided. Ifp_values
are not provided, thenmedian_band_pct
is used instead. The inner band range will be the median value of y ±p_alpha[2]
of the relevant ALE statistic (usually ALE range or normalized ALE range). For plots with a second outer band, its range will be the median ±p_alpha[1]
. For example, in the ALE plots, for the defaultp_alpha = c(0.01, 0.05)
, the inner band will be the median ± ALE minimum or maximum at p = 0.05 and the outer band will be the median ± ALE minimum or maximum at p = 0.01.- median_band_pct
numeric length 2 from 0 to 1. Alpha for "confidence interval" ranges for printing bands around the median for single-variable plots. These are the default values used if
p_values
are not provided. Ifp_values
are provided, thenmedian_band_pct
is ignored. The inner band range will be the median value of y ±median_band_pct[1]/2
. For plots with a second outer band, its range will be the median ±median_band_pct[2]/2
. For example, for the defaultmedian_band_pct = c(0.05, 0.5)
, the inner band will be the median ± 2.5% and the outer band will be the median ± 25%.- rug_sample_size, min_rug_per_interval
non-negative integer(1). Rug plots are down-sampled to
rug_sample_size
rows, otherwise they can be very slow for large datasets. By default, their size is the value ofobj@params$sample_size
. They maintain representativeness of the data by guaranteeing that each of the ALE bins will retain at leastmin_rug_per_interval
elements; usually set to just 1 (default) or 2. To prevent this down-sampling, setrug_sample_size
toInf
(but then theALEPlots
object would store the entire dataset, so could become very large).- n_x1_bins, n_x2_bins
positive integer(1). Number of bins for the x1 or x2 axes respectively for 2D interaction plot. These values are ignored if x1 or x2 are not numeric (i.e, if they are logical or factors).
- n_y_quant
positive integer(1). Number of intervals over which the range of y values is divided for the colour bands of the interaction plot. See details.
- seed
See documentation for
ALE()
- silent
See documentation for
ALE()
Properties
- distinct
Stores the ALE plots. Use
get.ALEPlots()
to access them.- params
The parameters used to calculate the ALE plots. These include most of the arguments used to construct the
ALEPlots
object. These are either the values provided by the user or used by default if the user did not change them but also includes several objects that are created within the constructor. These extra objects are described here, as well as those parameters that are stored differently from the form in the arguments:
2D interaction plots
#' For the 2D interaction plots, n_y_quant
is the number of quantiles into which to divide the predicted variable (y). The middle quantiles are grouped specially:
The middle quantile is the first confidence interval of
median_band_pct
(median_band_pct[1]
) around the median. This middle quantile is special because it generally represents no meaningful interaction.The quantiles above and below the middle are extended from the borders of the middle quantile to the regular borders of the other quantiles.
There will always be an odd number of quantiles: the special middle quantile plus an equal number of quantiles on each side of it. If n_y_quant
is even, then a middle quantile will be added to it. If n_y_quant
is odd, then the number specified will be used, including the middle quantile.