partialPlot | R Documentation |

Partial dependence plot gives a graphical depiction of the marginal effect of a variable on the class probability (classification) or response (regression).

## S3 method for class 'RRF' partialPlot(x, pred.data, x.var, which.class, w, plot = TRUE, add = FALSE, n.pt = min(length(unique(pred.data[, xname])), 51), rug = TRUE, xlab=deparse(substitute(x.var)), ylab="", main=paste("Partial Dependence on", deparse(substitute(x.var))), ...)

`x` |
an object of class |

`pred.data` |
a data frame used for contructing the plot, usually the training data used to contruct the random forest. |

`x.var` |
name of the variable for which partial dependence is to be examined. |

`which.class` |
For classification data, the class to focus on (default the first class). |

`w` |
weights to be used in averaging; if not supplied, mean is not weighted |

`plot` |
whether the plot should be shown on the graphic device. |

`add` |
whether to add to existing plot ( |

`n.pt` |
if |

`rug` |
whether to draw hash marks at the bottom of the plot
indicating the deciles of |

`xlab` |
label for the x-axis. |

`ylab` |
label for the y-axis. |

`main` |
main title for the plot. |

`...` |
other graphical parameters to be passed on to |

The function being plotted is defined as:

*
\tilde{f}(x) = \frac{1}{n} ∑_{i=1}^n f(x, x_{iC}),
*

where *x* is the variable for which partial dependence is sought,
and *x_{iC}* is the other variables in the data. The summand is
the predicted regression function for regression, and logits
(i.e., log of fraction of votes) for `which.class`

for
classification:

* f(x) = \log p_k(x) - \frac{1}{K} ∑_{j=1}^K \log p_j(x),*

where *K* is the number of classes, *k* is `which.class`

,
and *p_j* is the proportion of votes for class *j*.

A list with two components: `x`

and `y`

, which are the values
used in the plot.

The `RRF`

object must contain the `forest`

component; i.e., created with ```
RRF(...,
keep.forest=TRUE)
```

.

This function runs quite slow for large data sets.

Andy Liaw andy_liaw@merck.com

Friedman, J. (2001). Greedy function approximation: the gradient
boosting machine, *Ann. of Stat.*

`RRF`

data(airquality) airquality <- na.omit(airquality) set.seed(131) ozone.rf <- RRF(Ozone ~ ., airquality) partialPlot(ozone.rf, airquality, Temp) data(iris) set.seed(543) iris.rf <- RRF(Species~., iris) partialPlot(iris.rf, iris, Petal.Width, "versicolor")

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