liveBook · Manning

Split

As explained in Statistics Slam Dunk

A tree split is a rule that partitions observations into child regions according to the value of a predictor.

A tree split is a rule that partitions observations into child regions according to a predictor’s value. In a regression tree, higher splits matter more than splits near the leaves. section 5.8

A basketball example

A regression tree splits teams into one region where screen_assists_pts exceeds 26.05 and another where it does not. Repeated splits eventually lead to terminal nodes, where predicted regular-season wins are attached. section 5.8

How Statistics Slam Dunk covers it

How deep it goes
Explains regional partitioning, split importance, thresholds, and terminal nodes, but not the algorithm selecting each split.
Examples
Uses screen_assists_pts greater than 26.05 and a visualized ten-terminal-node wins tree.
What it assumes
Assumes predictor variables and a training-data split, while relating tree syntax to multiple regression.
What you can do after
Evaluate/understand how predictor thresholds divide observations and lead to regional predictions.
How it connects
Connects splits with regression trees, predictors, terminal nodes, bagging, random forests, and boosting.

Also explained in

Compare how 2 books explain split →

Related concepts

This explainer was generated by Manning's knowledge graph from the text of Statistics Slam Dunk. The section links point to the parts of the book it draws on.