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4.4.5 R4. Regression Trees - Video 4: Regression Trees

December 13, 2018
by
MIT OpenCourseWare
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4.4.5 R4. Regression Trees - Video 4: Regression Trees

TL;DR

Regression trees can make nonlinear predictions on latitude and longitude to accurately classify house prices, outperforming linear regression.

Transcript

Let's see how regression trees do. We'll first load the rpart library and also load the rpart plotting library. We build a regression tree in the same way we would build a classification tree, using the rpart command. We predict MEDV as a function of latitude and longitude, using the Boston dataset. If we now plot the tree using the prp command, wh... Read More

Key Insights

  • 🌲 Regression trees can make nonlinear predictions using latitude and longitude.
  • 🍃 Leaves in regression trees represent predicted values, which are averages of median house prices in each leaf.
  • 🌲 Changing the minbucket size can simplify and improve the interpretability of regression trees.
  • 🌲 Regression trees outperform linear regression in predicting house prices, especially in non-linear cases.
  • 🌲 Regression trees can accurately classify house prices based on geographic coordinates.
  • 🌲 The performance of regression trees in predicting house prices can be enhanced by adjusting tree complexity.
  • 🌲 Regression trees can reveal spatial patterns in house prices that linear regression cannot capture.

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Questions & Answers

Q: How do regression trees make predictions?

Regression trees predict numerical values by calculating the average of the target variable (median house prices) in each leaf or bucket.

Q: How does the performance of regression trees compare to linear regression?

Regression trees outperform linear regression in predicting house prices, especially when making nonlinear predictions on latitude and longitude.

Q: How can the complexity of a regression tree be reduced?

The complexity of a regression tree can be reduced by changing the minbucket size, which determines the minimum number of observations required to make a split.

Q: Can regression trees help predict house prices based on latitude and longitude?

Regression trees can provide valuable insights into the relationship between latitude, longitude, and house prices, allowing for accurate predictions in specific areas.

Summary & Key Takeaways

  • Regression trees are built using the rpart command and predict MEDV (median house prices) based on latitude and longitude using the Boston dataset.

  • In regression trees, leaves represent predicted values, which are the average of the median house prices in each leaf.

  • The complexity of the tree can be reduced by changing the minbucket size, resulting in a simpler and more interpretable tree.


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