Understanding the Random Forest Algorithm

Sep 3, 2024

Normalize Nerd Lecture Notes: Random Forest Algorithm

Introduction

  • Overview of the Random Forest algorithm
  • Comparison with Decision Trees
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Dataset

  • Small dataset used: 6 instances, 5 features
  • Binary classification problem (target variable y: 0 and 1)

Decision Trees

  • Definition: Splits the dataset recursively using decision nodes until reaching pure leaf nodes
  • Best split found by maximizing entropy gain
  • Process of decision-making:
    • If condition satisfied at decision node, move to left child
    • If not, move to right child
    • Reach leaf node for class label assignment

Issues with Decision Trees

  • Sensitivity to training data: can lead to high variance
  • Example: Changing one data sample can lead to a completely different tree

Introduction to Random Forest

  • Definition: Collection of multiple random decision trees
  • Less sensitive to training data due to ensemble approach
  • Name "random" derives from the use of random processes in its creation

Building a Random Forest

  1. Data Preparation: Create new datasets from the original data

    • Build 4 new datasets using random sampling with replacement (bootstrapping)
    • Each dataset has the same number of rows as the original
    • Example: Row IDs show repeats due to replacement
  2. Training Decision Trees:

    • Train a decision tree on each bootstrap dataset
    • Use a randomly selected subset of features for each tree
    • Example of feature subsets used for training trees
  3. Making Predictions:

    • Pass a new data point through each tree
    • Note down predictions from each tree
    • Combine predictions using majority voting (aggregation)
    • Example: Prediction is 1 based on majority vote

Important Concepts

  • Bootstrapping:
    • Helps to reduce sensitivity to the original training data
  • Random Feature Selection:
    • Reduces correlation between trees
    • Some trees may be trained on less important features, balancing out bad predictions

Feature Subset Size

  • Ideal size of feature subset: close to the square root of total features
  • Recommended values: close to log or square root of total features

Application to Regression Problems

  • For regression: Combine predictions by taking the average

Conclusion

  • Summary of Random Forest algorithm concepts
  • Encouragement to share and subscribe for more content
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