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The chapter focuses on two powerful classification techniques: Support Vector Machines (SVMs) and Decision Trees, exploring their principles, advantages, and detailed implementations. It emphasizes the significance of concepts such as hyperplanes, margins, kernel tricks, and the construction of decision trees along with challenges like overfitting. Finally, practical lab exercises provide hands-on experience in implementing and comparing these algorithms, enhancing understanding of their strengths and weaknesses.
6
Lab: Exploring Svms With Different Kernels And Constructing Decision Trees, Analyzing Their Decision Boundaries
This section covers the implementation and analysis of Support Vector Machines (SVMs) and Decision Trees, focusing on their decision boundaries and performance with different parameters and kernel functions.
References
Untitled document (20).pdfClass Notes
Memorization
What we have learnt
Final Test
Revision Tests
Term: Support Vector Machines (SVM)
Definition: A supervised learning model used primarily for classification that finds the optimal separating hyperplane between classes.
Term: Hyperplane
Definition: The decision boundary in SVMs that separates different classes in the feature space.
Term: Margin
Definition: The distance between the hyperplane and the nearest data points from each class, which SVMs aim to maximize to improve classification performance.
Term: Kernel Trick
Definition: A technique used in SVMs to enable the algorithm to work in a higher-dimensional space without explicitly computing coordinates, allowing for separation of non-linear data.
Term: Decision Tree
Definition: A non-parametric supervised learning model that splits data into subsets based on feature tests, ultimately leading to a final classification.
Term: Gini Impurity
Definition: A measure of the probability of misclassifying a randomly chosen element in the node, used to evaluate the quality of a split in a Decision Tree.
Term: Entropy
Definition: A measure of disorder or uncertainty in the data, used to compute information gain when determining the optimal splits in Decision Trees.