2.2.
  • References/Python/scikit-learn/Guide

Manifold learning is an approach to non-linear dimensionality reduction. Algorithms for this task are based on the idea that the dimensionality of many data sets is only artificially high. 2.2.1. Introduction High-dimensional datasets can be very difficult to visualize. While data in two or three dimensions can be plotted to show the inherent structure of the data, equivalent high-dimensional plots are much less intuitive. To aid visualization of the structure of a dataset, the dimension

2025-01-10 15:47:30
2.9.
  • References/Python/scikit-learn/Guide

2.9.1. Restricted Boltzmann machines Restricted Boltzmann machines (RBM) are unsupervised nonlinear feature learners based on a probabilistic

2025-01-10 15:47:30
5.
  • References/Python/scikit-learn/Guide

The sklearn.datasets package embeds some small toy datasets as introduced in the

2025-01-10 15:47:30
4.7.
  • References/Python/scikit-learn/Guide

The

2025-01-10 15:47:30
1.17.
  • References/Python/scikit-learn/Guide

Warning This implementation is not intended for large-scale applications

2025-01-10 15:47:30
4.3.
  • References/Python/scikit-learn/Guide

The sklearn.preprocessing package provides several common utility functions and transformer classes to change raw feature vectors into a representation that

2025-01-10 15:47:30
1.10.
  • References/Python/scikit-learn/Guide

Decision Trees (DTs) are a non-parametric supervised learning method used for

2025-01-10 15:47:30
2.8.
  • References/Python/scikit-learn/Guide

Density estimation walks the line between unsupervised learning, feature engineering, and data modeling. Some of the most popular and useful density estimation techniques

2025-01-10 15:47:30
1.11.
  • References/Python/scikit-learn/Guide

The goal of ensemble methods is to combine the predictions of several base estimators built with a given learning algorithm in order to improve generalizability

2025-01-10 15:47:30
2.5.
  • References/Python/scikit-learn/Guide

2.5.1. Principal component analysis (PCA) 2.5.1.1. Exact PCA and probabilistic interpretation PCA

2025-01-10 15:47:30