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  1. Machine Learning
  2. 40  Multi-layer Perceptron
  • Welcome
  • Notations and Facts
  • Linear Algebra
    • 1  Fields and Spaces
    • 2  Vectors and Matrices
    • 3  Span and Linear Independence
    • 4  Basis and Dimension
    • 5  Linear Map and Rank
    • 6  Inner Product and Norm
    • 7  Orthogonality and Unitary Matrix
    • 8  Complementary Subspaces and Projection
    • 9  Orthogonal Complement and Decomposition
    • 10  SVD and Pseudoinverse
    • 11  Orthogonal and Affine Projection
    • 12  Determinants and Eigensystems
    • 13  Similarity and Diagonalization
    • 14  Normal and Hermitian Matrices
    • 15  Positive Definite Matrices
  • Calculus
    • 16  Derivatives
    • 17  Chain rule
  • Probability and Statistics
    • 18  Probability
    • 19  Random Variables
    • 20  Expectation
    • 21  Common Distributions
    • 22  Moment Generating Function
    • 23  Concentration Inequalities I
    • 24  Convergence
    • 25  Limit Theorems
    • 26  Maximum Likelihood Estimation
    • 27  Bayesian Estimation
    • 28  Expectation-maximization
    • 29  Concentration Inequalities II
  • Learning Theory
    • 30  Statistical Learning
    • 31  Bayesian Classifier
    • 32  Effective Class Size
    • 33  Empirical Risk Minimization
    • 34  Uniform Convergence
    • 35  PAC Learning
    • 36  Rademacher Complexity
  • Machine Learning
    • 37  Linear Discriminant
    • 38  Perceptron
    • 39  Logistic Regression
    • 40  Multi-layer Perceptron
    • 41  Boosting
    • 42  Support Vector Machine
    • 43  Decision Tree
    • 44  Principle Component Analysis
  • Deep Learning
    • 45  Transformer

Table of contents

  • Preliminary
    • Calculus
    • Supervised Learning
  • Backpropagation
  1. Machine Learning
  2. 40  Multi-layer Perceptron

40  Multi-layer Perceptron

Preliminary

Calculus

  • Chain Rule ?sec-chain-rule

Supervised Learning

  • Perceptron Chapter 38

  • Logistic Regression Chapter 39

Backpropagation

39  Logistic Regression
41  Boosting