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Computer Science
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Electrical Engineering and Computer Science (M-I-T)
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Introduction to Machine Learning (Fall 2020) (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
(121 Lectures Available)
S#
Lecture
Course
Institute
Instructor
Discipline
26
Demo example - RNNs (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
27
Evaluating hypotheses - training set error (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
28
Evaluating learning algorithms - validation (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
29
Evaluating predictions - loss functions (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
30
Example of perceptron algorithm with polynomial basis transformations (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
31
Feature representation - polynomial basis (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
32
Feature representation - transforming through-origin to not-through-origin (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
33
Feature representation strategies for dealing with varied data (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
34
Gradient descent optimization - algorithm in multiple dimensions (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
35
Gradient descent optimization - algorithm in one dimension (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
36
Gradient descent optimization - local optima (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
37
Gradient descent optimization - parameters and demo (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
38
Introduction to ML - estimation and generalization (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
39
Introduction to ML - perspective and history (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
40
Introduction to non-parametric models (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
41
Introduction to reinforcement learning (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
42
K-armed bandits (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
43
Learning algorithms (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
44
Linear classifiers (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
45
Linear logistic classifier - a few comments about regularization (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
46
Linear logistic classifier - hypothesis class (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
47
Linear logistic classifier - negative log likelihood loss function (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
48
Logistic regression - setting and sigmoid function (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
49
Machine learning as optimization - framework (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
50
Machine learning as optimization - gradient descent in multiple dimensions (M-I-T)
Introduction to Machine Learning (Fall 2020) (M-I-T)
MIT
Prof. Leslie Kaelbling
Applied Sciences
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