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Machine Learning Summer School 2006 - Taipei

Kernel Methods

author: Alexander J. Smola, Australian National University

Description

In this short course I will discuss exponential families, density estimation, and conditional estimators such as Gaussian Process classification, regression, and conditional random fields. The key point is that I will be providing a unified view of these estimation methods. In the second part I will discuss how moment matching techniques in Hilbert space can be used to design two-sample tests and independence tests in statistics. I will describe the basic principles and show how they can be used to correct covariate shift, select features, or merge databases.

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Slides
0:00 Kernel Methods -
Lecture 1: Estimation in Exponential Families
0:12 Priors
0:44 Tossing a dice with priors
2:10 Conjugate Priors
10:11 Example: Multinomial Distribution
13:14 Optimization Problems
14:38 Mini Summary
16:28 Graphical Model
19:27 Conditional Independence
21:00 Cliques
24:27 Hammersley Clifford Theorem
27:19 Proof
28:42 Example: Normal Distributions
30:28 Example: Normal Distributions 01
33:13 Computing g()
36:49 Forward Backward Algorithm
38:14 Message Passing
41:54 Message Passing 01
47:43 Junction Trees
50:07 Junction Tree Algorithm
51:48 Example
52:39 Problems
54:40 Recall: Optimization
55:52 Mini Summary

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Reviews and comments:

Comment1 Chandan Datta, August 31, 2007 at 3:04 a.m.:

Looks like that part 1 and 3 are the same.
Part 1 has not been uploaded.


Comment2 M.Prior, September 2, 2007 at 12:47 p.m.:

As mentioned previously .. part 1 seems to be missing so it was difficult to understand what the basis for the lectures was.

The slides in the link `mlss06tw_smola_km_01.pdf` do not match the lectures.

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