The Asymptotics of Semi-Supervised Learning in Discriminative Probabilistic Models
author:
Olivier Cappé,
+LTCI, TELECOM ParisTech and CNRS
Description
Semi-supervised learning aims at taking advantage of unlabeled data to improve the efficiency of supervised learning procedures. For discriminative models however, this is a challenging task. In this contribution, we introduce an original methodology for using unlabeled data through the design of a simple semi-supervised objective function. We prove that the corresponding semi-supervised estimator is asymptotically optimal. The practical consequences of this result are discussed for the case of the logistic regression model.
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| Slides | |
| 0:00 | The Asymptotics of Semi-Supervised Learning in Discriminative Probabilistic Models |
| 0:37 | Outline |
| 2:20 | Semi-Supervised Classification |
| 4:29 | (Subjective) Literature Survey |
| 8:26 | This Contribution |
| 10:01 | Notations |
| 10:48 | Stratified Sampling |
| 13:16 | Stratified Sampling, Contd. |
| 16:20 | Stratified Sampling |
| 16:32 | Stratified Sampling, Contd. |
| 16:46 | The Performance Criterion (1) |
| 19:20 | The Performance Criterion (2) |
| 21:07 | An Asymptotically Optimal Estimator (1) |
| 22:06 | An Asymptotically Optimal Estimator (2) |
| 23:12 | Main Proof Argument |
| 23:51 | In the Case of Binary Logistic Regression |
| 25:53 | Simulation Experiment With Binary Logistic Regression |
| 27:13 | Connection With the Covariate Shift Problem |
| 28:38 | Applications to Larger Scale Problems |
| 30:15 | Some Conclusions |
| 31:16 | - Questions |
| 31:36 | - Questions |
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