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Representation Learning: A Review and New Perspectives (1206.5538v3)

Published 24 Jun 2012 in cs.LG

Abstract: The success of machine learning algorithms generally depends on data representation, and we hypothesize that this is because different representations can entangle and hide more or less the different explanatory factors of variation behind the data. Although specific domain knowledge can be used to help design representations, learning with generic priors can also be used, and the quest for AI is motivating the design of more powerful representation-learning algorithms implementing such priors. This paper reviews recent work in the area of unsupervised feature learning and deep learning, covering advances in probabilistic models, auto-encoders, manifold learning, and deep networks. This motivates longer-term unanswered questions about the appropriate objectives for learning good representations, for computing representations (i.e., inference), and the geometrical connections between representation learning, density estimation and manifold learning.

Citations (11,924)

Summary

  • The paper presents a comprehensive analysis of representation learning techniques, demonstrating that deep architectures can reduce speech recognition error rates by about 30% and object recognition error rates from 26.1% to 15.3%.
  • It evaluates key methodologies including auto-encoders, manifold learning, and probabilistic models to effectively disentangle factors of variation in high-dimensional data.
  • The study bridges theoretical insights with practical applications, highlighting how feature reuse and abstraction in deep networks advance performance in domains such as NLP, speech, and image processing.

Representation Learning: A Review and New Perspectives

Abstract

"Representation Learning: A Review and New Perspectives" by Bengio et al. investigates the fundamental role of data representation in the performance of machine learning algorithms. The paper offers a comprehensive examination of unsupervised feature learning and deep learning, including probabilistic models, auto-encoders, manifold learning, and deep networks. The paper emphasizes the inherent challenges in representation learning concerning objectives, inference, and geometrical connections between representation learning, density estimation, and manifold learning.

Introduction

The importance of data representation in machine learning extends from the capacity to disentangle explanatory factors of variation. Feature engineering, pivotal in applications, underscores the need for automated representation learning to mitigate the intense labor involved. The quest for AI necessitates machine learning models that can autonomously understand and disentangle the underlying explanatory factors in data.

Existing Does Representation Learning Matter?

Representation learning has catalyzed tangible advances across various domains such as speech recognition, object recognition, and NLP. Notably, deep learning techniques have outperformed traditional models on benchmark datasets including MNIST and ImageNet, highlighting improved error rates and achieving new standards.

  1. Speech Recognition: The paper reports a substantial reduction in error rates by approximately 30% in Microsoft's MAVIS system using deep learning.
  2. Object Recognition: Achievements in object recognition are showcased by a reduction of state-of-the-art error rates in the ImageNet challenge, from 26.1% to 15.3%.
  3. NLP: Advances in NLP are exhibited through neural net LLMs and their applications, improving perplexity and word error rate metrics in LLMing and machine translation tasks.

Factors for an Effective Representation

Representation learning is driven by several priors that influence learning. These include:

  • Smoothness: The target function changes gradually.
  • Multiple Explanatory Factors: Disentangles various underlying factors.
  • Hierarchical Organization: Higher abstraction levels define complex concepts.
  • Semi-supervised Learning: Shared statistical strength between inputs and targets.
  • Shared Factors Across Tasks: Applicable across multiple tasks.
  • Manifolds: Data concentration near lower-dimensional manifolds.
  • Natural Clustering: Separated low-density regions between different classes.
  • Temporal and Spatial Coherence: Smooth changes in time-sequenced data.
  • Sparsity: Few relevant factors for any given input.
  • Simplicity of Factor Dependencies: Linear or simple relationships in high-level representations.

Smoothness and Curse of Dimensionality

The phenomenon termed "curse of dimensionality" highlights the inefficiency of traditional smoothness-based learners like kernel machines and parametric models. These models struggle in high-dimensional spaces, failing to capture complexity effectively. Thus, representation-learning algorithms are advocated with an intrinsic ability to transcend conventional smoothness assumptions, leveraging instead generic priors tied to high-dimensional data behaviors.

Distributed and Non-linear Representations

The paper explores the superiority of distributed representations over one-hot representations. Distributed schemes like RBMs and auto-encoders offer exponential growth in representational power concerning the number of parameters, vastly outperforming traditional local generalization models.

Strategies for Deep Representations

Deep networks offer two prime advantages:

  1. Feature Reuse: Redistribution of features leading to parameter optimization.
  2. Abstraction and Invariance: Layers within deep networks foster abstraction and invariance, crucial for addressing complex data variations.

Disentangling Factors of Variation

The paper emphasizes disentangling the underlying factors of variations, advocating for representations that capture data structure without discarding critical information. Such representations should not only abstract relevant features but also disentangle the complex interactions stemming from real-world data.

Practical and Theoretical Implications

Representation learning informs both theoretical inquiries and practical innovations. Probabilistic models, auto-encoders, and manifold learning provide distinct yet interconnected methodologies. Practically, the disentanglement of data intricacies is crucial for AI applications, promoting robust, transferable, and adaptable machine learning systems.

Challenges and the Future of AI

One of the primary challenges is creating efficient MCMC samplers or dealing with ill-conditioning during training. Moreover, balancing the trade-offs between probabilistic models and direct encoding techniques is pivotal. The future of AI lies in refining representation learning paradigms to better integrate priors, improve sampling efficiency, and develop robust training algorithms for deep models.

Conclusion

This paper provides an insightful overview of the theoretical and practical challenges in representation learning, highlighting the significance of learning algorithms that disentangle the underlying explanatory factors of data. The integration of various regularization techniques, priors, and probabilistic models forms the cornerstone for advancing machine learning towards more intelligent systems capable of understanding and interacting with the world in a meaningful manner.

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