MLG 036 Autoencoders

Auto encoders are neural networks that compress data into a smaller "code," enabling dimensionality reduction, data cleaning, and lossy compression by reconstructing original inputs from this code. Advanced auto encoder types, such as denoising, sparse, and variational auto encoders, extend these concepts for applications in generative modeling, interpretability, and synthetic data generation.

Links

• Notes and resources at ocdevel.com/mlg/36
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• Thanks to T.J. Wilder from intrep.io for recording this episode!

Fundamentals of Autoencoders

• Autoencoders are neural networks designed to reconstruct their input data by passing data through a compressed intermediate representation called a “code.”
• The architecture typically follows an hourglass shape: a wide input and output separated by a narrower bottleneck layer that enforces information compression.
• The encoder compresses input data into the code, while the decoder reconstructs the original input from this code.

Comparison with Supervised Learning

• Unlike traditional supervised learning, where the output differs from the input (e.g., image classification), autoencoders use the same vector for both input and output.

Use Cases: Dimensionality Reduction and Representation

• Autoencoders perform dimensionality reduction by learning compressed forms of high-dimensional data, making it easier to visualize and process data with many features.
• The compressed code can be used for clustering, visualization in 2D or 3D graphs, and input into subsequent machine learning models, saving computational resources and improving scalability.

Feature Learning and Embeddings

• Autoencoders enable feature learning by extracting abstract representations from the input data, similar in concept to learned embeddings in large language models (LLMs).
• While effective for many data types, autoencoder-based encodings are less suited for variable-length text compared to LLM embeddings.

Data Search, Clustering, and Compression

• By reducing dimensionality, autoencoders facilitate vector searches, efficient clustering, and similarity retrieval.
• The compressed codes enable lossy compression analogous to audio codecs like MP3, with the difference that autoencoders lack domain-specific optimizations for preserving perceptually important data.

Reconstruction Fidelity and Loss Types

• Loss functions in autoencoders are defined to compare reconstructed outputs to original inputs, often using different loss types depending on input variable types (e.g., Boolean vs. continuous).
• Compression via autoencoders is typically lossy, meaning some information from the input is lost during reconstruction, and the areas of information lost may not be easily controlled.

Outlier Detection and Noise Reduction

• Since reconstruction errors tend to move data toward the mean, autoencoders can be used to reduce noise and identify data outliers.
• Large reconstruction errors can signal atypical or outlier samples in the dataset.

Denoising Autoencoders

• Denoising autoencoders are trained to reconstruct clean data from noisy inputs, making them valuable for applications in image and audio de-noising as well as signal smoothing.
• Iterative denoising as a principle forms the basis for diffusion models, where repeated application of a denoising autoencoder can gradually turn random noise into structured output.

Data Imputation

• Autoencoders can aid in data imputation by filling in missing values: training on complete records and reconstructing missing entries for incomplete records using learned code representations.
• This approach leverages the model’s propensity to output ‘plausible’ values learned from overall data structure.

Cryptographic Analogy

• The separation of encoding and decoding can draw parallels to encryption and decryption, though autoencoders are not intended or suitable for secure communication due to their inherent lossiness.

Advanced Architectures: Sparse and Overcomplete Autoencoders

• Sparse autoencoders use constraints to encourage code representations with only a few active values, increasing interpretability and explainability.
• Overcomplete autoencoders have a code size larger than the input, often in applications that require extraction of distinct, interpretable features from complex model states.

Interpretability and Research Example

• Research such as Anthropic’s “Towards Monosemanticity” applies sparse autoencoders to the internal activations of language models to identify interpretable features correlated with concrete linguistic or semantic concepts.
• These models can be used to monitor and potentially control model behaviors (e.g., detecting specific language usage or enforcing safety constraints) by manipulating feature activations.

Variational Autoencoders (VAEs)

• VAEs extend autoencoder architecture by encoding inputs as distributions (means and standard deviations) instead of point values, enforcing a continuous, normalized code space.
• Decoding from sampled points within this space enables synthetic data generation, as any point near the center of the code space corresponds to plausible data according to the model.

VAEs for Synthetic Data and Rare Event Amplification

• VAEs are powerful in domains with sparse data or rare events (e.g., healthcare), allowing generation of synthetic samples representing underrepresented cases.
• They can increase model performance by augmenting datasets without requiring changes to existing model pipelines.

Conditional Generative Techniques

• Conditional autoencoders extend VAEs by allowing controlled generation based on specified conditions (e.g., generating a house with a pool), through additional decoder inputs and conditional loss terms.

Practical Considerations and Limitations

• Training autoencoders and their variants requires computational resources, and their stochastic training can produce differing code representations across runs.
• Lossy reconstruction, lack of domain-specific optimizations, and limited code interpretability restrict some use cases, particularly where exact data preservation or meaningful decompositions are required.