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neural autoregressive models
Neural autoregressive models are probabilistic generative neural networks that model the joint probability distribution of complex, high-dimensional data by decomposing it into a sequence of conditional probabilities. Using the chain rule of probability, these models predict each component of a data point, such as a pixel, word, or audio sample, conditioned on all previously observed or generated components. By employing neural architectures with recurrence or causal masking, such as recurrent neural networks, masked autoencoders, causal convolutional networks, and transformers, they capture complex sequential dependencies across variables. A defining advantage of neural autoregressive models is their ability to compute exact and tractable likelihoods, making them widely used for density estimation and step-by-step synthetic data generation across various modalities.
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