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Matrix-Free Natural Gradient via Stochastic Truncated Metrics
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Proposes a matrix-free natural gradient optimizer built on an unbiased stochastic estimator of the Fisher information matrix with a truncated metric.
Problem
Natural gradient descent is theoretically grounded but existing implementations either use structural approximations of the curvature matrix or incur large computational and memory costs, making direct application hard at deep-network scale.
Approach
Builds an optimizer on an unbiased stochastic estimator of the Fisher information matrix that employs a truncated metric, avoiding explicit matrix construction (matrix-free) and structural approximations.
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