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Wednesday 14:00–15:00 New York (GMT-4)

Starts in 4 days

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Abstract

Riccardo Zecchina presents a learning rule for recurrent neural networks in which nonlinear dendrites create and stabilize task-relevant attractors within a representation manifold. Learning is local in both space and time. On the same network architecture, the scheme matches the performance of backpropagation through time while taking a fundamentally different path through weight space. Statistical-physics analysis explains how dendritic gating and the geometry of the representation manifold support this alternative mechanism for learning.

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