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Practical Deep Learning with Bayesian Principles

Neural Information Processing Systems

Figure 2: distributed calculation algorithmic Momentum Itiswell improv to Adam, where 1isthemomentumµin in Adaminit.xavier_normalin V methods, and AUR andissecond-best significantly and Adam Wealsosho7] in Figures itscalibration ImageNet, required Wealso different protocol 16,31,8,32] tocompare Wealsoborro16,30], sho reporting Ideally, we data.







Visualizing the PHATE of Neural Networks

Neural Information Processing Systems

Wedemonstrate that our visualization provides intuitive, detailed summaries of the learning dynamics beyond simple global measures (i.e., validation loss and accuracy), without the need to access validation data. Furthermore, M-PHATE better captures both the dynamics and community structure of the hidden units as compared to visualization based on standard dimensionality reduction methods (e.g., ISOMAP,t-SNE).


Adaptive Methods for Nonconvex Optimization

Neural Information Processing Systems

The first prominent algorithms in this line of research isADAGRAD [7,22], which uses a per-dimension learning rate based on squared pastgradients.ADAGRADachievedsignificant performance gainsincomparison toSGDwhenthe gradientsaresparse.