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Statistical Physics Methods in Machine Learning
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Deep Learning Applications
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Tutorial: Deep Learning
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Outline
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Learning an unknown function
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Learning an unknown function: like curve fitting
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Learning a function: why?
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Learning a function: How
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Linear Regression: Line fitting
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Minimize errorloss in prediction
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Loss measures error in prediction
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Gradient descent
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Learning a function: Linear Regression x
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Gradient update: BackPropagation.
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Stochastic Gradient Descent: gradients over a few examples at a time.
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Learning a function: Sigmoid, sign
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Sigmoid, RELU
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Logistic regression uses logloss
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Deep Network. Allows rich representation Can express any function/circuit
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Neurons
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Network of Neurons
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Hierarchical representation of Objects
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Training w: SGD to Minimize loss
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Backpropagation: Gradient Descent for one example
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Softmax for multiclass output: just like max
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Convergence of Gradient Descent for Model training
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Applications
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MNIST
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Convolution and Pooling
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Gradient-Based Learning Applied to Document Recognition
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Goal
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ImageNet
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ILSVRC
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Architecture
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RELU Nonlinearity
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96 Convolutional Kernels
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Phone recognition on the TIMIT benchmark Mohamed, Dahl, & Hinton,
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Word error rates from MSR, IBM, & Google Hinton et. al. IEEE signal Processing Magazine, Nov 2012
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Speech recognition
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RNN
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Videos/tutorials on Deep learning applications
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Theoretical Understanding? - Deep Learning
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Nonconvex Optimization
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Low rank Approximation
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No local minima in linear networks [Kawaguchi, NIPS 16, Ge et al, ICML 17]
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Deep Learning
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Does well experimentally
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With simplifications, our target functions f are...
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Overview of Results
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Q&A
Description:
Explore deep learning applications in this comprehensive lecture from the International Centre for Theoretical Sciences. Delve into the fundamentals of machine learning, including linear regression, gradient descent, and neural networks. Examine advanced topics such as convolutional neural networks, recurrent neural networks, and their applications in image and speech recognition. Gain insights into the theoretical aspects of deep learning, including non-convex optimization and low-rank approximation. Learn about cutting-edge research in the field, including recent findings on local minima in linear networks. Conclude with an overview of experimental results and a Q&A session to deepen your understanding of this rapidly evolving field.

Deep Learning Applications by Rina Panigrahy

International Centre for Theoretical Sciences
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