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Module 1
Mathematical Toolkit for Deep Learning
1
Multivariate Chain Rule and Backpropagation
Derive the chain rule for a multi-layered function with vector inputs, demonstrating its application to backpropagation.
2
Eigenvalues, Eigenvectors, and SVD for Model Analysis & Low-Rank Approximation
Explain eigenvalues/eigenvectors and Singular Value Decomposition (SVD) and their relevance to model analysis and low-rank approximation.
3
Loss Functions and Maximum Likelihood Estimation
Explain the probabilistic interpretation of common loss functions like Cross-Entropy and their connection to maximum likelihood estimation.
4
Automatic Differentiation and Dynamic Computational Graphs
Explain the mechanics of automatic differentiation and the structure of dynamic computational graphs in modern ML frameworks.
5
Custom Autograd Functions in PyTorch
Implement a custom PyTorch Autograd function to manually define a backward pass for a non-standard operation.
6
Time-Series Forecasting with Recurrent Models
Model a simple time-series forecasting problem by defining the input/output sequence structures required for a recurrent model.
7
Understanding 2D Convolution: Kernels, Padding, and Stride
Explain the mechanics of a 2D convolution operation, detailing the roles of kernels, padding, and stride in transforming an input tensor.
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