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ℹ️ The exact matrix-free curvature products are integrated into BackPACK - easier to use and support more layers. Check it out at backpack.extensions.curvmatprod! ℹ️

This repository contains a PyTorch implementation of the Hessian backpropagation (HBP) framework, along with the experiments, presented in

Modular Block-diagonal Curvature Approximations for Feedforward Architectures
F. Dangel, S. Harmeling, and P. Hennig
https://arxiv.org/abs/1902.01813

Reproduce the experiments

  • Get the repository
    git clone https://github.com/f-dangel/hbp.git
    cd hbp
  • Install dependencies
    # Alternative 1: Anaconda
    make conda-env
    conda activate hbp-experiments
    
    # Alternative 2: pip
    make install
  • Run the script
    • Reproduce figures from the original data
    # original figures
    bash reproduce.sh --original
    • Run experiments on your machine and generate figures
    # experiments on your machine
    bash reproduce.sh
    • You can remove existing runs and figures to start over
    # remove existing runs/figures
    make clean
  • Figures are saved to ./fig.

TL;DR

(Optional) Verify installation

  • Check the Hessian backpropagation library:
    make test
    
  • Run tests on the experiment utilities:
    make test-exp
    

Details

Repository structure

  • bpexts: Backpropagation extensions. Implements the two strategies presented in the paper to obtain approximate curvature information. Feedforward (fully-connected and convolutional) neural networks are supported.

    • bpexts.hbp: Backpropagation of batch-averaged loss Hessian

    • bpexts.cvp: Exact curvature matrix-vector products (Hessian, GGN, PCH)

    • bpexts.optim: Implementation of conjugate gradient and Newton-style optimizer

  • exp: Experiments, data loading, training loops and logging

  • scripts: Scripts to run subset of experiments and create figures

  • examples: Basic examples on how to use the code

Using the code

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Hessian backpropagation (HBP): PyTorch extension of backpropagation for block-diagonal curvature matrix approximations

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