WoodFisher: Efficient Second-Order Approximation for Neural Network Compression
By Sidak Pal Singh, Dan Alistarh. 2020
209 citations recorded by the source corpus.
Subfields: Efficiency & Compression
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Efficiency & Compression
- Elias Frantar
- Saleh Ashkboos
- Dan Alistarh
- Torsten Hoefler
- Mingjie Sun
- Zhuang Liu
- J. Kolter
- Anna Bair
Citations in the corpus
- GPTQ: Accurate Post-Training Quantization for Generative Pre-trained Transformers (2022, background): “Finally, Optimal Brain Quantization (OBQ) [8] generalizes the classic Optimal Brain Surgeon (OBS) second-order weight pruning framework [10, 29, 7] to apply to quantization.”
- Training Neural Networks with Fixed Sparse Masks (2021, background): “…learning, e.g. as a measure of parameter importance [21], as a preconditioner in gradient descent [4, 37, 34], as a way to measure the amount of “information” in each parameter of a neural network [1], or as a way to decide which parameters to prune when performing model compression [43, 10, 47].”
- SliceGPT: Compress Large Language Models by Deleting Rows and Columns (2024, methodology): “…limitation posed by OBS, recent research has explored two approaches: approximating the inverse of the Hessian matrix such as WoodFisher (Singh & Alistarh, 2020) or applying it separately to each layer such as in Optimal Brain Compression (OBC, Frantar & Alistarh, 2022), known as…”
- Group Fisher Pruning for Practical Network Compression (2021, background): “WoodFisher (Singh & Alistarh, 2020) approximates the inverse of Hessian matrix by the Woodbury matrix identity and improves unstructured pruning based on OBD/OBS.”
- A Simple and Effective Pruning Approach for Large Language Models (2023, background): “Existing popular solvers [21, 60] for the layer-wise reconstruction problem rely on heavy computation of second-order Hessian inverses, which do not scale to the large hidden state size of LLMs.”
- M-FAC: Efficient Matrix-Free Approximations of Second-Order Information (2021, methodology): “Singh and Alistarh [37] showed that it can be scaled to DNNs by blockwise approximation, and that it provides better approximations of the loss than K-FAC-based [44], or diagonal [39] approximations [7], leading to more accurate pruning.”
- How Well Do Sparse ImageNet Models Transfer? (2021, methodology): “One of the main benefits of sparse models is that they can provide inference speed-ups when executed on sparsity-aware runtimes [11, 40, 57, 63].”
- Optimal Brain Compression: A Framework for Accurate Post-Training Quantization and Pruning (2022, unknown): “The optimal solution is then derived by first finding the optimal solution to δ p via setting the derivative ∂L/∂ δ p to zero and then substituting this solution back into L and solving for λ ; please see e.g. [13, 39] for examples.”
- SparseGPT: Massive Language Models Can Be Accurately Pruned in One-Shot (2023, methodology): “This is in stark contrast to smaller vision models which can usually be pruned via simple magnitude to 50% or more at very little loss of accuracy [43, 11].”