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cnn-quantization

Dependencies

HW requirements

NVIDIA GPU / cuda support

Data

  • To run this code you need validation set from ILSVRC2012 data
  • Configure your dataset path by providing --data "PATH_TO_ILSVRC" or copy ILSVRC dir to ~/datasets/ILSVRC2012.
  • To get the ILSVRC2012 data, you should register on their site for access: http://www.image-net.org/

Prepare environment

  • Clone source code
git clone https://github.com/submission2019/cnn-quantization.git
cd cnn-quantization
  • Create virtual environment for python3 and activate:
virtualenv --system-site-packages -p python3 venv3
. ./venv3/bin/activate
  • Install dependencies
pip install torch torchvision bokeh pandas sklearn mlflow tqdm

Building cuda kernels for GEMMLOWP

To improve performance GEMMLOWP quantization was implemented in cuda and requires to compile kernels.

  • build kernels
cd kernels
./build_all.sh
cd ../

Run inference experiments

Post-training quantization of Res50

Note that accuracy results could have 0.5% variance due to data shuffling.

  • Experiment W4A4 naive:
python inference/inference_sim.py -a resnet50 -b 512 -pcq_w -pcq_a -sh --qtype int4 -qw int4
  • Prec@1 62.154 Prec@5 84.252
  • Experiment W4A4 + ACIQ + Bit Alloc(A) + Bit Alloc(W) + Bias correction:
python inference/inference_sim.py -a resnet50 -b 512 -pcq_w -pcq_a -sh --qtype int4 -qw int4 -c laplace -baa -baw -bcw
  • Prec@1 73.330 Prec@5 91.334

experiments

AICQ: Analytical Clipping for Integer Quantization

We solve eq. 6 numerically to find optimal clipping value α for both Laplace and Gaussian prior.
eq-6

Solving eq. 6 numerically for bit-widths 2,3,4 results with optimal clipping values of 2.83b, 3.86b, 5.03*b respectively. Where b is deviation from expected value of the activation.

Numerical solution source code: mse_analysis.py aciq-mse

Per-channel bit allocation

Given a quota on the total number of bits allowed to be written to memory, the optimal bit width assignment Mi for channel i is the following.
eq-6
bit_allocation_synthetic.py
bit-alloc

Bias correction

We observe an inherent bias in the mean and the variance of the weight values following their quantization.
bias_correction.ipynb
bias-err
We calculate this bias using equation 12.
eq-12
Then, we compensate for the bias for each channel of W as follows:
eq-13

Quantization

We use GEMMLOWP quantization scheme described here. We implemented above quantization scheme in pytorch. We optimize this scheme by applying ACIQ to reduce range and optimally allocate bits for each channel.

Quantization code can be found in int_quantizer.py

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