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My name is Sayak Paul! πŸ‘Ύ

  • πŸ”­ I work on 🧨 diffusion models at Hugging Face πŸ€—
  • 🌱 I’m interested in the area of representation learning (self-supervision, semi-supervision, model robustness).
  • πŸ‘― I’m always open to meaningful collaborations.
  • ⚑ Fun fact: I love watching crime and action thrillers (The Silence of the Lambs being an all-time favorite one).
  • πŸ™ƒ Recepient of the Google Open Source Peer Bonus Award (2020, 2021, and 2022). Also received the TensorFlow Top Contributor Award 2021.
  • πŸ“« More details - sayak.dev.

Following are some of my favorite repositories that I have contributed to and/or contribute to.

Sayak Paul's Projects

ml-bootcamp-india-2022 icon ml-bootcamp-india-2022

Contains materials from the facilitation sessions conducted for the ML Bootcamp India (2022) organized by Google DevRel team.

ml-deployment-k8s-fastapi icon ml-deployment-k8s-fastapi

This project shows how to serve an ONNX-optimized image classification model as a web service with FastAPI, Docker, and Kubernetes.

mlp-mixer-cifar10 icon mlp-mixer-cifar10

Implements MLP-Mixer (https://arxiv.org/abs/2105.01601) with the CIFAR-10 dataset.

mlplanner icon mlplanner

Contains data, notebooks and other files of FloydHub's mini-series on machine learning project structuring, model debugging, various tips and tricks and more

mlpmixer-jax2tf icon mlpmixer-jax2tf

This repository hosts code for converting the original MLP Mixer models (JAX) to TensorFlow.

nalu icon nalu

Neural Arithmetic Logic Units by Trask et al.

near-dup-parser icon near-dup-parser

Holds code for near-duplicate image parser using optimized image classifiers.

notebooks icon notebooks

Notebooks using the Hugging Face libraries πŸ€—

par-cvpr-21 icon par-cvpr-21

Contains notebooks for the PAR tutorial at CVPR 2021.

paws-tf icon paws-tf

Minimal implementation of PAWS (https://arxiv.org/abs/2104.13963) in TensorFlow.

portfolio icon portfolio

Personal site of Sayak Paul. Deployed here πŸ‘‰

pydensecrf icon pydensecrf

Python wrapper to Philipp KrΓ€henbΓΌhl's dense (fully connected) CRFs with gaussian edge potentials.

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