Machine Learning for Physics Enthusiasts

The entire field of machine learning (including deep learning) can be explained by just one equation: \[P=\frac{e^{-F}}{Z}\] And, we always need to ask a single question: "How do we find \(F\) using data?"
In the courses below, we will answer this question for various machine learning models.

Here’s your roadmap:

🎬 Start from Episode 1 and move through the episodes step by step πŸ‘£.
  1. ✨ Read the Note to understand concepts.
  2. πŸš€ Take the Course on Google Colab.
  3. 🎯 Run the Intermediate Project.
  4. 🌟 Add complexities of professional setting to intermediate projects and prepare for deployment.
  5. πŸŽ“ Want to learn it all & even more systematically? Apply to our BootCamp!

Episodes

Notes Course Intermediate Project Advanced Project
Linear Regression Course Project Apply to BootCamp!
Loss Function coming soon coming soon coming soon
Residual Sum of Squares coming soon coming soon coming soon
Gradient Descent coming soon coming soon coming soon
Bias Variance TradeOff coming soon coming soon coming soon
Regularization coming soon coming soon coming soon
Feature Engineering and Selection coming soon coming soon coming soon
Probabilistic basis of ML coming soon coming soon coming soon
Polynomial Regression coming soon coming soon coming soon
Logistic Regression coming soon coming soon coming soon
Multinomial Logistic Regression coming soon coming soon coming soon
Support Vector Machine (SVM) coming soon coming soon coming soon
Kernels coming soon coming soon coming soon
K-Nearest Neighbors (KNN) coming soon coming soon coming soon

Citation

How to cite this work:

If you use or reference material from this collection, please cite as:

Borzou, Ardavan. 2025. Machine Learning for Physics Enthusiasts. CompuFlair. https://compu-flair.com/ml-for-physicists

BibTeX:

@misc{borzou2025mlphysics,
author = {Borzou, Ardavan},
title = {Machine Learning for Physics Enthusiasts},
year = { 2025 },
url = {https://compu-flair.com/ml-for-physicists},
note = {Accessed: 2025-11-23"}
}