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README.md

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#### **A comprehensive implementation of core **Matrix Decomposition techniques** in Linear Algebra, providing an efficient computation approach, helps in uncovering hidden relationships in data, and lets you power many scalable applications in various fields of science and engineering.**
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#### **A comprehensive implementation of various Matrix Decomposition Techniques from the lens of Linear Algebra to produce efficient computing of SVD, PCA, Feature Selection & Data Analysis in Python.**
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To gain a deeper understanding of how Orthogonalization & Matrices Decomposition works in real-life applications, & how they save bunch of time through an approach of vectorization, you'll find such techniques used in;
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## What's Inside
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*By latest ✨,*
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The **Gram-Schmidt Orthogonalization** is one of the fundamental process in Linear Algebra to achieve *Orthonormal Vectors* for a given vector space. The Orthonormal Basis are produced by iteratively removing vector projections — also known as the *Vector Projection Elimination method*.
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**Terms like Orthogonality, QR Decomposition are being discussed in the — [🗨️Discussion section](https://github.com/PragyanTiwari/Matrix-Decompositions-Implementation-for-SVD-PCA/discussions).**
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return Q
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```
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To edit the notebook in a sandbox environment, run this;
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To run the notebook in a sandbox environment;
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```bash
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uvx marimo edit --sandbox notebooks\Gram_Schmidt_QR_Decomposition.py
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uvx marimo run --sandbox notebooks/Gram_Schmidt_QR_Decomposition.py
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```
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## 🧪 Testing
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- To test the export process, we'll run `.github/scripts/build.py` from the root directory through a symlink.
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```bash
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uv run build.py
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uv run .github/scripts/build.py
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```
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This will export all notebooks in a folder called `_site/` in the root directory

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