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This paper provides an in-depth exploration of polygon area calculation using the Shoelace formula, with a focus on efficient vectorized implementation in NumPy. By comparing traditional loop-based methods with optimized vectorized approaches, it demonstrates a performance improvement of up to 50 times. The article explains the mathematical principles of the Shoelace formula in detail, provides complete code examples, and discusses considerations for handling complex polygons such as those with holes. Additionally, it briefly introduces alternative solutions using geometry libraries like Shapely, offering comprehensive solutions for various application scenarios.