Before Machine Learning - Volume 1: Linear Algebra for A.I
Publication details: Shroff Publishers & Distributors Pvt. Ltd. 2023 MumbaiDescription: 164 pISBN:- 9789355424402
- 005.74015 BRA
Item type | Current library | Call number | Status | Date due | Barcode |
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Main Library Analytics | 005.74015 BRA (Browse shelf(Opens below)) | Available | 119056 |
Why:
Linear algebra is a fundamental topic for anyone working in machine learning, and it plays a critical role in understanding the inner workings of algorithms and data models. In this book, you'll learn how to apply linear algebra to real-world problems and gain a deep understanding of the concepts that drive machine learning.
What is different:
What sets this book apart is its different approach to teaching. Rather than presenting abstract mathematical concepts in isolation, the content is structured like a story with real-life examples that illustrate the practical applications of linear algebra. It is written in a conversational style as if you were having a one-on-one conversation with me, and the structure resembles a story.
To whom:
Whether you're a beginner or an experienced practitioner, this book will help you master the essentials of linear algebra and build a solid foundation for your machine-learning journey. It assumes no prior knowledge of linear algebra, making it perfect for beginners. However, it also includes advanced concepts, making it a valuable resource for more experienced learners.
What's inside:
This book covers all the essential topics in linear algebra, from vectors and matrices to eigenvalues and eigenvectors. It also includes in-depth discussions of applications of linear algebra, such as principal component analysis, and single-value decomposition.
Vectors addition.
Multiplication of a vector by a scalar.
The dot product.
Vectors spaces, linear combinations, linear independence, and basis.
Change of basis.
Matrix and vector multiplication as well as Matrix matrix multiplication.
Outer products.
The inverse of a matrix.
The Determinante.
Systems of linear equations.
Eigenvectors and eigenvalues.
Eigen decomposition.
The single value decomposition.
The principal component analysis.
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