Mathematics for Data Science & GenAI - Beginner to Pro
Master math for data science & GenAI! Learn linear algebra, calculus, & statistics from beginner to advanced. Build a strong foundation for AI.
Course Content
Mathematics for Data Science & GenAI - Beginner to Pro is an all-levels Udemy course taught by Sankara Rao P. It runs 38m, is taught in English, and includes a certificate of completion. Learners rate it 2.5 out of 5 from 31 reviews, with 32 students enrolled. It is a paid course, first published August 2025.
Master the Mathematical Foundations of Machine Learning with this comprehensive course. This Mathematical for Machine Learning program offers a rigorous exploration of the core mathematical principles driving modern machine learning algorithms. Designed for students, researchers, and professionals alike, this course bridges the gap between theoretical concepts and practical application, equipping you with the essential mathematical toolkit for building and analyzing effective machine learning models.
The course begins with a deep dive into linear algebra, covering fundamental concepts like vectors, matrices, eigenvalues, and eigenvectors. You'll learn crucial matrix decomposition techniques, including Singular Value Decomposition (SVD), which are foundational to techniques like dimensionality reduction and Principal Component Analysis (PCA), and are vital for understanding deep learning.
Next, explore probability theory and statistics, gaining the ability to model uncertainty, understand various distributions, and perform statistical inference. Key topics include Bayes’ theorem, conditional probability, expectation, variance, and statistical estimators. We'll focus on the application of these concepts to probabilistic models and algorithms such as Naïve Bayes, Gaussian Mixture Models, and Hidden Markov Models.
A strong understanding of calculus is essential for machine learning optimization, and this course delivers. You'll study differential calculus (including gradients, partial derivatives, and the chain rule) and integral calculus. This knowledge empowers you to understand and implement crucial optimization algorithms like gradient descent and backpropagation used in neural networks.
By the end of this course, you'll have a robust mathematical foundation for machine learning. You'll be able to confidently explore, analyze, and develop advanced machine learning models. This deep understanding is critical for interpreting algorithm behavior, diagnosing model performance issues, and innovating new techniques. Whether you aspire to be a machine learning engineer, AI researcher, or data scientist, this course provides the necessary theoretical toolkit for success. Learn to not just use machine learning tools, but to understand, question, and improve them from first principles.
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