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    Mathematics For Machine Learning And Ai I : Essentials

    Posted By: ELK1nG
    Mathematics For Machine Learning And Ai I : Essentials

    Mathematics For Machine Learning And Ai I : Essentials
    Published 8/2025
    MP4 | Video: h264, 1920x1080 | Audio: AAC, 44.1 KHz
    Language: English | Size: 2.91 GB | Duration: 8h 18m

    Linear Algebra, Calculus, Optimization for Machine Learning and AI Fundamentals

    What you'll learn

    Understand and apply key concepts in linear algebra, including vector operations, subspaces, and eigenvalues.

    Learn the foundations of calculus and multivariable calculus needed for machine learning models.

    Master probability theory, Bayes’ theorem, and statistical tools like MLE and hypothesis testing.

    Apply essential optimization techniques such as gradient descent, KKT conditions, and linear programming in Python.

    Requirements

    Basic high school-level algebra and geometry knowledge is helpful but not required.

    A willingness to learn mathematical concepts with practical relevance to AI and data science.

    Description

    This course is designed to give you a complete mathematical foundation for understanding and applying machine learning and AI methods in practice. Whether you're preparing for advanced ML courses or working on real-world projects, this course ensures you understand the math that powers it all — without needing a degree in mathematics.We start with linear algebra — vectors, subspaces, eigenvalues, and orthogonality — and explain how they’re used in ML algorithms. You’ll not only learn the theory but also see hands-on applications in Python and MATLAB, especially for eigenvalues and orthogonalization.Then we move into calculus and multivariable calculus: functions, derivatives, partial derivatives, Hessians, and Lagrange multipliers. These are essential for understanding how models learn and optimize.Next comes probability and statistics: foundational probability concepts, distributions, Bayes' theorem, hypothesis testing, and MLE — everything you need for probabilistic reasoning in AI systems.Finally, we go into optimization: gradient descent, RMSProp, AdaGrad, KKT conditions, and linear programming. You'll understand how models are trained, constrained, and improved over time.The content is clear, structured, and applied. You'll learn both the mathematical logic and how it's implemented in code. No prior programming or ML knowledge is assumed — just a desire to learn.By the end of this course, you’ll be confident in your math skills and ready to move forward in your machine learning and AI journey.

    Overview

    Section 1: Introduction

    Lecture 1 Introduction

    Section 2: Python Programming (Optional)

    Lecture 2 What is Python?

    Lecture 3 Anaconda & Jupyter & Visual Studio Code

    Lecture 4 Google Colab

    Lecture 5 Environment Setup

    Lecture 6 Python Syntax & Basic Operations

    Lecture 7 Data Structures: Lists, Tuples, Sets

    Lecture 8 Control Structures & Looping

    Lecture 9 Functions & Basic Functional Programming

    Lecture 10 Intermediate Functions

    Lecture 11 Dictionaries and Advanced Data Structures

    Lecture 12 Exception Handling & Robust Code

    Lecture 13 Modules, Packages & Importing Libraries

    Lecture 14 File Handling

    Lecture 15 Basic Object-Oriented Programming (OOP)

    Section 3: Linear Algebra Essentials

    Lecture 16 Introduction to Vectors and Vector Operations - Mathematics

    Lecture 17 Introduction to Vectors and Vector Operations - Practice

    Lecture 18 Vector Spaces and Subspaces

    Lecture 19 Eigenvalues and Eigenvectors - Theory

    Lecture 20 Orthogonality and Orthogonalization - Practice

    Section 4: Calculus for Machine Learning

    Lecture 21 Derivatives and Differentiation Rules

    Section 5: Multivariable Calculus

    Lecture 22 Partial Derivatives

    Lecture 23 Gradients and Directional Derivatives

    Lecture 24 Chain Rule for Multivariable Functions

    Lecture 25 Hessian Matrices

    Lecture 26 Multiple Integrals

    Lecture 27 Vector-Valued Functions

    Lecture 28 Lagrange Multipliers

    Section 6: Optimization Theory

    Lecture 29 Gradient Descent

    Lecture 30 RMSProp

    Lecture 31 AdaGrad

    Lecture 32 AdaGrad Python Implementation

    Lecture 33 Karush-Kuhn-Tucker (KKT) Conditions

    Aspiring data scientists, machine learning engineers, or AI enthusiasts who want a solid foundation in math.,Students in engineering, computer science, or related fields preparing for advanced ML courses.,Professionals looking to refresh or deepen their understanding of core math concepts used in AI.