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Math 0-1 - Matrix Calculus in Data Science and Machine Learning
Math 0-1 - Matrix Calculus in Data Science and Machine Learning

Math 0-1 - Matrix Calculus in Data Science and Machine Learning: Essential Guide to AI and Deep Learning for Python Coders

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€82.99
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Video Jan 2024 6hrs 16mins 1st Edition
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€82.99
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Arrow left icon
Profile Icon Lazy Programmer
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€82.99
Full star icon Full star icon Full star icon Full star icon Full star icon 5 (1 Ratings)
Video Jan 2024 6hrs 16mins 1st Edition
Video
€82.99
Subscription
Free Trial
Renews at €18.99p/m
Video
€82.99
Subscription
Free Trial
Renews at €18.99p/m

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Key benefits

  • Comprehensive coverage of matrix calculus and its applications in machine learning.
  • Detailed guidance on setting up a learning environment with essential tools and libraries.
  • Tailored learning strategies to suit both beginners and advanced learners in the field.

Description

This course starts with an introduction to the key concepts and outlines the roadmap to success in the field. You'll begin by understanding the foundational elements of matrix and vector derivatives, exploring topics like linear and quadratic forms, chain rules in matrix form, and the derivative of determinants. Each concept is reinforced with exercises, ranging from quadratic challenges to least squares and Gaussian methods. The course progresses into optimization techniques essential in data science and machine learning. Delve into multi-dimensional second derivative tests, gradient descent in one and multiple dimensions, and Newton's method, including practical exercises in Newton's Method for least squares. An additional focus is set on setting up your environment, where you'll learn to establish an Anaconda environment and install crucial tools like Numpy, Scipy, and TensorFlow. The course also addresses effective learning strategies, answering pivotal questions like the suitability of YouTube for learning calculus and the recommended order for taking courses in this field. As you journey through the course, you'll transition from foundational concepts to advanced applications, equipping yourself with the skills needed to excel in data science and machine learning.

Who is this book for?

This course suits students and professionals eager to learn the math behind AI, Data Science, and Machine Learning, ideal for deepening knowledge in these advanced technology fields. Learners should have a basic knowledge of linear algebra, calculus, and Python programming to effectively understand matrix calculus. A keen interest and enthusiasm for exploring this intricate subject are also crucial for a fulfilling learning experience.

What you will learn

  • Understand matrix and vector derivatives
  • Master linear and quadratic forms
  • Apply the chain rule in matrix calculus
  • Solve optimization problems using gradient descent and Newton's method
  • Set up the Anaconda environment for machine learning
  • Install and use key libraries like Numpy and TensorFlow
  • Develop effective strategies for learning calculus in data science

Product Details

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Publication date, Length, Edition, Language, ISBN-13
Publication date : Jan 19, 2024
Length: 6hrs 16mins
Edition : 1st
Language : English
ISBN-13 : 9781835886649
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Languages :
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Product Details

Publication date : Jan 19, 2024
Length: 6hrs 16mins
Edition : 1st
Language : English
ISBN-13 : 9781835886649
Category :
Languages :
Concepts :
Tools :

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Table of Contents

6 Chapters
Introduction Chevron down icon Chevron up icon
Matrix and Vector Derivatives Chevron down icon Chevron up icon
Optimization Techniques Chevron down icon Chevron up icon
Setting Up Your Environment (Appendix/FAQ by Student Request) Chevron down icon Chevron up icon
Effective Learning Strategies (Appendix/FAQ by Student Request) Chevron down icon Chevron up icon
Appendix / FAQ Finale Chevron down icon Chevron up icon

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Ingo Mar 06, 2024
Full star icon Full star icon Full star icon Full star icon Full star icon 5
Very clear deductions, the transformation from math into matrix code is clearly visible, and the connection to programming can be easily followed
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