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Linear Algebra: Theory, Intuition, Code
Linear Algebra: Theory, Intuition, Code
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Linear Algebra: Theory, Intuition, Code
Linear Algebra: Theory, Intuition, Code
Linear algebra is the magic behind many computational sciences -- machine learning, AI, data science, statistics, simulations, computer graphics, multivariate analyses, matrix decompositions, signal processing, and more.
Linear Algebra: Theory, Intuition, Code
物品 #: 39848444

Linear Algebra: Theory, Intuition, Code

物品 #: 39848444

HKD 382

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Linear algebra is the magic behind many computational sciences -- machine learning, AI, data science, statistics, simulations, computer graphics, multivariate analyses, matrix decompositions, signal processing, and more.
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What Stands Out

Comprehensive Coverage
Offers a thorough exploration of linear algebra concepts, blending theory with practical coding examples to enhance understanding for students and practitioners alike.
Intuitive Approach
Emphasizes intuitive explanations of complex ideas, making advanced mathematical concepts accessible to learners of all levels, ultimately bridging the gap between theory and application.
Code Integration
Provides integrated coding solutions alongside mathematical discussions, enabling users to implement concepts directly, fostering hands-on experience and reinforcing learning through practice.

產品詳情

Browse and purchase the bestselling Linear Algebra book: Theory, Intuition, Code on Ubuy 香港 KW. Enhance your understanding of linear algebra with this comprehensive guide.
  • Are you ready to dive into the vibrant world of linear algebra and learn how it powers real-world applications? Welcome to this comprehensive textbook, where traditional theory meets modern computational practices.Linear algebra is the magic behind many computational sciences -- machine learning, AI, data science, statistics, simulations, computer graphics, multivariate analyses, matrix decompositions, signal processing, and more. But here's a secret: the way it's taught in traditional textbooks isn't how professionals use it in the field.For instance, have you ever wondered about the practical importance of a matrix's determinant? You might be in for a surprise! This book bridges the gap between theoretical understanding and practical application, showing you not only the “what” but also the “how” of implementing linear algebra in real-world scenarios.What makes this book a must-have resource?Crystal-clear explanations of linear algebra concepts and theories.Multiple angles to explain ideas, a proven technique to help cement your understanding.Vivid graphical visualizations to enhance your geometric intuition of linear algebra.Real-world implementations in MATLAB and Python. After all, in today's world, you seldom solve math problems by hand. Software is the way forward!A range of topics from beginner to intermediate levels, including vectors, matrix multiplications, least-squares projections, eigendecomposition, and singular-value decomposition.Emphasis on the application-oriented aspects of linear algebra and matrix analysis.Intuitive visual explanations of diagonalization, eigenvalues and eigenvectors, and singular value decomposition.Ready-to-use codes in MATLAB and Python to bring linear algebra concepts to life on your computer. All codes can be downloaded from https://github.com/mikexcohen/LinAlgBook.A unique blend of hand-solved exercises and advanced code challenges. Remember, math is not a spectator sport!Whether you're just starting your journey in linear algebra or seeking to apply these concepts to data analyses on computers (such as data science, machine-learning, or signal processing), this book is your go-to guide. With this book at your side, you won't just learn linear algebra; you'll experience it!
Publisher Sincxpress BV
Publication date February 1, 2021
Language English
Print length 587 pages
ISBN-10 9083136604
ISBN-13 978-9083136608
Item Weight 2.28 pounds (1.03 kg)
Dimensions 7.44 x 1.33 x 9.69 inches (18.9 x 3.4 x 24.6 cm)

Who Should Buy?

Suitable For
  • Students in STEM

    Ideal for students studying science, technology, engineering, or mathematics who need a robust understanding of linear algebra.

  • Data Science Enthusiasts

    Perfect for aspiring data scientists who require linear algebra knowledge to handle algorithms and machine learning models.

  • Self-learners

    Beneficial for individuals who prefer self-studying and want to grasp linear algebra concepts at their own pace.

Not Suitable For
  • Complete Beginners

    Not suitable for those with no prior mathematical background, as it requires some familiarity with advanced concepts.

  • Casual Learners

    Users looking for light content may find it too rigorous and dense in theory and mathematical coding.

  • Non-technical Professions

    Individuals in non-technical fields may not find value in the content focused on technical linear algebra applications.

產品敘述

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客戶問題＆回答

  • 題: What topics does 'Linear Algebra: Theory, Intuition, Code' cover?

    回答: This book provides a comprehensive overview of linear algebra concepts, including vector spaces, linear transformations, eigenvalues, and matrix factorizations. It emphasizes both the theoretical aspects and practical applications, making it suitable for students and professionals alike. The integration of code examples helps reinforce concepts, allowing readers to implement algorithms in programming languages. For instance, if you're a computer science major, you can apply the principles learned for machine learning algorithms.
  • 題: Is prior knowledge of linear algebra required to understand this book?

    回答: While prior exposure to basic mathematical concepts may be beneficial, this book is designed to be accessible to beginners. It breaks down complex ideas into digestible parts and provides intuitive explanations. For example, if you're new to the topic, the author presents foundational concepts like vectors and matrices methodically, ensuring you're equipped to tackle advanced applications later in the text. This approach ensures a gradual build-up of knowledge.
  • 題: How does this book integrate coding with linear algebra concepts?

    回答: The book includes practical coding examples that demonstrate how linear algebra theories can be applied to real-world problems using programming languages like Python. These coding snippets complement theoretical discussions, allowing readers to see immediate practical applications. For instance, after understanding matrix multiplication, you can directly implement it in code, thereby reinforcing your learning and enhancing your computational skills, which is crucial in fields like data science.
  • 題: Can 'Linear Algebra: Theory, Intuition, Code' be used for self-study?

    回答: Absolutely! This book is well-structured for self-learners, with clear explanations, exercises, and examples that facilitate independent study. The chapters build on each other, and additional resources are often provided within the text, which can help deepen your understanding further. If you're a student preparing for exams, the exercises allow for practical application of concepts, reinforcing your knowledge ahead of tests.
  • 題: Who is the intended audience for this book?

    回答: The intended audience includes undergraduate students in mathematics, engineering, and computer science, as well as professionals seeking to refresh or enhance their knowledge of linear algebra. This book bridges the gap between theoretical understanding and practical application, catering to those who want a strong foundation in linear algebra for various applications like computer graphics or machine learning.
  • 題: Does the book include exercises for practice?

    回答: Yes, it includes a variety of exercises at the end of each chapter, designed to reinforce the material covered. These exercises range from simple computational tasks to more complex problem-solving scenarios, which help solidify your understanding of the concepts. If you’re preparing for a course, working through these problems can boost your confidence and competence in applying linear algebra in practical settings.
  • 題: How accessible is the language used in the book?

    回答: The language utilized in the book is designed to be clear and approachable, making complex ideas easier to grasp. The author often employs straightforward explanations and visual aids to enhance understanding. If you find technical jargon challenging, this book’s engaging writing style, coupled with real-world applications, will help you relate sophisticated theories to familiar scenarios, such as in economic models or systems engineering.
  • 題: What programming languages are used in the coding examples?

    回答: The book primarily utilizes Python for its coding examples, as it is widely recognized for its readability and applicability in scientific computing. Python’s libraries, like NumPy, are specifically leveraged to illustrate various linear algebra operations. If you’re a beginner coder, you’ll find these examples a useful way to learn both linear algebra and programming simultaneously, catering to a versatile range of applications in data analysis, robotics, or machine learning.
  • 題: How does this book help bridge theory and practical applications?

    回答: It effectively links theoretical concepts with real-world applications through practical coding examples and problem-solving exercises. The book illustrates how abstract ideas translate into algorithms used in technology, such as image processing and artificial intelligence. For those in tech-related fields, this connection enhances your ability to innovate and apply linear algebra in projects. It's exceptionally beneficial for budding data scientists or engineers looking to deepen their practical knowledge.
  • 題: Where can I buy 'Linear Algebra: Theory, Intuition, Code' in Hong Kong?

    回答: You can purchase 'Linear Algebra: Theory, Intuition, Code' through Ubuy, which offers a reliable platform for acquiring various books and educational resources. Ubuy provides a user-friendly interface and access to a wide selection of titles, making it easy to find what you need from the comfort of your home. Additionally, Ubuy’s extensive inventory may feature different formats of the book, like e-books or paperback, catering to diverse preferences.

Linear Editorial Review

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The textbook "Linear Algebra: Theory, Intuition, Code" receives great feedback from customers, with praise for the author's conversational and humorous writing style, clarity and readability, and inclusion of practical coding applications. Readers have found the material well-presented without being overly academic or obfuscating, making it perfect for self-teaching and learning about applications of linear algebra in machine learning. However, some reviewers have noted that the lack of a table of contents in the Kindle edition was a downside, and one reader felt that more practice problems could be included. Overall, customers highly recommend this book to students and self-learners wanting to gain a solid understanding of linear algebra.

Customer Reviews & Ratings

4.7
261 客戶評分
  • 5 星
    81%
  • 4 星
    13%
  • 3 星
    3%
  • 2 星
    1%
  • 1 星
    2%

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優點

  • Conversational and humorous writing style
  • Clarity and readability
  • Practical coding applications
  • Well-presented material
  • Good for self-teaching and learning about machine learning applications

缺點

  • Lack of table of contents in the Kindle edition

Product Price History

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HKD 382

現在訂購，約可在下列時間收貨： 星期三, 七月 01

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Ubuy works hard to protect your security and privacy. Our advanced payment security system ensures confidentiality by encrypting your information during transmission using AES (Advanced Encryption Standards) and SSL (Secure Socket Layer) protocols. Your payment details are 100% secure as we do not share your payment details with third party sellers.

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特色和優勢

  • Linear Algebra is crucial for many computational sciences
  • Book bridges the gap between theoretical understanding and practical application
  • Covers topics from beginner to intermediate levels
  • Emphasis on the application-oriented aspects of linear algebra and matrix analysis
  • Visual explanations of diagonalization, eigenvalues and eigenvectors, and singular value decomposition
  • Ready-to-use codes in MATLAB and Python to bring linear algebra concepts to life on a computer