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Andy Brown, Andrew Paster, Anthony Navarro, Tarin Ziyaee, Elecia White, Cezanne Camacho, and Sebastian Thrun
This course will focus on two tools which are vital to self-driving car engineers: object oriented programming and linear algebra.

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What's inside

Syllabus

An introduction to the amazing tools and algorithms you'll learn in this lesson.
Learn the intuition behind the Kalman Filter, a vehicle tracking algorithm and implement a one-dimensional tracker of your own.
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In this lesson, students will learn about representing the state of a car in programming as classes and objects and mathematically as vectors that can be changed with linear algebra!
Linear Algebra is a rich branch of math and a useful tool. In this lesson you'll learn about the matrix operations that underly multidimensional Kalman Filters.
Practice using your object oriented programming and matrix math skills by filling out the methods in a partially-completed `Matrix` class.

Good to know

Know what's good
, what to watch for
, and possible dealbreakers
Explores tools and algorithms that are fundamental to self-driving car engineering
Provides foundational knowledge in object oriented programming and linear algebra
Emphasizes mathematical tools that enhance understanding of vehicle tracking algorithms
Students will have the opportunity to apply their OOP and linear algebra skills through practical exercises

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Activities

Be better prepared before your course. Deepen your understanding during and after it. Supplement your coursework and achieve mastery of the topics covered in Working with Matrices with these activities:
Review the basics of object oriented programming
Reviewing these basics will provide a strong foundation for understanding the more complex concepts covered in this course.
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  • Read introductory material on object oriented programming.
  • Complete practice problems or drills on object oriented programming.
Follow tutorials on matrix operations
Following tutorials will provide step-by-step guidance on matrix operations, ensuring a solid understanding of these important concepts.
Browse courses on Matrix Operations
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  • Search for online tutorials on matrix operations.
  • Select a tutorial that aligns with your learning style and pace.
  • Follow the tutorial, taking notes and completing practice exercises.
Join a study group or peer session
Engaging with peers can provide support, different perspectives, and opportunities to test your understanding.
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  • Find a study group or peer session that aligns with your learning goals.
  • Attend the sessions regularly and actively participate in discussions.
Four other activities
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Show all seven activities
Solve practice problems on linear algebra
By solving practice problems, you can reinforce your understanding of linear algebra concepts and improve your problem-solving skills.
Browse courses on Linear Algebra
Show steps
  • Find practice problems or drills on linear algebra (online or in a textbook).
  • Solve the practice problems, taking your time and checking your work.
  • Review your solutions and identify areas where you need more practice.
Build a simple object-oriented program
Building a project will provide practical experience in applying object-oriented programming concepts.
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  • Design a simple object-oriented program that meets a specific need.
  • Implement the program using an object-oriented programming language.
  • Test the program and debug any errors.
Attend a workshop on linear algebra
Workshops offer a structured environment to deepen your understanding of linear algebra concepts through hands-on activities and expert guidance.
Browse courses on Linear Algebra
Show steps
  • Search for upcoming workshops on linear algebra.
  • Select a workshop that aligns with your learning needs.
  • Attend the workshop, actively participate, and take notes.
Create a summary of the Kalman Filter
Creating a summary will force you to synthesize your understanding of the Kalman Filter and its applications.
Browse courses on Kalman Filter
Show steps
  • Gather information about the Kalman Filter from lectures, readings, and other resources.
  • Organize the information into a logical outline.
  • Write a summary that explains the key concepts and equations of the Kalman Filter.

Career center

Learners who complete Working with Matrices will develop knowledge and skills that may be useful to these careers:
Mathematician
Mathematicians explore abstract mathematical concepts and develop new theories. The topics covered in "Working with Matrices", including linear algebra and matrix operations, form the basis of many mathematical research areas and provide a strong foundation for pursuing a career in mathematics.
Machine Learning Engineer
Machine Learning Engineers design, develop, and maintain machine learning models used in various applications such as natural language processing, image recognition, and predictive analytics. A solid understanding of linear algebra, covered in "Working with Matrices", is critical for working with multidimensional data and developing efficient algorithms for machine learning models.
Data Scientist
Data Scientists use scientific methods and statistical techniques to extract knowledge from data, enabling businesses to make informed decisions. The linear algebra concepts covered in "Working with Matrices" are essential for understanding and manipulating high-dimensional datasets, as well as developing predictive models and analyzing complex data relationships.
Statistician
Statisticians collect, analyze, interpret, and present data to inform decision-making. The linear algebra concepts taught in "Working with Matrices" are essential for understanding statistical models, analyzing complex datasets, and developing statistical methods.
Actuary
Actuaries assess and manage financial risks for insurance companies and other financial institutions. The knowledge of linear algebra gained in "Working with Matrices" is highly valuable for understanding and modeling complex financial scenarios, pricing insurance policies, and evaluating risk.
Data Analyst
Data Analysts leverage their knowledge of mathematics, statistics, and computer programming to translate raw data into actionable insights for businesses. With the foundational knowledge gained in "Working with Matrices", learners can build a strong foundation for the linear algebra skills needed to analyze large datasets. This course introduces matrix operations and vector representations, essential concepts for manipulating and interpreting data.
Quantitative Analyst
Quantitative Analysts use mathematical and statistical models to analyze financial data and make investment decisions. Linear algebra, a core topic in "Working with Matrices", provides the foundation for understanding financial risk, portfolio optimization, and developing trading strategies. This course enhances the skills needed to succeed in this quantitative field.
Software Engineer
Software Engineers apply engineering principles to design, develop, and maintain software systems. Object-oriented programming, a key component of "Working with Matrices", is a fundamental concept for organizing and structuring code, making it essential for Software Engineers to master. Understanding linear algebra provides a strong foundation for working with complex data structures and algorithms.
Operations Research Analyst
Operations Research Analysts use mathematical and analytical techniques to optimize operations and decision-making processes in various industries. The linear algebra concepts in "Working with Matrices" provide a strong foundation for modeling and solving complex operational problems, such as supply chain management, scheduling, and resource allocation.
Computer Scientist
Computer Scientists research, design, and develop computer systems and applications. The object-oriented programming concepts in "Working with Matrices" provide a strong foundation for understanding software design and development, essential skills for Computer Scientists.
Financial Analyst
Financial Analysts use financial data and analysis to make investment recommendations and advise clients on financial matters. Understanding linear algebra, as taught in "Working with Matrices", is beneficial for analyzing financial statements, modeling financial scenarios, and developing risk management strategies.
Business Analyst
Business Analysts bridge the gap between business and technology, analyzing business needs and designing solutions. The object-oriented programming concepts in "Working with Matrices" provide a foundation for understanding software development and data analysis, essential skills for Business Analysts.
Electrical Engineer
Electrical Engineers design, develop, and maintain electrical systems and devices. While "Working with Matrices" may not directly relate to the core electrical engineering field, the linear algebra concepts covered in this course can be applied to areas such as signal processing, control systems, and power systems analysis.
Mechanical Engineer
Mechanical Engineers design, develop, and maintain mechanical systems and devices. The concepts taught in "Working with Matrices", such as vector representations and linear transformations, can be applied to areas of mechanical engineering such as structural analysis, robotics, and fluid mechanics.
Civil Engineer
Civil Engineers design, build, and maintain infrastructure projects such as roads, bridges, and buildings. While "Working with Matrices" may not directly relate to the core civil engineering field, the linear algebra concepts covered in this course can provide a foundation for understanding structural mechanics and analysis.

Reading list

We've selected 13 books that we think will supplement your learning. Use these to develop background knowledge, enrich your coursework, and gain a deeper understanding of the topics covered in Working with Matrices.
Provides a comprehensive introduction to linear algebra, covering the core concepts and algorithms that are essential for understanding and applying linear algebra in various fields. It valuable reference tool for students and professionals who want to develop a solid foundation in linear algebra.
Offers a rigorous and comprehensive treatment of linear algebra, making it suitable for advanced undergraduate and graduate students. It provides a deeper understanding of the subject and valuable resource for those who want to pursue advanced studies in mathematics or related fields.
Provides a balanced and accessible introduction to linear algebra, with a focus on applications in various fields such as computer science, engineering, and economics. It commonly used textbook in undergraduate linear algebra courses.
Covers advanced topics in matrix computations, including numerical methods for solving linear systems, eigenvalue problems, and matrix decompositions. It valuable reference for researchers and professionals who need to perform complex matrix computations.
Provides a comprehensive introduction to numerical linear algebra, with a focus on algorithms and their implementation. It covers topics such as direct and iterative methods for solving linear systems, eigenvalue problems, and matrix decompositions.
Provides a comprehensive introduction to machine learning, covering both theoretical foundations and practical algorithms. It valuable resource for students and professionals who want to understand the principles and applications of machine learning.
Provides a comprehensive introduction to deep learning, covering the fundamental concepts, architectures, and algorithms. It valuable resource for students and researchers who want to understand the principles and applications of deep learning.
Provides a comprehensive introduction to computer vision, covering the fundamental algorithms and techniques used in the field. It valuable resource for students and professionals who want to understand the principles and applications of computer vision.
Provides a comprehensive introduction to computer graphics, covering the fundamental principles, algorithms, and techniques used in the field. It valuable resource for students and professionals who want to understand the principles and applications of computer graphics.
Provides a comprehensive introduction to machine learning from a probabilistic perspective. It covers the fundamental concepts and algorithms used in machine learning, with a focus on probabilistic modeling and inference. It valuable resource for students and researchers who want to understand the principles and applications of machine learning.
Provides a comprehensive introduction to pattern recognition and machine learning, covering the fundamental concepts and algorithms used in the field. It valuable resource for students and professionals who want to understand the principles and applications of pattern recognition and machine learning.
Provides a comprehensive introduction to algorithmic learning theory, covering the fundamental concepts and algorithms used in the field. It valuable resource for students and researchers who want to understand the principles and applications of algorithmic learning theory.
Provides a comprehensive introduction to convex optimization, covering the fundamental concepts and algorithms used in the field. It valuable resource for students and professionals who want to understand the principles and applications of convex optimization.

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