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Explore a quaternion version of Euler's formula in this 21-minute mathematics video. Delve into the fascinating world of complex numbers and their extension to quaternions, understanding how Euler's famous formula can be adapted to this higher-dimensional space. Learn about the properties of quaternions, their relationship to rotations in three-dimensional space, and how they connect to the exponential function. Gain insights into the mathematical foundations and practical applications of this advanced concept in fields such as computer graphics, robotics, and theoretical physics.
Syllabus
a quaternion version of Euler's formula
Taught by
Michael Penn