Interested in learning a bit more about complex variables and some theorems about them? Then check out this new video series covering some of the basics of complex analysis! Complex analysis is an immensely useful subject that is found in many branches of mathematics. The residue theorem is especially well known as being an extremely important method for the integration of functions (real or complex!). Some other topics discussed include complex differentiation, Cauchy's Integral Formula, Liouville's theorem, the Möbius transformation, and much more!
Be sure to let us know how you did in the comments below or on social media! This week's problem comes from our textbook, Worldwide Multivariable Calculus , so feel free to check it out or any other affordable texts we offer. Enjoy this problem and try to find its relation to July 4th! Solution below. Solution Video
Mathematics has long been a unifying element across cultures around the globe. Beginning first as a tool used for counting and practical problems, Mathematics eventually came to be an intellectual interest producing theories and ideas that described the world. As one of the most pursued sciences, Math has built off itself creating new ideas on the backs of old ones. The study of Math history attempts to document and understand this path that Mathematics has taken from antiquity to now. Below you may watch this new mini-series on Math History which focuses on the breakthroughs made in the early years of Mathematics in Greece. This series is meant to be a short introduction to Math History and as such covers only part of the Mathematical discoveries of one culture. Greek mathematicians as a whole did much to learn from and expand upon the knowledge established by the civilizations before it. Yet, within this series we have left out many Mathematicians that were instrumental in the develo...
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