Mathematical Elegance: Power and Radical Functions in Color from [0, 1]
The beauty of simple power functions and their corresponding radical functions (nth root functions) over the domain (and range) [0, 1].
This animated visualization depicts the satisfying symmetry of the functions y = x^n, for n = 1, 2, 3, ..., 10, with the corresponding functions y = x ^ (1/n), for n = 1, 2, 3, ... 10.
The final plot resembles an onion, or a piece of garlic, or possibly some other known physical entities...
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Interested in learning more about algorithms and how to program? Here are some useful and/or classic textbooks that I recommend (these are affiliate links, if you buy one, I get a small commission):
▶ “Algorithms” (4th Edition) by Robert Sedgewick & Kevin Wayne:
▶ “Effective Java” (3rd Edition) by Joshua Bloch:
▶ “Python Crash Course, 3rd Edition: A Hands-On, Project-Based Introduction to Programming” by Eric Matthes:
▶ “Design Patterns: Elements of Reusable Object-Oriented Software” by Erich Gamma, Richard Helm, Ralph Johnson, & John Vlissides:
▶ “Discrete Algorithmic Mathematics” by Stephen B. Maurer & Anthony Ralston:
#math #maths #mathematics #visualization #software #programming #blender #onion #garlic #satisfying #music #strings #orchestral #asmr #satisfying
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Mathematical Elegance: Power and Radical Functions in Color from [0, 1]
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