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Created by Shaunak Ghosh
See why beautiful math patterns show up in plants, fractals, cybersecurity, and higher dimensions—without turning it into a calculus exam. You’ll learn a practical visual vocabulary (symmetry, iteration, scaling), then use it to understand φ in nature, the Mandelbrot set, one-way modular math in encryption, and how 4D can be “seen” through slices.
5 modules • Each builds on the previous one
Build a shared visual vocabulary for “math beauty”: symmetry, tiling, proportion, and scaling. You’ll learn how mathematicians describe patterns precisely without needing heavy calculus.
Learn what the golden ratio (φ) actually is, how it connects to the Fibonacci sequence, and where it truly appears (and where it’s exaggerated) in nature and design.
See how repeating a simple rule (iteration) can create infinite complexity. You’ll explore self-similarity, zooming behavior, and why the Mandelbrot set became the icon of “math you can see.”
Connect “pure” number patterns to real security: primes, remainders (modular arithmetic), and the one-way difficulty that makes modern encryption work.
Learn how mathematicians “see” 4D using projections, shadows, and cross-sections—just like drawing 3D objects on 2D paper. Meet the tesseract (4D cube) and interpret what you’re actually looking at.
Begin your learning journey
In-video quizzes and scaffolded content to maximize retention.