Tag Archives: fractals
A not-so-random walk through random walks
Though I’ve been interested of late with the idea of random walks, I was introduced to the concept when, more than two decades ago, I stumbled across Conway’s Game of Life, the cellular automaton built by John Conway in 1970. … Continue reading
Posted in Scicomm
Tagged animal foraging, Brownian bridge, Brownian motion, cellular automata, Conway's Game of Life, fractals, gamma distribution, Gaussian distribution, heavy tail, John Conway, Langton's ant, Lévy flight, probability distribution function, random walk, random walk hypothesis, resistor networks, Sierpienski triangle, statistical properties, stochastic processes, Wiener process
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The symmetry incarnations
This post was originally published on October 6, 2012. I recently rediscovered it and decided to republish it with a few updates. Geometric symmetry in nature is often a sign of unperturbedness, as if nothing has interfered with a natural … Continue reading
Posted in Scicomm
Tagged anastomosis, asymptote, Banach-Tarski paradox, Big Bang Theory, cellular automata, degrees of freedom, electro-weak symmetry breaking, fractals, Gilbreath's conjecture, hypercube, Large Hadron Collider, Mandelbrot sets, Mulliken symbols, Nambu-Goldstone bosons, prime numbers, surface tension, symmetry, thermodynamics, V.S. Ramachandran
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The Symmetry Incarnations – Part I
Symmetry in nature is a sign of unperturbedness. It means nothing has interfered with a natural process, and that its effects at each step are simply scaled-up or scaled-down versions of each other. For this reason, symmetry is aesthetically pleasing, … Continue reading
Posted in Uncategorized
Tagged anastomosis, asymptote, Banach-Tarski paradox, Big Bang Theory, cellular automata, degrees of freedom, electro-weak symmetry breaking, fractals, Gilbreath's conjecture, hypercube, Large Hadron Collider, Mandelbrot sets, Mulliken symbols, Nambu-Goldstone bosons, prime numbers, surface tension, symmetry, thermodynamics, V.S. Ramachandran
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