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Karey Pohn
2 min read
A Bit About Archetypes
Van Eenwyk (1997) talks about chaos theory as it applies to ideas found Jung’s Analytical Psychology. He reminds us that part of Jung’s gen


Karey Pohn
4 min read
Fractal Dimension
Getting back to the coastline example, paradoxically, when you use a finer measurement scale, the length of the coastline increases, so not


Karey Pohn
2 min read
Self-Similarity Across Scale
Fractals are self-similar across scale, they look the same, and their details are repeated at different scales or descending levels of magni


Karey Pohn
2 min read
Fascinating Fractals
Fractal is a term coined in 1975 by Benoit Mandelbrot in to denote configurations that transcend traditional numerical categories. Like opt


Karey Pohn
3 min read
The Attraction of Attractors
Strange attractors are not the only kind of attractors, but they are by far the most interesting. Other attractors are easier to describe a


Karey Pohn
2 min read
Taffy Pulling Apart
Nonlinear iteration can be pictured as a taffy puller or a baker kneading bread dough. Indeed, mathematicians call what happens when nonlin


Karey Pohn
4 min read
Two Roads in a Yellow Wood—The Perils of Bifurcation and SDIC
If you have read Robert Frost’s Poem “The Road Not Taken” (1916), then you actually know a lot about bifurcation and sensitive dependence o


Karey Pohn
3 min read
Here We Go Again—Iteration
Chaos or nonlinear dynamics can paradoxically be explained by very simple equations, called nonlinear equations, which Briggs and Peat (1989


Karey Pohn
2 min read
The Birth of A Science
Like so many other relevant trends, chaos theory had its beginning around the turn of the Twentieth Century with Henri Poincaré in the 1890.


Karey Pohn
6 min read
Myth and Cutting Edge Science Agree Again
Many ancient peoples believed that the universe came from a primordial state of chaos or nothingness. For the Greeks, a la Hesiod, this pri
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