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Mark Chu-Carroll (aka MarkCC) is a PhD Computer Scientist, who works for Google as a Software Engineer. My professional interests center on programming languages and tools, and how to improve the languages and tools that are used for building complex software systems.

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Chaos:

The End of Defining Chaos: Mixing it all together

Category: Chaos

The last major property of a chaotic system is topological mixing. You can think of mixing as being, in some sense, the opposite of the dense periodic orbits property. Intuitively, the dense orbits tell you that things that are...

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More about Dense Periodic Orbits

Category: Chaos

It's been quite a while since my last chaos theory post. I've been caught up in other things, and I've needed to do some studying. Based on a recommendation from a commenter, I've gotten another book on Chaos theory,...

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Orbits, Periodic Orbits, and Dense Orbits - Oh My!

Category: Chaos

Another one of the fundamental properties of a chaotic system is dense periodic orbits. It's a bit of an odd one: a chaotic system doesn't have to have periodic orbits at all. But if it does, then they have...

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Chaos and Initial Conditions

Category: Chaos

One thing that I wanted to do when writing about Chaos is take a bit of time to really home in on each of the basic properties of chaos, and take a more detailed look at what they mean....

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Back to Chaos: Bifurcation and Predictable Unpredictability

Category: Chaos

So I'm trying to ease back into the chaos theory posts. I thought that one good way of doing that was to take a look at one of the class chaos examples, which demonstrates just how simple a chaotic...

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Chaotic Systems and Escape

Category: Chaos

One of the things that confused my when I started reading about chaos is easy to explain using what we've covered about attractors. (The image to the side was created by Jean-Francois Colonna, and is part of his slide-show...

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Strange Attractors and the Structure of Chaos

Category: Chaos

Sorry for the slowness of the blog; I fell behind in writing my book, which is on a rather strict schedule, and until I got close to catching up, I didn't have time to do the research necessary to...

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The Magic of Attraction (aka Attractors in Dynamical Systems)

Category: Chaos

Chaos is a complicated topic. There are lots of preliminaries that are useful to understand if you really want to grasp what chaos is, and how you can usefully analyze and characterize it. One of the really useful concepts...

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Defining Dynamical Systems

Category: Chaos

In my first chaos post, I kept talking about dynamical systems without bothering to define them. Most people who read this blog probably have at least an informal idea of what a dynamical system is. But today I'm going...

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Chaos

Category: Chaos

One mathematical topic that I find fascinating, but which I've never had a chance to study formally is chaos. I've been sort of non-motivated about blog-writing lately due to so many demands on my time, which has left me...

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