Fractals have become a common sight, thanks to computer imagery In 1975, a new word came into use, when a maverick mathematician made an important discovery. So what are fractals? And why are they ...

(PhysOrg.com) -- What do mountains, broccoli and the stock market have in common? The answer to that question may best be explained by fractals, the branch of geometry that explains irregular shapes ...

In mathematics, simple equations can generate a complex evolution in time and intriguing patterns in space. One famous example of this is the Mandelbrot set, named after the French-American ...

He is an associate professor of philosophy and psychology at the University of Missouri Neurodynamics LaboratoryBerit BrogaardIs studying a man named "JP". JP underwent assault of kicking beating in ...

This program will draw fractals with an Iterated Function System or by the Chaos Game. Either method requires that the transformations defining the IFS be given. An IFS is composed of a number of ...

Fractal geometry is a field of math born in the 1970s and mainly developed by Benoit Mandelbrot. If you’ve already heard of fractals, you’ve probably seen the picture above. It’s called the Mandelbrot ...

Fractals are geometric objects that are self-similar, i.e., you can break them apart into smaller pieces which are exact (but smaller) replicas of the original object. These smaller pieces in turn, ...

While on the topic of fractals, here's another great use for them: drawing trend lines! Trend lines are a very important part of technical analysis, in fact, they're probably the one thing you need to ...

In 1975, a new word came into use, when a maverick mathematician made an important discovery. So what are fractals? And why are they important? During the 1980s, people became familiar with fractals ...

While on the topic of fractals, here's another great use for them: drawing trend lines! Trend lines are a very important part of technical analysis, in fact, they're probably the one thing you need to ...