Students solve and analyze the sierpinski's triangle. In this geometry lesson, students identify properties and theorem of triangles. They solve problems involving angles and sides of triangles.

Students discuss the Chaos Theory and how it came into existence.They observe order and compare it to the randomness of chaos. The lesson features the playing of a game to reinforce concepts.

A good beginner's site for fractals - the language is straightforward and requires only minimal experience to be able to understand the topic. (Note: When clicking on links on archived site, they may pause and appear not to be found...

This web site addresses counting and adding in fractal operations, as well as the role of the Fibonacci sequence in fractal geometry.

Based off of the hit television show NUMB3RS, this lesson introduces students to the notion of Brownian motion and has students graph a sample Brownian particle. In Brownian motion, each "step" depends on the "steps" taken previously,...

This page briefly illustrates and discusses fractals, which are closely linked to the concept of iteration (repitition.) Site links to well known pictured fractals.

In this lesson students will explore Julia sets and the Mandelbrot set. In the process they will learn about fractals and explore complex numbers and function iteration.

This site progresses in iterations through Mandelbrot and Julia sets to explain fractals and the mathematics behind them.

This is an interesting site for information on chaos and fractals. Includes links to interactive activities to learn more.

This site provides some links to activities and lesson plans dealing with fractals and chaos.

This site introduces the iteration of circle inversions and describes the associated properties.

A great resource for beginners. The site begins with a definition of iteration of functions, and proceeds from there to discuss fractal dimension.

Enter two complex numbers (z and c) as ordered pairs of real numbers, then click a button to iterate step by step. The iterates are graphed in the x-y plane and printed out in table form.

Here's an example of "What a 2 Dimensional Julia Set will look like using modern computers with their sophisticated graphical displays." Gaston Julia published his theories long before computers and as the site's author remarks, "What a...

Play the Chaos Game by experimenting with probabilities. Learn about an apparently random process with a not-so-random, geometric fractal result.

[Free Registration/Login may be required to access all resource tools.] Apply the concept of self-similarity.

[Free Registration/Login may be required to access all resource tools.] This concept introduces students to self-similarity and presents several common examples of self-similarity.

[Free Registration/Login may be required to access all resource tools.] This study guide looks at several examples of self-similarity.

This site introduces the iteration of circle inversions and describes the associated properties.

This site introduces the iteration of circle inversions and describes the associated properties.