Can someone help me with this MHS prompt?

<p>I can't think of any ideas, so I'm hoping one of you guys will be able to come up with something. Any advice is greatly appreciated.</p>

<p>We intend this year to develop a mathematics enrichment program whereby teams of students are responsible for researching and then teaching to other members a selected concept that is not necessarily covered by our normal Public school curriculum. (So basically, besides Algebra, Lin Algebra, Geometry, PreCalc, Calc, Stat) </p>

<p>Math Honor Society (MHS)
"We are curious to know what mathematical concept you would like to know more about and why. In order to select a topic and prepare your essay, you may discuss possible areas of interest with any current math teacher, college student, or other adult and you may also consult the internet for possible ideas."</p>

<p>Ideas anyone? Thanks in advance</p>

<p>You guys offer Linear Algebra? Isn't linear algebra after Calculus II, multivariable calculus, and differential equations? </p>

<p>And...there's a math honor society?...</p>

<p>It's really up to you. What mathematical concept are you interested in, or perplexed by? Other people can't tell you what you would like to no more about...what math are you taking?</p>

<p>thanks for your response zoogie,</p>

<p>Yes, our high school offers a multi-variable and linear algebra course. Each one is a semester course. They're taught by a professor from a local well-known university via-television. I heard it is pure torture</p>

<p>I'm taking pre-calculus right now. The trouble I'm having is finding any type of math that is not offered at our high school, and a type thats not too complex- considering we have to teach it to others.</p>

<p>Hmm... some stuff that comes to mind... stuff about infinity (one infinity being greater than another, etc.), fractals, chaos theory, combinatorics, graph theory, knot theory, noneuclidian geometries, maybe even a history of math thing... hopefully one of the above topics interests you. Good luck!</p>

<p>Godel's Incompleteness Theorem!</p>

<p>Just because it's awesome.
And I'm having great fun bumping the oldest thread in this forum.</p>