This is the EggMath version 1.5SE, a collection
of web modules (including many interactive
applets) covering different topics in
mathematics related to eggs; it is intended for
use in K-12 classrooms, as in the Chickscope
(http://chickscope.beckman.uiuc.edu/)
project at the Beckman Institute.
As of 1 June 1999, the current modules deal with:
The Shape of an Egg,
which includes discussions of surfaces of
revolution and methods for drawing ovals in
the plane:
The White/Yolk Theorem
(usually known as the ham sandwich theorem),
which shows how any two regions in the plane
can be equally divided:
Spherical Geometry, which
demonstrates the intrinsic curvature of a
spherical surface
Embryo Calculus, which
examines exponential growth, and the number
e:
Possibilities for future additions include
adding more to the section on non-Euclidean
geometry (including how to compute surface area
of surfaces of revolution), and adding a module
on topology (how to distinguish an egg from a
donut or a pretzel).
EggMath was created by Professors
Steve Bradlow and John Sullivan of the
UIUC Math Department, with Stuart
Levy of the NCSA, and Brian Klamik, an undergraduate in
the College of Engineering. The Standalone
Edition was created by Stuart Levy and
Daniel E. Weber, of the Beckman Institute.
EggMath 1.5SE is a self-contained unit: all of
the files and Java applets necessary to run the
EggMath unit are contained in this bundle. The
bundle should work with both Netscape Navigator
and Internet Explorer, under Windows '95/'98/NT, Mac
OS 8.X, and many varieties of Unix with the
appropriate Java toolkits installed. EggMath
1.5SE has not been tested on Windows 3.1/DOS
systems and is not guaranteed to work on these
platforms. In order to use the applets,
ensure that Java is enabled on your browser.
We're always open to other suggestions. Send in
your EGGcelent ideas for future modules by email
to the development team (eggmath@grafix.math.uiuc.edu). We also appreciate receiving bug reports and error corrections.
When mailing, please indicate that you are using the
Standalone Edition, Version 1.5. Of course,
you can always visit the original EggMath
website (http://new.math.uiuc.edu/eggmath/)!