Some Pleasures and Perils of Iteration
Lawrence O. Cannon and Joe Elich
	Solving equations by iteration.  Relations to chaos theory 
	and sensitivity to initial conditions.  
	(86, 1993)    233 - 239

Building Fractal Models with Manipulatives
Loring Coes, III
	Using tiles and interlocking cubes to build two and three 
	dimensional models of self-similar objects.  Discusses the 
	self-similar dimension.  
	(86, 1993)    646 - 651

The Mandelbrot Set in the Classroom
Manny Frantz and Sylvia Lazarnick
	Introducing the Mandelbrot set in second-year-algebra and precalculus
	classes.
	(84, 1991)  173 - 177

Fractals and Transformations
Thomas J. Bannon
	Self-similar fractals and iterated function systems.
	(84, 1991)  178 - 185

A Fractal Excursion
Dane R. Camp
	Area and perimeter results for the Koch curve and surface area and
	volume results for three-dimensional analogs.
	(84, 1991)  265 - 275

Exploring Fractals - A Problem-solving Adventure Using Mathematics
an Logo
Jane F. Kern and Cherry C. Mauk
	Using Logo procedures to generate self-similar figures.
	(83, 1990)  179 - 185, 244

Chaos and Fractals
Ray Barton
	A discussion of the chaos game and iterated function systems.
	(83, 1990)  524 - 529

The Sierpinski Triangle: Deterministic versus Random Models
Margaret Cibes
	Two methods for the formation of a Sierpinski triangle.
	(83, 1990)  617 - 621

Supersolids: Solids Having Finite Volume and Infinite Surfaces
William P. Love
	Forming solids of the indicated type.  Some relation 
	to fractal geometry. 
	(82, 1989)     60 - 65

An Interesting Introduction to Sequences and Series
John C. Egsgard
	Using the Koch snowflake curve.
	(81, 1988)    108 - 111

H.J.L.
07/15/97
email:  00hjludwig@bsu.edu
home page: http://www.cs.bsu.edu/~hjludwig/