Under Construction<P>


1. <A HREF= "Lecture.html"> When, If Ever, Should Mathematics Teachers 
Lecture?</A> (1995). <I>Open Mic</I>, 2: 19-20.<P>
<ul>
<br>Argues the importance of helping teachers develop and sustain the ability to verbalize 
mathematical concepts.</ul><P>

2. <A HREF= "PD.html"> Defining the University's Role in Professional 
Devlopment for Teachers of Mathematics."</A> was written by Abigail 
Thompson and myself in response to interest by a parents' group called 
"Mathematically Correct."<P>

3.  Jesse James Discovers the Heat Equation, Quantum (1995), 5: 27-32.

<ul><br>An elementary exposition of the mathematics of diffusion that 
uses spreadsheets to model the heat equation.</ul><P>

4.  Look, Ma - No Calculus!, Quantum (1994), 5: 15-22.

<ul><br>Using spreadsheets to explore ideas from population dynamics - 
including phenomena associated with delay differential equations.</ul><P>

5.  Euclidean Geometry via Programming, Journal of Computers in 
Mathematics and Science Teaching (1992), 11: 1-16.

<ul><br>Some Bulgarian software can be used to explore geometry at a 
pedagogical and research level.</ul><P>

6.  Euclid Turns to Probability, International Journal of Mathematics 
Education, Science and Technology (1989), 20: 345-351.

<ul><br> Speculations on why the early Greeks never created a 
mathematical theory of probability - and what it might have looked like 
if they had.</ul><P>

7.  Wiener Chains, American Mathematical Monthly (1985), 92: 281-284. 

<ul><br> A discrete version of a Wiener process is used to give an 
intuitive picture of stochastic differential equations.</ul><P>

8.  Calendars, Cycles, and Successive Approximations, Mathematics in 
School (1976), 6: 10-11.

<ul><br> The Egyptian discovery of leap years may have been the first use 
of the technique of "successive approximation."</ul>.<P>

9.  Mathematics, Social Decisions, and the Law, International Journal of 
Mathematics Education, Science and Technology (1976), 7: 315-330.

<ul><br> An exploration of the connection between contemporary legal 
issues with the development of probability theory.</ul><P>

10.  A Geometric Construction of Composite Functions, American 
Mathematical Monthly (1962), 4: 293-294.  Selected for re-publication in 
the MAA's "Selected Papers on Calculus (1968).

<ul><br> A geometric representation of h(x) = f(g(x)) in three 
dimensions that can be used to explain properties of composite 
functions.</ul>