Sunday, April 14, 2013
R.L. Moore - Pioneer of Math Education Reform
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ABSTRACT: Contrary to the misrepresentation of the “Moore Method” http://bit.ly/LElQzB by direct instructionist Wayne Bishop at http://bit.ly/137Wvvk I excerpt ten commentaries demonstrating that the Moore Method is, in fact, (a) an example of “math education reform,” and (b) taught by a “guide on the side.” The commentators are:
1. Keith Devlin (1999) in “The Greatest Math Teacher Ever” part 1 at http://bit.ly/12GYCSR and part 2 at http://bit.ly/17pBWdu.
2. Educational Achievement Foundation’s (2006) “A Quick-Start Guide to the Moore Method” at http://bit.ly/ZvQZly.
3. Paul Halmos in “The Problem of Learning to Teach” (Halmos, Moise, & Piranian, 1975) at http://bit.ly/12BgyOP.
4. F. Burton Jones (1977) in “The Moore method” at http://bit.ly/17nyIaB.
5. Albert C. Lewis (1999) in “Reform and Tradition in Mathematics Education: The Example of R.L. Moore” at http://bit.ly/YbjUoy.
6. G. Edgar Parker (1992) “Getting More from Moore” at http://bit.ly/YbmaMI.
7. The MAA review of The Moore Method: A Pathway to Learner-Centered Instruction [Coppin, Mahavier, May, & G.E. Parker (2009)] at http://bit.ly/LEdug3.
8. “Discovery Learning Project” at the University of Texas (2013) at http://bit.ly/12FqZEW.
9. Lucille S. Whyburn (1970) “Student oriented teaching-The Moore Method” at http://bit.ly/YNS5X4.
10. David Zitarelli (2004) in “The origin and early impact of the Moore Method” at http://bit.ly/149JYIJ.
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To access the complete 54 kB post please click on http://yhoo.it/XPvHhp.
Richard Hake, Emeritus Professor of Physics, Indiana University
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REFERENCE [URL shortened by http://bit.ly/ and accessed on 16 April 2013.]
Hake, R.R. 2013. “R.L. Moore - Pioneer of Math Education Reform #2,”online on the OPEN Net-Gold archives at http://yhoo.it/XPvHhp. Post of 16 Apr 2013 09:57:44-0700 to AERA-L and Net-Gold. The abstract and link to the complete post were transmitted to several discussion lists.
Saturday, February 27, 2010
Re: Confessions of a Public Speaker - ADDENDA
Some blog followers may be interested a post [Hake (2010b)] of the above title. The abstract reads:
ABSTRACT: In a previous post [Hake (2010a)] I pointed to Scott Berkun's (2009) excellent "Confessions of a Public Speaker." Later I became aware of three other valuable papers on public speaking and writing: (a) “Giving an Academic Talk'" by Berkeley computer scientist Jonathan Shewchuk (undated), (b) "How to talk Mathematics" [Halmos (1974)], and (c) "How to write Mathematics" [Halmos (1970)]. The latter two are by the late mathematician and expositor Paul Halmos
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To access the complete 10 kB post please click on http://tinyurl.com/yat23vy .
REFERENCES [Tiny URL's courtesy http://tinyurl.com/create.php .]
Halmos, P.R. 1970. “How to write Mathematics,” L'Enseignement Mathématique 16; online as a 3.4 MB pdf at http://tinyurl.com/ydmfnov.
Halmos, P.R. 1974. “How to talk Mathematics,“ Notices of AMS 21: 155-158; online at http://www.math.northwestern.edu/graduate/Forum/HALMOS.html . Summary: "My recommendations amount to this: make it simple, organized and short. Make your lecture simple (special and concrete); be sure to prove something and ask something; prepare, in detail; organize the content and adjust to the level of the audience; keep it short, and, to be sure of doing so, prepare it so as to make it flexible. Remember that you are talking in order to attract the listeners to your subject and to inform them about it; and remember that less is more."
