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Math Curriculum Extensions: Using the Web Originally published in Systems, vol. 5, no. 2, in 1997 |
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| As part of a Javits-funded project
at the Center for Gifted Education, we developed a set of criteria for reviewing
mathematics curriculum materials for high ability learners. We then used
the criteria to review existing curriculum materials for grades K-8. In
general, textbooks do not address all the needs of high ability learners.
The guide identifies some resources that can be used to supplement the basal
materials already in use. It also invites the reader to use the criteria
to review other materials that may be under consideration for use with gifted
learners.
Among the resources that are recommended in the guide are a number of math websites. Why are these sites appropriate for the mathematically gifted? I will examine this question by looking at some of the criteria for appropriateness for high ability learners that were identified by the project.
You might want to get started on the web, so here are some good beginning points. One of the best sites on the web is the Math Forum at Swarthmore College. It is an NSF funded project that can be found at http://forum.swarthmore.edu. The Forum has created a master collection of hot links to some powerful sites. At the bottom of the home page, select "Quick Reference" for a convenient listing of interesting sites. Among the numerous choices are:
Another rich website is Mega-Math at http://www.c3.lanl.gov/mega-math. It includes projects and problems on map coloring, knots, graphs, algorithms, and infinity. Websites are not formal curriculum. They give ideas but will need to be adapted to your classroom. Some of these websites are of interest to teachers as a source of ideas for classroom instruction and activities. However, many are accessible and interesting for students to explore independently. Once you get into one of these sites, you will discover many other hot links to other great resources. A trip to the web will not be the same experience for any two people nor will it be the same each time you visit. |
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