Comprehensive School Mathematics Program. Comprehensive School Mathematics Program (CSMP) stands for both the name of a curriculum and the name of the project that was responsible for developing curriculum materials.
Two major curricula were developed under CSMP project, Comprehensive School Mathematics Program(CSMP), a K-6 mathematics program for regular classroom instruction, and the Elements of Mathematics (EM) program, a grades 7-12 mathematics program for gifted students. EM treats traditional topics rigorously and in depth and was the only curriculum that strictly adhere to the Goals for School Mathematics: The Report of the Cambridge Conference on School Mathematics (1963).
As a result, it includes much of the content generally required for an undergraduate mathematics major. These two curricula are unrelated to one another but certain members of the CSMP staff contributed to the development of both projects. Overview[edit] The most influential figure on this project was Frederque’ Papy. Mini-computer[edit] Home Page. Teachers Primary Pupils Secondary Students Events and PD "It gave me some good ideas to use in the classroom and ... a link that I can get all of the activities from.
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Talking Stick Learning Center. Geometry. Math Games Page. Short Illustrated list. Math Sites for Kids. A+ Math This site has plenty of activities and games to help beginning to intermediate math students improve their skills.
Flash cards, concentration games, more. AAA Math Designed for grades K-8, this comprehensive math resource contains hundreds of pages of basic math skills and randomly-created interactive practice activities. Ask Dr. Math This is a huge resource of answers to math questions for elementary to college students. If you have a question not covered, you can ask Dr. Brain Bashers Includes an interesting collection of math, logic, and language puzzles, games, and illusions, separated into easy, medium and hard categories.
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Theoretically it's possbile if you could figure out a way to get any of the 8 combinations of answers assigned to the states, but with the unreliability of Random's answers, I thought it was impossible. There is always a possiblity in any solution where Random will exactly mirror T or L for answers. He could always lie or always tell the truth and you can never tell when he is lying or telling the truth. This being given, I thought you can NEVER separate 6 distinct answers to apply to the 6 states, and therefore can never be sure who is who. After a minute though, I saw through my own error in logic. So: Ask #1 if L is standing on R's right arm (our left if they are facing us).
Now we know, based on the answer to #1 where to avoid R's worthless answers. The answer now will give us some more info. Math Tools. A community library of technology tools, lessons, activities, and support materials for teaching and learning mathematics.
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