Recently while researching UCSMP, University of Chicago School Mathematics Project, for a completely different article, I came across articles about the elementary school version of this program, Everyday Mathematics. I found many, many articles written mostly by mothers. These articles quite literally radiated with anger and total frustration at their inability to help their children. One mother had reached the end of her ability to cope with the frustration and had shouted "I hate math" in front of her child. My first reaction was to try to call this mother to offer support and help if possible. With that approach not being possible, I decided an article would reach more people. A little understanding goes a long way. I think it will help a little to know how this series came tobe and why.
In my 1988 school district started using the UCSMP series. The Chicago Series, as we called it, was brand new. So new that it wasn't complete. At that time, the series started with Transition Math, which was actually pre-algebra; and that was the only book actually written and published. We added the next course the next year and continued this pattern until the high school program was complete. The year we were to add Geometry, the books weren't ready at the beginning of the school year, so we were sent photocopied sections that we had to copy for our students. The elementary version wasn't started until after the six-year program for grades 7-12 was complete.
Because the Chicago Series was so new and so very different from traditional math series, our districtmath teachers received a great deal of training directly from the University of Chicago and from the editors of the books. We were immersed in the research that lead to the development of the series and the philosophy behind the series. We were trained in how to alter our teaching methods to best take advantage of the strengths of the series, we were trained in how to teach reading in a math class because no other math texts expected students to read, we were trained in graphing calculator usage, and we were trained in how to educate and work with our parents because this component alone can make or break a new approach.
The research that the University of Chicago had conducted had to do with the percentage of review vs. new material that existed in math textbooks. The researchshowed that with the assumption that 1st grade math texts contained 100% new material, the texts for grades 2 through 8 contained 75% review material and only 25% new material. But starting with 9th grade Algebra, those percentages totally reversed. Students were not able to deal with the enormous amount to new information and skills being thrown at them. Students failed Algebra is large numbers. So the 1st change needed to be stretching out the normal four years of high school math to six years over grades 7-12. This decreased the amount of new material covered each year.
The other issue to be addressed was retention of material. The old "skill and drill" approach that most of us remember involved learning a new skill each day followed by 40-60 homework problems of practicing thatskill. Once the test was over, chapter that skill might not be seen again until the final exam. The retention rate was very poor. Chicago instituted the "spiraling" approach to learning and retaining skills. Each section usually introduced a new skill, but fewer problems were given at first and mastery was not expected. But review was built into every homework section so that by the end of the year the student had as much or more skill practice as the old style approach, but because that practice was spread out over the entire school year, retention of all the skills greatly increased.
I won't say that there weren't problems. Every new series receives resistance from parents (and some teachers). But I taught this series for many years. Except for Geometry, I taught every math coursefrom Algebra to PDM (Pre-Calculus and Discreet Math), and both of my children went through the entire high school part of the series. Over the years I saw a definite improvement in student understanding of mathematics. (I will also admit that I learned more about the importance and application of mathematics from this series than I did in college!) Before the Chicago Series I had taught out of "New Math" texts (in the ' 70 's) and more traditional math texts in the 80 's. The "New Math" of the ' 70 's actually caused more harm than good to mathematical understanding, and traditional texts produced students who where temporarily strong in basic math skills (the HOW of mathematics) but totally lacking in any actual understanding of the WHY of mathematics. Without the Why part, students seldomretained the basic skills longer than a few months. True mathematics success requires both the HOW and the WHY. The Chicago Series was the first series to actually begin to accomplish both. (And I am thankful that my children were taught from this series.)
You know that this country is in serious trouble with respect to mathematics education. It was recently announced that we (the US) rank 31st of 56 countries in mathematics and only 6% of our high school students take higher level math. And the latter applies to both public and private schools. The failure rate for 1st year Algebra is a terrible 50%. This was true when I started teaching in 1972 and is still true today. During the past 40 years, mathematics instruction has cycled through about six major (country-wide) philosophicalchanges, and none has had a major positive impact on mathematical understanding or results.
Many of the articles I read made a plea to return to "skill and drill" math; but, keep in mind that we have "been there and done that." It didn't work then and it won't work now. What we need is a totally new approach. UCSMP did have the right idea and was beginning to make the change we need. Unfortunately, there are two major requirements of UCSMP which are not being met and parents are feeling the results. Whether it is the elementary level or the high school level, UCSMP requires YEARLY teacher training for the new math teachers, and even more important is the need for constant training and parent involvement. When these needs aren't met, the result is the anger and frustration theseparents are feeling.
So what do we do? Until that "new" perfect approach "comes along, we need to make the best of what we have. Because this article got longer than intended, I decided to split it into two parts. The next article will include a short review of the problems and offer these parents 5 suggestions for getting help. The title of that article will be "Frustrated with Everyday Mathematics/UCSMP? 5 Reasons This Happens and 5 Suggestions For Help. " Please keep in mind that it is our children we need to consider. Returning to unsuccessful methods will do them no favors; and adult discomfort with what is different is not the reason to delete an approach with promise.
Frustrated With Everyday Mathematics/UCSMP? Why Is It So Different?