Many bright students have a difficulty with math that puzzles their parents and teachers.
These students are bright enough and appear to understand the math concepts as they are practiced in class.
But for some reason this information is not recognized the next time the concept is presented.
The problem could be a difficulty with working memory.
We’ll be exploring the many facets of working memory in further posts, but first let’s look at what working memory is and what its role is in our lives.
Working memory gives you the advantage of managing information in your day to day life from birth to old age.
Simply put Working Memory is our ability to work with information. More precisely it is the conscious processing of information while simultaneously keeping us on task and blocking out distracting information
For example, a student in math class needs his working memory to hold on to new instructional information and apply it while screening out distractions such as other students moving in and out of the room, people chatting, the intercom buzzing or managing the fear that he isn’t going to get it and keep up in class.
In summary Working Memory enables us to do the following important tasks:
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The list is a great reminder of how much we take our working memory for granted when it is working well for us.
We’ll explore these positive aspects of working memory in following articles as well as how working memory is disadvantaged in life, and of course in math.
Suggested Reading:
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Significant errors in public school math textbooks may be negatively affecting students’ abilities to understand the subject, says a senior lecturer in mathematics at Simon Fraser University. Malgorzata Dubiel spent the last year studying the textbooks and determined “errors in terminology, definitions and presentation of mathematical concepts” may be contributing to students’ difficulties in understanding concepts. She found many such errors in Math Makes Sense, the most popular kindergarten-to-Grade 9 math textbook series in B.C
“I don’t want to say that they are truly bad, because they are based on sound methodology and so on, but they were written just by teachers and no mathematician was ever consulted either in reviewing them or writing,” Dubiel said. “There are some issues which can make learning more difficult for students and for teachers. There are things that are, mathematically, totally incorrect.”
As an example, Dubiel cited a Grade 7 math textbook that defined the term “average” as “the number that represents all numbers in a set,” which may or may not be equal to a mean.
“In statistics, those words are used interchangeably, and average means exactly the same as the mean, but we’re telling students that it isn’t,” she said.
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The textbook, however, states this is impossible: “[Pi] never terminates or repeats. So, the circumference will never be a whole number.”
She has contacted both the publisher of the textbooks and the Ministry of Education to little effect to date.
In response to a detailed report on Dubiel’s findings, the ministry told Dubiel in a letter the public school system is in the early stages of transformation and her findings would be shared with ministry staff working with document references.
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