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Talented Students Are Kept From Early Algebra. Should States Force Schools to Enroll Them?

ED Surge

Julie Lynem’s son had taken algebra in eighth grade, but hadn’t comprehended some of the core concepts. After a family discussion, we decided he would repeat Algebra 1 in ninth grade,” Lynem, a journalism lecturer, wrote in CalMatters. Perhaps most controversial was its treatment of algebra.

Algebra 333
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Revisiting the Legacy of San Francisco’s Detracking Experiment

ED Surge

In 2014, the district pushed algebra to ninth grade from eighth grade, in an attempt to eliminate the tracking, or grouping, of students into lower and upper math paths. The district hoped that scrapping honors math classes and eighth grade algebra courses would reduce disparities in math learning in the district.

Algebra 254
educators

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Let’s Talk About Habits of Mind

Ask a Tech Teacher

In the face of mounting evidence, education experts accepted a prescriptive fact: student success is not measured by milestones like ‘took a foreign language in fifth grade’ or ‘passed Algebra in high school’ but by how s/he thinks. Persisting. Stick with a problem, even when it’s difficult and seems hopeless.

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Don’t Give Up on Algebra: Let’s Shift the Focus to Instruction

National Science Foundation

In its current form, school algebra serves as a gatekeeper to higher-level mathematics. Researchers and policy makers have pushed to open that gate—providing more students access to algebra, focusing in particular on those students historically denied access to higher-level mathematics. Let’s Not Be So Quick to Give Up on Algebra.

Algebra 76
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Students Are Busy but Rarely Thinking, Researcher Argues. Do His Teaching Strategies Work Better?

ED Surge

That’s the argument of Peter Liljedahl, a professor of mathematics education at Simon Fraser University in Vancouver, who has spent years researching what works in teaching. These are the students who end up hitting a wall when math courses move from easier algebra to more advanced concepts in, say, calculus, he argues. “At

Research 362
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What should mathematics majors know about computing, and when should they know it?

Robert Talbert, Ph.D.

As I teach my Linear Algebra and Differential Equations class this semester, which uses more computing than ever, I'm thinking even more about these topics. Can anyone seriously imagine banning microscope technology from the biology major, on the argument that biology is a more pure discipline without the technology?

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The Physicalization of Metamathematics and Its Implications for the Foundations of Mathematics

Stephen Wolfram

One can view a symbolic expression such as f[g[x][y, h[z]], w] as a hierarchical or tree structure , in which at every level some particular “head” (like f ) is “applied to” one or more arguments. So how about logic, or, more specifically Boolean algebra ? We’ve looked at axioms for group theory and for Boolean algebra.