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Opinions expressed on these pages were the views of the writers and did not necessarily reflect the views and opinions of the American Mathematical Society.
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Category Archives: Classroom Practices
Let Your Students Do Some Grading? Using Peer Assessment to Help Students Understand Key Concepts
By Elise Lockwood, Contributing Editor, Oregon State University On many occasions when I grade my students’ proofs, or when I read their solution to a particularly interesting problem, I am surprised by something I read. Sometimes I am surprised because … Continue reading
(Don’t?) Make ’em Laugh
By Art Duval, Contributing Editor, University of Texas at El Paso When I started teaching, I wanted to be the very best teacher. Not just “the best teacher I could be”, but the very best teacher, the one students would tell … Continue reading
Number Theory and Cryptography: A Distance Learning Course for High School Students
By Matt Baker, Professor of Mathematics, Georgia Institute of Technology Last year, I began offering an online Number Theory and Cryptography course for gifted high school students through Georgia Tech. Fourteen high school seniors from metro Atlanta took the course in Fall … Continue reading
Posted in Classroom Practices, Online Education
Tagged Distance Learning, MOOC, Number Theory, Video
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Attending to Precision: A Need for Characterizing and Promoting Careful Mathematical Work
By Elise Lockwood, Contributing Editor, Oregon State University My research focus is on undergraduate students’ solving of counting problems, and I have worked toward better understanding students’ combinatorial thinking. Counting problems provide excellent opportunities for students to engage in meaningful … Continue reading
Posted in Assessment Practices, Classroom Practices
Tagged combinatorial thinking, precision, student work
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The First Year of “On Teaching and Learning Mathematics”
By Benjamin Braun, Editor-in-Chief, University of Kentucky It has been one year since On Teaching and Learning Mathematics launched, so it seems an appropriate time for reflection. As I re-read the 36 articles we have published over the past twelve … Continue reading
Posted in Assessment Practices, Classroom Practices, Communication, Education Policy, Multidisciplinary Education, Outreach, Research, Student Experiences, Summer Programs, Year in Review
Tagged year in review
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In Math as in Dance, Don’t Miss a Step, or Else You May Fall
By A.K. Whitney, journalist. In 2009, Whitney went back to school to find out, once and for all, if journalists really are as bad at math as they fear they are; her blog about the experience, Mathochism, runs on Medium … Continue reading
Famous Unsolved Math Problems as Homework
By Benjamin Braun, Editor-in-Chief, University of Kentucky One of my favorite assignments for students in undergraduate mathematics courses is to have them work on unsolved math problems. An unsolved math problem, also known to mathematicians as an “open” problem, is … Continue reading
Taming the Coverage Beast
By Priscilla Bremser, Contributing Editor, Middlebury College By the end of every workshop and conference session on Inquiry-Based Learning that I’ve attended, someone has raised a hand to ask about coverage. “Don’t you have to sacrifice coverage if you teach … Continue reading
Posted in Classroom Practices
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Inquiry-Oriented Instruction: What It Is and How We Are Trying to Help
By Estrella Johnson, Assistant Professor of Mathematics Education at Virginia Tech University, Karen Keene, Associate Professor of Mathematics Education at North Carolina State University, and Christy Andrews-Larson, Assistant Professor of Mathematics Education at Florida State University Making fundamental changes to … Continue reading
Posted in Assessment Practices, Classroom Practices, Student Experiences
Tagged inquiry based learning, NSF, student-centered instruction, teacher inquiry
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One Reason Fractions (and Many Other Topics) Are Hard: Equivalence Relations Up and Down the Mathematics Curriculum
By Art Duval, Contributing Editor, University of Texas at El Paso Why are fractions hard to learn for so many people? There are many reasons for this, but I like to think about one in particular, a mathematical idea hiding in … Continue reading