Making Math by Design — Queen’s College

I’m excited to be visiting Queen’s College on Tuesday to speak to students in QC’s TIME 2000 program. TIME 2000 prepares future teachers by having cohorts of undergraduates study math and education together. The program also puts on a great conference that shares the fun and beauty of math with high school students.

I’ve participated in the conference several times, but on Tuesday I’ll be speaking at the TIME 2000 Spring Seminar series. In Making Math by Design I’ll talk about the decisions that teachers make, and the consequences of those decisions, when we design and implement mathematical tasks for our students. I’m looking forward to doing some math together and having a good conversation about it afterward.

It’s been several years since I’ve visited Queen’s College, and I’m excited to be heading back, especially since this talk was originally scheduled for 2020 and was my first in-person talk cancelled by the pandemic! Let’s hope nothing else happens before Tuesday.

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Pitfalls for Parents — MoMath

I’m excited to be joining Steven Strogatz this coming Monday for QED: Pitfalls for Parents, hosted by the National Museum of Mathematics.

In this event, Steve — a renowned mathematician, author, and speaker, as well as the museum’s current mathematician-in-residence — answers questions from the audience about K -12 mathematics. Steve has been inviting classroom teachers along as special guests, and I’m thrilled to be joining him on February 7th at 7 pm.

You can find out more about the event, and register, here.

Why Triangles are Easy and Tetrahedra are Hard — Quanta Magazine

My latest column for Quanta Magazine is a celebration of the Triangle Angle Sum theorem, a favorite result from high school geometry.

Do you think there’s a triangle whose angles measure 41, 76 and 63 degrees?

At first, answering this may seem easy. From geometry class we know that the sum of the measures of the interior angles of a triangle is 180 degrees, and since 41 + 76 + 63 = 180, the answer must be yes.

But there’s more to this question than meets the eye.

From triangles we move to tetrahedra, where a surprisingly simple question about angles wasn’t resolved until 2020. You can read all about it here.

2021 in Tweets

Here’s a tweet-per-month review of my 2021. Enjoy!

January

February

March

April

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August

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November

December

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