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Tag Archives: topology
Topology in the Limelight
Topology is having a moment. Maybe not as much as this neverending election season or this Pringles “ringle” with 40,000 retweets and counting (seriously, you should go look—it’s a selfsupporting ring of potato chips, need I say more?), but it’s been getting more … Continue reading
Blogging Counterexamples
I can’t believe someone has been blogging about counterexamples since July of last year and I just found out! Luckily, the Aperiodical Advent Calendar alerted me to it yesterday, and now Math Counterexamples is the newest addition to my blog feed. … Continue reading
Posted in Math Education
Tagged algebra, analysis, counterexamples, JeanPierre Merx, topology
3 Comments
Grad School, Blogged
A few months ago, I stumbled on TaiDanae Bradley’s excellent blog Math3ma. Bradley is a math graduate student at CUNY, and she writes about the kinds of topics that show up in firstyear graduate courses and later on the qualifying … Continue reading
Posted in Math Communication
Tagged algebra, analysis, graduate school, math, mathematics, TaiDanae Bradley, topology
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Topology Teaching Blogs
I’m teaching topology for the first time this semester, so I’ve been poking around the blogosphere for ideas of different ways to explain some of the ideas in this class to my students. Luckily, right before I started the semester, I ran … Continue reading
Posted in Math Education
Tagged counterexamples in topology, math, mathematics, teaching, teaching topology, topology
5 Comments
Geometry and the Imagination
If you like geometric group theory or amazing pictures (but especially geometric group theory), you might want to start reading Geometry and the Imagination, written by University of Chicago mathematician Danny Calegari. I’ve been following it for a while, but … Continue reading
Tangled Up in LowDimensional Topology
Low Dimensional Topology is, logically enough, a blog about lowdimensional topology. Authors Ryan Budney, Nathan Dunfield, Jesse Johnson, Daniel Moskovich, and Henry Wilton write about 2, 3, and 4manifolds, knot theory, quantum topology, and more Heegaard splittings than you can … Continue reading →