A conversation about mathematics inspired by a pair of skipping ropes. Presented by Katie Steckles and Peter Rowlett. Podcast: Play in new window | Download Subscribe: Android | Google Podcasts | RSS
Mathematical Objects: A pair of skipping ropes
My adventures in 3D printing: Seven Triples puzzle
At work we’ve got a 3D printer. In this series of posts I’ll share some of the designs I’ve made. There are seven kinds of shape. There are three copies of each shape. The pieces like to group together in threes. Can you arrange the pieces into seven groups of three so that for each…
My adventures in 3D printing: Prime number sieve
At work we’ve got a 3D printer. In this series of posts I’ll share some of the designs I’ve made. This is something I’ve wanted to make for a long time: a literal sieve of Eratosthenes. This is a collection of trays which stack on top of each other. Each tray has a grid of…
Review: Maths on the Back of an Envelope, by Rob Eastaway
A book about mental arithmetic? By Rob Eastaway? Count me in! In my fuzzy mental Euler diagram of topics and authors, Maths On The Back Of An Envelope lies in the intersection of several ‘favourite’ circles. Perhaps paradoxically, this meant I was expecting to be a little disappointed: how can a book, by an author…
My adventures in 3D printing: Golomb ruler
At work we’ve got a 3D printer. In this series of posts I’ll share some of the designs I’ve made. At the start of the Summer we (I) bought a new 3D printer for the department, a FlashForge Dreamer. It’s got two extruder heads, so it can do two-colour prints. To test that out, I…
My adventures in 3D printing: Wallis’ Sheldonian theatre roof
At work we’ve got a 3D printer. In this series of posts I’ll share some of the designs I’ve made. The roof of the Sheldonian theatre in Oxford, built from 1664 to 1669, is constructed from timber beams which are unsupported apart from at the walls, and held together only by gravity.
My adventures in 3D printing: Spherical pseudo-cuboctahedron
At work we’ve got a 3D printer. In this series of posts I’ll share some of the designs I’ve made. This shape is a “spherical pseudo-cuboctahedron”, prompted by a request from Jim Propp on the math-fun mailing list. It has 24 vertices, 12 edges and 14 faces. That doesn’t satisfy Euler’s formula $V – E…
