Tuesday, 4 July 2017 | Paul Stephenson To make a straight line, a 1-dimensional shape, we translate a point, a 0-dimensional shape. To make a square, a 2-dimensional shape, we translate the straight line perpendicular to itself. To make a cube, a 3-dimensional shape, we translate the square perpendicular to itself. |
Tuesday, 4 July 2017 | Paul In order to test out some challenge activities I went to a local High School to run the first activity with a lower ability Year 8 class. |
Tuesday, 30 May 2017 | Paul Stephenson An unmarked regular tetrahedron has planes of symmetry. It does not therefore have left- and right-handed forms. (The technical word for handedness is chirality.) But here are nets for two tetrahedra in which each face has a different colour. |
1 CommentMonday, 13 March 2017 | Paul As part of the London Schools Excellence Fund, The Compton School in partnership with Finchley Catholic High School recently held two maths masterclasses for strong Year 6 mathematicians from schools in the Barnet and Haringey areas. They were ably supported by Year 8 students from the The Compton and Year 9 students from Finchley Catholic. |
Tuesday, 14 February 2017 | Paul Stephenson Having built a polyhedron from a net or illustration, students will feel pleased with what they have done. But they can now capitalise on their success by finding the properties of their shape. Most important are the planes of mirror symmetry and axes of rotation symmetry. Then there is the matter of how many faces, edges and vertices they have. It is this second question which concerns us here. |
Tuesday, 14 February 2017 | Paul Stephenson Most Sudoku puzzles use the numbers 1 to 9, but you can use anything – letters, colours, shapes, …And you can make up puzzles with fewer items. We shall use just 4. If you think such puzzles are likely to be too simple, I warn you that we shall move from 'single' Sudoku to 'double' Sudoku and even 'triple double' Sudoku. |
Tuesday, 14 February 2017 | Paul Stephenson The 4 Colour Map Theorem says that you never need more than 4 colours to colour a map so that regions with the same colour don’t touch. You have to count the region round the edge because the theorem is really about a map drawn on a sphere. The theorem is shape-blind. It doesn’t matter what shape a region is. What matters are the regions it shares a border with. |
Friday, 10 February 2017 | Paul I am the Teaching and Learning Adviser for Maths and Numeracy for Jersey in the Channel Islands. Having purchased some Polydron for delivering some class based reasoning activities, I started to wonder about the possibility of running an interschool competition where the rounds of the competition are hands on construction activities with Polydron. |
Monday, 12 December 2016 | Paul Most children at school start learning about magnetism with the use of bar magnets, horseshoe magnets or magnetic marbles. |
Friday, 4 November 2016 | Paul Portland Public School kindergarten teacher Nicki Eybel recently sent us a great question: |