A very interesting discussion of the three stages of mathematical education by the amazing Terence Tao:
Archive for December, 2011
Terence Tao: There’s more to mathematics than rigour and proofs
Posted in resources, tagged education, math education, proof, Terence Tao on December 27, 2011| Leave a Comment »
Vi Hart: Spirals, Fibonacci, and Being a Plant
Posted in Friends of MMC, tagged Fibonacci, Vi Hart on December 22, 2011| Leave a Comment »
While we are on break from Metroplex Math Circle for the winter here is a great new video from Vi Hart.
2011 AMC 8 Texas Achievement Roll
Posted in AMC 8, Competitions, tagged Dachey Lin, Eudaimonia Academy, Fowler Middle School, Gyumin Ro, Jerry Yang, Kevin Feng, Luke Robitaille, Michael Ma, Rice Middle School, Spartan Learning Academy, Vinjai Vale on December 14, 2011| 1 Comment »
Congratulations to the many students in Texas who took the 2011 AMC 8. We would like to especially recognize those Texas students in sixth grade or below who scored above a 23 on this challenging 25 point test. Many of these students are regular attendees of the Metroplex Math Circle:
- Dachey Lin, Rice Middle School, 25/25
- Michael Ma, Rice Middle School, 25/25
- Kevin Feng, Fowler Middle School, 24/25
- Luke Robitaille, Oakridge School, 24/25
- Gyumin Ro, Spartan Learning Academy, 23/25
- Vinjai Vale, Eudaimonia Academy, 23/25
- Jerry Yang, Rice Middle School, 23/25
Soap Film Solution to the Motorway Problem
Posted in math circle, tagged Euler circuits, Euler paths, Ivor Page on December 14, 2011| Leave a Comment »
If you were not among the fortunate students who heard Dr. Ivor Page give his December 10 talk on “Thinking as Exercise” here is a video that illustrates one of the many fascinating problems discussed.
December 10, 2011 – Dr. Ivor Page – “Thinking as Exercise”
Posted in math circle, meeting, tagged computer science, Euler circuits, Euler paths, Fibonacci, Ivor Page, Steiner points on December 6, 2011| 1 Comment »
In this talk we will solve problems from multiple areas of mathematics and computer science. We will discuss Euler circuits and paths and their use in designing postman routes, finding Steiner points with soap bubbles, counting cannon balls in stacks, continued fractions, the ubiquity of Fibonacci numbers in Computer Science and nature, problems that are intractable for computers, and more.
Bring your brain!