Uploaded November 2010 | Updated September 2026, 3 weeks ago
Twenty-five people stand in a square 5x5 grid, one person per cell. At the blow of a whistle, each person is to take a single step, horizontally or vertically and move into a neighboring cell to end up as a new configuration of 25 people standing in a 5x5 grid, one person per cell. Can it be done?
This little video gives away the answer, so perhaps try playing with this first before watching!
Twenty-five people stand in a square 5x5 grid, one person per cell. At the blow of a whistle, each person is to take a single step, horizontally or vertically and move into a neighboring cell to end up as a new configuration of 25 people standing in a 5x5 grid, one person per cell. Can it be done?
This little video gives away the answer, so perhaps try playing with this first before watching!






![Partition Numbers Part II: An Accessible Overview (Tanton: Mathematics)
[Part II of IV] In January 2011 there was a breakthrough in a famous, tough, unsolved problem in mathematics - finding a formula for the partition numbers. In this series if mini-videos I give an accessible introduction and overview of the mathematics and history of these numbers. We start with childs play, move to the work of Euler and Ramanujan, and then in the final video, attempt to give a sense of what the recent breakthrough is for all those who dont have the high-powered mathematics at hand. Partition Numbers Part II: An Accessible Overview (Tanton: Mathematics)](https://i.ytimg.com/vi/Nen_BbaUEyc/mqdefault.jpg)



