How likely is it that you will catch a disease? Why do some diseases become epidemics? How closely are maths and magic linked? And what is the maths behind radioactive decay? This issue has the answers.
Why did no-one dare make a move during the Cuban Missile Crisis? What is game theory and how does it explain stalemates? And why can't humans walk as quickly as they can run? This issue explains it all!
In this issue Jim McElwaine explains how he combines his two passions, maths and mountaineering, into avalanche research. We also find out about applications of the harmonic series and how you should plan your finances for the future.
What is the Mandlebrot Set and what are fractals? Why do more numbers in nature start with a 1 than with any other digit? What is Benford's Law? And how were thinkers such as Pythagoras and Newton able to tackle different problems presented to them? This issue explains it all.
What does mobile phone interference have to do with graph colouring problems? This issue has the answer, as well as a fascinating look at our dynamic sun and the art of numbers. There is no permanent place in the world for ugly mathematics!
Are you interested in boomerangs? In this issue we explain how to make your own boomerang at look at some of the physics that make boomerangs work. Is a boomerang really a kind of gyroscope? And what are gyroscopes? Besides, we look at the history of mathematical proof.
In this issue we explore the origins and history of fractals, which have important applications in computer games and cinema special effects. We also look at numerical methods that play a significant role in solving problems.