Press

September 18, 2019

Third time’s a charm: just weeks after cracking an elusive problem involving the number 42, mathematicians have found a solution to an even harder problem for the number 3.

September 18, 2019

“For computational number theorists like me, having access to this kind of computational power is like giving an astronomer a new telescope that is 100 times more powerful than any that existed before,” Sutherland said. “There is no telling what you’ll see when you point it at what you thought was a dark patch of the sky.”

September 9, 2019

"Professor Andrew Booker enlisted the help of MIT maths professor Andrew Sutherland, and they used Charity Engine – which uses power from more than 500,000 home computers while they are lying idle."

September 9, 2019

42 was the last remaining number below 100 which could not be expressed as the sum of three cubes (*) - UNTIL NOW!

September 9, 2019

Hot on the heels of the ground-breaking ‘Sum-Of-Three-Cubes’ solution for the number 33, a team led by the University of Bristol and Massachusetts Institute of Technology (MIT) has solved the final piece of the famous 65-year-old maths puzzle with an answer for the most elusive number of all - 42.