London's 1729 licence plate has long been synonymous with the city's rich history of mathematics and innovation. For G.H. Hardy, a chance encounter with his Indian colleague Srinivasa Ramanujan on a hansom cab in 1919 would change his life forever.
The story goes that Hardy spotted the licence plate - number 1729 - on the cab and thought it dull, but Ramanujan was adamant that it was anything but. "It is a very interesting number," he said, "for it is the smallest number expressible as the sum of two cubes in two different ways: 1^3 + 12^3 = 9^3 + 10^3."
Hardy's anecdote would go on to inspire a mathematical concept - known as taxicab numbers - which refers to any number that can be expressed as the smallest sum of two cubes in 'n' different ways. And, it seems, this idea is about to take center stage in London with the opening of its very own maths school, aptly named the 1729 Maths School.
This innovative institution aims to nurture top mathematical talent from a young age and has already garnered significant backing from maths philanthropists Alex Gerko and Elena. With bursaries available for students who cannot afford the fees, this school promises to be a game-changer for London's next generation of mathematicians.
As London continues to thrive as a hub for mathematics and innovation, one thing is certain - the city will always have a knack for producing remarkable stories, like that of G.H. Hardy and Srinivasa Ramanujan, which continue to inspire generations of mathematicians to come.
Now, onto this week's puzzles! But before we dive in, let us take a moment to appreciate the iconic London taxi - an integral part of the city's fabric. What is it about these classic vehicles that continues to captivate us?
				
			The story goes that Hardy spotted the licence plate - number 1729 - on the cab and thought it dull, but Ramanujan was adamant that it was anything but. "It is a very interesting number," he said, "for it is the smallest number expressible as the sum of two cubes in two different ways: 1^3 + 12^3 = 9^3 + 10^3."
Hardy's anecdote would go on to inspire a mathematical concept - known as taxicab numbers - which refers to any number that can be expressed as the smallest sum of two cubes in 'n' different ways. And, it seems, this idea is about to take center stage in London with the opening of its very own maths school, aptly named the 1729 Maths School.
This innovative institution aims to nurture top mathematical talent from a young age and has already garnered significant backing from maths philanthropists Alex Gerko and Elena. With bursaries available for students who cannot afford the fees, this school promises to be a game-changer for London's next generation of mathematicians.
As London continues to thrive as a hub for mathematics and innovation, one thing is certain - the city will always have a knack for producing remarkable stories, like that of G.H. Hardy and Srinivasa Ramanujan, which continue to inspire generations of mathematicians to come.
Now, onto this week's puzzles! But before we dive in, let us take a moment to appreciate the iconic London taxi - an integral part of the city's fabric. What is it about these classic vehicles that continues to captivate us?