Pascal’s Triangle also has significant ties to number theory. The most apparent connection is to the Fibonacci sequence. Adding the numbers of Pascal’s triangle along a certain diagonal ...

And not only is it useful, if you look closely enough, you’ll also discover that Pascal’s triangle contains a bunch of amazing patterns—including, kind of strangely, the famous Fibonacci ...

They were first described in 1202 by Fibonacci (or Leonardo of Pisa), in the context of rabbits who could perform multiplication rapidly. They’re tricky to spot in Pascal’s triangle ...

Pascal's triangle and the Fibonacci sequence also seem inexplicably widespread in nature. Then there's the Riemann zeta function, a deceptively straightforward function that has perplexed ...

But you could also be Blaise Pascal. Here's another number game you can do using Pascal's Triangle. I don't know why I'm so into numbers today, but I have a cold, so if you'll just indulge my sick ...