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Andrew Wiles successfully proved the Fermat's Last Theorem in 1995, with the assistance of Richard Taylor.
Today, the hardest math problem is of interest to me.
Not because I want to solve it (far from it, actually) but because the fact that there is actually a hypothesis in the world that has not been proven for almost 150 years now is very intriguing.
In three dimensions, the kissing number is 12, because 12 non-overlapping unit spheres can be put into contact with a central unit sphere.
(Here, the centers of outer spheres form the vertices of a regular icosahedron.) Kissing numbers are only known exactly in dimensions 1, 2, 3, 4, 8 and 24.
If what you wanted was a ridiculously long string of letters, how about this?
If you want to be a millionaire, there are easy ways and there are hard ways to achieve your goal.Riemann took forward the Euler's zeta function to all complex numbers barring s =1.On studying this further, he realized that the zeta function had trivial zeros at -2, -4, -6, etc.Those of us who didn't were unfortunately labeled geeks, probably something that stemmed from the age-old human reaction that grapes are sour.Of course, we needed to learn how to add or subtract, in case we wanted to check that we got the correct change back from the cashier, but what was the point of learning the Pythagoras theorem or algebra with the x's and y's or all those other math terms?There are some problems that have baffled the best of the mathematicians in the world.Growing up, most of my friends (and me) suffered from an illogical fear of numbers, equations, right angles, and the entire conundrum of a subject that is mathematics.Though difficult to understand, we will try and explain these two problems in the next section.Put forward by Bernhard Riemann in 1859, the Riemann's Hypothesis is widely considered the most difficult math problem in the world.The theorem was over the years proved for all prime numbers less than 100 and for regular primes.It was in 1984 that Gerhard Frey proposed that the theorem could be proved using the modularity conjecture.