Enjoy working out a math problem proof? Can you solve the following math problems?
If so, congratulations! The following problems have not yet been solved by anybody else. Since they’re so challenging, mathemeticians have even established a million dollar prize for solving one of the “Millenium Prize Problems,” including the first of these three problems:
Reimann Hypothesis
The Reimann Hypothesis forms the basis of many other important mathematical conjectures, including important work related to the distribution of prime numbers presented by prime number theorem. Yet the Reimann Hypothesis itself remains unsolved.
Goldbach’s Conjecture
Goldbach’s Conjecture states something seemingly obvious: “every even integer greater than 2 can be expressed as the sum of two primes.” But although it’s been demonstrated in practice for some very, very large integers, Goldbach’s Conjecture has not yet been proven to be true for all integers above two.
Odd Perfect Numbers
Perfect numbers? In number theory, perfect numbers are positive integers that are equal to the sum total of all their positive divisors excluding the number itself. For instance, 6 is a perfect number because its divisors are 1, 2, and 3 and those numbers add up to 6. Although perfect numbers were first discovered hundreds of years ago, mathemeticians have yet to prove whether or not there are any odd perfect numbers.
