It can be difficult to imagine that the sum of an infinite number of values is equal to a finite number. When ∑(∞)(n=1) a_n=s, where s is a real number, we say the sum converges, when the sum does not converge we say it diverges. The series ∑(∞)(n)=1/n is called the harmonic series. Does this series converge or diverge? Explain your reasoning.