# A riddle, guess the word from the sum

What is $\displaystyle \left(a\sum_{n=2}^\infty w^n\right)!$

If you can't figure it out, here are 2 hints.

Hint 1: What is $\sum_{V\subseteq U} \dim(V)$? Where $U$ is a vector space of dishes for a yum cha.

Hint 2: On the internet, you will see the following variation. $\displaystyle \left(a\sum_{n=2}^\infty w^n\right)!!!!$

Answer: "awesome!" and the answer for the hint is "dim sum"

Here is an extra riddle for fun. $\displaystyle S = \set{"p","e","r","s","o","n"}$ What is $\frac{1}{6} \sum_{s\in S} s$? A mean person...