The coin exemplum

I currently have no coins. I also have 0 coins. Therefore, no coins must equal $\boxed{0}$ coins.

Glad to see that you are as poor as me!

The value of quantifier "no" is 0, so $v_{no} = 0$ . We also have that the number of coins is "no", so $n_{coins} = v_{no}$ . Finally, through an application of the transitive property of equality, we have that $n_{coins} = \boxed{0}$ . $\blacksquare$

No, no, no.... This was all a trick. It was never zero in the first place. He claims that he has no coins. However, it is a word play. No can be "Noh", which is a Japanese culture. It could be Noh coins; he may have some or he may not. It isn't clear. Thus the answer is undetermined.

no coins=0 coins

i dont know what solution this question requires