It doesn't approach some finite value. It's unbounded, it has no bound. And the same thing is happening as we approach from the right. As we get values closer and closer to zero from the right, we get larger and larger values for one over x squared without bound. So terminology that folks will sometimes use where they're both going in the same direction but it's unbounded is they'll say this limit is unbounded. In some context, you might hear teachers say that this limit does not exist or and it definitely does not exist if you're thinking about approaching a finite value. In future videos, we'll start to introduce ideas of infinity and notations around limits and infinity where we can get a little bit more specific about what type of limit this is.