Let's consider this a four-ounce bowl, because the expected value of Y, if you took a random one of these bowls, always the same bowl, and if, or if you took the same bowl and you, someone filled it with mathies, the expected weight of the mathies in that bowl is going to be four ounces. But once again, there's going to be some variation. Depends who filled it in, how it packed in, did they shake it before, while they were filling it? There could be all sorts of things that could make some variation here. And so for the sake of argument, let's say that variation can be measured by standard deviation, and it's 0.6 ounces. And let's say whoever the bowl fillers are, they are also, they don't like bowls that are too heavy or too light, and so they'll also throw out bowls. So we can say that Y can, its maximum value that it'll ever take on is five ounces, and the minimum value that it could ever take on, let's say it is three ounces.