Okay kiddo, so imagine you have a really long line of toys. Now, you want to know if you can split those toys into two groups - let's say even-numbered toys and odd-numbered toys - and have those groups be the same size.
That's basically what the O'Nan-Scott Theorem is about, but with a special kind of line called a permutation group. A permutation group is like a line of toys where each toy is a number, and you can switch the order of the toys around.
So the theorem says that if you have a big permutation group, you can divide it into two smaller groups in such a way that those groups are the same size, AND you can switch the order of the toys around within each group without changing the size or ordering of the other group.
It's kind of like if you had a bunch of Legos and you wanted to divide them up into two piles - you could make sure that each pile had the same number of Legos, AND that if you rearranged the piles, the total number of Legos would still be the same.
It might sound complicated, but it's actually really helpful for mathematicians who study permutation groups. And who knows - maybe one day you'll be a mathematician studying these groups too!