Schur's Lemma is a big, fancy idea that mathematicians use to understand how different pieces (or "modules") fit together. Imagine you have a bunch of building blocks that can be put together in different ways to make different structures - that's kind of like what a mathematician does with modules.
Now, Schur's Lemma says that if you have two different modules that can't fit together in any way, then they must be really different from each other. It's kind of like if you have a square block and a round block - they just won't fit together no matter how hard you try, so you know they must be different.
But what's really cool about Schur's Lemma is that it helps us figure out even more about modules. For example, it says that if you have a module that can't be broken down into smaller pieces (we call this an "irreducible" module), then any linear transformation you do on that module has to be the same thing as multiplying by a number - kind of like how if you have one apple and you cut it in half, you still just have one apple but it's smaller.
Overall, Schur's Lemma is a really powerful tool that helps mathematicians understand how different things are related to each other.