That seems simple enough.
It does seem simple, but it's also wrong. Part of his confusion comes from the fact that the easiest way to
create entangled states involves conservation laws which constrain the possible states to those which produce entanglement. But there is nothing in principle which says that entangled states have to obey any sort of conservation laws. So for example, the canonical entangled quantum spins are created so that if one is up, the other is down (since because of the way you normally create them, total spin must be zero). But you could also have a quantum state where if one spin was up, the other is also up, and if one spin is down, the other is down. Now the total spin isn't conserved. Conservation laws don't help you in that case.
Schneibster objected to my definition on the basis that if you understand the definition then you already understand entanglement. That's not quite true, but it is true that you need to know a moderate amount of quantum mechanics in order to really get the implications. And that is, admittedly, a shortcoming of my mathematical definition. But that's sort of the sad truth of the matter: you
cannot fully grasp entanglement until you grasp the math. Quantum mechanics is a mathematical theory. There's no getting around that.
It sounds like the simple concept that any reaction produces an equal opposite reaction.
Nope, not really. It's much more subtle than that.
Why then would Einstein have called this "spooky" physics, been incredibly skeptical about it, and 42% of people in my Skeptics poll replies that they didn't believe in Quantum Entanglement?
No idea about your poll. It could be that they didn't understand the question, or thought you were trying to get at something else. Or, they just might be wrong.
The issue with Einstein is that quantum entanglement implies
nonlocality. This is... unsatisfying. So Einstein and others
looked for ways out of that, such as "hidden variables". But Bell pretty much
squashed their hopes, and while Einstein might not have been happy with that, I don't think he disbelieved it.
What I found suggests something different beyond simply their states being predictable until they interacted with something else:
Well, yes. Because it is something different from that. If you have two spins and they're both spin up, then that's not an entangled state. But it's perfectly predictable, until one of them interacts with something.