Quantum entanglement, how do we know there was no spin? Im not a scientist, so go easy on the explanation!
As I understand it we can create two entangled particles. The entangled particles have a spin property which is opposing. When we measure one of the particles for spin we get a result and we can deduce the spin direction of the unmeasured particle. All makes sense, but...
How do we know that the entangled particles didnt already have spin before being measured?
 A: Quantum mechanics states that the particles are in a superposition of states before observation, the particles are at every state at once. The wavefunction gives the probability of each state and when an observation is made, the wavefunction collapses to one single state. Moreover the question you put talks about something determining the state before observation and is called a local hidden variable, these are impossible, according to physicist Von Neumann, https://en.wikipedia.org/wiki/Local_hidden_variable_theory, this link will provide you with a bit more info.
A: The answer is Bell inequalities. https://en.wikipedia.org/wiki/Bell%27s_theorem
Experimentally either Bell's theorem is true or there are non local (read: faster than light) communication of the "true value".
A: Suppose you have two electrons in a state of entangled spin. Suppose also that you can measure the spin for each electron along one of two axes the x axis or the z axis. Regardless of what axis you choose to measure you will get each of the possible results with probability 1/2. If you measure the spin of electron 1 along the x axis and the spin of electron 2 along the x axis, then you get opposite results: if electron 1 has a spin pointing up, electron 2 has a spin pointing down. If you measure the spin of electron 1 along the z axis and the spin of electron 2 along the z axis, then you get opposite results: if electron 1 has a spin pointing up, electron 2 has a spin pointing down. But if you measure electron 1 along the x axis and electron 2 along the z axis then the results will match with probability 1/2.
So the probability of getting a match when you compare the results depends on whether you do the same measurement on each electron. So if the electrons were set up to have the correlations in advance, the process for setting up the electron spins would somehow have to be able to work out what measurements you're going to do in advance, which is impossible. There is some maths for ruling out loopholes in this argument, but you don't need to know that to get the gist of the problem.
