Ok, you asked for it, more pop explanation.
We’ve established that:
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At the quantum level, a particle exists in all possible states (of position and momentum) which have varying degrees of probability.
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At the macro level, an object has a definite position and momentum.
Question #1: How do we know that a quantum particle exists in all these simultaneous probability states?
Answer: The double slit experiment. When one and only one photon is released near a double slit and measured on the other side, it lands in an interference pattern suggesting that it went through both slits simultaneously. It interacted with itself (that is, a group of high probability states {going through slit A} interfered with another group of high probability states {going through slit B}).
So, to answer to the related question of:
Question #2: "Didn’t the particle have a definite position and momentum right before we measured it?"
Answer: No. When left to itself (without direct measurement) the particle follows quantum mechanics’ laws of probability states.
Now, here comes the real mind bender:
I’ve been talking about the probability wave collapsing once we measure a particle. That’s not entirely true. We never get a definite fix on a particle’s position and momentum. If we were to measure a particle that had a definite position, its momentum would be completely (and I mean completely) unknown.
And likewise, if we ever measured a particle’s definite momentum, it’s position would be completely unknown.
Sometimes we can measure a particle’s general position and momentum, but never, never, never, get a definite fix on both. This is as an inviolable rule (Heisenburg’s, actually) as is Einstein’s rule about the speed of light.
So, now, question #3: "So how can this quantum world of probability give rise to the macro world of definiteness?"
Answer: Flip a coin a billion, billion times, and you’re going to get so close to a 50-50 chance of heads or tails, that you might as well say that it definitely will be 50-50.
Sure, one of the electrons attached to the nucleus of a hydrogen atom within a water molecule in my eye may make a sudden quantum jump to the center of the moon, but the chances are so slim, that it just doesn’t happen.
The probabilities favor a very narrow and very predictable way of behaving. Sure, if you’re the size of an electron, the ‘probability cloud’ of an electron in an atom seems huge. And it would seem very non-Newtonian to ‘see’ the electron hop around that cloud blinking in and out of ‘sight’ (yeah, yeah, observing it forces position), but when you’re the size of us, that electron is like a solid ball. And when we observe it, we ‘see’ it as a point frozen in time in a particular place in orbit, though its probility wave causes it to exist as a cloudy shell.
Quantum mechanics is ordinarily ignored in everyday life. We pay attention to it when we have to deal with individual particles – as with one partical going through double slits; or quantum tunneling.
Peace.