I'm not a quantum physicist either, but I did study quantum mechanics in college for a bit!
> A qubit can be |1>, but it could also be (1/sqrt(2) |0>) + (1/sqrt(2) |1>). We call that a "cat" state, incidentally, because it's "half 1, half 0"--like Schroedinger's Cat, half alive and half dead. Again, the coefficients here are, in general, complex numbers, but we're gonna gloss over that.
In case anyone is interested in not glossing over this part, this [0] lecture by Scott Aaronson is an excellent introduction to the crazy world of complex probability amplitudes. It doesn't assume much more than some basic linear algebra, and does a good job of developing at least a little bit of an intuition for some of the concepts in Aphyr's comment.
> A qubit can be |1>, but it could also be (1/sqrt(2) |0>) + (1/sqrt(2) |1>). We call that a "cat" state, incidentally, because it's "half 1, half 0"--like Schroedinger's Cat, half alive and half dead. Again, the coefficients here are, in general, complex numbers, but we're gonna gloss over that.
In case anyone is interested in not glossing over this part, this [0] lecture by Scott Aaronson is an excellent introduction to the crazy world of complex probability amplitudes. It doesn't assume much more than some basic linear algebra, and does a good job of developing at least a little bit of an intuition for some of the concepts in Aphyr's comment.
[0] https://www.scottaaronson.com/democritus/lec9.html