Depends on what hardware you have got. Having a computer with access to some quantum system (decaying nuclei, spin measurement in orthogonal directions) there is no need to specify in a complicated way the meaning of “random”. Or, of course, there is no need for the randomness to be “fundamental”, whatever it means. You can as well throw dice (though it would be a bit circular to use dice to explain dice, but it seems all right to use dice as the random generator for making predictions in economy).
A hardware random number generator isn’t part of an algorithm, it’s an input to an algorithm. You can’t argue that your model is algorithmically simpler by replacing part of the algorithm with a new input.
So, should quantum mechanics be modified by removing the randomness from it?
Now, having a two level spin system in state ( |0> + |1> ) /sqrt[2], QM says that the result of measurement is random and so we’ll find the particle in state |1> with probability 1⁄2.
A modified QM would say, that the first measurement reveals 1, the second (after recreating the original initial state, of course) 1, the third 0, etc., with sequence 110010010110100010101010010101011110010101...
I understand that you say that the second version of quantum mechanics would be simpler, and disagree.
Depends on what hardware you have got. Having a computer with access to some quantum system (decaying nuclei, spin measurement in orthogonal directions) there is no need to specify in a complicated way the meaning of “random”. Or, of course, there is no need for the randomness to be “fundamental”, whatever it means. You can as well throw dice (though it would be a bit circular to use dice to explain dice, but it seems all right to use dice as the random generator for making predictions in economy).
A hardware random number generator isn’t part of an algorithm, it’s an input to an algorithm. You can’t argue that your model is algorithmically simpler by replacing part of the algorithm with a new input.
So, should quantum mechanics be modified by removing the randomness from it?
Now, having a two level spin system in state ( |0> + |1> ) /sqrt[2], QM says that the result of measurement is random and so we’ll find the particle in state |1> with probability 1⁄2.
A modified QM would say, that the first measurement reveals 1, the second (after recreating the original initial state, of course) 1, the third 0, etc., with sequence 110010010110100010101010010101011110010101...
I understand that you say that the second version of quantum mechanics would be simpler, and disagree.