Does that mean that if you believe determinism you then necessarily believe the universe contains zero randomness? — Michael Gagnon
Does that mean that if you believe determinism you then necessarily believe the universe contains zero randomness? — Michael Gagnon
Because of the current understanding of quantum mechanics, the hard determinist position seems very hard to affirm. The best you can do is say that we may be mistaken about our conception of quantum mechanics, given how relatively new and weird it is, but this simply leaves possibility of determinism open. — Chany
Lottery winners are chosen randomly. A computerized random number generator uses the quartz crystal clock. In these cases "random" means a choice was made without any plan or scheme for choosing. The knowledge required to predict the choice is not available. I don't assume that because I can't predict the outcome that it has no cause. — Mongrel
Wouldn't it be more accurate to say that the knowledge required to predict the outcome is not employed? — tom
You are not a determinist by that definition. Because of the current understanding of quantum mechanics, the hard determinist position seems very hard to affirm. The best you can do is say that we may be mistaken about our conception of quantum mechanics, given how relatively new and weird it is, but this simply leaves possibility of determinism open.
To make clear though, believing determinism simply means indeterminism is true; it does imply you believe in the compatibility of free will with this indeterminist state or some libertarian conception of free will. — Chany
I really do not think that the knowledge required to make such predictions even exists, so it's rather nonsense to talk about applying that non-existent knowledge. A more appropriate question would be to ask whether it is possible to obtain the knowledge required to make such predictions. — Metaphysician Undercover
Pseudo-random number generators are just algorithms. Given the seed(s) and the algorithm, you will know the outcome. In fact, pseudo-random number generators are characterized by the frequency with which they repeat - the lower the frequency, the better the generator. — tom
I would say that lacking proper epistemilogical proof does create a gap in which to deny ontological determinism. — Chany
On the second point, and at the risk of derailing towards a free will debate, determinism in decision making creates problems for incompatibilists. Free will libertarians and hard determinists would be looking for the ability to do otherwise (i.e. a way to avoid complete determinism in our actions) and the gap allows this to happen without the need to appeal to some sort of dualism. — Chany
In regards to quantum interpretations, I believe the De Broglie-Bohm interpretation is the only one that is casual though Bohm stated that his equations clearly leave open the possibility of choice, hence the probabilistic aspect of Quantum theory. As for myself, I use holographic theory, not quantum theory as a launching point for my views. — Rich
It's not unknowable. Likely unknown, though — Mongrel
I don't understand (hard) determinism because of the question of unknowability. If determinism were true we would have no way of verifying it. — mcdoodle
https://plato.stanford.edu/entries/determinism-causal/#StaDetPhyTheJohn Earman's Primer on Determinism (1986) remains the richest storehouse of information on the truth or falsity of determinism in various physical theories, from classical mechanics to quantum mechanics and general relativity. (See also his recent update on the subject, “Aspects of Determinism in Modern Physics” (2007)).
Given that almost all knowledge in inductive in nature, we cannot prove most things absolutely false. — Chany
If we have a bunch of good reasons for believing determinism to be true and no good reasons to believe determinism false, then we can justifiably believe determinism to be true. — Chany
https://plato.stanford.edu/entries/qt-quantlog/Mathematically, quantum mechanics can be regarded as a non-classical probability calculus resting upon a non-classical propositional logic. More specifically, in quantum mechanics each probability-bearing proposition of the form “the value of physical quantity A lies in the range B” is represented by a projection operator on a Hilbert space H. These form a non-Boolean—in particular, non-distributive—orthocomplemented lattice. Quantum-mechanical states correspond exactly to probability measures (suitably defined) on this lattice.
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