Loren Booda
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For instance, will attempts to predict comprehensively eventually prove contradictory?
The discussion revolves around the predictability of outcomes in various contexts, particularly in quantum mechanics and classical systems. Participants explore whether it is possible to predict outcomes with 100% accuracy, considering both theoretical implications and practical examples.
Participants do not reach a consensus on the predictability of outcomes. Multiple competing views remain, with ongoing debate about the implications of quantum mechanics and classical probability.
The discussion includes complex mathematical reasoning and assumptions about quantum states, measurement, and the nature of probability that are not fully resolved. Participants reference various theoretical frameworks without establishing a unified understanding.
This discussion may be of interest to those studying quantum mechanics, probability theory, and the philosophical implications of measurement in physics.
Loren Booda said:Maybe there exists some statistical fine structure from spacetime curvature that affects even consecutive measurements of compatible variables.
What kind of outcomes are you talking about? If I have a coin that can come up heads or tails, then I can confidently the say that the event "on the next flip, this coin will come up either heads or tails"! I suspect that's not what you are talking about!
HallsofIvy said:What kind of outcomes are you talking about? If I have a coin that can come up heads or tails, then I can confidently the say that the event "on the next flip, this coin will come up either heads or tails"! I suspect that's not what you are talking about!
To Kleinwolf: for a simple, finite space like that, yes, prob 1 means the outcome MUST happen, prob 0 means it CAN'T happen. But that's not true for infinite outcome sets. If I have, say, a normal probability distribution for picking real numbers, then the probability of picking ANY specific number is 0- but obviously some number IS picked every time: probability 0 does NOT mean "impossible" and probability 1 does NOT mean "certain".
I think Max Planck summed it up very well when he said :Loren Booda said:I therefore propose that an observer's physical expectations evolve away from exactitude due to their very interference with their environment they attempt to measure, despite rather than considering specifically their quantum mechanics.