On Wednesday, February 5, 2025 at 3:36:11 PM UTC-7 Quentin Anciaux wrote:



Le mer. 5 févr. 2025, 22:25, Alan Grayson <agrays...@gmail.com> a écrit :



On Wednesday, February 5, 2025 at 1:36:55 PM UTC-7 Quentin Anciaux wrote:

Brent,

I went through the document you sent, and it outlines the different 
interpretations of probability: mathematical, physical symmetry, degree of 
belief, and empirical frequency. But none of these resolve the core issue 
in a single-history universe—where probability is supposed to describe 
"possibilities" that, in the end, never had any reality.

Your frequentist approach assumes that, given enough trials, outcomes will 
appear in proportions that match their theoretical probabilities. But in a 
finite, single-history universe, there is no guarantee that will ever 
happen. Some events with nonzero probability simply won’t occur—not because 
of statistical fluctuations, but because history only plays out one way. In 
that case, were those possibilities ever really possible? If something 
assigned a probability of 10% never happens in the actual course of the 
universe, then in what meaningful way was it ever a possibility?

You argue that if all possibilities are realized, probability loses its 
meaning. But in a single-history world, probability is just as meaningless 
because it describes outcomes that never had a chance of being real. If 
probability is supposed to quantify potential realities, then in a 
framework where only one reality exists, probability is nothing more than a 
retrospective justification—it has no actual explanatory power.

The math remains internally consistent, but it becomes an empty formalism, 
detached from anything real. The whole structure relies on pretending that 
unrealized events still "exist" in some abstract sense, even though they 
never affect reality. That’s the contradiction at the heart of the 
single-history view. It uses probability to describe possibilities while 
simultaneously denying that those possibilities ever had a chance to be 
real.


Why do you assume that some non-zero probabilities never occur? How could 
you know this? Meanwhile, you prefer a theory, MIi, that can't be verified. 
Puzzling preferences. AG 


AG,

I assume that some nonzero probabilities never occur because, in a 
single-history universe with finite time and a unique trajectory, there is 
no guarantee that every possible outcome will ever be realized. If history 
unfolds in only one way, then there will inevitably be events assigned 
nonzero probability that simply never happen. That’s not an assumption—it’s 
an unavoidable consequence of having only one realized history.


That's an assumption. What isn't an assumption is that the worlds of the 
MWI can never be contacted. This is your preference. AG 


Meanwhile, you act as if probability distributions in a single-history 
universe retain meaning even when certain outcomes never manifest. But if 
an event with a 10% probability never happens in the actual history of the 
universe, then in what sense was that probability meaningful? The theory 
assigned a chance to something that was never a real possibility in the 
only existing history. That turns probability into a purely abstract tool 
with no ontological grounding—it describes things that were never going to 
happen anyway.

As for verification, the issue is not about choosing a theory that "can’t 
be verified." The problem is that the single-history view relies on 
unobservable, nonexistent possibilities to justify probability while 
simultaneously denying their existence. It wants the predictive power of 
probability theory but refuses to acknowledge the implications of what 
probability actually represents. That’s not just puzzling—it’s 
self-contradictory.


Le mer. 5 févr. 2025, 20:18, Brent Meeker <meeke...@gmail.com> a écrit :

On 2/5/2025 2:54 AM, Quentin Anciaux wrote:

Bruce, 

That still doesn't address the core issue. If the universe has a unique 
history and a finite existence, then there is a fundamental limit to the 
number of repetitions that can ever occur. There is no guarantee that all 
possible outcomes will ever be realized, no matter how large N is. Some 
events with nonzero probability simply will never happen. That alone is 
enough to undermine frequentism in a single-history framework—it relies on 
the assumption that probabilities reflect long-run frequencies, but if the 
history is finite and unique, the necessary "long run" does not exist.

I recommend that you never play cards for money.


Even in an infinite universe, if history is still unique, there is no 
mechanism ensuring that all outcomes occur in proportions that match their 
theoretical probabilities. 

Yet they do match.   QM is the most accurate, predictive theory there is.

Some possibilities with nonzero probability may remain unrealized forever, 
making their assigned probabilities meaningless in any real sense. They 
were never actual possibilities in the first place—just theoretical 
artifacts with no impact on reality.

Your argument assumes that probabilities describe reality in the 
single-world framework, but without an ensemble where all possibilities 
exist in some way, this assumption collapses. 

Where they all exist the probabilities (according to you) become 1, and 
"probability" is meaningless.  I think you are just confused because you 
don't distinguish between the theory of probability and it's several 
different applications.  You seem to think the world has to be only one 
certain way for it to apply.  Try reading the attached.

Brent

Probabilities become detached from what actually happens and instead become 
abstract formalism with no grounding in the real world. That’s the problem: 
the single-world view wants to use probability theory as if all 
possibilities have meaning while simultaneously denying that they do.

In contrast, in a framework where all possibilities are realized in 
different branches, probability retains its explanatory power. It describes 
actual distributions of outcomes rather than pretending that unrealized 
events still somehow "exist" in a purely mathematical sense. If the 
universe is unique, and history is unique, then probability has no true 
foundation—it’s just a game with numbers, untethered from what actually 
happens.

Quentin 

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