Is free will possible in a deterministic universe?

I’m at a loss as to what you mean by “limited causality position”.
Do you mean one that isn’t limited to what it is?

It is pretty much just a definition: the notion that every state or effect is fully determined by preceding causes.
To put it another way, it is the notion that specified state S0 necessitates the subsequent state S1.
You can find this definition pretty much anywhere that the issue of freewill v determinism is discussed.

As such, if one, for discussion purposes, defines a universe as deterministic, this is what is meant.
And either what you are proposing is deterministic, or it is not.
If you think that this determinism is “limited” because it doesn’t lead to the conclusion you want to reach, then perhaps the fault is simply your inability to accept that the conclusion you want isn’t reachable when one assumes determinism.

If I am unhappy that 2+2 =/= 5 when I clearly want it to, is this due to the “limited” version of addition that I am dogmatically adhering to?

You think there is more than one type of determinism.
Fair enough, provide details of a different determinism that is different yet still adheres to the definition.
Or at least provide a different definition that you think is acceptable.
Otherwise, why is it that everyone else here seems to be able to discuss the term as understood in the rough definition above, yet you can’t?
Is it wilful ignorance and dishonesty, or are you genuinely that ignorant?
I am sure I can find a copy and paste for you from the many previously posted explanations... I'll get to it shortly...lol
 
Assuming a deterministic universe implies that the past, present and future have only one prescribed outcome, they are immutable, they can’t be changed, so there is no way for one state to change another.
Yep.
So? That has nothing to do with freedom
- unless the freedom requires defiance of that deterministic setup. But you say you are not assuming such supernatural characteristics of freedom -
so your post there has nothing to do with freedom.
The math forbids what?
It forbids perfect knowledge from yielding perfect prediction, regardless of the determined nature of the future. You can't predict the future by knowing all about the past and present.

And pointing that out illustrates its irrelevance here. You keep posting that meaningless digression as if it were relevant somehow - I think you still believe it is.
Some kinds of freedom can (e.g. found within “degrees of freedom”) but others can not (e.g. any notion requiring genuine alternatives rather than imagined counterfactual alternatives).
The words "genuine" and "counterfactual" once again substituted for "supernatural". There's no mystery about that.
The driver approaches the light - - - - (notice: not imagining anything; in full possession of the ordinary capabilities from which the driver will - in the future - choose.).
Give it a try - it's not too late. Avoid backwards causality (the future color of the light has no effect whatsoever on the physical reality present). Avoid weasel words that prevent clear reasoning - such as "genuine". And describe the driver's capabilities at that moment.
 
so your post there has nothing to do with freedom.

Is this a case of, when looking backwards, you make a determination, I could have ?(when in reality you didn't) because the falling deterministic dominoes determined you wouldn't

:)
 
Is this a case of, when looking backwards, you make a determination, I could have ?
Of course not. The opposite is clearly and explicitly stated - no backwards causality. The future hasn't happened yet, and cannot be the cause of anything.

Here's the quote, if it's too much work for you to read entire posts:
Avoid backwards causality - - -
Do at least try to pay attention, eh? The driver approaches the light - - - -
 
Do at least try to pay attention, eh? The driver approaches the light - - - -
(Baldeee and Capracus )
In support of your point:

when I was 18 I paid a driving instructor to teach me how to drive and empowered me with the skills necessary to make a choice when confronted with a red, amber or green light.
Now after 40 years i still have that ability I learned to choose between Go or Stop. Each time I am confronted with the choice I am able to act counter intuitively and do what I please.
But I did have to learn this, as I wasn't born with it.

It really is that simple! A learned ability to choose that you keep whether you are driving a car or not.
Just another ability stored in the tool box you have all your functional life.
 
Is this a case of, when looking backwards, you make a determination, I could have ?(when in reality you didn't) because the falling deterministic dominoes determined you wouldn't
:)
Yes, the question if one could have done otherwise given the same conditions is a key question.
Pragmatic determinism: could you have done otherwise?
In a 2017 talk(link is external), I argue that it’s unfair and unreasonable to suppose that any of us could have done otherwise in actual situations in a way that would make us more responsible than were our actions fully caused. This pragmatic determinism has major ramifications for all the agency-related attitudes, beliefs and practices that help define our culture.
http://www.naturalism.org/philosophy/free-will/could-you-have-done-otherwise
 
Yep.
So? That has nothing to do with freedom
- unless the freedom requires defiance of that deterministic setup. But you say you are not assuming such supernatural characteristics of freedom -
so your post there has nothing to do with freedom.
Freedom has no place in a deterministic system. There is no reason to be talking about freedom of any kind in a deterministic system, so why keep doing so?
It forbids perfect knowledge from yielding perfect prediction, regardless of the determined nature of the future. You can't predict the future by knowing all about the past and present.

And pointing that out illustrates its irrelevance here. You keep posting that meaningless digression as if it were relevant somehow - I think you still believe it is.
Math does no such thing. How do think physicists go about mathematically describing any number of hypothetical universal states? Anything can be mathematically modeled, it doesn’t necessarily make it true or false, it just allows for a useful model that can be manipulated for the purpose of examination.

In a deterministic system the past determines the present, and the present determines the future, so knowing everything about the past and present will most definitely allow for the prediction of the future.
 
In a deterministic system the past determines the present, and the present determines the future, so knowing everything about the past and present will most definitely allow for the prediction of the future.
Theoretically all mathematics involved could be known but the sheer number of mathematics involved may prevent us from knowing all the maths involved.

Cause and effect are not simple mathematical conditions resolving into another condition. There may be trillions of causal conditions present. To know them all may be impossible. Consider events at a cosmic scale.....:eek:

Why is it that "spiral galaxies" form in accordance to the "Fibonacci Sequence? It's a mathematical constant, but if we look at individual parts of a spiral galaxy, the formation of the sequence depends on the values of individual "star systems within the galaxy".

They are deterministic but we can't really even begin to calculate all the maths involved. Which is what makes the future a probabilistic event to us. It's the best we can do.
 
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so knowing everything about the past and present will most definitely allow for the prediction of the future.

NO

No prediction of the future except for a few seconds

You do not know of the future dominoes waiting to be toppled

:)
 
Cause and effect are not simple mathematical conditions resolving into another condition. There may be trillions of causal conditions present. To know them all may be impossible. Consider events at a cosmic scale.....:eek:

Why is it that "spiral galaxies" form in accordance to the "Fibonacci Sequence? It's a mathematical constant, but if we look at individual parts of a spiral galaxy, the formation of the sequence depends on the values of individual "star systems within the galaxy".

They are deterministic but we can't really even begin to calculate all the maths involved. Which is what makes the future a probabilistic event to us. It's the best we can do.
But the issue isn’t what we can predict, it’s what could be ideally predicted given complete knowledge and the ability to wield it. Of course we will never be qualified to accomplish such a task, that's why like most universal mathematical constructs, such a proposition will always remain hypothetical.
NO

No prediction of the future except for a few seconds

You do not know of the future dominoes waiting to be toppled

:)
If the deterministic system is represented entirely by dominos, then since the implicit order of the entire system is already determined, the action of the first domino will determined the action of all of the succeeding dominos. From that first domino, and every one in succession, there will only be one determined chain of events, and they can be predictively mapped with full knowledge of the system from any point along the chain. In such a system, knowing the action of the first domino will tell you the action of the last, and everyone in between.
 
Freedom has no place in a deterministic system. There is no reason to be talking about freedom of any kind in a deterministic system, so why keep doing so?
Because their version of "freedom" is compatible with the deterministic universe.
It doesn't rely on genuine alternatives, but is instead merely described by the range of possible outputs if one varies the inputs.
The key (from our pov) is all in the "if".
If you vary the input and get no change in output, there is no "freedom" in the system, etc.
And therein lies a compatibilist "freedom".
However, from our pov, since there is no ability to vary the input from what has already been predetermined, there is no freedom in the output.
Math does no such thing.
He has made the claim numerous times as if it is fact, and each time he has been asked to support it he has simply ignored that request.
In a deterministic system the past determines the present, and the present determines the future, so knowing everything about the past and present will most definitely allow for the prediction of the future.
Yes.
There is no uncertainty within a deterministic reality, only in one's subjective knowledge of that reality, leading to a subjective inability to predict.
But with perfect knowledge (current state and laws) comes perfect predictability.
 
However, from our pov, since there is no ability to vary the input from what has already been predetermined, there is no freedom in the output.
Once again you post the supernatural assumption, which you deny making.
I once again note that the supernatural assumption is crippling - it screws up the thinking of everyone who makes it, badly.
And you have lots of company:
Freedom has no place in a deterministic system.
You keep repeating that assumption. You seem unable to extricate yourself from it - you even deny observed reality in its defense. You have never - not once - considered the degrees of freedom we observe in human decision making and willful action - despite being provided with a simple and illustrative example you could use at any time (driver approaching light).
Something to ponder: Why is it that you guys have never - not once - considered that obvious, simple, and clearly illustrative example of human decision making capabilities as posted?
Math does no such thing. How do think physicists go about mathematically describing any number of hypothetical universal states?
By using equations whose solutions can only be approximate - a theoretical fact the mathematicians have proved.
He has made the claim numerous times as if it is fact, and each time he has been asked to support it he has simply ignored that request.
I have repeatedly provided both link and arguments of various kinds - the most obvious one (not the only one) being that fifth degree equations have in general no exact solutions, most integrals cannot be solved for exact solutions, and so forth - all of which I have pointed out in this context more than five times, directly to you.
But with perfect knowledge (current state and laws) comes perfect predictability.
That is false. https://en.wikipedia.org/wiki/Group_theory
In many cases, the structure of a permutation group can be studied using the properties of its action on the corresponding set. For example, in this way one proves that for n ≥ 5, the alternating group An is simple, i.e. does not admit any proper normal subgroups. This fact plays a key role in the impossibility of solving a general algebraic equation of degree n ≥ 5 in radicals.
You can't solve the equations. In theory, you can't. You have to be able to solve the equations describing the perfect knowledge of current state and law (itself theoretically impossible, but never mind) to predict perfectly, and you cannot do it. Mathematicians proved that long ago - as did physicists in their way (chaos, Heisenberg uncertainty, quantum effects, etc).

But that's not even relevant. That's a digression, missing the central issue, which is this:

Nonsupernatural freedom does not depend on doing other than has been determined.

Only supernatural freedom is excluded by deterministic natural law or universal structure. To exclude nonsupernatural degrees of freedom from relevance or existence you would need another, different, more careful argument.

And so we are brought to the edge of an actual argument over freedom of will, via an illustrative example which I have deliberately kept simple and easily comprehended - any time you want to give it a try.
 
But the issue isn’t what we can predict, it’s what could be ideally predicted given complete knowledge and the ability to wield it. Of course we will never be qualified to accomplish such a task, that's why like most universal mathematical constructs, such a proposition will always remain hypothetical.
Unless you have a computer the size of the universe.....:)
 
In such a system, knowing the action of the first domino will tell you the action of the last, and everyone in between.

Problem

You cannot see the last dominoes

You might might might barely from the NOW moment see a few moments ahead and, perhaps from educated guesses, based on previous experiences, a bit further

The further ahead you try to predict means you are further from your initial prediction starting point and less able to know what new dominoes are being added

If the Universe was sentient it should be able to make the end prediction, but I would even doubtful about that

The uncertainty about the future does not mean it has not been determined, just that it is not knowable

:)
 
But with perfect knowledge (current state and laws) comes perfect predictability
The only party present that has perfect knowledge (down to quantum) is the universe. The problem is that the universe has no need to know about the future. It creates a mathematical "implicate" which always precedes actual events.

David Bohm, one of the few pure determinists, explained this in his theory of Bohmian Mechanics in his book "Wholeness and the Implicate order"
Implicate order and explicate order are ontological concepts for quantum theory coined by theoretical physicistDavid Bohm during the early 1980s. They are used to describe two different frameworks for understanding the same phenomenon or aspect of reality. In particular, the concepts were developed in order to explain the bizarre behavior of subatomic particles which quantum physics struggles to explain.
https://en.wikipedia.org/wiki/Implicate_and_explicate_order

http://gci.org.uk/Documents/DavidBohm-WholenessAndTheImplicateOrder.pdf
 
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Once again you post the supernatural assumption, which you deny making.
Because it hasn't been assumed, it has been concluded.
Your inability to notice the difference is what is crippling.
You keep repeating that assumption. You seem unable to extricate yourself from it - you even deny observed reality in its defense. You have never - not once - considered the degrees of freedom we observe in human decision making and willful action - despite being provided with a simple and illustrative example you could use at any time (driver approaching light).
Blah blah blah.
You continue with this "illustrative" example despite being provided with rebuttals as to why it isn't.
Do you really not have anything else?
I have repeatedly provided both link and arguments of various kinds - the most obvious one (not the only one) being that fifth degree equations have in general no exact solutions, most integrals cannot be solved for exact solutions, and so forth - all of which I have pointed out in this context more than five times, directly to you.
You have "pointed out" (i.e. made the claim) but not linked to anything that supports.
Only now do you (or maybe I have genuinely missed it previously?), and in doing so you show your miscomprehension of what you claim:
Maybe you should actually read the Wiki article you linked to, because beyond what you imaging the headline to be, it is quite informative.
You can't solve the equations. In theory, you can't.
No, that's not true, and you only need to read the Wiki article you have linked to understand this.
Let me highlight:
"The theorem does not assert that some higher-degree polynomial equations have no solution. In fact, the opposite is true: every non-constant polynomial equation in one unknown, with real or complex coefficients, has at least one complex number as a solution (and thus, by polynomial division, as many complex roots as its degree, counting repeated roots); this is the fundamental theorem of algebra. These solutions can be computed to any desired degree of accuracy using numerical methods such as the Newton–Raphson method or the Laguerre method, and in this way they are not different from solutions to polynomial equations of second, third, or fourth degree. It also does not assert that no higher-degree polynomial equations can be solved in radicals: the equation x n − 1 = 0 {\displaystyle x^{n}-1=0}
9c1ee20e7221d9a3ff32cbef0c7446d308272ebc
can be solved in radicals for every positive integer n {\displaystyle n}
a601995d55609f2d9f5e233e36fbe9ea26011b3b
, for example. The theorem only shows that there is no general solution in radicals that applies to all equations of a given degree greater than 4.
"
Do you know the difference between a general solution and a numerical solution?
Do you know what a "solution in radicals" means?
It seems not from what you have written thus far.
 
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