(Apologies with formatting, it seems to be splitting up quotes, and even when I remove the code it reinserts it... So apologies)
(Yeah, I sometimes have to go in and fix such formatting issues manually. It's annoying.)
No worries!
Yes.
In a strictly deterministic case, set A will have one and only one option.
In a probabilistically deterministic case, set A will have all possible options, with the outcome, the one it must do, randomly based on the probability function associated with that set.
Agreed.
Indeed.
That is the argument put forth in post #130.
I don't think it's the same as the argument put forward in post #130? That argument argues from determinism, but my question is about the logical implications of the definition of the terms, and it is completely independent from determinism.
There is a freedom available to it in the sense of "degrees of freedom", the same way a brick in space has degrees of freedom, but I would argue it is not free in the sense of free otherwise used here.
Yes, and this "multiple usages" of the word "free" is why I explicitly focused on one, and underlined it.
Yes.
However, there are possibly two notions even here.
One is the ability to be free about which possible option it must do,
But that leads to an infinite regression. Set A contains two options, 1 and 2. Now object O must choose between 1 and 2. Set B is thus constructed, of the options "choosing option 1 in set A" and "choosing option 2 in set A". Now object O must choose between those two options. Thus, set C is constructed, of the options "choosing the first option in set B" and "choosing the second option in set B". This goes on forever.
And "which possible option it
must do" is troublesome in itself,
must being defined as "
can not do otherwise". If it
must do one option, then it by this definition
cannot do the other options, thus those options are not in the set of possible options; they were never options at all. You're always left with just one option, namely the one that gets
done.
and the other is, as you state, the impossibility of doing something outside of its set of possible options.
Yes, but as I pointed out, it goes further. The set of possible options can naively be based on what object O
can do. However, we can also make a set of options Object O
must do. It is not possible for object O to pick an option outside either of these sets, and thus it could never have done any of the options that is in the "
can"-set but not in the "
must"-set. These two sets turn out to be equivalent. But the definition of
free demands an option outside of the set be picked, and thus no object can ever be
free, by definition. That seems like a waste of a word to me.
The former is, as I see it, a matter of randomness, and thus not free.
I don't see how randomness factors into your definition of
free?
My view is that the thing we call "free will" is an illusion, in that it appears that we are not determinsistically bound to a certain course (albeit each moment randomly selected among the probability function determining the system).
I am more than happy with what we colloquially call "free will", that it exists, but the logic would suggest, if the premises are true, that it appears to our consciousness to operate contrary to the actual system itself.
Of course it doesn't actually operate contrary, but it appears to in this regard.
Sure, but if "free will" is based on your definition of
free, then "free will" can't exist by definition; that's my point. All other arguments are unnecessary, because you've implicitly defined "free will" to be nonexistent in the first place.
As for defining "free" in a way that makes it useless, I don't agree that it is.
To me the definition makes sense: if, for a given set of inputs, something has no control over the output, it is not free.
That's not what your definition appears to be, as I pointed out that it is more along the lines of: "if, for a given set of possible outcomes, something cannot pick an outcome not part of that set, it is not
free."
All I have done is taken that understanding and applied it to some logic, which I think is valid, and the premises not disputed.
And I don't disagree with your arguments and logic. My only point here is that your definition of
free seems to already rule it out entirely.
That said, I also do not disagree that the term "free" has a somewhat different meaning when referring to conscious systems by those systems, for example.
In doing so it ignores within the language what goes on "below-the-line" so to speak.
Which is why I'm explicitly underlining the word, to make that distinction clear.
It is when comparing the two notions, however, that I feel that one can validly conclude that the one is but an illusion in terms of the other (if the given assumptions are accepted).
However, if one wishes to ignore the "below-the-line" notion, and only discuss the "above-the-line" notion then that is okay, just don't expect the term "free" to have the same meaning or connotations in both perspectives.
Which is why I'm only discussing your definition of the word; I'm explicitly trying to stay away for that hornet's nest.
I think there are many views of what "free" means, and like you I would agree that a definition would / should have been set out from the outset.
Completely agreed.
I note this was suggested numerous times before, but there has been resistance by some.
Such resistance is typically a bad omen for the discussion in general.
What is the best, albeit unsatisfactory, one that you have come across?
I've seen incoherent definitions, useless definitions, tautologies. But I think the most egregious one I've come across is that "free will" was given to us limited creatures by an all-powerful, all-knowing divine being, and that it gives us the ability to go against the will of said divine being. Typically, this being is also all-good, and it is this "free will" given to us that allows us to do evil. It's incoherent and self-contradictory on so many levels, I was quite amazed by it!