Greetings,
I'm going to present to you an argument that human beings have free will. I have not seen this argument composed elsewhere, but if you uncover a similar argument from another source, I'd love to hear about it.
Here's how it will work. There are three "sets" of arguments. The first set has 5 premises, and should yield "C1"-- conclusion 1. The second set has 3 premises, and shoudl yielf "C2"-- conclusion 2. C1 and C2 should form an additional argument to yield C3. If you think my argument is wrong, it would be great for you to either attack one of the premises or argue that one of the conclusions do not follow from its respective premises. I'd love to hear your thoughts!
SET 1:
1. Either human beings can freely will or they cannot freely will.
2. If human beings cannot freely will, they either cannot will or they can will without freedom.
3. Human beings can will.
4. If a human being can freely will, we say that such a human being has "free will".
5. If a human being cannot will with freedom, we say that the human being is subject to "determinism".
C1: THUS, human beings either have free will or they are subject to determinism.
SET 2:
1. If human beings are subject to determinism, they perform the actions they perform but do not do so freely.
2. If one performs an action but does not do so freely, they do so because they were compelled.
3. If an entity is compelled to perform the action of evaluating an argument, they did so because they were compelled, regardless of beliefs about the validity of the argument.
C2: THUS, if an entity evaluates this argument to establish its validity, one was not compelled.
SET 3:
C1. Human beings either have free will or they are subject to determinism.
C2. If an entity evaluates this argument to establish its validity, one was not compelled.
C3: THUS, if an entity evaluates this argument to establish its validity, it did so with free will.
So, now we have C3: "If an entity evaluates this argument to establish its validity, it did so with free will". It's a conditional, and I'm fine with that. Let me ask you: did you evaluate my arguments to determine their validity? According to C3, if you cannot, you cannot reject arguments for free will. If you can, you have free will.
What are your thoughts? Is there a problem? Is it convincing, or do you find it lacking in some regard?
Friday, September 24, 2010
An [Ontological?] Argument for Free Will
Posted by Zach Sherwin at 2:42 PM 34 comments
Labels: determinism, fatalism, free will, logic, ontology
Tuesday, September 15, 2009
Zach's Ontology of Truth
Greetings once again, everyone,
Last night's meeting on the philosophical implications of the governmental censorship of obscenity was evocative, edgy, and yet hopefully still both fun and educational.
After the meeting, a few of us hung out and discussed something I had been pondering for some time, but had not actually written out until earlier that day: my proposed ontology of truth. For those who don't know, "ontology" refers to the science or study of the nature of existence. This is not an ontological argument for truth; rather, it is an attempt at classifying what I believe are actual kinds of truths.
Let the predicate "P" refer to "...Coheres with...", so that "Pxy" refers to "x coheres with y".
Let the predicate "S" refer to "...Is a statement", so that "Sx" refers to "x is a statement".
For "Objective Truths", let "T" refer to the one-place predicate, "...Is true", so that "Tx" refers to "x is true".
For "Subjective Truths", let "T" refer to the two-place predicate, "...Is true for...", so that "Txy" refers to "x is true for y".
In these propositions, "x" refers to statements that individuals make, and this test seeks to show whether a statement "x" is.
In these propositions, "y" can be interpreted different ways, depending on your approach to various epistemological issues. I personally find it easiest to think of "y" as a paradigm, as Kuhn considered it. If you have issues with Kuhn's summation of paradigms, think of "y" as a worldview or a summation of perceptions of sorts.
In these propositions, "z" refers to a a subject. "Txz" would thus mean that "x is true for z".
That should hopefully do it. If anyone has a hard time reading the image or interpreting the notation, let me know, and I'm happy to help.
At any rate, here's the gist. Note that the examples I provide are not meant to be insightful and provocative insomuch as they are meant to be noncontroversial. The difficult questions can come later.
For x to be an Objectively Absolute truth, it must correspond to all y paradigms that correspond with reality. If there exists a y paradigm that corresponds with reality, but x does not correspond with this y paradigm, x is not an Objectively Absolute truth. Most (if not all) mathematical axioms, such as that the successor of zero does not equal zero, would fall under this category.
For x to be an Objectively Relative truth, it must correspond to at least one y paradigm that corresponds with reality. If there exists a y paradigm that corresponds with reality, but x does not correspond with this y paradigm, this is not a problem, because this truth is relative. There are possible worlds, perhaps, where paradigm y does not correspond with reality; nevertheless, y corresponds to some reality, so x is true, at least in an Objectively Relative sense. As an example of an Objectively Relative truth, consider the statement, "the universe is constantly expanding".
For x to be a Subjectively Absolute truth, it must correspond to all y paradigms that correspond to reality, and there must exist a subject such that x is true for that subject. These truths require a subject in order for them to be true. For example, consider, "I ought not do that which is wrong". Such a statement requires the existence of a subject, an "I", in order for it to be possibly true. If there does not exist a z such that, for z, this x statement is true for z, x is not true at all.
For x to be a Subjectively Relative truth, it must correspond to at least one y paradigm that corresponds with reality and there must exist a subject such that x is true for that subject. As an example of a Subjectively Relative truth, consider, "Ice cream is my favorite cold desert". This statement corresponds with a y paradigm-- my current one-- that also corresponds with reality. However, at a future point, that y might no longer correspond with reality; I might pick a different cold desert as my favorite. Thus, truths under this category are Subjectively Relative, as opposed to Subjectively Absolute.
Thoughts/comments/suggestions? Criticisms? Applause? Disgust? Hunger for ice cream? Thanks for your comments!
Posted by Zach Sherwin at 8:28 AM 0 comments
Labels: absolute, club meeting, logic, objectivity, ontology, relative, subjectivity, truth