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Can reason defend itself?

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Can reason defend itself?
Taffer
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Posted 08/01/07 - 01:25 AM:
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#31
jwdink wrote:


Are you saying that rational discussion breaks down when we reject reason? Because I just... never would have expected that. It just doesn't seem to follow.


Assuming saracasm, are you 100% certain that it follows? Are you 100% certain you didn't make a mistake formulating that statement?

jwdink wrote:

Just because my premises makes everything unintelligible to us (as one would expect) doesn't mean reason can justify itself. Sorry. This is like arguing against moral relativism by saying "well then I can just shoot you huh and you'll be okay with that??"


Are you 100% certain you did not make a mistake when coming up with this statement?

I'm trying to show the inanity of this line of questioning.

"Sorry, you're right, that seems hypocritical. My defense is that whenever I say something, there's always the somewhat implied but mostly ignored assumption that I could be wrong. So when I say "it's impossible to establish 100% certainty", what I mean is "I believe it's impossible to establish 100% certainty"."

Are you 100% certain that you really believe it's impossible to establish 100% certainty? Are you 100% certain that it is even possible that it is impossible to establish 100% certainty?

jwdink wrote:

Again, I never said anything whatsoever about understanding, proving, or demonstrating correctness of some other method of understanding. Of course everything is unintelligible without reason. I never disagreed with this. Of course I believe that reason is the only way we can interpret our world. Unfortunately, I have no way of proving that this is the correct way, and you've shown me no proof that it is, aside from stating that there's no intelligible alternative to it.


There are proofs of basic premises of reason in abundance. But they, like any proof, use the basic premises of reason. Asking for a proof that does not contain reason is like asking for a bowl of beans that contains no beans.

jwdink wrote:

As for your tangent of the mind-body problem: yeah, I think this is essentially the problem. We can't be sure what our happens in our minds even reflects reality. So an obnoxious denier could just deny all premises you presented, and you'd be left without a way to demonstrate how they are wrong. This is because they are premises that you have taken on faith-- there is no way to ground them in reality and be sure you have done so correctly.


jwdink wrote:

The "problem" is that it's based on premises, and these premises are not themselves rational.


That's the thing. The premises are rational, even though you can't justify them. The basic premises of arithmetic (axioms) are just true. If there is a reason they are true, it is because they are true. There are principles (axioms) which are just true, and cannot be proven from any list of axioms which does not contain the principle to be proved. You can't justify or derive these basic premises/properties, they are simply true statements about numbers. They are absolutely basic and cannot be reduced to anything else or explained by anything else. What I am trying to say is, at most levels of discourse about the way things are, it makes sense to ask for justification of a statement. But this does not generalise to all levels. You can't justify these statements. They are just true. Some people aren't comfortable with this state of affairs but it's a fact of life. At least the principles which one cannot prove (without assuming them) are obvious.

And that's why the comparison with religion doesn't work. The things which religious people take on faith are not obvious.






Edited by Taffer on 08/01/07 - 02:00 AM
moreno
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Posted 08/01/07 - 02:29 AM:
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#32
Taffer wrote:


And that's why the comparison with religion doesn't work. The things which religious people take on faith are not obvious.



One person's obvious is another person's idea of something that can only be based on faith. The last hundred years of physics have shown us that 'obvious' is extremely misleading and if religious people had described a big bang or particles moving backwards in time or said that light was both a particle and a wave and so on we would have said they were wrong. And the fact is that certain claims made by religious people have turned out to be true. (for example native american ideas about the interconnectedness and interdependence of life forms, even those that seem not to have a use for us).

Remember: we are talking about pattern recognition. Very intelligent people adn very intuitive people can recognize obvious things and processes that other cannot.

Let's take a simple example of how wrongheaded the idea that rationality works with the obvious. Descartes thought that animals did not feel pain and that we were not hurting anything if we tortured dogs. He considered them machines. The obvious pattern recognition that animals did indeed have emotions and suffer pain was poo pooed by many within the scientific community. In fact to assume otherwise was to 'anthropomorphize' and would damage your career until fairly recently. The scientific position was: we cannot know they feel pain.

To me those scientists were missing the obvious. To prove this however is extremely hard since you get into the problem of other minds, in this case non-verbal ones. Nevertheless science or better put scientists have come around on this issue and it is now acceptable to write about emotions and feelings in animals.

What if there are other things that are obvious - either to those with certain kinds of training or to those who are open to recognizing those patterns - that current science does not have the interest or technological capability to prove exist?

Where you draw the line and say: this is obvious, well you just drew a line around your metaphysics.

Hume would say we were all irrational and religious. And so would many Buddhists. Believing in selves. Believing in selves that continue through time. Beleiving we can communicate through words. Believing in time and change. Adn so on.
Renzo
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Posted 08/01/07 - 07:30 AM:
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#33
The question of whether or not there is such a thing as "perfect" logic is really the improper way of addressing this issue. This is, at heart, a mere technicality, but still holds no real objective validity beyond the semantics.

Instead, we should be asking whether or not it is possible to attain absolute truth through reason. This is because if absolute truth may be reached through a certain method, then the method in question would be understood as absolutely valid as well. But before the question may be discussed further, we must define what "absolute truth" is.

So what is "absolute truth?" I invite anyone reading now to consider the following definition proposal. If anyone has any refutations to this definition, please let me know -- I want to hear them. Absolute truth may be defined as:
1. Truth which is valid independently of a bias or ideology
2. May be proven false in thought (i.e. "falsifiable"), but may not be proven false in practice (i.e. "empirical")

Taking into consideration the limitations of the human mind (i.e. finite beings may never understand an infinite source), we must rely on proofs that are falsifiable. This is because if a belief were not able to be proven false, then the basis for the belief itself reaches beyond the scope of human understanding. The belief that knowledge may never be obtained through reason is such a belief and, therefore, may not be whimsically accepted as true. To prove this, consider the cases of the Flying Spaghetti Monster, the Invisible Pink Unicorn, and the Celestial Teapot. These are three mock religions whose premises are inherently unable to be proven false. No sensible person believes in them, however, by virtue of the fact that they cannot be proven false in thought or practice (refer to the definition of absolute truth above). Why, then, should nihilism be any different than these mock religions? Why should this ideology be given special treatment?

Furthermore, ideologies which contend reason may never be complete are intrinsically hypocritical because they are attempting to prove something prohibited by their very doctrines.

The axiom, "I think. Therefore, I am," is one repeated frequently in this kind of discussion. This statement is self-evident, true in and of itself; for one who does not exist cannot think.

For another example, consider this syllogism:
P1: All men are mortal.
P2: Aristotle is a man.
C: Therefore, Aristotle is a mortal.

It is a case which is both internally and externally consistent, does not lead to infinite regress, does not allow for internal refutation, and is self-satisfying.

Of course, the most common rebuttal to the above syllogism would be to say that mortality is a concept dependent upon experience, and experience may never be trusted. However, this argument fails to consider that whether or not a man may have experienced mortality second-hand, the concept of mortality remains constant independent of a posteriori: people die whether you desire it or not, whether you understand it or not.

Edited by Renzo on 08/01/07 - 07:43 AM. Reason: Grammar

There are few things I desire more than to be proven incorrect. The philosopher must play his own devil's advocate, for this is his best method to attain truth.
jwdink
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Posted 08/01/07 - 08:38 AM:
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#34
I'm trying to show the inanity of this line of questioning.


Yeah, I get it. Unforunately, apparent inanity doesn't mean reason can justify itself.

Let's go into reason mode for a moment. I mean-- I've been in reason mode the whole time-- but I insist on it for a minute, just so you won't reply with "are you 100% certain of this?" Sure, let's assume I am for a minute.

Then, let's assume, using reasoning, that I demonstrate that reasoning is based on faith in reasoning, which is not neccessarily sound. Therefore, I conclude, 100% certainty is impossible. Now, if you can't refute my argument, then you have two choices:

a) claim that 100% certainty is indeed possible, which leads to the parodoxical conclusion that my conclusion was 100% certain. My conclusion, however, was that 100% certainty is not possible.
b) claim that I can't be sure of this conclusion, which, paradoxically, only reinforces the conclusion

So, yes, I suppose it's parodoxical, but that doesn't mean the opposite, that reason can defend itself, is true. I suppose the point I'm making is that I can use reason to subvert itself. If you have faith that reason is true, then you are forced to conclude that it has successfully subverted itself. If reason isn't true, then I was right in the first place.

That's the thing. The premises are rational, even though you can't justify them. The basic premises of arithmetic (axioms) are just true. If there is a reason they are true, it is because they are true. There are principles (axioms) which are just true, and cannot be proven from any list of axioms which does not contain the principle to be proved. You can't justify or derive these basic premises/properties, they are simply true statements about numbers. They are absolutely basic and cannot be reduced to anything else or explained by anything else. What I am trying to say is, at most levels of discourse about the way things are, it makes sense to ask for justification of a statement. But this does not generalise to all levels. You can't justify these statements. They are just true. Some people aren't comfortable with this state of affairs but it's a fact of life. At least the principles which one cannot prove (without assuming them) are obvious.


So, self admittedly, it seems you can't justify your axioms, and you agree with me. You can proclaim that they're "obviously true!!" but I don't see that as logical, reasonable, etc. That sounds like faith to me.

And yes, I know that faith in reason is not the same as religious faith, for the reasons I quoted above. Perhaps you missed it.

It is not fair to compare religious faith with rational thought. Religious faith rests on the same ground as reason but also requires that additional leap of faith. The reasons for rejecting a religion are epistemological and not ontological (at least not on the level of reason or logic).



You seem to be upset that I'm arguing for some inherent flaw in reason so that no one should use it. I'm not. I'm just arguing, I think undeniably, that in the strictest epistemological sense, reason comes down axioms that are based on faith. You won't help you cause by parrotting "well how d'you know that??". Well, I reasoned it out, and I have faith that it's true. Since you're human, and you haven't actually counteracted my reasoning, you should too.
jwdink
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Posted 08/01/07 - 08:51 AM:
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#35
The axiom, "I think. Therefore, I am," is one repeated frequently in this kind of discussion. This statement is self-evident, true in and of itself; for one who does not exist cannot think.


Strictly speaking, it should be "I think, therefore, thinking is going on."

P1: All men are mortal.
P2: Aristotle is a man.
C: Therefore, Aristotle is a mortal.


T: Well, I just don't see how the conclusion follows from those premises.
A: But-- how can't you! If all men are mortal, and aristotle is a man, then he is mortal! It just follows!
T: Oh! I see! Another premise! Write that one down too.

P1: All men are mortal
P2: Aristotle is a man
P3: If all men are mortal and aristotle is a man, then he is mortal.
C: Aristotle is mortal.

T: nope... I'm still not seeing it.
A: What? Impossible. If "all men are mortal", "aristotle is a man", and "if all men are mortal and aristotle is man, therefore he is mortal" are all true, you must accept that Aristotle is mortal!!
T: Wonderful! Yet another premise! Write that one down:

P1: All men are mortal
P2: Aristotle is a man
P3: If all men are mortal and aristotle is a man, then he is mortal.
P4: If all men are mortal, and if Aristotle is a man, and if "if aristotle is a man and all men are mortal, then aristotle is mortal", then aristotle is mortal
C: Aristotle is mortal.

T: Nope... still not seeing it.
jwdink
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Posted 08/01/07 - 08:56 AM:
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#36
Furthermore, ideologies which contend reason may never be complete are intrinsically hypocritical because they are attempting to prove something prohibited by their very doctrines.


The arguments against reason don't have to start out with "reason is flawed". Certainly that's bound to fail.

However, I could get us both to agree that we have faith in reason, then use reason to demonstrate that it's own premises are unprovable. Thus, I could use reason to demonstrate that reason has no way of defending reason.
Taffer
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Posted 08/01/07 - 09:22 AM:
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#37
moreno wrote:

One person's obvious is another person's idea of something that can only be based on faith. The last hundred years of physics have shown us that 'obvious' is extremely misleading


When I say obvious I really mean obvious to EVERYBODY. I mean like "0 is the least counting number" obvious. Really trivial easy truths. I could care less about the highly non-trivial, non-obvious views of Descartes on animals.

moreno wrote:

Hume would say we were all irrational and religious.


Hume would draw a line between "0 is the least counting number" and "animals don't feel pain" or "God exists". One of those statements is obviously true.

jwdink wrote:

So, self admittedly, it seems you can't justify your axioms, and you agree with me. You can proclaim that they're "obviously true!!" but I don't see that as logical, reasonable, etc. That sounds like faith to me.


Call it what you like, I never claimed to be able to justify everything. I am saying that the term "justification" has no meaning for the properties of numbers.



Edited by Taffer on 08/01/07 - 09:28 AM
jwdink
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Posted 08/01/07 - 09:31 AM:
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#38

moreno wrote:

Hume would say we were all irrational and religious.


Hume would draw a line between "0 is the least counting number" and "animals don't feel pain" or "God exists". One of those statements is obviously true.


As am I. What I'm arguing isn't terribly different from what Hume argued. This is from wikipedia:


Inductive inference operates on the principle that the past acts as a reliable guide to the future (sometimes called the principle of the uniformity of nature). For example, if in the past the sun has risen in the east and set in the west, then, inductive inference suggests that it will probably rise in the east and set in the west in the future. But how are we to explain our ability to make such an inference? Hume argued that we cannot explain our capacity as a product of our faculty of reason. For reason could only come in two flavours, and neither of these can be used to ground our inferences.
  1. Demonstrative or Intuitive. This sort of reasoning is basically a priori. We cannot determine a priori that the future will be conformable to the past, because it is both (logically) consistent and conceivable that the world stop being uniform. Hume here does not distinguish adequately between the uniformity of nature in general and the persistence of particular regularities. For it is open to a philosopher (perhaps of a Kantian bent) to argue that it is in fact inconceivable that the world not be regular in some ways. However, what is important, and what vindicates Hume, is that for any particular regularity in the operations of nature, it is consistent and conceivable that it might cease. Thus we cannot ground our inductions in a priori reasoning.
  2. Inductive. We cannot appeal, either, to our past successes in using inductive inference, to the fact that it has worked in the past, for this would be circular reasoning.
Hume thus concludes that our inductive practices have no rational foundation, for no form of reason will certify it.

Renzo
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Posted 08/01/07 - 01:12 PM:
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#39
jwdink wrote:


Strictly speaking, it should be "I think, therefore, thinking is going on."


While this is true, that does not discredit the fact that some statements are self-evident and require no proof outside themselves. You agreed with me in concept, just not in the particular.

jwdink wrote:
T: nope... I'm still not seeing it.
A: What? Impossible. If "all men are mortal", "aristotle is a man", and "if all men are mortal and aristotle is man, therefore he is mortal" are all true, you must accept that Aristotle is mortal!!
T: Wonderful! Yet another premise! Write that one down:


This kind of reasoning, that the conclusion will always add another premise is unnecessary. I don't mean to sound petty, but I fail to understand why the extra premises are necessary for the proof of the syllogism.

I understand how you can insert another premise which would once again attempt to prove the conclusion. But my question is about why it is necessary to do so as opposed to accepting the conclusion as internally consistent.

Please, explain.

Edited by Renzo on 08/01/07 - 06:26 PM

There are few things I desire more than to be proven incorrect. The philosopher must play his own devil's advocate, for this is his best method to attain truth.
Nonblack Raven
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Posted 08/01/07 - 04:51 PM:
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jwdink wrote:


Ahh. Then we agree. I wasn't asking "can reason defend itself in everyday situations realistically?" No, my question was much more philosophical and useless. I was asking "Can reason defend itself, or is it a type of belief?" It appears it is the latter. But I agree that to function we need to have some base assumptions and starting points. The question is, can reason defend itself as a starting point? It cannot. Fortunately, however, it looks like as humans we cannot help but use it as a starting point, whether we want to or not.


Actually, we do not agree at all. I was suggesting that there are a variety of circumstances where it is rational to use reason--and this is a key to the question can reason defend itself. If it is rational to use reason, then reason is defended.

Further, reason is not simply a type of belief that it is rational to use reason. You seem to me have lost track of the difference between the question--how shall we best approach uncertainty--a question with a potentially rational answer--and assuming any uncertainty or probability makes reason uncertain and no better than...well what exactly?--because the alternatives are exactly what we have to examine.


jwdink wrote:
...assuming that the person with who you're talking with is rational. Which, if they're a human, then they probably are. Still, you can't disprove something with reason if I don't accept reason as a valid method of truth finding.

I never said I was 100% certain that we can't know anything with 100% certainty. That doesn't make it a contradiction.

But let's try a little thought experiment. You try and convince me to be 100% certain of something-anything, and I'll try and see if I can find a way out of it.


A discussion or argument with another person is only possible if we agree on something--definitions of terms, rules of inference etc.

Other wise, I could reply to you:

Etion shredlu canw quzxw!

And add--I have refuted you!

Without such reasonable requirements as agreement on the meaning of words and rules of inference, it is not just that reason cannot defend itself, but rather than any discussion or argument is impossible.

You have confused the conditions for argument or discussion itself, with the conditions for defending reason.

Added on edit: It seems to me that you are not taking your possible alternative position sufficiently seriously. Let us consider some non-rational alternatives:

All bachelors are married.

2+2 equals 4, pi, or 23, 42--or all of them, or none of them--equally uncertain, some less uncertain than others, or what exactly?

It is always both true and false that you are a dragon.

I am both a kudzu vine and the planet Saturn.

When choosing an alternative, list all alternatives in alphabetical order and always choose the 12th alternative--this will result in the best possible outcome.

Never think about alternatives, just do it.

Now if you think the above are equally worthwhile with respect to more reasoned alternatives, and think you would be happy to accept all of them, then by all means reject reason. If not, think very carefully about why you reject them, and realize that reason is more rational than some possible alternatives.







Edited by Nonblack Raven on 08/01/07 - 07:27 PM

NBR
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