A colossal accident?

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I have proved it, as much as any proposition needs to be proved: I have given reason to believe. Remember inductive reasoning…? With evidence for, and no evidence against, empiricism has potentially the same pedigree as the best scientific theories.
This is not a proof but a vague “hypothesis” or theory. The problem is that your taking perceptual faculties to be reliable evidence. However, you still haven’t gotten around to clearly demonstrating perception is reliable other than to say that the empirical evidence suggests that it is. It seems to me that there is no non-circular way of arguing for the reliability of one’s perceptual faculties and empiricism.
 
If you follow carefully, it does not matter where our ideas come from. If we are to have reason to believe in them, they must be evidenced by experience.
Not only are you evading the question, you re-engaged inconsistent reasoning. If we have ideas, we must must have evidence via experience to validate them? This is patently untrue. We do not have validate with empiricism knowledge derived from other means. Where is this written?
If you want me to argue that thoughts are perceived, I can do. I wouldn’t make you try to argue that we don’t perceive them, or that they come from the realm of Reason, I wouldn’t be that mean.
Special pleading here. In addition, I don’t need to defend a position I don’t hold. I’m not arguing empiricism isn’t valid, I just don’t agree with it as being valid an epistemology, which holds that the source of all knowledge is sense based.
 
As you both admit, the logic of maths has nothing to do with reality, we just happen to find things which we can readily describe with maths here. Can you use pi for the earth?
Mathematics isn’t about making true statements, it’s about finding proofs that can go beyond sense experience. Mathematics is axiomatic as they employ rules and are not tautologies.
 
…1…Where is the 2?..1…still no 2. A quantity of 1 and another quantity of 1 do not imply 2 until you add them. Knowledge gained.
2 is 1+1. 2 is twice 1. If you don’t know that, you don’t know what 2 is. Also, we’re not talking quantities and the perception of whether they are being added or not, we’re talking about reason.
 
Empiricism is about sensory (name removed by moderator)ut and we are talking about a theory of epistemology, not if I get ambiguous feeling about something. In case you forgot, here is what Empiricism is…

There is no source of knowledge in other than sense experience.

Do you get it yet? If appears to impact one or more senses, then it’s empirical. Feeling hungry is probably justifiable. Rational thought is not, however, about sense experience. You cannot perceive a mind or a thought. You don’t experience ideas, you conceive them. You don’t perceive logic, you mentally construct it.
Rational thought is either about sense experience, in which case it can lead to knowledge in a manner totally compatible with empiricism, or it is reason alone, divorced from the observed and incapable of providing knowledge.

What you want to talk about is the psychology of thinking - how it is we come to think. However, you maintain that thoughts are not experienced, which makes evaluating them impossible. If you want to talk about how thoughts are caused, you need to reconcile the intentionality you attribute to them (as a Christian) with the fact you claim we do not experience them. And some evidence that people are generally rational would be useful, else it is not the Form of Reason (say) which is giving rise to them, but the Form of Sloppy Thinking.

Final question: Do you perceive that you are thinking? Are you thinking?
 
Rational thought is either about sense experience, in which case it can lead to knowledge in a manner totally compatible with empiricism, or it is reason alone, divorced from the observed and incapable of providing knowledge.
As an empiricist, that’s your assertion that rational though is incapable of providing knowledge. *Dubito *alone dispels this assertion.
What you want to talk about is the psychology of thinking
What I want to do is discuss your assertion that thought is sense experience. You’ve been dodging the question ever since you made the assertion. The question is what senses are used to experience thought?
However, you maintain that thoughts are not experienced, which makes evaluating them impossible. If you want to talk about how thoughts are caused, you need to reconcile the intentionality you attribute to them (as a Christian) with the fact you claim we do not experience them. And some evidence that people are generally rational would be useful, else it is not the Form of Reason (say) which is giving rise to them, but the Form of Sloppy Thinking.
I’m here to discuss epistemology. Clearly you want to cloud the matter by expanding the scope to include other disciplines which are not topical. Furthermore, my Christian beliefs is not relevant for the purpose of this discussion.
Final question: Do you perceive that you are thinking? Are you thinking?
If you are perceiving that you are thinking, what senses are being used?
 
Mathematics isn’t about making true statements, it’s about finding proofs that can go beyond sense experience. Mathematics is axiomatic as they employ rules and are not tautologies.
Pretty much everything you just said is wrong.

Maths is about making true statements, they just don’t amount to knowledge. The nearest thing to knowledge one can have within maths is the memory of how to demonstrate logic, ie to demonstrate what was already given. These statements have nothing to do with sense experience per se, so we cannot make a relationship between them or form a hierarchy with maths at the top and reality below. It is meaningless to say that maths is beyond sense experience when it could be below, behind, to the side of… etc etc. Maths does use specific types of axioms, but maths as a whole is not axiomatic in the sense of assumed to be true because its truth is demonstrable. 1+1=2 because 1 and 2 are defined in relation to each other, and 1+1 cannot equal anything else. Finally, many argue that mathematics is tautologous, e.g. Wittgenstein, because everything in maths is deducible from given principles and relations.
 
As an empiricist, that’s your assertion that rational though is incapable of providing knowledge. *Dubito *alone dispels this assertion.

What I want to do is discuss your assertion that thought is sense experience. You’ve been dodging the question ever since you made the assertion. The question is what senses are used to experience thought?

I’m here to discuss epistemology. Clearly you want to cloud the matter by expanding the scope to include other disciplines which are not topical. Furthermore, my Christian beliefs is not relevant for the purpose of this discussion.

If you are perceiving that you are thinking, what senses are being used?
Well, do you perceive that you are thinking? I think you do! I can certainly say that I am aware of my thoughts, even if I am not sure how I am able to ‘hear’ them. I’m sitting here using 1st person to engage you directly, wherever you are right now, anticipating that just for a moment I am controlling your brain. You are forced to follow my thoughts by reading and understanding me… [evil cackle]. Can you honestly say you do not know your own conscious mind?

My point about Christian theology is that it requires that we are able to direct our thoughts and action deliberately. How can we direct our thoughts if we are unaware of them?

As to dubito, how can you think that is any kind of knowledge? All it is saying, if non-paradoxical, is that “If we are doubting, then we’re doubting”. That’s not knowledge…
 
The problem is that your taking perceptual faculties to be reliable evidence. However, you still haven’t gotten around to clearly demonstrating perception is reliable other than to say that the empirical evidence suggests that it is. It seems to me that there is no non-circular way of arguing for the reliability of one’s perceptual faculties and empiricism.
No one needs to show that perception is ‘reliable’. That is asking something which cannot be done. Reliable with regards to what? There is no standard against which to compare the fruit of perception, except for more perceptions. If you were to live as if no perceptions mattered, you’d constantly be plagued by those unimportant feelings and perceptions of a wasted and painful life.
 
Pretty much everything you just said is wrong.

Maths is about making true statements, they just don’t amount to knowledge. The nearest thing to knowledge one can have within maths is the memory of how to demonstrate logic, ie to demonstrate what was already given. These statements have nothing to do with sense experience per se, so we cannot make a relationship between them or form a hierarchy with maths at the top and reality below. It is meaningless to say that maths is beyond sense experience when it could be below, behind, to the side of… etc etc. Maths does use specific types of axioms, but maths as a whole is not axiomatic in the sense of assumed to be true because its truth is demonstrable. 1+1=2 because 1 and 2 are defined in relation to each other, and 1+1 cannot equal anything else. Finally, many argue that mathematics is tautologous, e.g. Wittgenstein, because everything in maths is deducible from given principles and relations.
There are many that argue that mathematics is axiomatic, hence your argument that others may hold it to be tautological does not make it true, the argumentum ad populum fallacy. To elaborate, there are many that argue (in fact pretty much everybody today) argue that empiricism as a theory of knowledge is dead and yet here we are dealing with you. Furthermore, presuming a mathematical statement as tautological does not make all mathematics necessarily tautological, which is a form of the fallacy of composition.
 
Well, do you perceive that you are thinking? I think you do! I can certainly say that I am aware of my thoughts, even if I am not sure how I am able to ‘hear’ them. I’m sitting here using 1st person to engage you directly, wherever you are right now, anticipating that just for a moment I am controlling your brain. You are forced to follow my thoughts by reading and understanding me… [evil cackle]. Can you honestly say you do not know your own conscious mind?
Simply, your are aware of your thoughts, you are not perceiving them. Awareness and perception are two different things. Your are engaged in equivocating when you conflate the two. For example, I may be aware that a certain person exits but I may not be necessarily perceiving them at the moment.
My point about Christian theology is that it requires that we are able to direct our thoughts and action deliberately. How can we direct our thoughts if we are unaware of them?
Again, you are presuming thoughts are perceived.
As to dubito, how can you think that is any kind of knowledge? All it is saying, if non-paradoxical, is that “If we are doubting, then we’re doubting”. That’s not knowledge…
This is a bit of a straw man argument. That’s not what Dubito asserts. Please refer to the previous posts as to what it really entails.
 
No one needs to show that perception is ‘reliable’. That is asking something which cannot be done. Reliable with regards to what? There is no standard against which to compare the fruit of perception, except for more perceptions.
If perception is not reliable, then how do we know them to be true? If they are not known to be true then it isn’t knowledge but a belief. You are building your argument on the fact that we know perception is a source of knowledge because we can perceive it to be the case, which is why epsitemological empiricism fails as a theory of knowledge. The reasoning is self-refuting.
If you were to live as if no perceptions mattered, you’d constantly be plagued by those unimportant feelings and perceptions of a wasted and painful life.
Again, you are attempting to shift the argument to something that isn’t relevant. We are not arguing that perceptions do not matter, we are arguing, from an epistemological sense, that *perception does not represent the **sole *source of knowledge.
 
Where? You still haven’t asserted anything but the dogmatic “experience is required for knowledge”. Switching synonyms still doesn’t change anything, it is still a proposition which is a logical contradiction as BR pointed out. You still don’t have any evidence for it, and so on.
I have asserted a non-contradictory empiricism, and have evidenced it. This continued discussion about rationalism fits in with point 2 above on evidence for empiricism. You are objecting to the idea that reason alone provides no knowledge, and I am countering. As such, you are already addressing empiricism as a hypothesis, and are challenging it based on evidence.
I am not sure what SoG said, but it is clear to me that the universe bends itself to the mathematical forms which transcend it. A triangle does not need the universe to exist, the universe needs the triangle to exist. G-d is a mathematician.
(Then G-d does not deal with the empirical world)

If it is clear to you, then would you provide some evidence? The universe is describable using numbers, but one can hardly say that it bends itself to mathematical forms. Also, triangles do not exist, whereas the universe does. You cannot have knowledge about triangles, you can only elaborate geometry self-consistently.

James1215: ‘Can you use pi for the earth? Maybe, but only after you ascertain empirically the shape.’
What does that have to do with anything? Pi was the ratio of a circles circumference to its diameter long before the earth was formed and will be long after.
It has everything to do with epistemology. Pi is not knowable; it is stateable. The circumference of the earth is knowable, but pi will not tell you it. You have to first look at the earth and find out (empirically, need I say?) that it is not spherical. As a result, pi will not be accurate. This is the same as saying that euclidean geometry may help you, it may not. One has to be dealing with an empirical arrangement that fits the specific models of maths for those models to assist with knowledge.
Mathematics can tell you about hypothetical geometry all day without empirical comparison.
Precisely. There is no overlap. Maths can be true, but does it give knowledge? That is the real question we should turn to.
Now you are back to the long refuted verificationism. We need no empirical reality to verify mathematical truths.
As I have said before, and as is obvious, being able to verify something does not make that thing false. Even if the principle of verification cannot be verified; other things still can.
Only in so far as you are still making the “absence of evidence is evidence of absence claim” You say there is no alternative to empiricism and then we demonstrate there is.
No, deliberately missing the point here I think. Where there is only evidence in favour of a proposition and none against, it is reasonable to assent to the proposition.
[evidence] could all be a dream as well.
This is the non-problem of the reliability of perception.
Where and how? [Has it been shown that dubito is a paradox]
I have already told you. If we are to consciously engage in a project of doubt, we have to doubt that we are doubting; therefore if successful we are not certain of anything, and we have nothing about which to gain knowledge. You forget who you are and what you’re doing, you don’t think you exist… If that’s the hallmark of reason (which it isn’t) that’s what you’re throwing at empiricism with dubito.
Reality obviously conforms to math as I demonstrated. The universe depends on them, not the other way around.
Reality can be described using numbers, that is all we know. How does the universe depend upon numbers exactly? Or how does the universe follow logic? One might say: ‘Something cannot be in two places at once’, as if that proves the universe is governed by logic. However, things can be in two places at once… Think about subatomic stuff. As Krauss says, we should learn from the universe, not impose our ideas onto it about what it can and cannot do.
How do you know you are experiencing reality again? That’s right, you don’t.
The non-problem of the reliability of perception.
 
There are many that argue that mathematics is axiomatic, hence your argument that others may hold it to be tautological does not make it true, the argumentum ad populum fallacy. To elaborate, there are many that argue (in fact pretty much everybody today) argue that empiricism as a theory of knowledge is dead and yet here we are dealing with you. Furthermore, presuming a mathematical statement as tautological does not make all mathematics necessarily tautological, which is a form of the fallacy of composition.
No, not quite what I was saying. Maths is ‘axiomatic’ in a sense that differs from the ordinary use of the word. I don’t know what mathematical axioms are in practice and I don’t know how to use them. Do you? I searched ‘axiom’ on wikipedia and found that maths has logical axioms and non-logical axioms. So maths can be both axiomatic and tautological, there is no need to oppose these.

I agree that not all of maths is necessarily tautological, but unless anyone on here is familiar with at least graduate-level maths, I don’t think we can settle it. However, the maths we have discussed (arithmetic) is tautological.
 
Simply, your are aware of your thoughts, you are not perceiving them. Awareness and perception are two different things. Your are engaged in equivocating when you conflate the two. For example, I may be aware that a certain person exits but I may not be necessarily perceiving them at the moment.
Did you ever perceive this person? Yes, so what you mean is that you are recalling a prior perception; the link between perception and awareness is not broken. Actually, we can go further and say that you are not aware that a person exists unless you are perceiving them now. They could have left the room and promptly died, as morbid as that thought is.
 
No, not quite what I was saying. Maths is ‘axiomatic’ in a sense that differs from the ordinary use of the word. I don’t know what mathematical axioms are in practice and I don’t know how to use them. Do you? I searched ‘axiom’ on wikipedia and found that maths has logical axioms and non-logical axioms. So maths can be both axiomatic and tautological, there is no need to oppose these.

I agree that not all of maths is necessarily tautological, but unless anyone on here is familiar with at least graduate-level maths, I don’t think we can settle it. However, the maths we have discussed (arithmetic) is tautological.
You’re using an appeal to authority. Having a graduate level mathematics skills in no way settles an argument. Regardless, you’ve admitted that mathematics isn’t necessarily tautological, so it’s a step in the right direction. As for the demonstrated arithmetic, it only appears tautological because is not clearly applied from your framework. You can define 1+1=2, but then you still have to determine whether it is equal to 3-1. There isn’t a definition for each mathematical proposition as it would require in infinite number of such propositions. You need a set of logical axioms to demonstrate proofs, hence, mathematics is axiomatic in nature.
 
Did you ever perceive this person? Yes, so what you mean is that you are recalling a prior perception; the link between perception and awareness is not broken. Actually, we can go further and say that you are not aware that a person exists unless you are perceiving them now. They could have left the room and promptly died, as morbid as that thought is.
Regardless of whether or not I have perceived this person, I’m demonstrating the differences between awareness and perception, so don’t try to circumvent the point, which is they are not one in the same. I could say that I am aware of the fact 1+1=2, without ever having to perceive it.
 
I searched ‘axiom’ on wikipedia and found that maths has logical axioms and non-logical axioms. So maths can be both axiomatic and tautological, there is no need to oppose these.
I’m not sure how logical and non-logical axioms equates to being axiomatic and tautological. Axioms are axioms, whether logical or non-logical in nature. :confused:
 
2 is 1+1. 2 is twice 1. If you don’t know that, you don’t know what 2 is. Also, we’re not talking quantities and the perception of whether they are being added or not, we’re talking about reason.
1…where is 2?, I don’t see any 2…1…where is the 2? I still don’t see any 2…still no 2…still no 2…where are you getting this 2? Oh wait! you are adding a quantity of 1 and another quantity of 1…1+1=2. 2!!! knowledge gained.
 
1…where is 2?, I don’t see any 2…1…where is the 2? I still don’t see any 2…still no 2…still no 2…where are you getting this 2? Oh wait! you are adding a quantity of 1 and another quantity of 1…1+1=2. 2!!! knowledge gained.
This demonstration shows why mathematics propositions are axiomatic. In this case, you apply rules of addition to get to the proof.
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james1215:
I searched ‘axiom’ on wikipedia and found that maths has logical axioms and non-logical axioms. So maths can be both axiomatic and tautological, there is no need to oppose these.
Where do you get the notion that either logical or non-logical axioms are tautological? Mathematical propositions use logical or non-logical axioms. They’re both described as axioms and, hence, are axiomatic in orientation.
 
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