my point, or RussellA rather, is that Witts premise about “use” cannot be solely what picks out meaning. — schopenhauer1
But whatever you want to call it, that is an internal mental phenomenon that has to take place. Not only that, there has to be a sort of internal “understanding” in order to use the word. — schopenhauer1
And the intersubjectivity part, requires the mental aspect, exactly which supposedly doesn't matter in the beetle-box. But it does, sir. — schopenhauer1
How can they be consistent if they don't yield the same results. — Janus
No, I wasn't referring to gibberish. — Janus
All that seems irrelevant. — Janus
I don't think that's a particularly interesting result. Rules are instructions, so they aren't either true or false. That is, the rules of chess are not true or false; but they do yield statements that are true or false, such as "Your king is in check". — Ludwig V
Yes, but that doesn't mean that we cannot have ways of responding to, and dealing with, problems as they come up - if necessary, we can invent them - as we do when we discover irrational numbers, etc. or find reasons to change the status of 0 or 1. In the case of 0, we have to modify the rules of arithmetical calculation. — Ludwig V
What other "strange rule" have I been using? — Janus
Basic arithmetical procedures are simply the infinite iterability — Janus
I agree that many rules have been extrapolated out of these basics, but the extrapolations are not arbitrary in the kind of way quaddition is — Janus
Arbitrary rules like quaddition do not yield reliably workable results, or at least I haven't seen anyone showing that they can — Janus
I don't know what you mean when you talk about a rule being objectively true. — Janus
I would say that the only intuitively self-evident truths are logical or mathematical, and I don't see that as being merely a subjective matter. — Janus
The truth of scientific theories is not intuitively self-evident in any way analogous to the truth of basic arithmetical results — Janus
So, scientific theories are never proven. That the math involved in thermodynamics is sound may be self-evident, but that doesn't guarantee that it has anything to do with some putatively objective reality — Janus
How can a child successfully use the word "mwanasesere" if they don't know what is means? — RussellA
But the problem leads to my personal concepts of "pen" and "Eiffel Tower", both of which are unique to me, as they have developed over a lifetime of experiences that only I have had. — RussellA
We have to learn the meaning of a word before we can use it successfully. — RussellA
My concept of "peffel" is inaccessible to others as my concept of violet is inaccessible to others. Can you describe in words your personal experience of the colour violet to a colour blind person? — RussellA
Girard's Ludics is a formalisation of this pragmatic idea of meaning as interaction — sime
I'm suggesting such knowledge is not out of reach. To show that it is out of reach would require ignoring all the people who claim to have such knowledge, or proving they do not. . . — FrancisRay
Ah. I didn't say this and would argue against it. You're conflating consciousness and experience, but I;m suggesting that the former is prior to the latter. — FrancisRay
Bear in mind that experience-experiencer is a duality that must be reduced in order to overcome dualism. . . — FrancisRay
There are no primitive concepts or experiences. This was shown by Kant. — FrancisRay
For a solution one would have to assume a state or level of consciousness free of all concepts and prior to information. — FrancisRay
and information theory requires an information space, and the space comes before the information. . — FrancisRay
If you believe this you will never have a fundamental theory and will will have to live with the 'hard' problem. forever. I wonder what leads you to believe this when it is just a speculation. If you believe this then much of what I'm saying will make no sense to you. I would advise against making such assumptions, or indeed any assumptions at all. , . — FrancisRay
Yes, that's part of W's point. We can apply the rule to imaginary or possible cases, but we have to formulate them first. We cannot apply a rule to infinity. Hence mathematical induction. — Ludwig V
I think it is arguable that nearly all humans find counting and the basic arithmetical operations intuitive, so it's not arbitrary, Mathematicians have specialized skills that enable them to find things intuitive that the layperson cannot even comprehend because they don't have the requisite training or ability.
It looks like we are going to continue to disagree, but that's OK with me. I believe I would change my mind if given good reason to, but I haven't seen anything approaching such a reason thus far. — Janus
Even if you could come up with something, that wouldn't change the fact that addition is intuitively gettable, while the alternative is just some arbitrary set of rules that happened to work, and which would be parasitic on the gettability of addition in any case. — Janus
If they don't make any difference, how are they alternative?
On the other hand, it is perfectly possible for two or more of us to get along quite well for a long time with different interpretations of the same concept or rule. The differences will not show themselves until a differentiating case turns up. This could happen with quaddition or any other of the many possibilities. Then we have to argue it out. The law, of course, is the arena where this most often becomes an actual problem. — Ludwig V
What is fundamental to understanding concepts is not their definition, but knowing how to apply the definition. That is a practice, which is taught. Learning to count and measure defines number and quantity. — Ludwig V
As stipulated the rules of quaddition do provide different outcomes: — Janus
unnecessarily pessimistic — FrancisRay
This would be a hopeless approach for for the reasons you give. A fundamental theory must look beyond computation and intellection. — FrancisRay
But if you think human beings are are intelligent machines or one of Chalmers' zombies then I'm afraid you're stuck with the hard problem for all eternity. This assumption renders the problem impossible. . — FrancisRay
Quaddition seems to arbitrarily countermand the natural logic of counting and addition; the logic that says there is neither hiatus nor terminus. — Janus
I think some people would assume that means I end up a behaviorist — frank
I have been talking specifically about synthetic a priori knowledge of what is intrinsic to embodied experience: spatiotemporality, differentiation and the other attributes I mentioned. — Janus
You keep mentioning objectivity, which has nothing to do with what I've been arguing — Janus
It's not mere speculation because experience is something we can reflect on and analyze. Metaphysics is not based on experience at all but on imaginative hypothesizing. — Janus
I don't believe you can. — Janus
inevitably evolve out of experience — Janus
Well, it's not what I mean. Armchair speculation I would class as metaphysics, not phenomenology. — Janus
I don't see the relevance at all, and no one seems to be able to explain clearly what it is, so... — Janus
We are not blind to considering how counting and the basic arithmetical operations can be instantiated using actual objects. This is not the case with quus. — Janus
You can derive addition from counting. Counting basically is addition. — Janus
has been saying that what these concepts mean and how they relate to each other is not trivial in a way that questions whether counting actually does much at all in this context. You want to use the example of counting tonshow you can get to what we deem thr correct answer but I think demonstrating your ability to meet a goal is not the same as specifying a description or meaning of what you actually did.— "Moliere
I'm not seeing the relevance to deciding whether addition, subtraction, multiplication and division are basically derivable from counting operations. — Janus
My point in making that distinction was that some concepts, like counting and addition come naturally, and other concepts like quaddition are arbitrary artificial constructs. — Janus
I don't see the phenomenological dimension of philosophy as "armchair speculation", but rather as reflection on what we actually do. — Janus
I see the quus issue as not merely under-determined, but trivial and of no significance, and I wonder why people waste their time worrying about such irrelevancies; but maybe I'm too stupid to see the issue, in which case perhaps someone can show me that I'm missing something. — Janus
The causes of our thoughts are presumably neuronal processes which have been caused by sensory interactions; my point was only that we are (in real time at least) "blind" to that whole process. I don't believe we are phenomenologically blind to activities like counting and addition and I think it is a plausible inference to the best explanation to say that these activities naturally evolved from dealing with real objects. I'm not claiming to be certain about that, just that it seems the most plausible explanation to me. — Janus
Not really, I think it is literally true that we are being created moment by moment—until we are not. — Janus
I don't see a slippery slope, but rather a phenomenological fact that we make a conceptual distinction between what is merely logically possible and what might be actually, physically or metaphysically, possible. We don't know what the real impossibilities are, but we inevitably imagine, whether correctly or incorrectly, that there are real, not merely logical, limitations on possibility. — Janus
I think we mostly do assume that there is a fact of the matter, but of course we have no way of knowing that for sure or of knowing what a "fact of the matter" that was completely independent of human existence could even be. — Janus
If you wanted to count a hundred objects you could put them in a pile, and move them one by one to another pile, making a mark for each move. Then if you wanted to add another pile of, say, thirty-seven objects you just move those onto the pile of one hundred objects, again marking each move. And then simply count all the objects or marks. I don't see why we should think that all the basic operations of addition, subtraction, division and multiplication cannot be treated this way. We really don't even need to make marks if we have names for all the numbers and we can remember the sum totals. — Janus
