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If you DO NOT identify these attributes as Napoleon's then you cannot prove logically that these attributes are Napoleon's.
Agreed. But who would ever suppose that you can?
We start with a definition of Napoleon (who may or may not exist), then we look to see if the required set of attributes actually exists, and if we find it does, we conclude that Napoleon exists.
But we can never be absolutely certain of this. If, for example, we found the remains of a city that had many of the attributes contained in the definition of Atlantis, it could be either that (i) it really is/was Atlantis, and that Atlantis therefore exists/existed, or (ii) it is/was a different city (having nothing to do with the ancient accounts of Atlantis), and that Atlantis may therefore be entirely mythical. This corresponds to (b1) in my previous post. Only if there were an exact one-to-one correspondence between the discovered set of attributes and the definition (which in practice we could never know for sure), could we say that the defined thing definitely exists. This would correspond to my (b2).
My basic question is this: Is Kierkegaard doing any more than stating the obvious?
You say that there is no absolute relation between Napoleon and his attributes, for any individual could possess these same attributes. But his complete set of attributes includes his spatial position at any given time, and, since no two things can be in the same place at the same time, this position would be an attribute that only he could have.
Rene Descartes and his Cogito.
We ask if some existing thing is Napoleon.
It is NOT the case we prove Napoleon exists, we show how this thing WHICH ALREADY EXISTS has the attributes associated with our definiton of Napoleon.
As SK says, "We do not prove that a stone exists, but whether some existing thing is a stone"
Attempts to prove existence is futile, because you are pre-supposing it already.
"I think" already presupposes the existence of an "I" which thinks. It's logically trivial to conclude "I exist"
At a specific place and time, an existing thing was asking for Francis II's abdication. It's our job to prove this existing thing is Napoleon.
Camus (a paraphrase): why do we even bother to live, or to do anything at all?
What I am struggling to understand is how SK deals with things that either may not exist (e.g. the yeti) or definitely do not exist (e.g. dragons). On the face of it, these 'things' seem to have an essence (i.e. a set of attributes) but (possibly or definitely) no existence.
When we say "Some existing thing is Napoleon", we mean "The definition or concept of Napoleon is instantiated; it might not have been, but it so happens that it is". To my mind this is tantamount to saying "Napoleon might not have existed, but it so happens that he does/did". I would call this 'proving the (contingent) existence of Napoleon'. Why does SK deny this? Remember, it's not just about existence; it's also about the possibility of non-existence.
To 'prove the existence' of something is to prove that the universe contains that thing. In some cases, it turns out that it does not. I can't see any presupposition there.
We need to be careful of a linguistic oddity here (which I presume occurs in Danish as well as English). Normally, when we have a subject followed by a verb, the verb implies the existence of the subject (e.g. 'birds fly' implies 'birds exist'). But the verb 'exist' is peculiar in that (by linguistic convention) it does not presuppose the existence of its grammatical subject. In established usage, "x exists" denotes not the trivial proposition "the existing thing x exists" but the substantial one "there is an existing thing x", which is equivalent to "some existing thing is x". So I think SK is making a false distinction between the two underlined phrases.
True, but I believe Descartes was merely trying to demonstrate the incoherence of such assertions as "Maybe I only think I exist". He was saying "If you think you exist, you must exist in order to think it". Logically trivial, yes, but it needs saying, because many people think illogically!
I still maintain that the grammatical form of the sentence "A stone exists" is deceptive; it is actually equivalent to "There is (contingently) a stone" or "The universe happens to contain a stone" or "Some existing thing is a stone". In other words, it does not presuppose existence, but reports it. Or, to put it another way, it says that this particular thing with conceptual existence also has concrete existence.
Let us return to my assertion:
"To 'prove the existence' of something is to prove that the universe contains that thing."
Clearly, seeking to prove that the universe really contains a particular theoretical entity (e.g. top quarks) is a useful scientific enterprise. Is this 'reasoning from existence'? Surely not. How can it be, when we do not yet know whether there is (concretely) such an entity?
How does SK's 'reasoning from existence' apply to the process of counting? When we count the objects in a box, or in the universe, we are not primarily interested in their qualities; we want to know their quantity. True, if we find there are five balls in a box, then they already exist, but that is trivially true. We want to demonstrate (prove) that there are five, and not three, or none.
"To prove the concrete existence of "R" is to assume the universe contains an concretely existing object and that we can prove that this object is "R". If the universe does not contain this concretely existing object, we cannot prove the concrete existence of "R"."
I want to change the first sentence to:
"To prove the concrete existence of "R" is to assume the universe contains a concretely existing object "R" and prove that fact."
I am unhappy with your phrase "we can prove that this object is "R"." Prove that what object is R? If there turns out to be no concrete "R", what does "this object" refer to? It seems to refer to a specific object that is not necessarily "R". Is that what you mean?
If we can prove this concretely existing object is "R".
Again, take your earlier paragraph:
X exists
X is proven to be R
Now, what if X is not proven to be R? X still exists, yes, but this is now irrelevant, because it may not be the thing we are looking for. What we want to know is whether R exists; and it may not. So we cannot assume the existence of R; we need to prove it. It may be that no existing thing is R; but this is logically equivalent to there is no (concrete) R.
I am sorry if I am being obtuse, but this is really a sticking point for me. Thank you for your patience!
Kierkegaard just wants to disambiguate what can be proven in the strict philosophical sense. Existence just can't be proven.
Proven as in reasoned.