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| Logic The study of the principles of reasoning, especially of the structure of propositions as distinguished from their content and of method and validity in deductive reasoning. Mathmatics. |
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Logic is used only to deduce correct reasoning. A correct logical statement has no bearing on what exists in reality. I may be abe to prove given the right logical assumptions that grass is black for instance, but it would no more be true than grass being green. I hope this is clear to everybody.
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The difference between validity and truth; I think it is pretty apparent and most of us are familair with people using false logic day to day anyways. Dan,
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The thing of it is that the logic can be completely accurate, but the outcome of the reasoning does not have to correspond with reality. This is something that "popular science" exploits with a detrimental effect on the worldview of many. The distinction I am trying to make is beween the reasoning and the outcome of the reasoning. There is no relation between the two. That is why I can say accurate things, based on an inaccurate reasoning by luck or hearsay for instance. Hope this helps.
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Arjen, That logic is used only to deduce correct reasoning, I would agree with you as far as propositional logic is concerned. I think you, de_budding, and I agree that logic is a closed system. Within the closed system, the sky could be pink and elephants could have wings. But logic also has sub systems that help us determine reality. Right now I am going through propositional logic, where things look like a closed system, and in many cases they are. But in quantificational logic, a part of predicate logic, we look at quantifiers like existential (∃) and universal quantifiers (V…sorry, I don’t know how to do this symbol in word, but it looks like an upside down A), like the type of logic Austin Duggan was asking about in the post “Question about logic sentence.” However, in that logic problem, there is an issue that renders the problem unsolvable. So you are right in a way when you say logic is can be accurate, but not necessarily in line with reality. But propositional logic is the tip of the iceberg. There are many subsystems of logic that are incorporated into logic and in a way help determine reality (i.e. truth functional quantification). |
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As to your second response. Ok. |
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That the proof is unsolvable because quantificational proof's cannot contain a contradictory and tautological existential and universal quantifier in a disaggregated way. I don't understand what else I could have been getting at?
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On top of that I would like to say that predication logic can (and is) used to formulate formula's, but that these still only refer to thought-objects. When anything we think corresponds to reality that is not because the formulation was correct or anything. When what we think corresponds to reality that is because our thoughts are "A" and reality is "A". According to some leading philosophers a difference would still exist a priori because A(t) refers to a thought object and A(r) refers to reality. My two cents..
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