[quote]pat wrote:
[quote]Aragorn wrote:
Pat, you’re really still wrong. The only way you can be correct is if you rule out the possibility that the thing was uncaused. Until you can do that you are deductively and formally invalid.
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The very act of questioning the causal properties of a thing means that you are not discussing something uncaused. Something uncaused does not have any causal properties to even question.
The most important point here is that nobody seems to understand the implications of what an uncaused entity must be to both exist and be uncaused. This is crucial, unless you understand that, you will not understand the rest.
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Irrelevant, is the answer. If something exists and is uncaused, and IF as you say you cannot even discuss its lack of causal properties (which is not proper), then it can not cause anything either and thus becomes irrelevant. Not exactly the outcome you were hoping for, to make God irrelevant? Because by your logic if God exists and is uncaused, he is unable to cause anything either.
If, on the other hand, an uncaused thing is able to cause, then you tacitly admit that it has at least one causal property and therefore that you must address the possibility it has more than one causal property. Then I am correct and you must defend your original argument against smh, which you have failed to do. So either God is irrelevant or you must address the point.
If irrelevant is not the answer to your question, then please say what is. I tire of the guessing game and I’m not even part of it.
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If I say “for any set of 5 numbers between 1-100, inclusive, the following properties are true: a,b,c,d” and somebody brings up number 101, or a set of 6 numbers, then my argument is still valid because it defines its domain as being any 5 numbers in the set of 1-100.
However, if I say that “for any number, a,b,c,d are true” then I must defend it against all numbers real, imaginary, rational, irrational, ordinal/non-ordinal, integer/noninteger, etc. If it fails ANY defense, the argument is invalid.
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In your example, you demonstrate the problem well. No other numbers or properties are relevent to the numerical set or it’s properties. No other numbers or properties could invalidate it. The only thing that could is if the properties are false or the numerical set is somehow false. a,b,c, or d could be true for other numbers, but a,b,c,and d could not be true for anything other than 5 numbers between 1-100.
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You are incorrect. This is not true. It does not mean NO other set of 5 numbers exist for which a,b,c and d are true. That can very well be possible, and in math a lot of that happens. What it means is for ALL numbers between 1-100 inclusive, with no exceptions. It does not preclude the possibility that a set of 5 numbers some or all of which lie outside the range 1-100 also has a,b,c,d hold true.