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Logic is as universal as arithmetic and mathematics. 2 + 3 = 5 is always true and 4 - 3 = 7 is always false no matter who says it, no matter who understands it, and no matter who doesn't understand it.
Yet there are many instances where logic seems to be dependant on one's personal interpretation. Take..... erggh, I'm having a brain fart right now and can't remeber the guys name, but he postulated that one could either believe in God and lose nothing when he died(as he would either go to hevean or cease to exist) or not believe in God and risk losing everything(as he would either go to HELL or cease to exist). While this argument is not considered very "logical" today in this guy's mind and in the minds of many others at the time it seemed very logical.
No doubt there are people who believe 2 + 3 = 4, but their belief doesn't make 2 + 3 = 4 a sound statement. Simply because Pascal believed his "wager" was sound, while others believed it wasn't sound, is no reason to assert that the soundness of his wager changes depending on what people believe about its soundness.
But if that's the case then how do we determine if something is logical or not? And how do we know that it is truly logical by it's own merit and not simply because we consider it such?
Here's a simple bit of logic:
Premise #1: If p then q.
Premise #2: p.
Conclusion: Therefore, q.
Can you see how that form is logically valid?
yes. a logic(al) equation.
true in form.
but if we disagree on the original premise?....
ok, so then the logic might be universal,
while the premise/conclusions are still personal.
I'm not sure I understand the question of the thread?
or have I answered it? (personally that is, not universally)
I have to side with Dr. Phil on this one, as there is a difference between pure logic and fanciful supposition.It doesn't matter. The logic of the form remains regardless of whether the premises are true or false. That's logic.
Well you have no way of stating it such that you prove logical inconsistency unless you use the language of logic.yes. a logic(al) equation.
true in form.
but if we disagree on the original premise?....
I have to side with Dr. Phil on this one, as there is a difference between pure logic and fanciful supposition.
I did take a level one logic class in college,
so I do realize there are logic "axioms" or "forumulas",
though I certainly no longer remember what they are.
Still, I think that having once gone through them thoughtfully,
has made me a better thinker in general.
Less likely to be thrown off by bizzarre and erronious "conclusions" and statements.
I also LOVE logic puzzles.
There is no other type of "word" puzzle kind of thing I like to do.
But logic puzzles are fun.
A kind of mathematical elimination of possibilities
arrived at by careful observation/analysis of given facts.
(though the facts are made up, for the sake of the puzzle)
Yes, I would say that logic equations, like mathematics equations,
certainly APPEAR to me, to be universal.
What you plug into a logic equation, however, is a whole nother subject.
have to agree with Phil and Paul here. Logic is universal as math is universal. to me it's the foundation of rational thought and debate.
btw, it is especially fun to browse the forums in search of logical fallacies.