(August 9, 2012 at 10:00 pm)RaphielDrake Wrote: Yeah, I can pretty much end this right here.
Prove perfection exists Clive, give me an example of something that is perfect that is demonstrable.
Anything. Then define what makes it perfect.
Well, that's a trivial question.
All rocks are perfect. The thing that makes a rock perfect is that it is a rock. Thus, since rocks exist, and all rocks are perfect, perfect rocks exist. Thus perfection exists.
The question is, what is meant by "perfection"? You'll have to look to the authors of the argument to answer that question.
If the argument fails to define its terms, then there's really no reason to address the argument. Although some arguments don't rely on defining all their terms; instead, they make a structural claim (example: Godel's ontological argument).
This is common in mathematics; the results of group theory apply to anything that satisfies the group axioms.
“The truth of our faith becomes a matter of ridicule among the infidels if any Catholic, not gifted with the necessary scientific learning, presents as dogma what scientific scrutiny shows to be false.”