Inquiring-Mind
09-14-2005, 04:23 AM
If the Bible is the word of god and god is perfect, then the Bible must perfect.
interesting.....
Quote:
1. Statement: “If the Bible is the "Word of God" and God is perfect, then the Bible must be perfect.”
Let B stands for the Bible and W for the Word of God, G for God and P for perfect.
1. Statement: Let B, W, G, and P be families such that W belongs to G. If B = W and G = P, then B = P.
Proof: Let’s assume that W belongs to G, B = W, and G = P. We must show that B = P. This last equality is saying that given anything in the Bible it must be perfect and given anything perfect it must be in the Bible.
If you follow the argument one can prove that B = P. But this is not true because we all know that not everything in the Bible may be perfect because men and women are not perfect and the Bible was written by men and women.
This is enough to show that the original statement was not generally true and the author must be convinced that it was not appropriate to conclude that the Bible is a fraud because there is nothing to support such a claim.
Any attempt to prove something is perfect is doomed to failure; one of such was an attempt by some great mathematicians in the past that mathematics was complete and perfect.
A brilliant mathematician Kurt Godel in 1939 was able to show that mathematics was indeed incomplete. He proved that there are facts in mathematics that cannot be proven. The same thing can be said about the Bible. There are facts that are true but our minds cannot perceive them.
God did not fax the Bible to humans through a fax machine nor did He drop it down from the cloud. It is entirely a work of men and women; authentic believers do not deny this. This fact is what makes believers read it over and over because it touches their lives. The book is not for God. It was written by men and women for men and women.
interesting.....
Quote:
1. Statement: “If the Bible is the "Word of God" and God is perfect, then the Bible must be perfect.”
Let B stands for the Bible and W for the Word of God, G for God and P for perfect.
1. Statement: Let B, W, G, and P be families such that W belongs to G. If B = W and G = P, then B = P.
Proof: Let’s assume that W belongs to G, B = W, and G = P. We must show that B = P. This last equality is saying that given anything in the Bible it must be perfect and given anything perfect it must be in the Bible.
If you follow the argument one can prove that B = P. But this is not true because we all know that not everything in the Bible may be perfect because men and women are not perfect and the Bible was written by men and women.
This is enough to show that the original statement was not generally true and the author must be convinced that it was not appropriate to conclude that the Bible is a fraud because there is nothing to support such a claim.
Any attempt to prove something is perfect is doomed to failure; one of such was an attempt by some great mathematicians in the past that mathematics was complete and perfect.
A brilliant mathematician Kurt Godel in 1939 was able to show that mathematics was indeed incomplete. He proved that there are facts in mathematics that cannot be proven. The same thing can be said about the Bible. There are facts that are true but our minds cannot perceive them.
God did not fax the Bible to humans through a fax machine nor did He drop it down from the cloud. It is entirely a work of men and women; authentic believers do not deny this. This fact is what makes believers read it over and over because it touches their lives. The book is not for God. It was written by men and women for men and women.