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Peter_Plato
Guest
So, let’s get this straight…It is perfectly possible, and it can be done directly from the Bible.
The proof is by contradiction. I shall show that the statement, “God exists” is false.
Let G = “God exists”. We do not yet know whether G is true or false.
Let A = “King Ahaziah was twenty-two when he came to the throne” (2 Kings 8:26). A is true because the statement is found in the Bible.
By standard logic of an implication (if … then): G → A. This is always true, whether or not G is true.
Now we reverse the implication, again using standard logic: ~A → ~G
Looking in the Bible at 2 Chronicles 22:2 we see that King Ahaziah was forty-two years old when he came to the throne. Hence A is false and ~A is true.
If ~A is true than the previous reversed implication, ~A → ~G, tells us that ~G is true. If ~G is true than G must be false. QED.
Hence we have logically proved that God does not exist.
rossum
Your argument amounts to: If God exists (G) there would be no spelling or numerical errors (A) in any copy of the Bible.
You do understand that 42 instead of 22 is widely considered a copyist error, since Ahaziah was noted to be the “youngest son” whose brothers had been killed off shortly before. To be a youngest son at 42 seems odd, and supports the younger figure.
So your, If G → A, conditional amounts to “IF God exists then there would be no obvious copyist errors (such as 42 written in the place of 22) in any version of the Bible.”
Okay.