The following is a candidate for a proof of the existence of God.
Proposition: If a set is unique, then it exists.
Proof: If a set is unique, i.e. is properly specified so that a set having the properties is equal to the set, then even if the set has no members, it exists as the empty set.
Example x^2 + 1 = 0. Let A be the integer solutions. This set A is unique, but it is empty.
- God is unique.
- God contains other things and thus is a set.
- Thus God is a unique set.
- Therefore God exists.
- Moral law giver.
- First cause.
- Judge of the dead.
God is a set
- Trinity is a set for those who define God to be the Trinity.
- God contains therefore God is a set.