B
Bahman
Guest
Consider two beings, A and B, with very specific functioning Fa and Fb and properties Pa and Pb. Two beings are called mutually exclusive, cannot interact with each other, if there exist not a single property that they share in common, otherwise they share a single property meaning that they could interact with each other hence they are not completely mutually exclusive. Two mutually exclusive beings can however interact with each other if there exist a being between so called boundary, C, which is neither and at least share one property from each being.
Implication:
Consider Thomas’s second, third and forth proofs. Lets apply this argument to the forth proof. The application of this argument is already discussed on other threads.
Application to the forth proof: There exist perfection (God) and imperfection (Creation/Universe). There exist not a boundary which is neither perfect nor imperfect. From (1) we can deduce that God does not exist since Universe exist.
Implication:
- Assume that boundary ontologically exist: two beings can coexist
- Assume that boundary does not ontologically exist: two being cannot coexist
Consider Thomas’s second, third and forth proofs. Lets apply this argument to the forth proof. The application of this argument is already discussed on other threads.
Application to the forth proof: There exist perfection (God) and imperfection (Creation/Universe). There exist not a boundary which is neither perfect nor imperfect. From (1) we can deduce that God does not exist since Universe exist.