I am not very well versed in math, but I do have some idea, would this theorem be correct? Basis Step: x is an element of the universal set. In other words, you could say that the number 5 is an element of N(the set of natural numbers), and it is also in the set of R (the set of Real Numbers) However, 5.2134... Is not an element of N, but it is still an element of R. The set of R is uncountably infinite, the set of N is countably infinite. For every x, x is an element of the Universal Set. The Universal Set is the set of all possiblities and impossibilities. A is a subset of U, consisting of all the possibilities. The empty set O is a subset of U, consisting of no elements. x is an element of A and U, since A is a subset of U. For every x that is an element of A, can be performed. God has the power to do everything in set A. God is omnipotent, because there is no element x in the set in which God cannot do. Hence, x is an onto function of God, under the set of A. Since x is true for everything, then there is nothing God cannot do in Set A. For god, he can do Ax e A. Therefore, God is omnipotent. P.S. Logic is not restrained by human thinking. God cannot make a square circle. It's logically impossible. That doesn't limit his power, because his power is limitless, and infinite, in the set of possibilites.