My basic premise of this thesis is this: If we can know God perfectly, we can prove everything in mathematics once we fully know him and Godel's theorem will not apply.

Religious ideas of God vary from religion to religion. Eastern Orthodox, many Lutherans, and even some Catholics believe that God knows us immanently. He is not just transcendent as most Catholics and the most traditional of Jews think of him. Many see God as the space in everything just as if it was the presence of Jesus walking on earth. For them he is throughout time and not just the cause of time. The orthodoxy call this God's "energy" (the study and practice of this is hesychasm).

For most of these Christians though God nature is unknowable in it's substance but paradoxically perfectly knowable through the energies. This is one of those mystical paradoxes religious writers speak of. But it is true not all Christians believe we can know God fully. Aquinas for example thought otherwise. The premise at the beginning is coming for the perspective of those who think that we can know God or anything at all with full conceptual understanding.

Now if we are filled with divine knowledge in a mystical experience, why would Godel's argument prove we couldn't prove all of mathematics while in that state of rapture. Or to put it differently for the more secular minded, does Godel prove that God or an alien cannot prove all of mathematics, or just the very specific species of humans that have existed for 200,000 years?