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Proving Mackie's Problem Of Evil In The World

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Is it logically consistent to say that a universe that contains some evil is better than a universe that contains no evil? A universe that contains some evil is better than a universe that contain no evil. While it is hard to prove Mackie’s problem of evil as completely true, it is not hard to understand his stance on counterparts. Mackie explains that every object in life has a counterpart and without that counterpart the object would not exist. The world would not know sweet without sour, or red without blue, etc. They are codependent upon each other for their meaning and purpose. Same goes for good and evil. The world could not have good without evil existing. God cannot be a wholly good God without having some form of evil in the world. …show more content…

It is not possible for an infinite God to exist in a person’s finite understanding. The Christian God discusses frequently the concept of trusting him with all a person has. Trust is the basis of the Christian relationship with God. A way for God to want his people to trust him is by them not knowing and understanding fully his infinite being. If his followers know everything about him, then there would not be any need in relying on trusting God. Anselm gives another reason people’s finite minds not being able to understand. He breaks it down into people understanding God in their imagination and in reality. The problem with this break down is both imagination and reality are both finite. While an imagination might be able imagine a greater object than what exists in reality, both are still finite. When something or someone is infinite, it is always going to be larger than imagination and reality combined. Like with the number infinity, people cannot grasp where it begins, ends, or even the amount. That is because there is no beginning, no end, or no amount and person can pinpoint on it. The same goes with the concept of an infinite God. There is no beginning, end, or value that a person can grasp in their finite

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