Nasima Begum FE09

A) Explain Why Anselm’s Ontological Argument Concludes That God Has To Exist.

        The Ontological Argument is an example of an a-priori argument. It attempts to prove God’s existence by understanding the definition of God. An a-priori proof is analytic and deductive proofs. They are based on premises which are not drawn from worldly experiences but are logically necessary.

        A logically necessary statement consists of premises and a conclusion which is absolute (certain). It can not be disputed unlike inductive proofs from which many conclusions can be drawn that are either weak, reasonable or strong. Examples of a logically necessary statement are mathematical statements (i.e. 1+1=2) and tautologies (like ‘all spinsters are female’).

        The ontological proof is the basis of Anselm’s argument to prove God’s existence. According to Anselm the term ‘God’ contains everything we need to know about God including the fact of his existence.  Anselm defines God as ‘that than which nothing greater can be conceived’. If we recognize this definition to be true and believe it is a tautology than we must accept that God possesses all perfections and therefore his existence is necessary as something is only greater when it exists in reality than if it does not.

Join now!

        Also, we must accept his existence because if God is the greatest that we can conceive in the mind then he must exist in reality because if he did not than a greater being can be thought of in the mind that also exists in reality. Therefore God must exist both in the mind and reality.

        Anselm supports his argument by saying that when ‘a fool hears what I am saying... he understands what he hears … even if he doesn’t understand that it exists’. In other words for a person to deny God he must understand the concept ...

This is a preview of the whole essay