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A humorous variant of Gödel's ontological proof is mentioned in Quentin Canterel's novel The Jolly Coroner. [26] [page needed] The proof is also mentioned in the TV series Hand of God. [specify] Jeffrey Kegler's 2007 novel The God Proof depicts the (fictional) rediscovery of Gödel's lost notebook about the ontological proof. [27]
Ward defended the utility of the five ways (for instance, on the fourth argument he states that all possible smells must pre-exist in the mind of God, but that God, being by his nature non-physical, does not himself stink) whilst pointing out that they only constitute a proof of God if one first begins with a proposition that the universe can ...
Belief in God doesn't depend upon rational evidence, no matter which position. [10] Frederick Copleston writes that Pascal did not intend the wager as proof of God's existence or even a substitute for such proofs. He argues that the wager must be understood in the context of Pascal addressing the wager to those who "though they are also ...
The Transcendental Argument for the existence of God (TAG) is an argument that attempts to prove the existence of God by appealing to the necessary conditions for the possibility of experience and knowledge. [1] A version was formulated by Immanuel Kant in his 1763 work The Only Possible Argument in Support of a Demonstration of the Existence ...
In Spinoza's Short Treatise on God, Man, and His Well-Being, he wrote a section titled "Treating of God and What Pertains to Him", in which he discusses God's existence and what God is. He starts off by saying: "whether there is a God, this, we say, can be proved". [27] His proof for God follows a similar structure as Descartes' ontological ...
The Proof of the Truthful [1] (Arabic: برهان الصديقين, romanized: burhān al-ṣiddīqīn, [2] also translated Demonstration of the Truthful [2] or Proof of the Veracious, [3] among others) is a formal argument for proving the existence of God introduced by the Islamic philosopher Avicenna (also known as Ibn Sina, 980–1037).
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Moreover, one may define a statement form Proof(x,y), which for every two numbers x and y is provable if and only if x is the Gödel number of a proof of the statement S and y = G(S). Proof(x,y) is in fact an arithmetical relation, just as "x + y = 6" is, though a much more complicated one.