Scientists Use Computer to Mathematically Prove Gödel God Theorem - SPIEGEL ONLINE
I thought this was going to be fun, but I'm afraid higher modal logic leaves me scratching my head.
So did this:
I thought that theory was voiced by Anselm of Canterbury in 1078:
Anselm defined God as "that than which nothing greater can be conceived", and then argued that this being could exist in the mind. He suggested that, if the greatest possible being exists in the mind, it must also exist in reality. If it only exists in the mind, a greater being is possible—one which exists in the mind and in reality. (In his Proslogion.)
I suppose it's Gödel's particular argument that is credited to Gödel.
Perhaps Radarmark knows. And maybe he can explain 'higher modal logic' to my 'lower model noggin' ... but having looked at wiki, I don't hold out much hope (and that won't be your fault, Mr R!)
I thought this was going to be fun, but I'm afraid higher modal logic leaves me scratching my head.
So did this:
When Gödel died in 1978, he left behind a tantalizing theory based on principles of modal logic -- that a higher being must exist. The details of the mathematics involved in Gödel's ontological proof are complicated, but in essence the Austrian was arguing that, by definition, God is that for which no greater can be conceived. And while God exists in the understanding of the concept, we could conceive of him as greater if he existed in reality. Therefore, he must exist.
I thought that theory was voiced by Anselm of Canterbury in 1078:
Anselm defined God as "that than which nothing greater can be conceived", and then argued that this being could exist in the mind. He suggested that, if the greatest possible being exists in the mind, it must also exist in reality. If it only exists in the mind, a greater being is possible—one which exists in the mind and in reality. (In his Proslogion.)
I suppose it's Gödel's particular argument that is credited to Gödel.
Perhaps Radarmark knows. And maybe he can explain 'higher modal logic' to my 'lower model noggin' ... but having looked at wiki, I don't hold out much hope (and that won't be your fault, Mr R!)