T
The_Exodus
Guest
Personally, I’m not a fan of modal ontology to prove anything, since it seems to me to alienate “being” from reality and make it a concept or “mere” predicate. But I know some are adherents to the Anselmian logic. In fact, many great thinkers have found the ontological proof convincing: St. Bonadventure, Descartes, and Leibniz for example.
I wanted to present Leibniz’s proof here because it is much more condensed and simpler than any other ontological proof I’ve read, and it doesn’t rely on a “perfect” being (which calls into question all sorts of ideas as to what “perfection” means) but only a “necessary” one (although this may raise the same sort of questions in the end.)
Anyway, here it is:
If a necessary being is possible, it actually exists.
For let us suppose it does not exist - from that I shall argue like this:
A necessary being does not exist, by the hypothesis.
Whatever does not exist can possibly not exist.
It is falsely said of whatever can possibly not exist that it cannot not-exist.
Of whatever it is falsely said that it cannot not-exist, it is falsely said that it is necessary.
For necessary is that which cannot not exist.
Therefore it is falsely said that a necessary being is necessary.
This conclusion is either true or false.
If it is true, it follows that a necessary being implies contradiction, or is impossible, because contradictory things are demonstrated of it, namely that it is not necessary. For a contradictory conclusion can be shown only when a thing implies contradiction.
If the conclusion is false, it is necessary that something is wrong with the premises. yet the hypothesis can only be false because of the premises, namely that a necessary being does not exist.
Therefore we have concluded that a necessary being is either impossible or exists.
Therefore if we define God as ens a se [being from itself], or as a being from whose essence existence follows, or as a necessary being, it follows that if God is possible he actually exists.
I wanted to present Leibniz’s proof here because it is much more condensed and simpler than any other ontological proof I’ve read, and it doesn’t rely on a “perfect” being (which calls into question all sorts of ideas as to what “perfection” means) but only a “necessary” one (although this may raise the same sort of questions in the end.)
Anyway, here it is:
If a necessary being is possible, it actually exists.
For let us suppose it does not exist - from that I shall argue like this:
A necessary being does not exist, by the hypothesis.
Whatever does not exist can possibly not exist.
It is falsely said of whatever can possibly not exist that it cannot not-exist.
Of whatever it is falsely said that it cannot not-exist, it is falsely said that it is necessary.
For necessary is that which cannot not exist.
Therefore it is falsely said that a necessary being is necessary.
This conclusion is either true or false.
If it is true, it follows that a necessary being implies contradiction, or is impossible, because contradictory things are demonstrated of it, namely that it is not necessary. For a contradictory conclusion can be shown only when a thing implies contradiction.
If the conclusion is false, it is necessary that something is wrong with the premises. yet the hypothesis can only be false because of the premises, namely that a necessary being does not exist.
Therefore we have concluded that a necessary being is either impossible or exists.
Therefore if we define God as ens a se [being from itself], or as a being from whose essence existence follows, or as a necessary being, it follows that if God is possible he actually exists.