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14.3.20

Do numbers exist?

Dr. Michael Huemer holds that universals [like numbers] exist, but they depend on the existence of particulars. [The regular idea of Aristotle.] [I see he put up an essay "An Argument against Nominalism"] 
This makes sense to me. But it does not seem to conflict with Divine Simplicity since I also hold with Kant at least to the degree that Reason does not comprehend any area that is outside of conditions of experience. [Things in themselves].

As Huemer puts it: "trees exist". Same with "two." There can be two rocks. Two people. Twos of lots of things. But you do not stub your toe running into a "two" lying on the sidewalk.

[Divine simplicity is the idea that God is simple. Not parts, ingredients. Not a composite. But you might add with Kant that there is nothing that pure reason can comprehend about God, because he is not with "conditions of possible experience". That is he is in the realms of "things in themselves".]

[This is one area that Hegel disagreed with Kant in that he held there can be access to dinge an sich. Incidentally that is also the view of Leonard Nelson in saying that we can access the dinge an sich  by means of immediate non intuitive knowledge.. Huemer goes with prima facie probability.

That is to say it would take a lot of evidence to show that trees do not exists.  That places the burden on the "philosopher" to show trees have nothing in common.