So I was discussing Wes Moriston's recent reply Ed Wierenga in Faith and Philosophy with him (Ed, not Wes) and I mentioned that I was extremely puzzled by the argument...or rather utter lack of argument.
In his 2002 piece Ed suggests that as long as God is acting from his own nature in always choosing the best if best there be he is free. Now forget the debate between compatibilists and incompatibilists and PAPs and all that for a moment, that's all extraneous to what I want to say about Moriston's reply.
Moriston merely says: imagine a person, Bonnie Chance, who is such that (i) she just popped into existence uncaused, (ii) she chooses by nature the best if best there be. [I don't know if we are to suppose her to have either of these traits essentially.]
He says that since Bonnie surely isn't free, and there are no relevant dissimilarities in the God case, then God--as conceived by Wierenga--isn't free. He just *declares* that Bonnie is free, there's no argument, not even an attempted argument that I think is no good (not that I can tell anyway).
I'm perplexed. If there is no relevant dissimilarity to the God case, and I'm OK with the God case, why is there any expectation that I'll be convinced here just because she's finite. And if I was already uneasy about the God case, how is adding that Bonnie--who's case is said to be just like God's--isn't free supposed to add to my discomfort? Am I missing something here?
I hasten to add that there is obviously a form of argument that goes something like this: "You said that a is F and b is relevantly like a, so you should think b is F. However, it seems that in such cases the b adverted to is usually something I already have a view on, not some case that is specifically conjured up just to be like the a case. So I don't see how that form of argument is supposed to apply here.
As far as I can see, as long as Bonnie is acting from her nature--which for me is going to include her higher-order beliefs and desires--then she is free (as far as the story goes), just like God. One man's tollens is another man's ponens...