Happy New Year to everyone out there in internet land. I’m currently feeling a bit awful, due to a combination of excessive merriment and a rather nasty cold I can’t seem to shake. I know I said I’d stop commenting on Graham’s posts, but as someone affiliated with the “Sellarsian scientistic wing of what used to be called speculative realism”, at least insofar as I work on metaphysics and am influenced both by Sellars, Ray Brassier, and his other philosophical descendants, I feel compelled to respond to what Graham has recently said about it (here) in the context of rebutting some of David Roden’s claims about his work (here). The relevant passage is a response to David’s claim that Graham’s position is a form of phenomenological idealism:-
2. “His famous reading of Heidegger’s tool analysis ups the metaphysical ante by presupposing that not being explicitly represented is a modality of things (or thinging, or whatever). If this isn’t good old phenomenological idealism, I don’t know what is!”
What is idealism is enemyindustry’s own next sentence: “In contrast, I hold that intentionality brings us into contact with the real with numbing regularity.”
This is idealism, because it holds that the real is convertible into the accessible. It gives no adequate account of the difference between the tree that grows and bears fruit and the tree that I encounter. No matter the level of “numbing regularity” with which I encounter a tree, that encounter is not the tree itself. Until you account for the difference between the two (as I do) then you are an idealist.
Ultimately, I think this is why Meillassoux remains in the Idealist camp, and the same holds even more for the Sellarsian scientistic wing of what used to be called speculative realism. They aren’t realists. They’re partisans of math and science.
Now, I agree with Graham that David’s characterisation of his position as idealism is incorrect, but I find the counter charge of idealism to be extremely thin. I’ve addressed some of these themes before (here, here, here and here), but I feel it’s worth restating the problems I have with this line of reasoning in a condensed form.