quote of the day

by E.D. Kain on September 14, 2009

“So we’ve got beliefs P and Q. Let’s say Q is “obviously unreasonable” by virtue of beliefs R(1), R(2), R(3), and so forth, when taken as a set. Let’s leave aside considerations of individual or joint sufficiency. Call this set {R}. So {R} implies that Q is false ({R} –> ~Q). To say that belief P does not make belief Q obviously unreasonable is merely to say that P is not a member of {R}. And I think this is what we’re arguing over. Figuring out whether P is or is not contained in {R} may or may not be worth doing, depending on the contents of the argument.”

~ our own William Brafford in the comments to his latest post, doing his best to sully the reputation of internet comboxes everywhere.

{ 5 comments }

1 William Brafford September 14, 2009 at 12:56 pm

Wha-? Whoa!? Hey!

(Does the reputation of internet comboxes really need my help?)

2 E.D. Kain September 14, 2009 at 1:05 pm

Hey I didn’t say it was a bad thing…. ;-)

3 William Brafford September 14, 2009 at 1:06 pm

Oh. There it is. I see what you did.

4 Jaybird September 14, 2009 at 1:28 pm

I’d just like to say that I adore that paragraph.

5 Chris Dierkes September 15, 2009 at 5:50 pm

I asked William to take up some math blogging. He won’t bite, but this is as close as we’ll get I bet. Magisterial.

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