This is nonsense. Please explain how any member of the (1,2) set is distinguished from the (2,3) set, if they have "value" between 1 and 3.
I don't understand your question. If something has "value" between 1 and 3, like 1.5, it only belongs to one of those closed sets: (1,2) and not (2,3). That was my only point. Did I mess up somewhere?
Edited to add:
Dude, you edited your post, and now I'm even more confused. What?
This message has been edited by Snikwad, 02-21-2005 20:08 AM
Edited [again] to add:
Ok, now you say:
Please explain how any member of the (1,2) set is distinguished from the (2,3) set
I'm not sure how to explain it to you. You distinguish them by checking in which set they belong, I guess. A value that belongs in one set doesn't belong in the other. I think your question may make sense if you were wondering how I would distinguish any member of the set (1,2) from the (1,3) set, if the number chosen were, let's say, less than 2. But that's not what I said. I don't understand your objection. Please clarify.
This message has been edited by Snikwad, 02-21-2005 20:18 AM
"Chance is a minor ingredient in the Darwinian recipe, but the most important ingredient is cumulative selection which is quintessentially
nonrandom."
--Richard Dawkins,
The Blind Watchmaker