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Mar 25, 2010 at 20:36 comment added The Mathemagician @fpqc"....independent of the technical nonsense."You know,this is why I've never been confortable with category theory-it's because too many of us are perfectly happy shooting arrows into things they just throw into a category without looking inside the boxes. It's reminiceint of Skinnerian behaviorism,Chomskian structuralism or some of the more extreme forms of string theory:They have dogmatic answers to basic questions that seem designed to avoid the nuts and bolts of what they're doing."String theory is obviously true-why do you people question it just because we can't TEST it?"Is it me?
Nov 22, 2009 at 18:27 comment added Harry Gindi The point is that there are rarely statements you can even formulate at all in category theory that you can't fix by doing a bunch of messing around with universes or proper classes. Basically, if you understand category theory well enough, the statements you formulate will be independent of the technical nonsense.
Nov 22, 2009 at 3:42 comment added Greg Stevenson I should clarify by saying that there are plenty of things which are not true without size restrictions and that there are some genuine issues that arise. A lot of effort sometimes gets devoted to working around size problems. It is more of a philosophical thing that one should think like size is not a big deal and then worry about it if/when one wants to make precise statements about certain things.
Nov 22, 2009 at 3:36 comment added user709 I guess the problem for me is I never know precisely what I can do with sets. I heard about Russell's paradox before, so I have a vague idea that a "very large collection" may not be a set, but other than that I know nothing. Perhaps that's why I feel very uncomfortable with these (possibly) mere technicalties. Thanks for the links anyway!
Nov 22, 2009 at 3:27 history answered Greg Stevenson CC BY-SA 2.5