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Comments on: Infinities (1) http://claessen.com/blog/?p=129 Mon, 24 Mar 2008 09:51:24 +0000 hourly 1 https://wordpress.org/?v=6.8.3 By: injun http://claessen.com/blog/?p=129&cpage=1#comment-6196 Mon, 24 Mar 2008 09:51:24 +0000 http://paulclaessen.com/blog/?p=129#comment-6196 … and you’re going to have us wait until, what, infinity, for the follow up article? 🙂

]]> By: injun http://claessen.com/blog/?p=129&cpage=1#comment-6051 Wed, 27 Feb 2008 21:10:15 +0000 http://paulclaessen.com/blog/?p=129#comment-6051 I agree that “it’s obvious” sounds dangerous, but then… it really is obvious that sets S(E) and S(O) are “equally big” (for every even integer you can imagine pairing an odd integer). Where it gets less obvious, is for humans to imagine what “big” then means, in terms of “infinitely big”. Different rules apply there; result being that S(I) being equal to S(O) is the really not-so-obvious, but correct, answer.

All this just to find out where this story is leading 🙂

]]> By: Rob La Gesse http://claessen.com/blog/?p=129&cpage=1#comment-6020 Fri, 22 Feb 2008 20:18:03 +0000 http://paulclaessen.com/blog/?p=129#comment-6020 s obvious" sounds like the most dangerous part. I won't embarrass myself by trying to answer the math question :)]]> “It’s obvious” sounds like the most dangerous part.

I won’t embarrass myself by trying to answer the math question 🙂

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