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Nov 8, 2013 at 7:20 review Suggested edits
Nov 8, 2013 at 8:04
Nov 7, 2013 at 14:36 history edited Asaf Karagila CC BY-SA 3.0
Addictive measures? Oh my!
Apr 24, 2011 at 21:53 comment added Buschi Sergio Then I showed a (more intuitive, or more natural) approach to the extension of measure, but equivalent to the Carathodory exposure (for finite measures) – Buschi Sergio 0 secs ago
Apr 24, 2011 at 21:46 comment added Buschi Sergio Hi, excuse me for my poor latex and formatting and English. I presents an approach (equivalent to a classical Caratheodory) extension of a measure defined on a ring to a $\sigma$-ring, based on the simple completion of a metric space built on subsets. It 's a classic argument, but I always found it only as exercises, and I decided to tackle the various exercises and unify the various topic, then set out here, if you want I can send the original latex or PDF (I think where it is more readable) ([email protected])
Apr 24, 2011 at 14:48 comment added Ryan Reich Two comments: first, this looks interesting, but it's close to unreadable. Without devoting half an hour to reading it carefully, I would have no idea what you are proving. Second: without spending the half-hour, I think you are verifying that some method (perhaps the Caratheodory one?) extends the measure to a complete $\sigma$-additive one. I don't think that's what the question was asking at all: validity is not in doubt, only the motivation behind the manipulations.
Apr 24, 2011 at 14:25 history edited Buschi Sergio CC BY-SA 3.0
added 3429 characters in body
Apr 24, 2011 at 10:06 history edited Buschi Sergio CC BY-SA 3.0
improve latex; deleted 4 characters in body
Apr 24, 2011 at 7:18 comment added Nishant Chandgotia Thanks for the effort but it is impossible to follow the argument mainly because of the latex problems and the notation. Could you try cleaning it a little bit?
Apr 23, 2011 at 12:11 history answered Buschi Sergio CC BY-SA 3.0