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Jason Dorje Short <[EMAIL PROTECTED]> wrote in message news:<[EMAIL PROTECTED]>... > Bob Koca wrote: > > Rule IX A The entire playing field is in-bounds. The perimeter lines > > are not part of the playing field and are out-of-bounds. > > > > Rule Viii 8 If the pull is caught, the disc is put into play at the > > spot on the playing field closest to where the disc is caught. > > > > > > The problem is that there is no spot on the playing field closest to > > where > > the disc was caught. Since the lines are not part of the playing field > > the playing field itself is an open set (in the topological sense). > > It would be like trying to find the closest real number to 2 that is > > less than 2. Any proposed answer could be improved. > > How do you know it's not the line that's the open set, leaving the > playing field as a closed set? > > jason Well, you're obviously just an uneducated disc player, not anythink like such an exquisite creater as a REAL PHD mathematician! (PS do please go review your remedial undergratuate topology and PLEASE! quit posting your drivel on this learned board -- disc players are just not worthy of it.)
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