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    1. #1
      Member Tyler's Avatar
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      Quote Originally Posted by Universal Mind View Post
      If nonexistence exists, then how is it nonexistence? If nonexistence does not exist, then how is it not between two triangles that share a side? Also, (Marc's idea in another thread) if nonexistence does not exist, does the nonexistence of nonexistence exist? If it does, wouldn't that be an example of how nonexistence does exist?
      Quote Originally Posted by Omnis Dei View Post
      nonexistence nonexists, just as neither existence nor nonexistence doesn't exist nor nonexist
      your logic makes my head hurt....
      This shit never happens to me

    2. #2
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      Category error baw.

    3. #3
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      "Non-existence" exists as merely a concept and nothing more.

      Otherwise, there's nothing to talk about.

    4. #4
      Consciousness Itself Universal Mind's Avatar
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      Quote Originally Posted by really View Post
      "Non-existence" exists as merely a concept and nothing more.

      Otherwise, there's nothing to talk about.
      Then what is between two rectangles that share a side?
      You are dreaming right now.

    5. #5
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      This sentence is a lie.

    6. #6
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      Quote Originally Posted by Universal Mind View Post
      Then what is between two rectangles that share a side?
      If they share a side, there is no "between" them.

    7. #7
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      Quote Originally Posted by really View Post
      If they share a side, there is no "between" them.
      But you're talking about it?


      So it is a concept, and nothing more.

    8. #8
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      Quote Originally Posted by Carôusoul View Post
      But you're talking about it?


      So it is a concept, and nothing more.
      We talk about two different rectangles, and that they share a side. Drawing such a diagram, we see the shared side is no longer a side at all.

      Now, they "share a side", and thus: They're united as one larger rectangle, and the sides disappear into each other. Thus, the sides no longer exist, and thus, no line to be drawn, unless we reconsider them as separate.

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