On 10/29/2018 3:09 AM, Tomas Pales wrote:


On Monday, October 29, 2018 at 5:54:10 AM UTC+1, Brent wrote:



    On 10/28/2018 7:54 PM, Tomas Pales wrote:


    On Monday, October 29, 2018 at 3:17:58 AM UTC+1, Brent wrote:



        On 10/28/2018 5:18 PM, Tomas Pales wrote:


        On Monday, October 29, 2018 at 12:33:23 AM UTC+1, Brent wrote:


              There is no logical inconsistency in a flying pink
            elephant existing right now in my den beside me. But
            don't see one.


        First, it is not clear whether the existence of a flying
        pink elephant in your den is consistent with the rest of
        this universe. Many things may seem consistent while they
        are actually inconsistent. Before the 20th century it seemed
        consistent with the laws of our universe that there was no
        speed limit or that the energy of a particle could vary
        continuously. Now we know that these phenomena are
        inconsistent in our universe and that's why they don't exist
        here.

        You don't seem to know the difference between /logically
        consistent/="not entailing a contradiction by the rules of
        inference"  and /nomologically consistent/ = "not contrary to
        the laws of nature".  It is still /logically/ consistent for
        a particle to be faster than light.


    Not in a universe where faster than light speed is prohibited.

    What does it mean to say FTL is logically prohibited?


If our universe is defined in such a way that objects contained in it cannot exceed a certain speed limit, then it would be logically inconsistent with this definition of the universe if it contained objects that can exceed such a speed limit.

Which just an instance of the general, vacuous proposition that whatever exists has a consistent description.  Which is not the same as it's converse.



        The problem with trying to use nomological consistency to
        imply existence is that we don't know the possible laws of
        nature and that observation trumps theory as to what is
        nomologically possible.  So no matter what you think are the
        laws of nature, if you see something contrary to them it just
        means they are wrong.


    It doesn't matter whether we know what the laws of the universe
    are. Whatever the laws are, if they prohibit something then it
    cannot happen, otherwise there would be a logical inconsistency.

    But that's why your "theory" is completely vacuous.


The theory explains why there is something instead of nothing. If it's vacuous, so much the better; it means it's necessarily true.

It doesn't "explain" it; it merely asserts it.  And what ever empirical evidence seems to contradict it is countered as being otherwise in other universes.  So it is completely empty.

    Whatever is observed is, by definition, logically consistent.


And it's an obvious fact that whatever is observed is what it is and is not what it is not.

      Remember when it was "logically inconsistent" for a particle to
    be two places at the same time...then, OOPS!...quantum mechanics
    came along.


/You/ should remember that next time you claim with confidence that something is or is not logically consistent (like that pink elephant).

You accepted that it was contradicted by the evidence - so you hypothesized another universe to save your "theory".  They people who discovered quantum mechanics did it in this world.




Imagine a universe that is the set of all triangles. That means that a law of this universe determines that only triangles can be members of this universe. Surely it would be a logical inconsistency if a circle was a member of this universe.

    No.  It would mean you were mistaken that this universe had only
    triangles.


No, there can be no non-triangles in the set of all triangles.

Then you were mistaken to hypothesize a circle in that universe.  I was accepting your premise "If a circle was a member of this universe." and drawing the empirical conclusion.   You're trying to posit two hypotheses that are in contradiction and say that it makes the second one false.  From a contradiction alone there is no way to say which clause is false.

Brent

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