Can't Get There From Here

Discussion in 'Questions From New Drivers' started by Dave_in_AZ, Nov 22, 2018.

  1. blairandgretchen

    blairandgretchen Road Train Member

    13,973
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    Dec 9, 2011
    South west Missouri
    0
    Miserable kitty hater!
     
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  3. Balakov100

    Balakov100 Road Train Member

    3,938
    2,641
    May 10, 2012
    Temple, TX
    0
    Need to get some Corn Dogs first
     
  4. REO6205

    REO6205 Road Train Member

    13,168
    60,500
    Feb 15, 2014
    California.
    0
    Doesn't look like it. His last post was October 6.
     
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  5. Studebaker Hawk

    Studebaker Hawk Road Train Member

    3,018
    9,852
    Oct 18, 2010
    NW Indiana
    0
    The shortest distance between 2 points is not going.
     
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  6. 4mer trucker

    4mer trucker Road Train Member

    8,806
    273,270
    Nov 18, 2015
    0
    Doesn'l look like he's been around since Oct 6th, his Acct seems to be active though
     
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  7. Dave_in_AZ

    Dave_in_AZ Road Train Member

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    May 4, 2015
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    He disappeared after starting to tear up the brand new truck they gave him, then started doing the same with customers goods. R.I.P.
     
  8. Dave_in_AZ

    Dave_in_AZ Road Train Member

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    May 4, 2015
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    Enjoy the smell.
     
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  9. Dave_in_AZ

    Dave_in_AZ Road Train Member

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    May 4, 2015
    0
    Bad. Bad driver.
     
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  10. shogun

    shogun Road Train Member

    6,075
    72,164
    Jan 23, 2009
    Doing a regen
    0
    Let’s hope he maintains his fondness for Cats through all the adversity.
     
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  11. speedyk

    speedyk Road Train Member

    1,837
    2,471
    Apr 8, 2015
    0
    Consider a reason that I dropped out, Zeno's Paradox... a "higher learning" institution wanted me to go into debt to learn more "useful" stuff like this.

    My italics... what would be considered satire to a chariot driver has been commented upon by philosophers for centuries...

    Suppose Homer wishes to walk to the end of a path. Before he can get there, he must get halfway there. Before he can get halfway there, he must get a quarter of the way there. Before traveling a quarter, he must travel one-eighth; before an eighth, one-sixteenth; and so on.
    [​IMG]
    [​IMG]
    [​IMG]
    The dichotomy, both versions​
    The resulting sequence can be represented as:
    [​IMG]
    This description requires one to complete an infinite number of tasks, which Zeno maintains is an impossibility.[12]

    This sequence also presents a second problem in that it contains no first distance to run, for any possible (finite) first distance could be divided in half, and hence would not be first after all.

    Hence, the trip cannot even begin. The paradoxical conclusion then would be that travel over any finite distance can neither be completed nor begun, and so all motion must be an illusion.

    An alternative conclusion, proposed by Henri Bergson, is that motion (time and distance) is not actually divisible.
     
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