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Thread: The Liar Paradox

  1. Registered TeamPlayer kyle700's Avatar
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    #21

    Re: The Liar Paradox

    Draco, stop confusing me beyond belief.
    Me: "But the Gunslinger is so much more fun..."
    Langrad: "We're here to win, not to..."
    Me: "Have fun?" "Hahaha"

  2. Registered TeamPlayer Anti-Squeaker's Avatar
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    #22

    Re: The Liar Paradox

    Quote Originally Posted by firework700
    Draco, stop confusing me beyond belief.
    Stop saying that like it's a challenge.

  3. Registered TeamPlayer draco7891's Avatar
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    #23

    Re: The Liar Paradox


  4. Registered TeamPlayer DancingCorpse's Avatar
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    #24

    Re: The Liar Paradox

    Quote Originally Posted by draco7891
    I ROFLMAOed hard! I knew what it was before I even looked at the preview picture.

  5. Registered TeamPlayer Anti-Squeaker's Avatar
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    #25

    Re: The Liar Paradox

    that movie is fantastic.

  6. Registered TeamPlayer texdirect6's Avatar
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    #26

    Re: The Liar Paradox

    Quote Originally Posted by Anti-Squeaker
    Quote Originally Posted by firework700
    Draco, stop confusing me beyond belief.
    Stop saying that like it's a challenge.
    Oh Burn...

    This is kinda fun trying to logically explain these Parodoxical Lies

    Try this one

    Proofs that Santa Claus exists
    If this sentence is true then Santa Claus Exists.

    This sentence is false and Santa Claus does not exist.

    Anyone got any more?


  7. Registered TeamPlayer DancingCorpse's Avatar
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    #27

    Re: The Liar Paradox

    Pfft, I have a whole website of them at my disposal.

  8. Registered TeamPlayer DancingCorpse's Avatar
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    #28

    Re: The Liar Paradox

    The liar paradox

    The following version is the version which we will refer to as the liar paradox. Consider the statement in the following box:
    THIS SENTENCE IS FALSE

    Is that sentence true or false? If it is false then it is true, and if it is true then it is false...

    The following version of the liar paradox was first proposed by the English mathematician P E B Jourdain in 1913. It is sometimes referred to as "Jourdain's Card Paradox". We have a card on one side of which is written:
    (1) THE SENTENCE ON THE OTHER SIDE OF THIS CARD IS TRUE

    Then you turn the card over, and on the other side is written:
    (2) THE SENTENCE ON THE OTHER SIDE OF THIS CARD IS FALSE

    ... Another popular version of the liar paradox is given by the following three sentences written on a card.
    (1) THIS SENTENCE CONTAINS FIVE WORDS

    (2) THIS SENTENCE CONTAINS EIGHT WORDS

    (3) EXACTLY ONE SENTENCE ON THIS CARD IS TRUE

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