GORGIAS' ARGUMENT DOES NOT INCLUDE ACTUAL CONDITIONALS.

It can be thought that Gorgias' argument on the non-existence consists of three sentences, the first one being an asseveration and the other two being conditionals. However, this paper is intended to show that there is no conditional in the argument, and that the second and third sentences only appe...

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Publicado en:Problems / Problemos Vol. 93; pp. 81 - 90
Autor principal: López-Astorga, Miguel
Formato: Artículo
Publicado: Vilnius University 2018
Materias:
Acceso en línea:Ver este registro en EBSCOhost
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        10.15388/Problemos.2018.93.11753
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        atl: GORGIAS' ARGUMENT DOES NOT INCLUDE ACTUAL CONDITIONALS.
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        au: López-Astorga, Miguel
        affil: Institute of Humanistic Studies "Juan Ignacio Molina"Talca University Av. Lircay s/n, 3460000 Talca, Chile
      su:
        Conditionals (Logic)
        Gorgias, of Leontini, ca. 480 B.C.-ca. 380 B.C.
        Mental models theory (Communication)
        Sentences (Logic)
        Form (Logic)
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          Conditionals (Logic)
          Gorgias, of Leontini, ca. 480 B.C.-ca. 380 B.C.
          Mental models theory (Communication)
          Sentences (Logic)
          Form (Logic)
      keyword:
        conditional
        Gorgias
        logical form
        mental models theory
        non-existence
        Gorgijus
        loginė forma
        materiali implikacija
        mentalinių modelių teorija
        neegzistavimas
      ab:
        It can be thought that Gorgias' argument on the non-existence consists of three sentences, the first one being an asseveration and the other two being conditionals. However, this paper is intended to show that there is no conditional in the argument, and that the second and third sentences only appear to be so. To do that, a methodology drawn from the framework of the mental models theory is used, which seems to lead to the true logical forms of these last sentences as well.
        Iš pirmo žvilgsnio atrodo, kad Gorgijaus samprotavime apie neegzistavimą esama trijų sakinių, iš kurių pirmasis - kategoriškas tvirtinimas, o likę du - sąlyginiai teiginiai. Šio straipsnio tikslas yra parodyti, kad du pastarieji iš tikrųjų nėra materialiosios implikacijos sakiniai, jie tokie tik atrodo. Kad tą įrodyčiau, pasitelkiu mentalinių modelių teoriją, kuri leidžia išryškinti tikrąją dviejų minėtų sakinių loginę formą.
      pubtype: Academic Journal
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    language: English
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