Aristotle's Squares of Opposition

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dc.catalogadorgrr
dc.contributor.authorCorreia Machuca, Manuel
dc.date.accessioned2024-10-07T15:01:49Z
dc.date.available2024-10-07T15:01:49Z
dc.date.issued2017
dc.description.abstractThe article argues that Aristotle’s Square of Opposition is introduced within a context in which there are other squares of opposition. My claim is that all of them are interesting and related to the traditional Square of Opposition. The paper focuses on explaining this textual situation and its philosophical meaning. Apart from the traditional Square of Opposition, there are three squares of opposition that are interesting to follow: the square of opposition with privative terms (19b19-24), the one with indefinite-term oppositions (20a20-23), and the modal square (22a24-31), which are all contained in Aristotle’s De Interpretatione 10 and 13. The paper explains that all these squares follow a common plan, which is to demonstrate that every a rmation has its own negation, whatever is the proposition either categorical or conditional, or modal or non-modal, which is a reference to the universal importance of contradiction in logic.
dc.description.funderFondecyt 1170522
dc.fechaingreso.objetodigital2024-10-07
dc.format.extent14 páginas
dc.fuente.origenSIPA
dc.identifier.issn2446-6719
dc.identifier.urihttps://www.sa-logic.org/sajl-32.html
dc.identifier.urihttps://repositorio.uc.cl/handle/11534/88097
dc.information.autorucInstituto de Filosofía; Correia Machuca, Manuel; 0000-0001-9632-5421; 73343
dc.issue.numero2
dc.language.isoen
dc.nota.accesocontenido completo
dc.pagina.final326
dc.pagina.inicio313
dc.revistaSouth American Journal of Logic
dc.rightsacceso abierto
dc.subjectOpposition
dc.subjectNegation
dc.subjectSquares of opposition
dc.subjectModality
dc.subjectSemantic
dc.titleAristotle's Squares of Opposition
dc.typeartículo
dc.volumen3
sipa.codpersvinculados73343
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