Switch to: References

Add citations

You must login to add citations.
  1. A priori knowledge, experience and defeasibility.Hamid Vahid - 1999 - International Journal of Philosophical Studies 7 (2):173 – 188.
    Some recent discussions of a priori knowledge, taking their departure from Kant's characterization of such knowledge as being absolutely independent of experience, have concluded that while one might delineate a concept of a priori knowledge, it fails to have any application as any purported case of such knowledge can be undermined by suitably recalcitrant experiences. In response, certain defenders of apriority have claimed that a priori justification only requires that a belief be positively dependent on no experience. In this paper, (...)
    Direct download (3 more)  
     
    Export citation  
     
    Bookmark   1 citation  
  • Benacerraf, Field, and the agreement of mathematicians.Eileen S. Nutting - 2020 - Synthese 197 (5):2095-2110.
    Hartry Field’s epistemological challenge to the mathematical platonist is often cast as an improvement on Paul Benacerraf’s original epistemological challenge. I disagree. While Field’s challenge is more difficult for the platonist to address than Benacerraf’s, I argue that this is because Field’s version is a special case of what I call the ‘sociological challenge’. The sociological challenge applies equally to platonists and fictionalists, and addressing it requires a serious examination of mathematical practice. I argue that the non-sociological part of Field’s (...)
    Direct download (2 more)  
     
    Export citation  
     
    Bookmark   4 citations  
  • Is Reliabilism Compatible with Mathematical Knowledge?Mark McEvoy - 2004 - Philosophical Forum 35 (4):423-437.
  • Internalism and Externalism in the Foundations of Mathematics.Alex A. B. Aspeitia - unknown
    Without a doubt, one of the main reasons Platonsim remains such a strong contender in the Foundations of Mathematics debate is because of the prima facie plausibility of the claim that objectivity needs objects. It seems like nothing else but the existence of external referents for the terms of our mathematical theories and calculations can guarantee the objectivity of our mathematical knowledge. The reason why Frege – and most Platonists ever since – could not adhere to the idea that mathematical (...)
    Direct download  
     
    Export citation  
     
    Bookmark