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  1. On Jain Anekantavada and Pluralism in Philosophy of Mathematics.Landon D. C. Elkind - 2019 - International School for Jain Studies-Transactions 2 (3):13-20.
    I claim that a relatively new position in philosophy of mathematics, pluralism, overlaps in striking ways with the much older Jain doctrine of anekantavada and the associated doctrines of nyayavada and syadvada. I first outline the pluralist position, following this with a sketch of the Jain doctrine of anekantavada. I then note the srrong points of overlaps and the morals of this comparison of pluralism and anekantavada.
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  • Making the Case for Jaina Contributions to Critical Thinking Education.Anand Jayprakash Vaidya - 2018 - Journal of World Philosophies 3 (1):53-78.
    The central goal of the _cross-cultural critical thinking movement_ is to change the dominant model of critical thinking pedagogy that is used in the US, UK, and those countries that follow this model. At present the model is centered on an Anglo-American and Euro-Centric model of critical thinking that actively and blatantly ignores contributions to logic and critical thinking education from non-Western sources; more importantly, the model implicitly sends the message to students of critical thinking that _critical thinking_ is a (...)
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  • Comprehensive Rhetorical Pluralism and the Demands of Democratic Discourse: Partisan Perfect Reasoning, Pragmatism, and the Freeing Solvent of Jaina Logic.Scott R. Stroud - 2014 - Philosophy and Rhetoric 47 (3):297-322.
    One theme that unites many, if not all, pragmatists is the theme of community, whether in the form of communal matters of truth production and verification in shared experience or in the search for the ideal sociopolitical public. Thus Richard Bernstein closes his study of community, a concern “so fundamental in the pragmatic tradition,” by connecting it to the communicative interests of all the pragmatist thinkers he examines: “Fallibility, openness, criticism, mutual respect, and recognition are essential dimensions of their understanding (...)
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  • Modal Formulas True at Some Point in Every Model.Lloyd Humberstone - 2008 - Australasian Journal of Logic 6:70-82.
    In a paper on the logical work of the Jains, Graham Priest considers a consequence relation, semantically characterized, which has a natural analogue in modal logic. Here we give a syntactic/axiomatic description of the modal formulas which are consequences of the empty set by this relation, which is to say: those formulas which are, for every model, true at some point in that model.
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