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  1. Sun-Joo Shin (forthcoming). Peirce's Logic. Stanford Encyclopedia of Philosophy.
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  2. Sun-Joo Shin & Amirouche Moktefi (eds.) (forthcoming). Visual Reasoning with Diagrams. Springer.
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  3. Sun-Joo Shin (2012). The Forgotten Individual: Diagrammatic Reasoning in Mathematics. Synthese 186 (1):149-168.
    Parallelism has been drawn between modes of representation and problem-sloving processes: Diagrams are more useful for brainstorming while symbolic representation is more welcomed in a formal proof. The paper gets to the root of this clear-cut dualistic picture and argues that the strength of diagrammatic reasoning in the brainstorming process does not have to be abandoned at the stage of proof, but instead should be appreciated and could be preserved in mathematical proofs.
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  4. Sun-Joo Shin (2011). Peirce's Alpha Graphs and Propositional Languages. Semiotica 2011 (186):333-346.
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  5. Janet Folina, Douglas Jesseph, Dirk Schlimm, Emily Grosholz, Kenneth Manders, Sun-Joo Shin, Saul Kripke & William Ewald (2009). Of the Association for Symbolic Logic. Bulletin of Symbolic Logic 15 (2):229.
     
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  6. Janet Folina, Douglas Jesseph, Dirk Schlimm, Emily Grosholz, Kenneth Manders, Sun-Joo Shin, Saul Kripke & William Ewald (2009). The Marriott Hotel Philadelphia, Pennsylvania December 27–30, 2008. Bulletin of Symbolic Logic 15 (2).
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  7. Sun-Joo Shin, Diagrams. Stanford Encyclopedia of Philosophy.
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  8. Sun-Joo Shin (2008). Review of Marcus Giaquinto, Visual Thinking in Mathematics: An Epistemological Study. [REVIEW] Notre Dame Philosophical Reviews 2008 (7).
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  9. Sun-Joo Shin (2004). Heterogeneous Reasoning and its Logic. Bulletin of Symbolic Logic 10 (1):86-106.
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  10. Sun-Joo Shin (2002). The Iconic Logic of Peirce's Graphs. Mit Press.
    A case study of multimodal systems and a new interpretation of Charles S. Peirce's theory of reasoning and signs based on an analysis of his system of ...
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  11. Sun-Joo Shin (1999). Reconstituting Beta Graphs Into an Efficacious System. Journal of Logic, Language and Information 8 (3):273-295.
    Logicians have strongly preferred first-order natural deductive systems over Peirce's Beta Graphs even though both are equivalent to each other. One of the main reasons for this preference, I claim, is that inference rules for Beta Graphs are hard to understand, and, therefore, hard to apply for deductions. This paper reformulates the Beta rules to show more fine-grained symmetries built around visual features of the Beta system, which makes the rules more natural and easier to use and understand. Noting that (...)
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  12. Eric Hammer & Sun-Joo Shin (1998). Euler's Visual Logic. History and Philosophy of Logic 19 (1):1-29.
    The evolution of Euler diagrams is examined from Euler's original system through the modifications made by Venn and Peirce. It is shown that these modifications were motivated by an attempt to increase the expressivity of the diagrams, but that a side effect of these modifications was a loss of the visual clarity of Euler's original system. Euler's original system is reconstructed from a modern, logical point of view. Formal semantics and rules of inference are provided for this reconstruction of Euler's (...)
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  13. Sun-joo Shin (1997). Kant's Syntheticity Revisited by Peirce. Synthese 113 (1):1-41.
    This paper reconstructs the Peircean interpretation of Kant's doctrine on the syntheticity of mathematics. Peirce correctly locates Kant's distinction in two different sources: Kant's lack of access to polyadic logic and, more interestingly, Kant's insight into the role of ingenious experiments required in theorem-proving. In this second respect, Kant's analytic/synthetic distinction is identical with the distinction Peirce discovered among types of mathematical reasoning. I contrast this Peircean theory with two other prominent views on Kant's syntheticity, i.e. the Russellian and the (...)
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  14. Sun-Joo Shin & Giovanna Corsi (1997). The Logical Status of Diagrams. British Journal for the Philosophy of Science 48 (2).
     
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  15. Sun-Joo Shin (1996). Situation-Theoretic Account of Valid Reasoning with Venn Diagrams. In Gerard Allwein & Jon Barwise (eds.), Logical Reasoning with Diagrams. Oxford University Press.
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  16. Sun-Joo Shin (1994). Peirce and the Logical Status of Diagrams. History and Philosophy of Logic 15 (1):45-68.
    In this paper, I aim to identify Peirce?s great contribution to logical diagrams and its limit.Peirce is the first person who believed that the same logical status can be given to diagrams as to symbolic systems.Even though this belief led him to invent his own graphical system, Existential Graphs, the success or failure of this system does not determine the value of Peirce?s general insights about logical diagrams.In order to make this point clear, I will show that Peirce?s revolutionary ideas (...)
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