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Schröder's logic

In Dov M. Gabbay, John Woods & Akihiro Kanamori (eds.), Handbook of the history of logic. Boston: Elsevier. pp. 3--557 (2004)

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  1. Kantian Philosophy and ‘Linguistic Kantianism’.Mikhail A. Smirnov - 2018 - Kantian Journal 37 (2):32-45.
    The expression “linguistic Kantianism” is widely used to refer to ideas about thought and cognition being determined by language — a conception characteristic of 20th century analytic philosophy. In this article, I conduct a comparative analysis of Kant’s philosophy and views falling under the umbrella expression “linguistic Kantianism.” First, I show that “linguistic Kantianism” usually presupposes a relativistic conception that is alien to Kant’s philosophy. Second, I analyse Kant’s treatment of linguistic determinism and the place of his ideas in the (...)
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  • The Genealogy of ‘∨’.Landon D. C. Elkind & Richard Zach - 2023 - Review of Symbolic Logic 16 (3):862-899.
    The use of the symbol ∨for disjunction in formal logic is ubiquitous. Where did it come from? The paper details the evolution of the symbol ∨ in its historical and logical context. Some sources say that disjunction in its use as connecting propositions or formulas was introduced by Peano; others suggest that it originated as an abbreviation of the Latin word for “or,” vel. We show that the origin of the symbol ∨ for disjunction can be traced to Whitehead and (...)
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  • Logical Concepts vs. Logical Operations.Tabea Rohr - 2021 - Journal for the History of Analytical Philosophy 9 (11):56 - 74.
    In what follows, the difference between Frege’s and Schröder’s understanding of logical connectives will be investigated. It will be argued that Frege thought of logical connectives as concepts, whereas Schröder thought of them as operations. For Frege, logical connectives can themselves be connected. There is no substantial difference between the connectives and the concepts they connect. Frege’s distinction between concepts and objects is central to this conception, because it allows a method of concept formation which enables us to form concepts (...)
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  • Parafrasi Schröderiane ovvero Ernst Schröder Le Operazioni del Calcolo Logico. [REVIEW]Javier Legris - 2012 - History and Philosophy of Logic 33 (3):291-293.
    History and Philosophy of Logic, Volume 33, Issue 3, Page 291-293, August 2012.
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  • Husserl and the Algebra of Logic: Husserl’s 1896 Lectures.Mirja Hartimo - 2012 - Axiomathes 22 (1):121-133.
    In his 1896 lecture course on logic–reportedly a blueprint for the Prolegomena to Pure Logic –Husserl develops an explicit account of logic as an independent and purely theoretical discipline. According to Husserl, such a theory is needed for the foundations of logic (in a more general sense) to avoid psychologism in logic. The present paper shows that Husserl’s conception of logic (in a strict sense) belongs to the algebra of logic tradition. Husserl’s conception is modeled after arithmetic, and respectively logical (...)
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  • Peirce and Schröder on the auflösungsproblem.Davide Bondoni - 2009 - Logic and Logical Philosophy 18 (1):15-31.
    The aim of this article is Schröder’s treatment of the so called solution problem [Auflösungsproblem]. First, I will introduce Schröder’s ideas; then I will discuss them taking into account Peirce’s considerations in The Logic of Relatives ([13, pp. 161–217] now republished in [9, pp. 288–345]).
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  • Platonism, phenomenology, and interderivability.Guillermo E. Rosado Haddock - 2010 - In Mirja Hartimo (ed.), Phenomenology and mathematics. London: Springer. pp. 23--46.
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  • The development of mathematics and the birth of phenomenology.Mirja Hartimo - 2010 - In Phenomenology and mathematics. London: Springer. pp. 107--121.
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