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  1.  79
    The Hypercategorematic Infinite.Maria Rosa Antognazza - 2015 - The Leibniz Review 25:5-30.
    This paper aims to show that a proper understanding of what Leibniz meant by “hypercategorematic infinite” sheds light on some fundamental aspects of his conceptions of God and of the relationship between God and created simple substances or monads. After revisiting Leibniz’s distinction between (i) syncategorematic infinite, (ii) categorematic infinite, and (iii) actual infinite, I examine his claim that the hypercategorematic infinite is “God himself” in conjunction with other key statements about God. I then discuss the issue of whether the (...)
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  2. Robert C. Sleigh, Jr. And Leibniz.Daniel Garber - 2015 - The Leibniz Review 25:1-4.
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  3. Les Lumières de Leibniz: Controverses Avec Huet, Bayle, Regis Et More. [REVIEW]Mark Kulstad - 2015 - The Leibniz Review 25:91-98.
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  4. True and False Mysticism in Leibniz.Paul Lodge - 2015 - The Leibniz Review 25:55-87.
    The question of Leibniz’s relationship to mysticism has been a topic of some debate since the early part of the 20th Century. An initial wave of scholarship led by Jean Baruzi pre­sented Leibniz as a mystic. However, later in the 20th Century the mood turned against this view and the negative appraisal holds sway today. In this paper I do two things: First I provide a detailed account of the ways in which Leibniz is critical of mysticism; second, I argue (...)
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  5. La Vie Selon la Raison. Physiologie Et Métaphysique Chez Spinoza Et Leibniz. [REVIEW]Mogens Lærke - 2015 - The Leibniz Review 25:99-104.
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  6. Leibniz on the Principle of Equipollence and Spinoza’s Causal Axiom.Mogens Lærke - 2015 - The Leibniz Review 25:123-130.
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  7. In Memoriam Hans Burkhardt.Christina Schneider - 2015 - The Leibniz Review 25:131-133.
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  8. Leibniz’s Relational Conception of Number.Kyle Sereda - 2015 - The Leibniz Review 25:31-54.
    In this paper, I address a topic that has been mostly neglected in Leibniz scholarship: Leibniz’s conception of number. I argue that Leibniz thinks of numbers as a certain kind of relation, and that as such, numbers have a privileged place in his metaphysical system as entities that express a certain kind of possibility. Establishing the relational view requires reconciling two seemingly inconsistent definitions of number in Leibniz’s corpus; establishing where numbers fit in Leibniz’s ontology requires confronting a challenge from (...)
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  9. Leibniz’s Principle of Identity of Indiscernibles. [REVIEW]Stephen Steward - 2015 - The Leibniz Review 25:105-119.
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