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  1. Hegel’s ‘Bad Infinity’ as a Logical Problem.Vojtěch Kolman - 2016 - Hegel Bulletin 37 (2):258-280.
    The paper analyses the concept of ‘bad infinity’ in connection with Hegel’s critique of infinitesimal calculus and with the belittling of Hegel’s mathematical notions by the representatives of modern logic and the foundations of mathematics. The main line of argument draws on the observation that Hegel’s difference is only derivatively a mathematical one and is primarily of a broadly logico-epistemological nature. Because of this, the concept of bad infinity can be fruitfully utilized, by way of inversion, in an analysis of (...)
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  • Badiou, Priest, and the Hegelian Infinite.Simon Skempton - 2014 - International Journal of Philosophical Studies 22 (3):385-401.
    Hegel’s distinction between the bad and true infinites has provoked contrasting reactions in the works of Alain Badiou and Graham Priest. Badiou claims that Hegel illegitimately attempts to impose a distinction that is only relevant to the qualitative realm onto the quantitative realm. He suggests that Cantor’s mathematical account of infinite multiplicities that are determinate and actual remains an endlessly proliferating bad infinite when placed within Hegel’s faulty schema. In contrast, Priest affirms the Hegelian true infinite, claiming that Cantor’s formal (...)
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  • (1 other version)The Prospects for E‐Learning Revolution in Education: A philosophical analysis.Samson O. Gunga & Ian W. Ricketts - 2008 - Educational Philosophy and Theory 40 (2):294–314.
    If I lose my key in Canada, for instance, and I search for it in the United Kingdom, how long will I take to find it? This paper argues that problems in education are caused by non-professional teachers who are employed when trained teachers move in search of promotion friendly activities or financially rewarding duties. This shift of focus means that policy makers in education act without adequate professional guidance. The problems in education, therefore, result from demands made on mainstream (...)
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  • The challenge of bad infinity: A restatement of Hegel’s critique of mathematics.Emanuel Coplias - 2017 - Meta: Research in Hermeneutics, Phenomenology, and Practical Philosophy 9 (2):681-699.
    Hegel’s critique of mathematics cannot be reduced to mathematics alone. At least this is the stake of the present paper: to argue that a comprehensive understanding of the matter cannot be confined strictly to the philosophy of science. Indeed, Hegel’s philosophy of mathematics pervades his entire ontology and, within the system, his political philosophy. Starting with Hegel’s logic, the article advances towards the fact that Hegel did not reject mathematics in itself, nor he denied the incalculable merits of exact sciences (...)
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  • Wronski’s Infinities.Roy Wagner - 2014 - Hopos: The Journal of the International Society for the History of Philosophy of Science 4 (1):26-61.
    This article interprets Józef Maria Hoëné Wronski’s (1776–1853) use of actual infinities in his mathematical work. The interpretation places this usage, which undermined Wronski’s acceptance as a mathematician, in his contemporary mathematical and philosophical context and in the context of his own sociopolitical-philosophical project.
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