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  1. added 2019-06-06
    British Hegelianism: A Non‐Metaphysical View?Robert Stern - 1994 - European Journal of Philosophy 2 (3):293-321.
    This article puts forward a revisionary reading of Hegel's reception in Britain at the turn of the nineteenth century, in suggesting that the stance of the British Hegelians is very close to the sort of non-metaphysical or category theory interpretations that have been in vogue amongst contemporary commentators. It is shown that the British Hegelians arrived at this position as a way of responding to the hostile existentialist reaction to Hegel begun by Schelling in the 1840s, which led them to (...)
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  2. added 2018-03-17
    Hegel on Scepticism in the Logic of Essence.Ioannis Trisokkas - 2017 - In Klaus Vieweg, Stella Synegianni, Georges Faraklas & Jannis Kozatsas (eds.), Hegel and Scepticism. De Gruyter. pp. 99-120.
    Early in the Logic of Essence, the second main part of Hegelian Logic, Hegel identifies a logical structure, seeming (Schein), with “the phenomenon of scepticism.” The present paper has two aims: first, to flesh this identification out by describing the argument that leads up to it; and, second, to argue that it is mistaken. I will proceed as follows. Section 1 deciphers the opening statement of the Logic of Essence, “the truth of being is essence,” by specifying the meaning of (...)
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  3. added 2016-03-31
    Hegelian Identity.Ioannis Trisokkas - 2016 - Journal of the British Society for Phenomenology 47 (2):98-116.
    In his article “Hegelian Identity,” Trisokkas examines the dialectic of identity and difference in the second chapter of Section One of Book Two of Hegel’s Science of Logic, “The Determinations of Reflection.” Trisokkas initially shows that Hegel understands identity as having its truth in contradiction. He then explains that Hegel understands contradiction in two ways. Ordinarily, a contradiction occurs when a quality or quantity (F) and its contradictory (not F) are predicated of the same thing (A). However, for Hegel, contradiction (...)
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