998 resultados para Spencer, G. W.


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Digital image

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The famous philosopher Leibniz (1646-1716) was also active in the (cultural) politics of his time. His interest in forming scientific societies never waned and his efforts led to the founding of the Berlin Academy of Sciences. He also played a part in the founding of the Dresden Academy of Science and the St. Petersburg Academy of Science. Though Leibniz's models for the scientific society were the Royal Society and the Royal Science Academy of France, his pansophistic vision of scientific cooperation sometimes took on utopian dimensions. In this paper, I will present Leibniz's ideas of scientific cooperation as a kind of religious activity and discuss his various schemes for the founding of such scientific societies.

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Resumen: En el presente trabajo buscaremos introducir ciertas tesis distintivas del pensamiento de Leibniz en lo que respecta a su metafísica subrayando el papel de Dios en cada una de ellas. Fundamentalmente, las tesis a tratar son la teoría de las mónadas y dos teorías que se siguen de ella: la de la armonía preestablecida y la del mejor de los mundos posibles. Además, buscaremos mostrar que las pruebas de la existencia de Dios (o al menos dos de ellas: el denominado “argumento cosmológico” y el denominado “ontológico”), poseen subyacentemente una fundamentación metafísica. En este sentido, no nos centraremos en las pruebas mismas sino en su fundamentación.

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Williams, Howard, G.W.F.Hegel (1770-1831): Cyfundrefn, Ysbryd a Hanes (University of Wales Press, 2005), pp.30-48

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Une traduction française des "Thèses sur le besoin" de Theodor W. Adorno accompagne la thèse (annexe).

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Review: HEGEL, G. W. F. Gesammelte Werke. Frühe Schriften. Teil II, Bd 2. Bearbeitet von Friedhelm Nicolin (in memoriam), Ingo Rill und Peter Kriegel. Herausgegeben von Walter Jaeschke. Felix Meiner Verlag, Hamburg 2014, 714 Seiten.

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Let G be a group, W a nonempty G-set and M a Z2G-module. Consider the restriction map resG W : H1(G,M) → Pi wi∈E H1(Gwi,M), [f] → (resGG wi [f])i∈I , where E = {wi, i ∈ I} is a set of orbit representatives in W and Gwi = {g G | gwi = wi} is the G-stabilizer subgroup (or isotropy subgroup) of wi, for each wi ∈ E. In this work we analyze some results presented in Andrade et al [5] about splittings and duality of groups, using the point of view of Dicks and Dunwoody [10] and the invariant E'(G,W) := 1+dimkerresG W, defined when Gwi is a subgroup of infinite index in G for all wi in E, andM = Z2 (where dim = dimZ2). We observe that the theory of splittings of groups (amalgamated free product and HNN-groups) is inserted in the combinatory theory of groups which has many applications in graph theory (see, for example, Serre [12] and Dicks and Dunwoody [10]).

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Coordenação de Aperfeiçoamento de Pessoal de Nível Superior (CAPES)

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Heinrich Stoltze in Amerika, Politische Bemerkungen über Deutschland

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Signatur des Originals: S 36/G03303

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Signatur des Originals: S 36/G03849