_Spinoza’s Modernity _is a major, original work of intellectual history that reassesses the philosophical project of Baruch Spinoza, uncovers his influence on later thinkers, and demonstrates how that crucial influence on Moses Mendelssohn, G. E. Lessing, and Heinrich Heine shaped the development of modern critical thought. Excommunicated by his Jewish community, Spinoza was a controversial figure in his lifetime and for centuries afterward. Willi Goetschel shows how Spinoza’s philosophy was a direct challenge to the theological and metaphysical assumptions of modern (...) European thought. He locates the driving force of this challenge in Spinoza’s Jewishness, which is deeply inscribed in his philosophy and defines the radical nature of his modernity. (shrink)

Kritiek op de moderniteit als denkwijze die de eindigheid van de mens ontkent.

In lieu of an abstract, here is a brief excerpt of the content:Descartes's Conception of Perfect Knowledge WILLIS DONEY IN THEFIFTHMEDITATION, after presenting his a priori argument for the existence of God, Descartes compares the certainty of his conclusion with the c~rtainty of conclusions of mathematical demonstrations. In stating the view that Descartes expresses here, I shall use letters: D for the conclusion of his a priori argument, ttamely, that there is a God, and R for an example that he (...) gives of a conclusion that he has reached in mathematics, that is, the proposition that the three angles of a triangle are equal to two right angles. Concerning the certainty of D and R, he maintains in the Fifth Meditation that he is as certain of D as of "anything else that seems most certain," implying that D is for him as cea-tain as R; and he goes on to make what is clearly intended to be a stronger claim: I also observe that the certainty of other things so depends on this that without it nothing can ever be perfectly known,x This claim is repeated, by way of a conclusion, in the next to the last sentence of the Meditation: And so I clearly see that the certainty and truth of all knowledge depends on an apprehension of the true God, in such a fashion that, before I knew him, I could have no perfect knowledge of anything else.2 i AT VII, 69; HR I, 183. "AT" stands for the edition of Charles Adam and Paul Tannery, (Euvres de Descartes (Paris: L~.opold Cerf, 1897-1913); "'HR" for the English translation by Elizabeth S. Haldane and G. R. T. Ross, The Philosophical Works of Descartes (Cambridge: Cambridge University Press, 1931). In quotations I have departed from HR to avoid infeficities or inaccuracies. The Latin locution translated "perfec0y known" is perfecte sciri; in the French translation, sfauoir parfaitement is used (AT IX, 55). This is the first occurrence of this locution in the Meditations. 2 AT VII, 71; HR I, 185. The Latin locution in the last clause is perfecte scire; the F~-ench is, again, s~auoir parfaitement (AT IX, 56). In HR there is vacillation in the translation of scientia. In these passages in the Fifth Meditation, scientia and cognitio are both rendered "knowledge"; whereas, in the Replies to the Second Set of Obj~cttons, vera scientia is "true science" (AT VII, 141; HR II, 39). For scientiae certitudinem & veritatem, I have used "certainty and truth of knowledge," and "apprehension of the true God" for veri dei cognitione. [3S7] 388 HISTORY OF PHILOSOPHY In these sentences, Descartes does not limit his claims about certainty and perfect knowledge to propositions Like R, and one of his contemporaries, taking him to be asserting that, unless a person has knowledge of God's existence, he cannot be certain of anything else, raised the objection that, earlier in the Meditations, Descartes claimed to be certain of his own existence as a thinking thing prior to having proved the existence of God) In his reply, Descartes accused his critic of misreading what he had written in the Fifth Meditation. The claim that he made there was not about all propositions---about principles and evident propositions, such as ego cogito, ergo sum and sum res eogitans, as well as propositions like Rmbut specificaUy and exclusively about propositions like R.* Whether, when confronted with his critic's objection, Descartes retracted or modified a view expressed in the Meditations is a question on which sides have been taken. In my paper I have something to say about this question, but I shall be concerned primarily with a problem of interpretation that arises whether or not we take Descartes at his word; that is, whether we take the claim that he makes in the Fifth Meditation to be exclusively about propositions like R or, contrary to Descartes's reply to his critic, to be about other propositions as well. The problem arises when we try to make sense of what he says in the Fifth Meditation in support of this claim. In the first part of my paper, I shall pose the problem, pointing out that, on a very tempting and prima facie... (shrink)

Bd. 1. Georg Lukács' Realismus. Das Frühwerk.

Glückwunsch, von W. Jaeger.--Grenzsituationen der Gegenwart, von A. Wenzl.--Theologische Ontologie, von G. Jacoby.--Wissenschaft, Philosophie, Weltanschauung. von J. Barion.--Theorie und Ideologie in der Politik, von Cabralde Moncada.--Nikolai Berdjajew im bolschewistischen Russland, von F. Stepun.--Spinoza-Sokrates-Christus, der Menschensohn und die Philosophen, von H. Schuster.--Wertung und Wirksamkeit der Frau in der christlichen Kirche, von F. Heiler.--Ein neues Dogma? Von O. Schroeder.--Anbrosius von Mailand und sein Verhältnis zum Judentum, von W. Wilbrand.--Das Bild Luthers bei Johannes Hessen, von P. Althaus.--Zur Mystik Augustins, von W. falkenhahn.-Johannes Hessen (...) und Rudolf Ottos "Religlöser Menschheitsbund," von C. Barth.--Eine Antithese zum Jahre 1933, Johannes Hessens prophetische Mahnworte, von T. Pöhler.--Der Lehrer, von H. Höttges. (shrink)

RésuméLa démarche philosophique de l'idonéisme s'est d'abord exercée sur le terrain des mathématiques qu'elle à considérees dans leur intégrité. Sa méthodologie peut avoir une influence profonde sur l'enseignement des mathematiques. Le rendement de celui‐ci est peu satisfaisant au moment ou la connaissance et la pratique des mathematiques sont une nécessité.L'enseignement doit être une active dialectique de l'intuitif, de l'empirique et du rationnel. II fera appel à une sustentation concréte, organisera progressivement la deduction et veillera à l'acquisition des structures mentales. Ces (...) éléments devront se prêter appui en s'opposant, le modéle mathématique étant dégagé du modéle intuitif.La pédagogie sera revisée et tenue à jour par l'action conjuguée des mathématiciens, des usagers des mathématiques, des professeurs et des étudiants.La responsabilité de tous sera d'être à la hauteur de l'avenir. (shrink)