Titlebook: Kant’s Philosophy of Mathematics; Modern Essays Carl J. Posy Book 1992 Springer Science+Business Media Dordrecht 1992 Kant.Renaissance.logi

初生

書目名稱Kant’s Philosophy of Mathematics影響因子(影響力)




書目名稱Kant’s Philosophy of Mathematics影響因子(影響力)學科排名




書目名稱Kant’s Philosophy of Mathematics網(wǎng)絡公開度




書目名稱Kant’s Philosophy of Mathematics網(wǎng)絡公開度學科排名




書目名稱Kant’s Philosophy of Mathematics被引頻次




書目名稱Kant’s Philosophy of Mathematics被引頻次學科排名




書目名稱Kant’s Philosophy of Mathematics年度引用




書目名稱Kant’s Philosophy of Mathematics年度引用學科排名




書目名稱Kant’s Philosophy of Mathematics讀者反饋




書目名稱Kant’s Philosophy of Mathematics讀者反饋學科排名

beta-cells

Hyperalgesia

Arithmetic and the Categoriesctive than what has come to prevail since the rise of set theory and abstract mathematics. The questions concerning Kant’s conception of intuition and of construction of concepts that have dominated the literature on Kant’s philosophy of mathematics are more directly connected with philosophical debates of recent times.

Exuberance

Kant’s Theory of Geometryroughly wrong; and there is a consequent tendency to view the Transcendental Aesthetic as an unfortunate embarrassment that one has simply to rush through on the way to the more relevant and enduring insights of the Analytic..

Insatiable

0166-6991 antian doctrines fell into disrepute earlier in thiscentury, the past twenty-five years have seen a surge of interest inand respect for Kant‘s philosophy of mathematics among both Kantscholars and philosophers of mathematics. .The present volume includes the classic papers from the 1960s and1970s wh

背心

Singular Terms and Intuitions in Kant’s Epistemologyry really stands or falls on the interpretation of the role of intuition in mathematics” (p. 46). In this paper I want to emphasize Kant’s treatment of empirical judgments and the role that intuition plays in them, as I believe (and will try to show in the course of my discussion) that this context was the primary one for Kant.

machination

The Geometry of a Form of Intuitioneometry being space-. geometry) and for a connection between geometry and the distribution of matter. Putting these two classes of constraints together, we get a set of constraints on what a Kantian theory of geometry that is also in itself plausible would have to be. It is such a theory that I should like to begin to present in outline form.

Vaginismus

Construction, Schematism, and Imaginatione made evident only through such construction. (A 713/B 741). I first sketch an interpretation of Kant’s doctrine, focusing on the construction of arithmetical concepts. I then go on to indicate how an understanding of Kant’s view concerning arithmetical construction can shed light on his views concerning imagination.

DEVIL

Kant’s View of Geometry: A Partial Defenseo accept Kant’s view of geometry in its entirety, I nevertheless shall try to suggest a partial defense of it. My argument will be that those of its theses which have been most vigorously condemned by analytic philosophers are less indefensible than they have usually supposed.

危險

Book 1992trines fell into disrepute earlier in thiscentury, the past twenty-five years have seen a surge of interest inand respect for Kant‘s philosophy of mathematics among both Kantscholars and philosophers of mathematics. .The present volume includes the classic papers from the 1960s and1970s which spared