From Dedekind To G Del


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Actas Del Congreso Internacional de Teoría de Anillos: Almería, 1993


Actas Del Congreso Internacional de Teoría de Anillos: Almería, 1993

Author: M. J. Asensio

language: en

Publisher: Universidad Almería

Release Date: 1995


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Torsors, Étale Homotopy and Applications to Rational Points


Torsors, Étale Homotopy and Applications to Rational Points

Author: Alexei N. Skorobogatov

language: en

Publisher: Cambridge University Press

Release Date: 2013-04-18


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Torsors, also known as principal bundles or principal homogeneous spaces, are ubiquitous in mathematics. The purpose of this book is to present expository lecture notes and cutting-edge research papers on the theory and applications of torsors and étale homotopy, all written from different perspectives by leading experts. Part one of the book contains lecture notes on recent uses of torsors in geometric invariant theory and representation theory, plus an introduction to the étale homotopy theory of Artin and Mazur. Part two of the book features a milestone paper on the étale homotopy approach to the arithmetic of rational points. Furthermore, the reader will find a collection of research articles on algebraic groups and homogeneous spaces, rational and K3 surfaces, geometric invariant theory, rational points, descent and the Brauer–Manin obstruction. Together, these give a state-of-the-art view of a broad area at the crossroads of number theory and algebraic geometry.

Essays on Husserl's Logic and Philosophy of Mathematics


Essays on Husserl's Logic and Philosophy of Mathematics

Author: Stefania Centrone

language: en

Publisher: Springer

Release Date: 2017-09-07


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Essays on Husserl’s Logic and Philosophy of Mathematics sets out to fill up a lacuna in the present research on Husserl by presenting a precise account of Husserl’s work in the field of logic, of the philosophy of logic and of the philosophy of mathematics. The aim is to provide an in-depth reconstruction and analysis of the discussion between Husserl and his most important interlocutors, and to clarify pivotal ideas of Husserl’s by considering their reception and elaboration by some of his disciples and followers, such as Oskar Becker and Jacob Klein, as well as their influence on some of the most significant logicians and mathematicians of the past century, such as Luitzen E. J. Brouwer, Rudolf Carnap, Kurt Gödel and Hermann Weyl. Most of the papers consider Husserl and another scholar – e.g. Leibniz, Kant, Bolzano, Brentano, Cantor, Frege – and trace out and contextualize lines of influence, points of contact, and points of disagreement. Each essay is written by an expert of the field, and the volume includes contributions both from the analytical tradition and from the phenomenological one.