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Elwes R: Huge Numbers / LF

Huge Numbers

"Deflationary" theories are views about truth that are often, but not always, characterized as accounts that accept the utility of the truth predicate without granting the metaphysical or epistemological assumptions that usually go along with it. The Deflationary Approach to Truth: A Guide presents a detailed, up-to-date, and historically informed survey and critical explication of the deflationary approach to the topic of truth, paying special attention to the wide range of different deflationary theories.

A Guide

The Deflationary Approach to Truth

Liber Historica

The books that unlocked the power of numbers

The Mathematicians' Library

English and Maths Made Simple

2 books in 1! Help your child make progress in English and mathstopics with this essential practice and revision title covering keyknowledge and skills from the whole school year. Recap all theessential content, then check your skills with practice questionsand activities.

English & Maths Bumper Book Ages 5-6

Chapman & Hall/CRC Monographs and Research Notes in Mathematics

This book explores the underlying concepts, physics and mathematics of wave scattering and wave field structures and self-consistently introduces a range of topics in scalar acoustics and quantum and vector electromagnetic scattering.

Theory and Applications

Scattering of Waves

Publications of the Austrian Ludwig Wittgenstein Society – New Series

This volume covers the origin, interpretations, and reception of Wittgenstein's Tractatus Logico-Philosophicus and offers a critical assessment of the related research and contemporary historiography. Moreover, open philosophical, ethical, and (un

Proceedings of the 44th International Ludwig Wittgenstein Symposium

100 Years of ›Tractatus Logico-Philosophicus‹ – 70 Years after Wittgenstein’s Death

A Mathematical Tour introduces readers to a selection of mathematical topics chosen for their centrality, importance, historical significance, and intrinsic appeal and beauty.

A Mathematical Tour

AK Peters/CRC Recreational Mathematics Series

Written in a clear, easy-to-understand, and conversational style; and enhanced with challenges and tips to broaden your flexagon skills and spark creativity, this book is a must for flexagon enthusiasts, teachers, students, libraries, mathematicians and everyone who loves to solve a good puzzle.

Fascinating Folded Paper Puzzles

The Secret World of Flexagons

Elements in the Philosophy of Mathematics

"This Element introduces a young field, the 'philosophy of mathematical practice'. We first offer a general characterisation of the approach to the philosophy of mathematics that takes mathematical practice seriously and contrast it with 'mathematical philosophy'. The latter is traced back to Bertrand Russell and the orientation referred to as 'scientific philosophy' that was active between 1850 and 1930. To give a better sense of the field, the Element further contains two examples of topics studied, that of mathematical structuralism and visual thinking in mathematics. These are in part presented from a methodological point of view, focussing on mathematics as an activity and questions related to how mathematics develops. In addition, the Element contains several examples from mathematics, both historical and contemporary, to illustrate and support the philosophical points"--

Introducing the Philosophy of Mathematical Practice

Princeton Mathematical Series

Princeton Legacy Library

An authoritative introduction to the essential features of étale cohomology A. Grothendieck’s work on algebraic geometry is one of the most important mathematical achievements of the twentieth century. In the early 1960s, he and M. Artin introduced étale cohomology to extend the methods of sheaf-theoretic cohomology from complex varieties to more general schemes. This work found many applications, not only in algebraic geometry but also in several different branches of number theory and in the representation theory of finite and p-adic groups. In this classic book, James Milne provides an invaluable introduction to étale cohomology, covering the essential features of the theory. Milne begins with a review of the basic properties of flat and étale morphisms and the algebraic fundamental group. He then turns to the basic theory of étale sheaves and elementary étale cohomology, followed by an application of the cohomology to the study of the Brauer group. After a detailed analysis of the cohomology of curves and surfaces, Milne proves the fundamental theorems in étale cohomology—those of base change, purity, Poincaré duality, and the Lefschetz trace formula—and applies these theorems to show the rationality of some very general L-series.

Étale Cohomology

This volume brings together twelve essays exploring the history of theories of definition and essence in Western philosophy from Aristotle to Kant. Its broad historical sweep also facilitates comparisons between different figures.

Huge Numbers

Informations bibliographiques

Mots-clés

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