This is probably one of the most elementary books you would encounter. For pure mathematics, the first thing you need to do is to get rid of the fear of the topic itself. I was scared of the term "topology", that is why I wanted to read the most basic stuff for topology, the one that contain first definitions and good number of examples and then lemmas and theorems. So, in that...(展开全部)

在线阅读本书 The author's objective is to show managers how to build quality into all aspects of a company's operations thereby lowering costs, increasing sales, and boosting profits and do all this without the typical bureaucratic controls and procedures that merely hassle people without producing the desired results. Real situation and amusing fictional case histories are used t...(展开全部)

This classic book uses words and diagrams, rather than formulas and equations, to help readers understand what statistics is, and how to think statistically. It focuses on the ideas behind statistics only; readers are not required to perform any calculations.

For a senior undergraduate or first year graduate-level course in Introduction to Topology. Appropriate for a one-semester course on both general and algebraic topology or separate courses treating each topic separately. This text is designed to provide instructors with a convenient single text resource for bridging between general and algebraic topology courses. Two separate,...(展开全部)

Gustave Choquet（1915-2006），著名法国数学家，法国科学院院士，曾被授予军官级（Officier）法国荣誉军团勋章（Legion d'honneur）。1946年获巴黎大学博士学位，1949年任巴黎大学教授，1965年任巴黎综合理工学院教 授。Choquet的研究领域涉及实变函数论、位势论、泛函分析、容量理论及积分表示等，并获得一系列重要结果，以创立Choquet理论和Choquet积分而闻名。著有《分析教程》（Cours d'analyse）和《分析讲义》（Lectures on Analysis）。

Contents: Introduction. - Fundamental Concepts. - Topological Vector Spaces.- The Quotient Topology. - Completion of Metric Spaces. - Homotopy. - The Two Countability Axioms. - CW-Complexes. - Construction of Continuous Functions on Topological Spaces. - Covering Spaces. - The Theorem of Tychonoff. - Set Theory (by T. Br|cker). - References. - Table of Symbols. -Index.

Contents: Introduction. - Fundamental Concepts. - Topological Vector Spaces.- The Quotient Topology. - Completion of Metric Spaces. - Homotopy. - The Two Countability Axioms. - CW-Complexes. - Construction of Continuous Functions on Topological Spaces. - Covering Spaces. - The Theorem of Tychonoff. - Set Theory (by T. Br|cker). - References. - Table of Symbols. -Index.