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The Theory of Sets of Points

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Discrepancy Theory

The contributions in this book focus on a variety of topics related to discrepancy theory, comprising Fourier techniques to analyze;

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Foundations of Iso-Differential Calculus

bounded set. Chapter Four is devoted to the theory of the measurable iso-functions. They are defined as the main classes of the measurable iso;

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Convex and Set-Valued Analysis

-valued analysis. In the first part, properties of convex sets, the theory of separation, convex functions and their differentiability, properties;

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Elements of the Topology of Plane Sets of Points

elegant but rigorous proofs of many of the basic theorems, and special attention is given to the results needed in the theory of functions.;

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Elements of the Topology of Plane Sets of Points

elegant but rigorous proofs of many of the basic theorems and special attention is given to the results needed in the theory of functions.;

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Geometry of Convex Sets

A gentle introduction to the geometry of convex sets in n -dimensional space Geometry of Convex Sets begins with basic definitions of the;

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Combinatorics of Finite Geometries

This book is an introductory text on the combinatorial theory of finite geometry. It assumes only a basic knowledge of set theory and;

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Combinatorics of Finite Geometries

This book is an introductory text on the combinatorial theory of finite geometry. It assumes only a basic knowledge of set theory and;

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Forbidden Configurations in Discrete Geometry

to related areas of mathematics including number theory, graph theory, and the theory of permutation patterns. Pseudocode is included for;

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Forbidden Configurations in Discrete Geometry

to related areas of mathematics including number theory, graph theory, and the theory of permutation patterns. Pseudocode is included for;

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Elements of Information Theory

, statistics, and information theory. All the essential topics in information theory are covered in detail, including entropy, data compression;

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Logic, Induction and Sets

This is an introduction to logic and the axiomatization of set theory from a unique standpoint. Philosophical considerations, which are;

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Logic, Induction And Sets

This is an introduction to logic and the axiomatization of set theory from a unique standpoint. Philosophical considerations, which are;

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The Geometry of Fractal Sets

' sets are exhibited. The theory is related by duality to Kayeka sets (sets of zero area containing lines in every direction). The final chapter;

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Approaching Infinity

addresses the need for a theory of infinity, and reviews both old and new theories of infinity. It discussing the purposes of studying infinity and;

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The Charmed Circle of Ideology

Set against the collapse of social theory into a theory of ideological discourse, Geoff Boucher sets to work a rigorous mapping of the;

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A Primer of Algebraic Geometry

Presents the structure of algebras appearing in representation theory of groups and algebras with general ring theoretic methods related to;

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A Primer of Algebraic Geometry

Presents the structure of algebras appearing in representation theory of groups and algebras with general ring theoretic methods related to;

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Transactions on Rough Sets XVII

first decade of the 21st century. The research streams represented in the papers cover both theory and applications of rough, fuzzy and near;

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Sets and Extensions in the Twentieth Century

of contextualizing over a broad range, which makes set theory an intriguing and highly distinctive subject. This handbook covers the rich history;

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The Elements of Cantor Sets: With Applications

readers for further study and building a deeper understanding of analysis, topology, set theory, number theory, and algebra. The Elements;

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Applications of Fuzzy Sets and the Theory of Evidence to Accounting

An analysis of fuzzy sets and the theory of evidence to accounting. It is divided into parts, covering: methodology; inference; prediction;

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Encyclopedia of Mathematics and its Applications

The notion of 'stopping times' is a useful one in probability theory; it can be applied to both classical problems and fresh ones. This;

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Encyclopedia of Mathematics and its Applications

The notion of 'stopping times' is a useful one in probability theory; it can be applied to both classical problems and fresh ones. This;

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Transactions on Rough Sets XVI

, in October 2011. In addition this book contains a long paper based on a PhD thesis. The papers cover both theory and applications of rough, fuzzy and;

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French Grammar Revision Mille Et Un Points

Mille et un points sets out all the basic essentials of French grammar, with plenty of examples of patterns and a selection of reference;

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