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The Real Jouissance of Uncountable Numbers

of the world. At the same time, knowing in and of the Real requires a place beyond thinking, multi-valued forms of logic, mathematical equations;

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The Real Jouissance of Uncountable Numbers

of the world. At the same time, knowing in and of the Real requires a place beyond thinking, multi-valued forms of logic, mathematical equations;

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Introduction to Set Theory

also provides five additional self-contained chapters, consolidates the material on real numbers into a single updated chapter affording;

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The Art of Proof

is placed on solid intellectual ground. The topics covered include: integers, induction, algorithms, real numbers, rational numbers, modular;

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Art Of Proof

is placed on solid intellectual ground. The topics covered include: integers, induction, algorithms, real numbers, rational numbers, modular;

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The Real Numbers

While most texts on real analysis are content to assume the real numbers, or to treat them only briefly, this text makes a serious study;

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Jouissance as Ananda

Jouissance as Ananda seeks to resolve the often-problematic Western concept of the ego by proposing a cross-cultural theory;

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Jouissance as Ananda

Jouissance as Ananda seeks to resolve the often-problematic Western concept of the ego by proposing a cross-cultural theory;

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Effective Mathematics Of The Uncountable

new - that have extended its basic concepts to uncountable structures. Unlike in the classical case, however, no single dominant approach has;

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The Jouissance Principle

This book examines the concept of jouissance, a Lacanian term that refers to enjoyment experienced in different ways, from the enjoyment;

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The Jouissance Principle

This book examines the concept of jouissance, a Lacanian term that refers to enjoyment experienced in different ways, from the enjoyment;

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Which Numbers Are Real?

Everyone knows the real numbers, those fundamental quantities that make possible all of mathematics from high school algebra and Euclidean;

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Where Do Numbers Come From?

Why do we need the real numbers? How should we construct them? These questions arose in the nineteenth century, along with the ideas and;

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Where Do Numbers Come From?

Why do we need the real numbers? How should we construct them? These questions arose in the nineteenth century, along with the ideas and;

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Mathematics

Mathematics is concerned with the study of abstract numbers as well as real quantities. It studies various sets of numbers such as natural;

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Number Systems

properties of the field of real numbers are established, together with some properties of real continuous functions. An elementary proof of the;

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Real Operator Algebras

natural and interesting problem: How is the theory in the field of real numbers? Up to now, the theory of operator algebras over the field of real;

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Coming

Coming is a lyrical, erudite examination of the French notion of jouissance. How did jouissance evolve from referring to the pleasure;

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Coming

Coming is a lyrical, erudite examination of the French notion of jouissance. How did jouissance evolve from referring to the pleasure;

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Calculus with Complex Numbers

This practical treatment explains the applications complex calculus without requiring the rigor of a real analysis background. The author;

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Calculus with Complex Numbers

This practical treatment explains the applications complex calculus without requiring the rigor of a real analysis background. The author;

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An Introduction to Real Analysis

An Introduction to Real Analysis covers some basic results pertaining to the set of real numbers. It is a foundational course for beginners;

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Real Numbers

complaining that the numbers "lie"? This explosive issue and its implications are fully explored in "Real Numbers." Traditional "accountingese;

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Introduction to Analysis in One Variable

the backbone of calculus. It begins with a development of the real numbers, building this system from more basic objects (natural numbers;

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Neutrices and External Numbers

of an extension of the nonstandard set of real numbers. Many illustrative examples are given. The book starts with detailed presentation of the;

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Diophantine Approximations

results on homogeneous approximation of real numbers; the analogue for complex numbers; basic results for nonhomogeneous approximation in the real;

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Distribution Theory of Algebraic Numbers

with the approximation of real numbers by rational numbers. The book is appended with a list of challenging open problems and a comprehensive;

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