This monograph gives the reader an up-to-date account of the fine properties of real-valued functions and measures. The unifying theme of the book is the notion of nonmeasurability, from which one gets a full understanding of the structure of the subsets of the real line and the maps between them. The material covered in this book will be of interest to a wide audience of mathematicians, particularly to those working in the realm of real analysis, general topology, and probability theory. Set theorists interested in the foundations of real analysis will find a detailed discussion about the relationship between certain properties of the real numbers and the ZFC axioms, Martin's axiom, and the continuum hypothesis.
1142014906
Notes on Real Analysis and Measure Theory: Fine Properties of Real Sets and Functions
This monograph gives the reader an up-to-date account of the fine properties of real-valued functions and measures. The unifying theme of the book is the notion of nonmeasurability, from which one gets a full understanding of the structure of the subsets of the real line and the maps between them. The material covered in this book will be of interest to a wide audience of mathematicians, particularly to those working in the realm of real analysis, general topology, and probability theory. Set theorists interested in the foundations of real analysis will find a detailed discussion about the relationship between certain properties of the real numbers and the ZFC axioms, Martin's axiom, and the continuum hypothesis.
109.99
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Notes on Real Analysis and Measure Theory: Fine Properties of Real Sets and Functions
253
Notes on Real Analysis and Measure Theory: Fine Properties of Real Sets and Functions
253Paperback(1st ed. 2022)
$109.99
109.99
In Stock
Product Details
ISBN-13: | 9783031170355 |
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Publisher: | Springer International Publishing |
Publication date: | 09/25/2022 |
Series: | Springer Monographs in Mathematics |
Edition description: | 1st ed. 2022 |
Pages: | 253 |
Product dimensions: | 6.10(w) x 9.25(h) x (d) |
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