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Strange Functions in Real Analysis (Hardcover, 3rd edition)
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Strange Functions in Real Analysis (Hardcover, 3rd edition)
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Strange Functions in Real Analysis, Third Edition differs from the
previous editions in that it includes five new chapters as well as
two appendices. More importantly, the entire text has been revised
and contains more detailed explanations of the presented material.
In doing so, the book explores a number of important examples and
constructions of pathological functions. After introducing basic
concepts, the author begins with Cantor and Peano-type functions,
then moves effortlessly to functions whose constructions require
what is essentially non-effective methods. These include functions
without the Baire property, functions associated with a Hamel basis
of the real line and Sierpinski-Zygmund functions that are
discontinuous on each subset of the real line having the
cardinality continuum. Finally, the author considers examples of
functions whose existence cannot be established without the help of
additional set-theoretical axioms. On the whole, the book is
devoted to strange functions (and point sets) in real analysis and
their applications.
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