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Real Numbers, Generalizations of the Reals, and Theories of Continua (Hardcover, 1994 ed.)
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Real Numbers, Generalizations of the Reals, and Theories of Continua (Hardcover, 1994 ed.)
Series: Synthese Library, 242
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Since their appearance in the late 19th century, the
Cantor--Dedekind theory of real numbers and philosophy of the
continuum have emerged as pillars of standard mathematical
philosophy. On the other hand, this period also witnessed the
emergence of a variety of alternative theories of real numbers and
corresponding theories of continua, as well as non-Archimedean
geometry, non-standard analysis, and a number of important
generalizations of the system of real numbers, some of which have
been described as arithmetic continua of one type or another. With
the exception of E.W. Hobson's essay, which is concerned with the
ideas of Cantor and Dedekind and their reception at the turn of the
century, the papers in the present collection are either concerned
with or are contributions to, the latter groups of studies. All the
contributors are outstanding authorities in their respective
fields, and the essays, which are directed to historians and
philosophers of mathematics as well as to mathematicians who are
concerned with the foundations of their subject, are preceded by a
lengthy historical introduction.
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