<SOURCE TABLE="HPS:Arts::v3.113">
<SUBJECT ID="136-339" CODEUSED="136-339">
<TITLE>PHILOSOPHY OF MATHEMATICS</TITLE>
<POINTS>16.7 3rd year
<COORDINATOR>Dr A Hazen.
<SEMESTER>First semester
<CONTACT>Up to three hours of lectures, seminars or tutorials a week.
<PREREQUISITES>Some acquaintance with modern formal logic, such as Introduction to Formal Logic 161-221 or preliminary reading (a study guide will be available from the HPS office). <b> Prerequisite: </b> At least two 200-level HPS subjects or an approved equivalent.
<OBJECTIVES>Students completing this subject should develop:
<ul>
<li>familiarity with a variety of theoretical frameworks for the epistemology and metaphysics of mathematics;
<li>a sense of the mutual relevance of these frameworks to issues of method and axromatics.
</ul>
<CONTENT>Classical 20th-century formulations, and more recent literature, on the metaphysics and epistemology of mathematics.
<ASSESSMENT>Up to 5,000 words of written work.
<PRESCRIBEDTEXTS>
<ATEXT>Benacerraf P and Putnam H<i> Philosophy of Mathematics</i> 1983 Cambridge UP
<ATEXT>Pollard S <i>A Philosophical Introduction to Set Theory.</i>
</PRESCRIBEDTEXTS>
</SUBJECT>
</SOURCE>

<XREF TABLE="HPS:Sci::v4.198">
<SUBJECT ID="136-339" CODEUSED="136-339">
<TITLE>PHILOSOPHY OF MATHEMATICS</TITLE>
<POINTS>16.7
<COORDINATOR>Dr A Hazen
<PREREQUISITES>Introduction to Formal Logic 161-013 or suitable preliminary reading in modern formal logic (a study guide will be available from the Philosophy Office)
<SEMESTER>First semester
<CONTACT>26 hours of lectures (two hours a week). Thirteen tutorials (one a week). Students are expected to devote a substantial number of hours to research reading
<OBJECTIVES>Students completing this subject should develop:
<ul>
<li>familiarity with a variety of theoretical frameworks for the epistemology and metaphysics of mathematics;
<li>a sense of the mutual relevance of these frameworks to issues of method and axiomatics.
</ul>
<CONTENT>Classical 20th-century formulations on the metaphysics and epistemology of mathematics; recent developments; logicism; set-theoretic realism; intuitionism; notions of structure and abstraction.
<ASSESSMENT>Written work of up to 5,000 words.
<PRESCRIBEDTEXTS>
<ATEXT>Benacerraf P and Putnam H <i>Philosophy of Mathematics</i> Cambridge UP (1983)
<ATEXT>Pollard S A<i> Philosophical Introduction to Set Theory.</i>
</PRESCRIBEDTEXTS>
</SUBJECT>
</XREF>


