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This unit focuses on contemporary problems in philosophy of mathematics. Perhaps the most fundamental of these problems is that of determining the subject matter of mathematics. Is mathematical knowledge just logical knowledge, abstract knowledge of the empirical world, or something else? And how do we come by mathematical knowledge? Other topics include, the significance of mathematical results about the limits of mathematics (such as Godel's incompleteness theorems), the nature of infinity, and the relationship between pure mathematics and empirical science.
Study level | Undergraduate |
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Academic unit | Philosophy |
Credit points | 6 |
Prerequisites:
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12 junior credit points in Philosophy or 12 junior credit points in Mathematics |
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Corequisites:
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None |
Prohibitions:
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PHIL3219 or PHIL2219 |
Assumed knowledge:
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None |
At the completion of this unit, you should be able to:
This section lists the session, attendance modes and locations the unit is available in. There is a unit outline for each of the unit availabilities, which gives you information about the unit including assessment details and a schedule of weekly activities.
The outline is published 2 weeks before the first day of teaching. You can look at previous outlines for a guide to the details of a unit.
Session | MoA ? | Location | Outline ? |
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Semester 1 2020
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Normal day | Camperdown/Darlington, Sydney |
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