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second year course outlines 2012-2013 - School of Social Sciences ...

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Communication:<br />

Students must read their University e-mails regularly, as<br />

important information will be communicated in this way.<br />

Examination period: Monday 13 th May <strong>2013</strong> – Friday 7 th June <strong>2013</strong><br />

Re-sit Examination period: Monday 19 th August <strong>2013</strong> – Friday 31 st August <strong>2013</strong><br />

Please read this <strong>course</strong> outline through very carefully as it provides essential information<br />

needed by all students attending this <strong>course</strong><br />

This <strong>course</strong> guide should be read in conjunction with the Philosophy Study Guide.<br />

Copies may be obtained from the Undergraduate Office, G.001 Arthur Lewis Building or from<br />

the SoSS intranet at: http://www.socialsciences.manchester.ac.uk/intranet/ug/handbooks/<br />

2. ABOUT THE COURSE<br />

Summary<br />

The <strong>course</strong> will cover the syntax and semantics <strong>of</strong> a propositional logic PL. Next, a natural<br />

deduction system will be introduced for proving the validity <strong>of</strong> sequents and theorems in PL.<br />

Subsequently the <strong>course</strong> will extend the grammar and pro<strong>of</strong> procedure developed for PL to<br />

encompass a language <strong>of</strong> first-order predicate logic with identity, QL.<br />

Aims<br />

<br />

Introduce students to the elements <strong>of</strong> formal propositional and first-order predicate logic.<br />

The <strong>course</strong> will introduce two systems <strong>of</strong> logic and provide a pro<strong>of</strong>-procedure for each.<br />

Learning Outcomes<br />

Students should be able to construct formulas <strong>of</strong> propositional and predicate logic, translate<br />

English sentences into these formulas, and prove sequents within a natural deduction<br />

system for these two formal languages.<br />

Knowledge and Understanding:<br />

Knowledge <strong>of</strong> elementary propositional and first-order logic and their associated pro<strong>of</strong><br />

procedures.<br />

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