PHIL 1110 - Introduction to Logic
North Terrace Campus - Semester 2 - 2020
General Course Information
Course Code PHIL 1110 Course Introduction to Logic Coordinating Unit Philosophy Term Semester 2 Level Undergraduate Location/s North Terrace Campus Units 3 Contact Up to 3 hours per week Available for Study Abroad and Exchange Y Course Description Logic is fundamental to the way humans communicate. Our public debates and private reasoning are shaped by logical principles, even though most of us would struggle to spell them out. Introduction to Logic will teach you the basics of formal logic, which provides symbolic methods for representing and assessing the logical form of arguments. You will develop an understanding of symbolic language and logic, as well as familiarity with precise models of deductive reasoning. However, no previous experience with symbolic methods or mathematics is assumed. There are no prerequisites, but many students find that Argument and Critical Thinking is a useful preliminary.
Course Coordinator: Dr Jonathan Opie
The full timetable of all activities for this course can be accessed from Course Planner.
Course Learning OutcomesThis course introduces the tools of modern symbolic logic. On successful completion of this course students will be able to:
- Represent the structure of statements and arguments using a formal logical framework;
- Assess formalised arguments for validity using truth tables and deductive methods;
- Apply these formal methods to clarify and assess real-world arguments;
- Display knowledge of and facility with symbolic logic under assessment conditions, including under time-limits;
- Present and defend oral opinions on logical and interpretative questions arising from engagement with real world arguments.
University Graduate Attributes
This course will provide students with an opportunity to develop the Graduate Attribute(s) specified below:
University Graduate Attribute Course Learning Outcome(s) Deep discipline knowledge
- informed and infused by cutting edge research, scaffolded throughout their program of studies
- acquired from personal interaction with research active educators, from year 1
- accredited or validated against national or international standards (for relevant programs)
1, 2 Critical thinking and problem solving
- steeped in research methods and rigor
- based on empirical evidence and the scientific approach to knowledge development
- demonstrated through appropriate and relevant assessment
1-3 Teamwork and communication skills
- developed from, with, and via the SGDE
- honed through assessment and practice throughout the program of studies
- encouraged and valued in all aspects of learning
1-3 Career and leadership readiness
- technology savvy
- professional and, where relevant, fully accredited
- forward thinking and well informed
- tested and validated by work based experiences
3 Intercultural and ethical competency
- adept at operating in other cultures
- comfortable with different nationalities and social contexts
- Able to determine and contribute to desirable social outcomes
- demonstrated by study abroad or with an understanding of indigenous knowledges
na Self-awareness and emotional intelligence
- a capacity for self-reflection and a willingness to engage in self-appraisal
- open to objective and constructive feedback from supervisors and peers
- able to negotiate difficult social situations, defuse conflict and engage positively in purposeful debate
This course uses a local adaptation of a free, open source, and open access textbook:
PD Magnus, Tim Button, and Antony Eagle (2018) Forallx: Adelaide.
The updated 2018 version will be made freely available online to students via MyUni before the course begins. (The 2017 version of the text can be found at antonyeagle.org/pdfs/forallxadl.pdf) If sufficiently many students are interested, it may be possible to make a printed version of the text available for a nominal cost.
The following texts may also be useful places to start thinking about logic before the course begins, but are not compulsory:
Priest, G (2001) Logic: A Very Short Introduction, Oxford University Press.
Restall, G (2006) Logic: An Introduction (Series: Fundamentals of Philosophy), Routledge.
Many other free online and/or open access logic texts are also available, including one by one of your lecturers: here is a useful list. However, a word of caution: Many cover more advanced material than we will be looking at in Logic I, and looking at too many alternative texts is unnecessary to succeed in this course, and may be confusing.
Online LearningLecture notes and the online quizzes will be made available on MyUni each week, as will a recording of the lecture. It is possible to enrol in the online only version of the lecture too. Practice tests will be posted during the semester. Supplementary exercises may also be provided. The course textbook is freely accessible online.
Learning & Teaching Activities
Learning & Teaching Modes
Lectures. There are two lectures each week, which can be attended in person or viewed on MyUni.
Tutorials. Tutorials are designed to help you understand the lecture material, but may touch on other topics as student interest dicates. Practice in basic logical skills is essential to do well in this course, and tutorials are your main opportunity to get feedback and advice on how well you are mastering the techniques and knowledge involved. Tutorials will be structured largely around discussion of the weekly quizzes, so you should ensure you have completed these and brought your answers along to the tutorial.
The information below is provided as a guide to assist students in engaging appropriately with the course requirements.
2 x 1-hour lectures (or equivalent) per week 24 hours per semester 1 x 1-hour tutorials (or equivalent) per week 12 hours per semester 4 hours assignment/exam preparation per week 48 hours per semester 3 hours tutorial preparation per week 36 hours per semester 3 hours reading per week 36 hours per semester TOTAL WORKLOAD 156 hours per semester
Learning Activities Summary
As the exact ordering of material in the text is , this summary of course learning activities is preliminary and subject to change.
Week Topics and activities 1 Arguments, Formal and Informal logic 2 Sentential logic and what it means; translations from English 3 Evaluating logical arguments: validity, soundness, and semantics 4 Tests for Validity, First in class test 5 Adding to our logical language: Predicate logic 6 Semantics for predicate logic and the evaluation of arguments 7 Introduction to logical proofs (‘deductions’) 8 Sentential Deduction, Second in class test 9 Predicate Deduction 10 Predicate Deduction, continued; identity 11 Applications 12 Where Next in logic?; final in class test
Specific Course Requirements
Tutorial participation is essential for developing the skills you need to succeed in this course. To encourage it, this course requires attendance at a minimum of seven out of ten tutorials. If you miss your tutorial, you may be able to make it up by attending another tutorial in that same week – contact your tutor.
You will incur a penalty of 3% per tutorial for any further absences, up to a maximum of 9%, unless you provide a medical certificate or counsellor’s note justifying the absence. The penalty is deducted from your overall course mark.
Unjustified tutorial absences Penalty 3 or fewer 0 4 3 5 6 6 or more 9
Small Group Discovery ExperienceSmall group discovery occurs during our weekly tutorials. Here you will discuss exercises attempted before the tutorial, and compare your responses with those of the other class members.
The University's policy on Assessment for Coursework Programs is based on the following four principles:
- Assessment must encourage and reinforce learning.
- Assessment must enable robust and fair judgements about student performance.
- Assessment practices must be fair and equitable to students and give them the opportunity to demonstrate what they have learned.
- Assessment must maintain academic standards.
ASSESSMENT TASK TASK TYPE WEIGHTING COURSE LEARNING OUTCOME(S) Weekly online quizzes and tutorial discussion Formative 40% 1–5 In class test 1 Summative 20% 1–4 In class test 2 Summative 20% 1–4 In class test 3 Summative 20% 1–4
Assessment in this course is based on two components: weekly online quizzes, and in class tests.
Weekly quizzes. There will be 10 weekly quizzes in this course. They will be online, and generally multiple choice or similar. Each will be up for one week, and must be submitted before the first tutorial that will run in a given week. (Answers will be discussed in tutorials.) Each quiz is worth 5% of the final grade, but the two lowest-scoring quizzes will not be counted, so only your eight best results will collectively contribute 40% of your final grade.
In class tests. There are three in-class tests, which will take place during normal lecture period. The tests will be open-book: you can bring your notes and textbooks with you. Tests are roughly equally spaced through the semester. Each test will have as its main focus material from the preceding four weeks, but as logic and this course are cumultative, the later tests will also presuppose familiarity with material from earlier in the course too. Please be on time!
This course has no final exam.
No information currently available.
Grades for your performance in this course will be awarded in accordance with the following scheme:
M10 (Coursework Mark Scheme) Grade Mark Description FNS Fail No Submission F 1-49 Fail P 50-64 Pass C 65-74 Credit D 75-84 Distinction HD 85-100 High Distinction CN Continuing NFE No Formal Examination RP Result Pending
Further details of the grades/results can be obtained from Examinations.
Grade Descriptors are available which provide a general guide to the standard of work that is expected at each grade level. More information at Assessment for Coursework Programs.
Final results for this course will be made available through Access Adelaide.
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