Dear COMP 9020 students,
This is a general notice to make sure you are exam ready!
Good Morning Students,
Final week! We have uploaded two practice exams for you to attempt prior to your final exam. They are located towards the top of the sidebar menu here on webCMS:
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Final Exam Info - https://webcms3.cse.unsw.edu.au/COMP9020/26T2/resources/121606
Practice Exam 1 - https://webcms3.cse.unsw.edu.au/COMP9020/26T2/resources/121647
Practice Exam 2 - https://webcms3.cse.unsw.edu.au/COMP9020/26T2/resources/124297
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Please familiarise yourselves and attempt these, consider the advice given above the links - practicing these under exam conditions is really important.
Good luck!! Please reach out to myself (edward.norman@unsw.edu.au) or your tutor if you have any queries or concerns,
All best and thankyou for the term :)
COMP9020
P.s. we will release PS8 this afternoon - it will be due next Monday (10/8) at 5pm.
Hello students,
We have an update to a definition in the W8L1 slides. This was discussed in the lectures, but am making this announcement for those who might be unaware.
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As mentioned in today's lecture, the slides defined irreflexivity as
∀x (x ∈ A ∧ ¬xRx)
This is wrong. It should be
∀x ∈ A, ¬xRx
equivalently ∀x (x ∈ A → ¬xRx), or ¬∃x (x ∈ A ∧ xRx).
When you restrict a quantifier to a set, the connective follows the quantifier:
∃x ∈ A, P(x) unpacks to ∃x (x ∈ A ∧ P(x))
∀x ∈ A, P(x) unpacks to ∀x (x ∈ A → P(x))
With ∧, the ∀ version also asserts that every object belongs to A. The
neighbouring "not reflexive" line, ∃x (x ∈ A ∧ ¬xRx), is correct because it is
existential.
The meaning of irreflexive is unchanged: no element of A is related to itself.
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Please ensure that your copy of the W8L1 lecture slides are the most recent version (correct as of 22/7/26)
Best,
Edward