0325-notes

# 0325-notes - CPSC 121 Lecture 30 March 25, 2009 Menu March...

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Unformatted text preview: CPSC 121 Lecture 30 March 25, 2009 Menu March 25, 2009 Topics: Set Theory (cont’d) Functions Reading: Today: Epp 5.2 Next: Epp 5.3 Epp 7.1 Reminders: No labs final part-week of classes (April 6–8) — submit all remaining lab work during the week of March 30–April 3 Quiz 2 posted — solutions posted to Sample Solutions area of the course WebCT site Assignment 4 due Friday, April 3 (by 17:00) Final exam Friday, April 17, 7:00pm, SRC A READ the WebCT Vista course announcements board Set Theory (cont’d) Let’s quickly review “Proof 1” of A ∩ B = A ∪ B (one variant of De Morgan’s laws for sets). Recall, we used set builder notation and logical equivalences in our proof. Example 1: We use set builder notation and logical equivalences to Prove: A ∩ B = A ∪ B (De Morgan law for sets) Proof 1: A ∩ B = { x | x / ∈ A ∩ B } definition of complement = { x | x ∈ A ∩ B } definition of / ∈ = { x | x ∈ A ∧ x ∈ B } definition of intersection = { x | x ∈ A ∨...
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## This note was uploaded on 01/09/2010 for the course CPSC 121 taught by Professor Belleville during the Spring '08 term at UBC.

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0325-notes - CPSC 121 Lecture 30 March 25, 2009 Menu March...

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