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2 cards from this section. Quick, good the night before a test.
What does the predicate M(x) represent in the context of our lectures?
Think about what characteristics M(x) highlights.
What is an existential quantifier, and how is it used?
Look for phrases like 'some' or 'there exists' in the definitions.
What does M(x) denote?
Focus on definitions of predicates we discussed.
If all seniors left campus, which logical expression describes this?
Reflect on how we have formed arguments with predicates.
Prove that there are infinitely many prime numbers using a form of contradiction in logical predicates.
Relate the arguments back to definitions of prime and consider number formulation.
Construct a logical statement combining various predicates to show a stamp collector has unique conditions for their collection.
Be mindful of uniqueness!
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