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4 cards from this section. Quick, good the night before a test.
Define the Stirling function of type 2.
What does the S in S(r, s) represent?
What is a surjective function?
Think about input-output relationships in functions.
What does S(3, 2) represent?
Focus on what the Stirling function describes.
Is every surjective function a bijection?
Think of the definitions of surjective and bijective relationships.
What would S(10, 5) illustrate in the context of a classroom with 10 students needing to form 5 groups?
Use Stirling number properties to derive the answer.
Given S(6, 2), how would you compute the number of surjective functions from a 6-element set X to a 2-element set Y?
Think about how multiple arrangements affect mappings.
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