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📅 May 11, 2026 👤 scraface

May 11, 2026

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The recurrence relation for Stirling numbers of the second kind is:
We compute $ S(7, 3) $ step by step:
$ S(4,1) = 1 $, $ S(4,2) = 7 $, $ S(4,3) = 6 $, $ S(4,4) = 1 $
Question: A science administrator must allocate 8 different research g...
Solution: We are distributing 8 distinguishable grants to 4 distinguis...
The number of surjective functions from a set of size $ n $ to a set o...
where $ S(n, k) $ is the Stirling number of the second kind.
We compute $ S(8, 4) $ using recurrence:
We already have up to $ S(7,3) = 301 $. Now compute needed values:
Thus, the number of surjective functions is:

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