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Prove by Induction: \(3^n > n!\) \(\{n \in \mathbb Z : n \gt6 \}\)
Embarassing typo which explains, *maybe*, everything 😱 \(3^n \color{red}{\lt} n!\) So we assume for n = k that: \(P(k) := 3^k \lt k!\) And we want \(P(k) \implies P(k+1)\)
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