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Exercises

  1. [25W]Having fixed \(N\in β„•\), consider the ordering \(nβŠ† m\) for \(n,m\in N\). Since \(N\subseteq β„•\) is well ordered, then Proposition [26J] implies that \((N,\subseteq )\) is well ordered; nonetheless prove directly by induction that \(nβŠ† m\) is a well ordering in \(N\).

    Solution 1

    [25X]

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