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True of False? Mathematical induction, strong induction and well ordering are not equivalent principles.
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True
please dont give answer
you can prove mathematical induction and strong induction by using the well ordering axiom
well ordering -> mathematical induction well ordering "Every nonempty subset of natural numbers (or nonnegative integers) has a least member"
then you can prove principle of mathematical induction, using a proof by contradiction.
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Please check attachment, slide 15 says: Mathematical induction, strong induction, well-ordering: equivalent principles so the answer of my question is True
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