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  • https://math.libretexts.org/Courses/Mount_Royal_University/Mathematical_Reasoning/3%3A_Number_Patterns/3.1%3A_Proof_by_Induction
    For Regular Induction: Assume that the statement is true for n=k, for some integer kn0. For Strong Induction: Assume that the statement p(r) is true for all integers r, where \(n_0 ≤ ...For Regular Induction: Assume that the statement is true for n=k, for some integer kn0. For Strong Induction: Assume that the statement p(r) is true for all integers r, where n0rk for some kn0. If these steps are completed and the statement holds, we are saying that, by mathematical induction, we can conclude that the statement is true for all values of nn0.

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