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mi2 - i.e Suppose holds for ≤ j ≤ k Hence S k 1 is true...

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Template for MI2 For n ..... let S n be the statement ........................................................................................... We proceed by induction on n . S ... is true since ............................... Now assume S j is true for ... j k . (We want to use this assumption to prove S k +1 is true)
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Unformatted text preview: i.e. Suppose ................................................... holds for ... ≤ j ≤ k . Hence S k +1 is true. Therefore S n is true for n ≥ .... by mathematical induction (MI2). i.e. .................................................. holds for n ≥ .... . ± 1...
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