When to use induction to prove something
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Show that all horses are of the same color.
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Proving by strong induction for a sequence of integers, $2^n$ divides term $n$
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Using induction to prove $2^{n-1}(1 + a_1a_2\ldots a_n) \geq (1+a_1)(1+a_2)\ldots(1+a_n)$ for $a_i \geq 1$
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Use induction to prove a product of sums of squares is a sum of squares
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Proof by induction - Being stuck before being able to prove anything!
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Proof by Induction that $3^n ≥ 1+2^n$
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Prove by induction $\sum \frac {1}{2^n} < 1$
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Difference between "Show" and "Prove"
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Proof of inequality $2(\sqrt{n+1}-\sqrt{n}) < \frac{1}{\sqrt{n}} < 2(\sqrt{n} - \sqrt{n-1})$ using induction
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Prove by induction: $n! \ge 2^{(n-1)}$ for any $n \ge 1$
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Why is complete strong induction a valid proof method and not need to explicitly proof the base cases?
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basic induction probs
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Proof of an inequality by induction: $(1 + x_1)(1 + x_2)...(1 + x_n) \ge 1 + x_1 + x_2 + ... + x_n$
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Prove using mathematical induction that $n < 3 ^n$ for all positive integers n.
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Double induction - another method?
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How can know if a proof technique can actually prove something? Specifically, induction
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Mathematical Induction and "the product of odd numbers is odd"