(a) P(1) is true, and
(b) P(k) true ⇒ P(k+1) true for every natural number k∈ℕ
then P(n) is true for all n∈ℕ.
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233 Mathematical Induction |
| by EngliSea on 2020-07-15 | |
| Let P(n) be a statement for each natural number n. If (a) P(1) is true, and (b) P(k) true ⇒ P(k+1) true for every natural number k∈ℕ then P(n) is true for all n∈ℕ. |
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