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On 2/4/25 5:50 AM, WM wrote:
Then they all F(n) together can be individually discarded. Just like all natural numbers together can be discarded by subtracting them.Which just proves that all F(n) are in the set that can be individually not needed.You prove that no individual F(n) is needed.>
F(1) can be subtracted, and if F(n) can be subtracted, then F(n+1) can be subtracted. That is the needed induction.
If there is another set, then we could use it without need of Peano.Which doesn't CREATE the set N, it shows that some other set is N.Note also, Peano doesn't "create" the Naturals with induction,>
He does. 1 or 0 ∈ ℕ, and if n is there, then n' is there.
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