Created
November 23, 2016 12:03
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Definition log2 := | |
well_founded_induction Wf_nat.lt_wf (fun _ => nat) | |
(fun n => match n return ((forall y : nat, (y < n) -> nat) -> nat) with | |
| 0 => fun _ => 0 | |
| 1 => fun _ => 0 | |
| n => fun self => S (self (Nat.div2 n) | |
(Nat.lt_div2 _ (lt_0_Sn _))) | |
end). |
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