Created
December 15, 2016 21:57
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Lemma lt_2xp1 : forall x i : nat, i < x -> 1 + 2 * i < x + x. | |
Proof. | |
Admitted. | |
Lemma lt_2xp : forall x i : nat, i < x -> 2 * i < x + x. | |
Proof. | |
Admitted. | |
Lemma lt_div2_2pow : forall n' m, m < 2 ^ (S n') -> Nat.div2 m < 2 ^ n'. | |
Proof. | |
Admitted. |
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