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@ -1069,15 +1069,18 @@ Proof.
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apply H0.
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Qed.
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Lemma tm_step_split_index :
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Lemma tm_step_cancel_high_bits :
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forall (k b n m : nat),
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(* every natral number k can be written according to the following form *)
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S k < 2^m -> k = 2^n - 1 + 2^S n * b
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-> nth_error (tm_step m) k = nth_error (tm_step m) (S k)
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<-> odd n = true.
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Proof.
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intros k a b n m. intros H I J.
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intros k b n m. intros H I.
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(*
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assert (K: nth_error (tm_step n) a = Some (odd n)). rewrite I.
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apply tm_step_repunit.
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*)
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