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Inductive bvec (T : Set) : nat -> Set := | |
| BLeaf : T -> bvec T 0 | |
| BNode log2len : bvec T log2len -> bvec T log2len -> bvec T (S log2len). | |
Definition bvec_leaf T (v : bvec T 0) := let 'BLeaf a := v in a. | |
Definition bvec_l T n (v : bvec T (S n)) := let 'BNode n l _ := v in l. | |
Definition bvec_r T n (v : bvec T (S n)) := let 'BNode n _ r := v in r. | |
Fixpoint zip (T U V : Set) (f : T -> U -> V) n (u : bvec T n) := | |
match u in bvec _ n return bvec U n -> bvec V n with | |
| BLeaf a => fun v => BLeaf (f a (bvec_leaf v)) | |
| BNode _ l r => fun v => BNode (zip f l (bvec_l v)) (zip f r (bvec_r v)) | |
end. |
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