Local Hint Resolve valid_block_alloc fresh_block_alloc valid_new_block: mem.

(* Specifications: *)
Theorem valid_block_alloc_inv:
forall b', valid_block m2 b' -> b' = b \/ valid_block m1 b'.
Theorem perm_alloc_1:
forall b' ofs k p, perm m1 b' ofs k p -> perm m2 b' ofs k p.
Theorem perm_alloc_2:
forall ofs k, lo <= ofs < hi -> perm m2 b ofs k Freeable.
Theorem perm_alloc_inv:
forall b' ofs k p,
perm m2 b' ofs k p ->
if eq_block b' b then lo <= ofs < hi else perm m1 b' ofs k p.
Theorem perm_alloc_3:
forall ofs k p, perm m2 b ofs k p -> lo <= ofs < hi.
Theorem perm_alloc_4:
forall b' ofs k p, perm m2 b' ofs k p -> b' <> b -> perm m1 b' ofs k p.
Theorem valid_block_alloc_inv:
forall b', valid_block m2 b' -> b' = b \/ valid_block m1 b'.
Theorem perm_alloc_1:
forall b' ofs k p, perm m1 b' ofs k p -> perm m2 b' ofs k p.
Theorem perm_alloc_2:
forall ofs k, lo <= ofs < hi -> perm m2 b ofs k Freeable.
Theorem perm_alloc_inv:
forall b' ofs k p,
perm m2 b' ofs k p ->
if eq_block b' b then lo <= ofs < hi else perm m1 b' ofs k p.
Theorem perm_alloc_3:
forall ofs k p, perm m2 b ofs k p -> lo <= ofs < hi.
Theorem perm_alloc_4:
forall b' ofs k p, perm m2 b' ofs k p -> b' <> b -> perm m1 b' ofs k p.