WhyML: "use/clone T" imports by default (in absence of "as")

For the previous behaviour (no import), write "use/clone T as T".

This shortens the most used "use/clone import" to simply "use/clone".

bench/typing/bad/clone_record1.mlw

@@ -5,5 +5,5 @@ end
 
 module M
   type t = { a: bool } (* bad type for a *)
-  clone S with type t = t
+  clone import S with type t = t
 end

bench/typing/bad/clone_record2.mlw

@@ -5,5 +5,5 @@ end
 
 module M
   type t = { b: int } (* no field a *)
-  clone S with type t = t
+  clone import S with type t = t
 end

bench/typing/bad/unbound_theory1.why

-theory A use B end
+theory A use export B end

bench/typing/good/already_theory1.why

 theory A end
-theory B use A use A end
+theory B use import A use import A end

bench/typing/good/already_theory2.why

 theory A end
 theory B end
-theory C use A use B as A end
+theory C use A as A use B as A end

bench/typing/good/clash_namespace1.why

@@ -7,7 +7,7 @@ theory A
 end
 
 theory B
-  use A
-  use A
+  use A as A
+  use A as A
 end
 

bench/typing/good/uses1.why

@@ -3,5 +3,5 @@ theory A
 end
 
 theory B
-  use A
+  use A as A
 end

examples/WP_revisited/blocking_semantics5.mlw

@@ -202,7 +202,7 @@ end
 theory TestSemantics
 
 use import SemOp
-use map.Const
+use import map.Const
 
 function my_sigma : env = Const.const (Vint 0)
 constant x : ident

examples/WP_revisited/formula.why

@@ -44,7 +44,7 @@ function eval (f:prop_fmla) (v:idmap bool) : bool =
   end
 
 
-  use map.Const
+  use import map.Const
 
   goal Test1 :
     let x = mk_ident 0 in

examples/WP_revisited/imp_n.why

@@ -56,7 +56,7 @@ function eval_expr (s:state) (e:expr) : int =
        eval_bin (eval_expr s e1) op (eval_expr s e2)
   end
 
-  use map.Const
+  use import map.Const
 
   goal Test13 :
     let s = Const.const 0 in

examples/WP_revisited/wp2.mlw

@@ -262,7 +262,7 @@ end
 theory TestSemantics
 
 use import Imp
-use map.Const
+use import map.Const
 
 function my_sigma : env = Const.const (Vint 0)
 function my_pi : env = Const.const (Vint 42)
@@ -425,7 +425,7 @@ predicate stmt_writes (i:stmt) (w:Set.set ident) =
            eval_fmla sigma' pi' result
      }
 
-  use HoareLogic
+  use import HoareLogic
 
   let rec wp (i:stmt) (q:fmla)
     ensures { valid_triple result i q }

examples/bag.mlw

@@ -49,7 +49,7 @@ module ResizableArraySpec
 
   use import int.Int
   use import map.Map
-  use map.Const
+  use import map.Const
 
   type rarray 'a = private {
     ghost mutable len: int;
@@ -93,9 +93,9 @@ module BagImpl
   use import int.Int
   use import Bag
   use import ResizableArraySpec as R
-  use map.Map
-  use int.NumOf
-  use null.Null
+  use map.Map as Map
+  use int.NumOf as NumOf
+  use null.Null as Null
 
   function numof (r: rarray (Null.t 'a)) (x: 'a) (l u: int) : int =
     NumOf.numof (fun i -> (Map.get r.R.data i).Null.v = Null.Value x) l u
@@ -164,7 +164,7 @@ module BagImpl
     resize t.data n;
     t.size <- n
 
-  clone BagSpec with
+  clone import BagSpec with
     type t = t,
     val create = create,
     val clear = clear,

examples/bellman_ford.mlw

@@ -9,7 +9,6 @@ theory Graph
   use export list.List
   use export list.Append
   use export list.Length
-  use list.Mem
   use export int.Int
   use export set.Fset
 
@@ -61,7 +60,7 @@ theory Graph
        Two cases depending on l3=[] (and thus u=v) conclude the proof. Qed.
   *)
 
-  clone pigeon.ListAndSet with type t = vertex
+  clone import pigeon.ListAndSet with type t = vertex
 
   predicate cyc_decomp (v: vertex) (l: list vertex)
                        (vi: vertex) (l1 l2 l3: list vertex) =

examples/binary_sqrt.mlw

@@ -8,10 +8,10 @@
 module BinarySqrt
 
   use import real.Real
-  use int.Int
-  use real.MinMax
-  use real.FromInt
-  use real.Truncate
+  use int.Int as Int
+  use real.MinMax as MinMax
+  use real.FromInt as FromInt
+  use real.Truncate as Truncate
 
   let rec sqrt (r: real) (eps: real) (ghost n:int) (ghost eps0:real) : real
     requires { 0.0 <= r }

examples/binomial_heap.mlw

@@ -20,7 +20,7 @@ module BinomialHeap
   type elt
 
   val predicate le elt elt
-  clone relations.TotalPreOrder with type t = elt, predicate rel = le, axiom .
+  clone import relations.TotalPreOrder with type t = elt, predicate rel = le, axiom .
 
   (** Trees.
 

examples/bitcount.mlw

@@ -18,7 +18,7 @@ module BitCount8bit_fact
   lemma nth_as_bv_is_int : forall a i.
     t'int (nth_as_bv a i) = nth_as_int a (t'int i)
 
-    use import int.EuclideanDivision
+  use import int.EuclideanDivision
 
   let ghost step1 (n x1 : t) (i : int) : unit
     requires { 0 <= i < 4 }
@@ -390,7 +390,7 @@ module AsciiCode
       odd number of changes on a valid ascii character, the result
       will be invalid, hence the validity of the encoding. *)
 
-  use Hamming
+  use import Hamming
 
   let rec lemma tmp (a b : t) (i j : int)
       requires { i < j }

examples/bitvector_examples.mlw

@@ -22,8 +22,8 @@ module Test_proofinuse
 
  (* Mask example --------------------- *)
 
-  use bv.BV8
-  use bv.BV64
+  use bv.BV8 as BV8
+  use bv.BV64 as BV64
 
   use bv.BVConverter_32_64 as C32_46
   use bv.BVConverter_8_32 as C8_32

examples/bitvectors/bitvector.why

@@ -375,8 +375,8 @@ theory BV32_64
 
   use import int.Int
 
-  use BV32
-  use BV64
+  use BV32 as BV32
+  use BV64 as BV64
 
   function concat BV32.bv BV32.bv : BV64.bv
 

examples/bitvectors/double_of_int.why

@@ -7,11 +7,11 @@ theory DoubleOfInt
   use import real.RealInfix
   use import real.FromInt
 
-  use power2.Pow2int
-  use power2.Pow2real
-  use bitvector.BV32
-  use bitvector.BV64
-  use bitvector.BV32_64
+  use power2.Pow2int as Pow2int
+  use power2.Pow2real as Pow2real
+  use bitvector.BV32 as BV32
+  use bitvector.BV64 as BV64
+  use bitvector.BV32_64 as BV32_64
   use import double.BV_double
 
   (*********************************************************************)

examples/bitvectors/power2.why

@@ -143,16 +143,10 @@ theory Pow2real
 
   lemma Power_sum : forall n m: int. pow2 (n+m) = pow2 n *. pow2 m
 
-  use Pow2int
+  use Pow2int as P2I
   use import real.FromInt
 
   lemma Pow2_int_real:
-    forall x:int. x >= 0 -> pow2 x = from_int (Pow2int.pow2 x)
+    forall x:int. x >= 0 -> pow2 x = from_int (P2I.pow2 x)
 
 end
-
-(*
-Local Variables:
-compile-command: "why3 ide power2.why"
-End:
-*)

examples/braun_trees.mlw

@@ -26,7 +26,7 @@ module BraunHeaps
 
   val predicate le elt elt
 
-  clone relations.TotalPreOrder with type t = elt, predicate rel = le, axiom .
+  clone import relations.TotalPreOrder with type t = elt, predicate rel = le, axiom .
 
   (* [e] is no greater than the root of [t], if any *)
   let predicate le_root (e: elt) (t: tree elt) = match t with

examples/bts/13002.why

 theory T
-use real.Real
+use import real.Real
 goal toto: true
 end

examples/bts/17184.mlw

@@ -21,7 +21,7 @@ module B
 
   type t = { ghost a : unit }
 
-  clone A with type t = t
+  clone export A with type t = t
 
 (* FIXME !
   let sub (x:t) : unit = A.add x

examples/bts/20445.mlw

@@ -5,5 +5,5 @@ end
 
 module B
 goal G : false
-clone A with goal G
-end
\ No newline at end of file
+clone A as A with goal G
+end

examples/bts/79_compute_unsound.mlw

 module Soundness
   use import int.Int
-  use HighOrd
 
   function f0 (x y z:int) : int = x * y + z
   predicate p (f:int -> int) =

examples/check-builtin/ac.why

 theory Test
        type t
        function f t t : t
-       clone algebra.AC with type t = t, function op = f, axiom .
+       clone import algebra.AC with type t = t, function op = f, axiom .
        goal G1 : forall x y : t. f x y = f y x
        goal G2 : forall x y z : t. f (f x y) z = f x (f y z)
 end

examples/check-builtin/floats.why

@@ -5,7 +5,7 @@ theory TestGappa
    use import real.Abs
    use import real.Square
    use import floating_point.Rounding
-   use floating_point.Single
+   use floating_point.Single as Single
    use import floating_point.Double
 
   goal Round_single_01:

examples/cursor_examples.mlw

@@ -85,7 +85,7 @@ module ListCursorImpl (* : ListCursor *)
     ensures { result.to_visit = t }
   = { visited = empty; collection = t; to_visit = t }
 
-  clone cursor.ListCursor with
+  clone import cursor.ListCursor with
     type cursor     = cursor,
     val  create     = create,
     val  C.has_next = has_next,
@@ -187,7 +187,7 @@ module ArrayCursorImpl (* : ArrayCursor *)
       c.index <- c.index + 1;
       x end
 
-  clone cursor.ArrayCursor with
+  clone import cursor.ArrayCursor with
     type cursor   = cursor,
     val  C.next     = next,
     val  C.has_next = has_next,
@@ -246,4 +246,4 @@ module TestArrayCursorLink
     val  ArrayCursor.C.has_next = has_next,
     val  ArrayCursor.create     = create
 
-end
\ No newline at end of file
+end

examples/defunctionalization.mlw

@@ -675,12 +675,12 @@ function size_e (e:expr) : int =
 
 lemma size_e_pos: forall e: expr. size_e e >= 1
 
-use Defunctionalization
+use Defunctionalization as D
 
 function size_c (c:cont) : int =
   match c with
   | I -> 0
-  | A e2 k -> 2 + Defunctionalization.size_e e2 + size_c k
+  | A e2 k -> 2 + D.size_e e2 + size_c k
   | B _ k -> 1 + size_c k
   end
 
@@ -698,7 +698,7 @@ let rec continue_4 (c:cont) (v:int) : value
   end
 
 with eval_4 (e:expr) (c:cont) : value
-  variant { size_c c + Defunctionalization.size_e e }
+  variant { size_c c + D.size_e e }
   ensures { eval_cont c (eval_0 e) result }
   =
   match e with
@@ -886,9 +886,9 @@ predicate is_empty_context (c:context) =
   end
 
 
-use Defunctionalization (* for size_e *)
+use Defunctionalization as D (* for size_e *)
 
-function size_e (e:expr) : int = Defunctionalization.size_e e
+function size_e (e:expr) : int = D.size_e e
 
 function size_c (c:context) : int =
   match c with
@@ -1099,9 +1099,9 @@ use import SemWithError
 
 type context = Empty | Left context expr | Right int context
 
-use Defunctionalization (* for size_e *)
+use Defunctionalization as D (* for size_e *)
 
-function size_e (e:expr) : int = Defunctionalization.size_e e
+function size_e (e:expr) : int = D.size_e e
 
 function size_c (c:context) : int =
   match c with

examples/euler001.mlw

@@ -60,7 +60,7 @@ theory TriangularNumbers
   use import int.Int
   use import int.ComputerDivision
   use import int.Div2
-  use DivModHints
+  use DivModHints as DMH
 
   lemma tr_mod_2:
     forall n:int. n >= 0 -> mod (n*(n+1)) 2 = 0
@@ -105,8 +105,7 @@ theory SumMultiple
 
   predicate p (n:int) = sum_multiple_3_5_lt (n+1) = closed_formula_aux n
 
-  use DivModHints
-  use TriangularNumbers
+  use DivModHints as DMH
 
   lemma mod_15:
     forall n:int.

examples/foveoos11-cm/tree_max.mlw

@@ -52,7 +52,7 @@ end
 module TreeMax
 
   use import int.Int
-  use int.MinMax
+  use import int.MinMax
   use import BinTree
 
   let rec max_aux (t:tree) (acc:int) variant {t}

examples/gcd.mlw

@@ -52,7 +52,7 @@ module BinaryGcd
   lemma odd1: forall n: int. 0 <= n -> not (even n) <-> n = 2 * div n 2 + 1
   lemma div_nonneg: forall n: int. 0 <= n -> 0 <= div n 2
 
-  use number.Coprime
+  use import number.Coprime
 
   lemma gcd_even_even: forall u v: int. 0 <= v -> 0 <= u ->
     gcd (2 * u) (2 * v) = 2 * gcd u v

examples/gcd_vc_sp.mlw

@@ -52,7 +52,7 @@ module BinaryGcd
   lemma odd1: forall n: int. 0 <= n -> not (even n) <-> n = 2 * div n 2 + 1
   lemma div_nonneg: forall n: int. 0 <= n -> 0 <= div n 2
 
-  use number.Coprime
+  use import number.Coprime
 
   lemma gcd_even_even: forall u v: int. 0 <= v -> 0 <= u ->
     gcd (2 * u) (2 * v) = 2 * gcd u v

examples/hashtbl_impl.mlw

@@ -12,7 +12,7 @@ module HashtblImpl
   use import list.List
   use import list.Mem
   use import map.Map
-  use map.Const
+  use import map.Const
   use import array.Array
 
   type key

examples/hillel_challenge.mlw

@@ -55,20 +55,20 @@ module Unique
 
   use import int.Int
   use import ref.Refint
-  clone hashtbl.Hashtbl with type key = int
+  clone hashtbl.Hashtbl as H with type key = int
   use import array.Array
 
   predicate mem (x: int) (a: array int) (i: int) =
     exists j. 0 <= j < i /\ a[j] = x
 
-  predicate hmem (x: int) (h: Hashtbl.t unit) =
-    Hashtbl.contents h x <> Hashtbl.List.Nil
+  predicate hmem (x: int) (h: H.t unit) =
+    H.contents h x <> H.List.Nil
 
   let unique (a: array int) : array int
     ensures { forall x. mem x result (length result) <-> mem x a (length a) }
     ensures { forall i j. 0 <= i < j < length result -> result[i] <> result[j] }
   = let n = length a in
-    let h = Hashtbl.create n in
+    let h = H.create n in
     let res = Array.make n 0 in
     let len = ref 0 in
     for i = 0 to n - 1 do
@@ -76,8 +76,8 @@ module Unique
       invariant { forall x. mem x a i <-> hmem x h }
       invariant { forall x. mem x a i <-> mem x res !len }
       invariant { forall i j. 0 <= i < j < !len -> res[i]<>res[j] }
-      if not (Hashtbl.mem h a[i]) then begin
-        Hashtbl.add h a[i] ();
+      if not (H.mem h a[i]) then begin
+        H.add h a[i] ();
         res[!len] <- a[i];
         incr len
       end

examples/in_progress/2wp_gen/base.mlw

@@ -2,8 +2,6 @@
 (* Basic arrow definitions *)
 module Fun
 
-  use export HighOrd
-
   predicate ext (f g:'a -> 'b) = forall x. f x = g x
   predicate equalizer (a:'a -> bool) (f g:'a -> 'b) =
     forall x. a x -> f x = g x

examples/in_progress/alphaBeta.mlw

@@ -61,8 +61,8 @@ theory TwoPlayerGame
     type elt = move,
     function cost = cost
 
-  use list.Elements
-  use set.Fset
+  use import list.Elements
+  use import set.Fset
 
   axiom minmax_depth_non_zero:
     forall p:position, n:int. n > 0 ->
@@ -71,7 +71,7 @@ theory TwoPlayerGame
         if Fset.is_empty moves then position_value p else
           - MinMaxRec.min (p,n-1) moves
 
-  use list.Mem
+  use import list.Mem
 
   goal Test:
     forall p:position, m:move.
@@ -103,8 +103,8 @@ module AlphaBeta
 
   use TwoPlayerGame as G
   use import list.List
-  use list.Elements
-  use set.Fset
+  use import list.Elements
+  use import set.Fset
 
   let rec move_value_alpha_beta alpha beta pos depth move =
     requires { depth >= 1 }

examples/in_progress/avl/association_list.mlw

@@ -3,46 +3,45 @@
 
 (* Association with respect to an equivalence relation. *)
 module Assoc
-  
+
   clone import key_type.KeyType as K
   clone import relations_params.EquivalenceParam as Eq with type t = key
-  
+
   use import list.List
   use import list.Mem
   use import list.Append
   use import option.Option
-  use import HighOrd
-  
+
   predicate appear (p:param 'a) (k:key 'a) (l:list (t 'a 'b)) =
     exists x. mem x l /\ correct_for p k /\ Eq.rel p k (key x)
-  
+
   lemma appear_append : forall p:param 'a,k:key 'a,l r:list (t 'a 'b).
     appear p k (l++r) <-> appear p k l \/ appear p k r
-  
+
   (* Correction. *)
   predicate correct (p:param 'a) (l:list (t 'a 'b)) =
     forall x. mem x l -> let kx = key x in correct_for p kx
-  
+
   (* Unique occurence (a desirable property of an association list). *)
   predicate unique (p:param 'a) (l:list (t 'a 'b)) = match l with
     | Nil -> true
     | Cons x q -> not appear p (key x) q /\ unique p q
     end
-  
+
   (* functional update with equivalence classes. *)
   function param_update (p:param 'a) (f:key 'a -> 'b)
     (k:key 'a) (b:'b) : key 'a -> 'b = \k2.
       if Eq.rel p k k2 then b else f k2
-  
+
   function const_none : 'a -> option 'b = \x.None
-  
+
   (* functional model of an association list. *)
   function model (p:param 'a) (l:list (t 'a 'b)) : key 'a -> option (t 'a 'b) =
     match l with
     | Nil -> const_none
     | Cons d q -> param_update p (model p q) (key d) (Some d)
     end
-  
+
   (* A key is bound iff it occurs in the association lists. *)
   let rec lemma model_occurence (p:param 'a) (k:key 'a)
     (l:list (t 'a 'b)) : unit
@@ -53,7 +52,7 @@ module Assoc
     ensures { not appear p k l <-> model p l k = None }
     variant { l }
   = match l with Cons _ q -> model_occurence p k q | _ -> () end
-  
+
   (* A key is bound to a value with an equivalent key. *)
   let rec lemma model_link (p:param 'a) (k:key 'a) (l:list (t 'a 'b)) : unit
     requires { correct p l }
@@ -62,7 +61,7 @@ module Assoc
       | Some d -> Eq.rel p k (key d) end }
     variant { l }
   = match l with Cons _ q -> model_link p k q | _ -> () end
-  
+
   (* Two equivalent keys are bound to the same value. *)
   let rec lemma model_equal (p:param 'a) (k1 k2:key 'a)
     (l:list (t 'a 'b)) : unit
@@ -76,7 +75,7 @@ module Assoc
       model_equal p k1 k2 q
     | _ -> ()
     end
-  
+
   (* If the list satisfies the uniqueness property,
      then every value occuring in the list is the image of its key. *)
   let rec lemma model_unique (p:param 'a) (k:key 'a) (l:list (t 'a 'b)) : unit
@@ -86,7 +85,7 @@ module Assoc
     ensures { forall d. mem d l -> model p l (key d) = Some d }
     variant { l }
   = match l with Cons _ q -> model_unique p k q | _ -> () end
-  
+