1+ //! ES2016: Exponentiation Operator
2+ //!
3+ //! This plugin transforms the exponentiation operator (`**`) to `Math.pow`.
4+ //!
5+ //! > This plugin is included in `preset-env`, in ES2016
6+ //!
7+ //! ## Example
8+ //!
9+ //! Input:
10+ //! ```js
11+ //! let x = 10 ** 2;
12+ //! x **= 3;
13+ //! obj.prop **= 4;
14+ //! ```
15+ //!
16+ //! Output:
17+ //! ```js
18+ //! let x = Math.pow(10, 2);
19+ //! x = Math.pow(x, 3);
20+ //! obj["prop"] = Math.pow(obj["prop"], 4);
21+ //! ```
22+ //!
23+ //! ## Implementation
24+ //!
25+ //! Implementation based on [@babel/plugin-transform-exponentiation-operator](https://babel.dev/docs/babel-plugin-transform-exponentiation-operator).
26+ //!
27+ //! ## References:
28+ //!
29+ //! * Babel plugin implementation: <https://github.com/babel/babel/blob/v7.26.2/packages/babel-plugin-transform-exponentiation-operator>
30+ //! <https://github.com/babel/babel/tree/v7.26.2/packages/babel-helper-builder-binary-assignment-operator-visitor>
31+ //! * Exponentiation operator TC39 proposal: <https://github.com/tc39/proposal-exponentiation-operator>
32+ //! * Exponentiation operator specification: <https://tc39.es/ecma262/#sec-exp-operator>
33+
34+ use swc_common:: { util:: take:: Take , SyntaxContext , DUMMY_SP } ;
35+ use swc_ecma_ast:: * ;
136use swc_ecma_hooks:: VisitMutHook ;
237
338use crate :: TraverseCtx ;
@@ -9,4 +44,181 @@ pub fn hook() -> impl VisitMutHook<TraverseCtx> {
944#[ derive( Default ) ]
1045struct ExponentiationOperatorPass { }
1146
12- impl VisitMutHook < TraverseCtx > for ExponentiationOperatorPass { }
47+ impl VisitMutHook < TraverseCtx > for ExponentiationOperatorPass {
48+ fn enter_expr ( & mut self , expr : & mut Expr , _ctx : & mut TraverseCtx ) {
49+ match expr {
50+ // `left ** right` -> `Math.pow(left, right)`
51+ Expr :: Bin ( bin_expr) if bin_expr. op == BinaryOp :: Exp => {
52+ // Do not transform BigInt
53+ if is_bigint_literal ( & bin_expr. left ) || is_bigint_literal ( & bin_expr. right ) {
54+ return ;
55+ }
56+
57+ let left = bin_expr. left . take ( ) ;
58+ let right = bin_expr. right . take ( ) ;
59+ * expr = create_math_pow ( left, right) ;
60+ }
61+ // `left **= right` -> various transformations
62+ Expr :: Assign ( assign_expr) if assign_expr. op == AssignOp :: ExpAssign => {
63+ // Do not transform BigInt
64+ if is_bigint_literal ( & assign_expr. right ) {
65+ return ;
66+ }
67+
68+ self . transform_exp_assign ( expr) ;
69+ }
70+ _ => { }
71+ }
72+ }
73+ }
74+
75+ impl ExponentiationOperatorPass {
76+ /// Transform exponentiation assignment expression
77+ ///
78+ /// Transforms based on the type of left side:
79+ /// - Identifier: `x **= 2` -> `x = Math.pow(x, 2)`
80+ /// - Member expression: `obj.prop **= 2` -> `obj.prop = Math.pow(obj.prop,
81+ /// 2)` or with temp var
82+ fn transform_exp_assign ( & self , expr : & mut Expr ) {
83+ let Expr :: Assign ( assign_expr) = expr else {
84+ return ;
85+ } ;
86+
87+ match & assign_expr. left {
88+ // Simple identifier: `x **= 2` -> `x = Math.pow(x, 2)`
89+ AssignTarget :: Simple ( SimpleAssignTarget :: Ident ( ident) ) => {
90+ let left = ident. id . clone ( ) ;
91+ let right = assign_expr. right . take ( ) ;
92+
93+ let pow_left = Box :: new ( Expr :: Ident ( left. clone ( ) ) ) ;
94+ let pow_call = create_math_pow ( pow_left, right) ;
95+
96+ * expr = Expr :: Assign ( AssignExpr {
97+ span : DUMMY_SP ,
98+ op : AssignOp :: Assign ,
99+ left : AssignTarget :: Simple ( SimpleAssignTarget :: Ident ( BindingIdent {
100+ id : left,
101+ type_ann : None ,
102+ } ) ) ,
103+ right : Box :: new ( pow_call) ,
104+ } ) ;
105+ }
106+ // Member expression: needs special handling to avoid side effects
107+ AssignTarget :: Simple ( SimpleAssignTarget :: Member ( member_expr) ) => {
108+ // Clone the data we need before borrowing mutably
109+ let obj = member_expr. obj . clone ( ) ;
110+ let prop = member_expr. prop . clone ( ) ;
111+ let right = assign_expr. right . take ( ) ;
112+
113+ self . transform_member_exp_assign_impl ( expr, obj, prop, right) ;
114+ }
115+ _ => { }
116+ }
117+ }
118+
119+ /// Transform member expression exponentiation assignment implementation
120+ ///
121+ /// `obj.prop **= 2` or `obj[prop] **= 2`
122+ fn transform_member_exp_assign_impl (
123+ & self ,
124+ expr : & mut Expr ,
125+ obj : Box < Expr > ,
126+ prop : MemberProp ,
127+ right : Box < Expr > ,
128+ ) {
129+ // For simplicity, handle the basic case without temp variables
130+ // A more complete implementation would add temp variables to avoid side effects
131+ match prop {
132+ // obj.prop **= right -> obj.prop = Math.pow(obj.prop, right)
133+ MemberProp :: Ident ( prop_name) => {
134+ // Create Math.pow(obj.prop, right)
135+ let pow_left = Box :: new ( Expr :: Member ( MemberExpr {
136+ span : DUMMY_SP ,
137+ obj : obj. clone ( ) ,
138+ prop : MemberProp :: Ident ( prop_name. clone ( ) ) ,
139+ } ) ) ;
140+ let pow_call = create_math_pow ( pow_left, right) ;
141+
142+ // obj.prop = Math.pow(obj.prop, right)
143+ * expr = Expr :: Assign ( AssignExpr {
144+ span : DUMMY_SP ,
145+ op : AssignOp :: Assign ,
146+ left : AssignTarget :: Simple ( SimpleAssignTarget :: Member ( MemberExpr {
147+ span : DUMMY_SP ,
148+ obj,
149+ prop : MemberProp :: Ident ( prop_name) ,
150+ } ) ) ,
151+ right : Box :: new ( pow_call) ,
152+ } ) ;
153+ }
154+ // obj[computed] **= right -> obj[computed] = Math.pow(obj[computed], right)
155+ MemberProp :: Computed ( computed) => {
156+ let computed_prop = computed. expr ;
157+
158+ // Create Math.pow(obj[computed], right)
159+ let pow_left = Box :: new ( Expr :: Member ( MemberExpr {
160+ span : DUMMY_SP ,
161+ obj : obj. clone ( ) ,
162+ prop : MemberProp :: Computed ( ComputedPropName {
163+ span : DUMMY_SP ,
164+ expr : computed_prop. clone ( ) ,
165+ } ) ,
166+ } ) ) ;
167+ let pow_call = create_math_pow ( pow_left, right) ;
168+
169+ // obj[computed] = Math.pow(obj[computed], right)
170+ * expr = Expr :: Assign ( AssignExpr {
171+ span : DUMMY_SP ,
172+ op : AssignOp :: Assign ,
173+ left : AssignTarget :: Simple ( SimpleAssignTarget :: Member ( MemberExpr {
174+ span : DUMMY_SP ,
175+ obj,
176+ prop : MemberProp :: Computed ( ComputedPropName {
177+ span : DUMMY_SP ,
178+ expr : computed_prop,
179+ } ) ,
180+ } ) ) ,
181+ right : Box :: new ( pow_call) ,
182+ } ) ;
183+ }
184+ _ => { }
185+ }
186+ }
187+ }
188+
189+ /// Create `Math.pow(left, right)` call expression
190+ fn create_math_pow ( left : Box < Expr > , right : Box < Expr > ) -> Expr {
191+ Expr :: Call ( CallExpr {
192+ span : DUMMY_SP ,
193+ ctxt : SyntaxContext :: empty ( ) ,
194+ callee : Callee :: Expr ( Box :: new ( Expr :: Member ( MemberExpr {
195+ span : DUMMY_SP ,
196+ obj : Box :: new ( Expr :: Ident ( Ident {
197+ span : DUMMY_SP ,
198+ ctxt : SyntaxContext :: empty ( ) ,
199+ sym : "Math" . into ( ) ,
200+ optional : false ,
201+ } ) ) ,
202+ prop : MemberProp :: Ident ( IdentName {
203+ span : DUMMY_SP ,
204+ sym : "pow" . into ( ) ,
205+ } ) ,
206+ } ) ) ) ,
207+ args : vec ! [
208+ ExprOrSpread {
209+ spread: None ,
210+ expr: left,
211+ } ,
212+ ExprOrSpread {
213+ spread: None ,
214+ expr: right,
215+ } ,
216+ ] ,
217+ type_args : None ,
218+ } )
219+ }
220+
221+ /// Check if an expression is a BigInt literal
222+ fn is_bigint_literal ( expr : & Expr ) -> bool {
223+ matches ! ( expr, Expr :: Lit ( Lit :: BigInt ( _) ) )
224+ }
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