walk.go 4.9 KB

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  1. /*
  2. Copyright 2016 Google Inc. All Rights Reserved.
  3. Licensed under the Apache License, Version 2.0 (the "License");
  4. you may not use this file except in compliance with the License.
  5. You may obtain a copy of the License at
  6. http://www.apache.org/licenses/LICENSE-2.0
  7. Unless required by applicable law or agreed to in writing, software
  8. distributed under the License is distributed on an "AS IS" BASIS,
  9. WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
  10. See the License for the specific language governing permissions and
  11. limitations under the License.
  12. */
  13. package build
  14. // Walk walks the expression tree v, calling f on all subexpressions
  15. // in a preorder traversal.
  16. //
  17. // The stk argument is the stack of expressions in the recursion above x,
  18. // from outermost to innermost.
  19. //
  20. func Walk(v Expr, f func(x Expr, stk []Expr)) {
  21. var stack []Expr
  22. walk1(&v, &stack, func(x *Expr, stk []Expr) Expr {
  23. f(*x, stk)
  24. return nil
  25. })
  26. }
  27. // WalkPointers is the same as Walk but calls the callback function with pointers to nodes.
  28. func WalkPointers(v Expr, f func(x *Expr, stk []Expr)) {
  29. var stack []Expr
  30. walk1(&v, &stack, func(x *Expr, stk []Expr) Expr {
  31. f(x, stk)
  32. return nil
  33. })
  34. }
  35. // Edit walks the expression tree v, calling f on all subexpressions
  36. // in a preorder traversal. If f returns a non-nil value, the tree is mutated.
  37. // The new value replaces the old one.
  38. //
  39. // The stk argument is the stack of expressions in the recursion above x,
  40. // from outermost to innermost.
  41. //
  42. func Edit(v Expr, f func(x Expr, stk []Expr) Expr) Expr {
  43. var stack []Expr
  44. return walk1(&v, &stack, func(x *Expr, stk []Expr) Expr {
  45. return f(*x, stk)
  46. })
  47. }
  48. // EditChildren is similar to Edit but doesn't visit the initial node, instead goes
  49. // directly to its children.
  50. func EditChildren(v Expr, f func(x Expr, stk []Expr) Expr) {
  51. stack := []Expr{v}
  52. WalkOnce(v, func(x *Expr) {
  53. walk1(x, &stack, func(x *Expr, stk []Expr) Expr {
  54. return f(*x, stk)
  55. })
  56. })
  57. }
  58. // walk1 is a helper function for Walk, WalkWithPostfix, and Edit.
  59. func walk1(v *Expr, stack *[]Expr, f func(x *Expr, stk []Expr) Expr) Expr {
  60. if v == nil {
  61. return nil
  62. }
  63. if res := f(v, *stack); res != nil {
  64. *v = res
  65. }
  66. *stack = append(*stack, *v)
  67. WalkOnce(*v, func(x *Expr) {
  68. walk1(x, stack, f)
  69. })
  70. *stack = (*stack)[:len(*stack)-1]
  71. return *v
  72. }
  73. // WalkOnce calls f on every child of v.
  74. func WalkOnce(v Expr, f func(x *Expr)) {
  75. switch v := v.(type) {
  76. case *File:
  77. for i := range v.Stmt {
  78. f(&v.Stmt[i])
  79. }
  80. case *DotExpr:
  81. f(&v.X)
  82. case *IndexExpr:
  83. f(&v.X)
  84. f(&v.Y)
  85. case *KeyValueExpr:
  86. f(&v.Key)
  87. f(&v.Value)
  88. case *SliceExpr:
  89. f(&v.X)
  90. if v.From != nil {
  91. f(&v.From)
  92. }
  93. if v.To != nil {
  94. f(&v.To)
  95. }
  96. if v.Step != nil {
  97. f(&v.Step)
  98. }
  99. case *ParenExpr:
  100. f(&v.X)
  101. case *UnaryExpr:
  102. f(&v.X)
  103. case *BinaryExpr:
  104. f(&v.X)
  105. f(&v.Y)
  106. case *AssignExpr:
  107. f(&v.LHS)
  108. f(&v.RHS)
  109. case *LambdaExpr:
  110. for i := range v.Params {
  111. f(&v.Params[i])
  112. }
  113. for i := range v.Body {
  114. f(&v.Body[i])
  115. }
  116. case *CallExpr:
  117. f(&v.X)
  118. for i := range v.List {
  119. f(&v.List[i])
  120. }
  121. case *ListExpr:
  122. for i := range v.List {
  123. f(&v.List[i])
  124. }
  125. case *SetExpr:
  126. for i := range v.List {
  127. f(&v.List[i])
  128. }
  129. case *TupleExpr:
  130. for i := range v.List {
  131. f(&v.List[i])
  132. }
  133. case *DictExpr:
  134. for i := range v.List {
  135. f(&v.List[i])
  136. }
  137. case *Comprehension:
  138. f(&v.Body)
  139. for _, c := range v.Clauses {
  140. f(&c)
  141. }
  142. case *IfClause:
  143. f(&v.Cond)
  144. case *ForClause:
  145. f(&v.Vars)
  146. f(&v.X)
  147. case *ConditionalExpr:
  148. f(&v.Then)
  149. f(&v.Test)
  150. f(&v.Else)
  151. case *LoadStmt:
  152. module := (Expr)(v.Module)
  153. f(&module)
  154. v.Module = module.(*StringExpr)
  155. for i := range v.From {
  156. from := (Expr)(v.From[i])
  157. f(&from)
  158. v.From[i] = from.(*Ident)
  159. to := (Expr)(v.To[i])
  160. f(&to)
  161. v.To[i] = to.(*Ident)
  162. }
  163. case *DefStmt:
  164. for i := range v.Params {
  165. f(&v.Params[i])
  166. }
  167. for i := range v.Body {
  168. f(&v.Body[i])
  169. }
  170. case *IfStmt:
  171. f(&v.Cond)
  172. for i := range v.True {
  173. f(&v.True[i])
  174. }
  175. for i := range v.False {
  176. f(&v.False[i])
  177. }
  178. case *ForStmt:
  179. f(&v.Vars)
  180. f(&v.X)
  181. for i := range v.Body {
  182. f(&v.Body[i])
  183. }
  184. case *ReturnStmt:
  185. if v.Result != nil {
  186. f(&v.Result)
  187. }
  188. }
  189. }
  190. // walkStatements is a helper function for WalkStatements
  191. func walkStatements(v Expr, stack *[]Expr, f func(x Expr, stk []Expr)) {
  192. if v == nil {
  193. return
  194. }
  195. f(v, *stack)
  196. *stack = append(*stack, v)
  197. traverse := func(x Expr) {
  198. walkStatements(x, stack, f)
  199. }
  200. switch expr := v.(type) {
  201. case *File:
  202. for _, s := range expr.Stmt {
  203. traverse(s)
  204. }
  205. case *DefStmt:
  206. for _, s := range expr.Body {
  207. traverse(s)
  208. }
  209. case *IfStmt:
  210. for _, s := range expr.True {
  211. traverse(s)
  212. }
  213. for _, s := range expr.False {
  214. traverse(s)
  215. }
  216. case *ForStmt:
  217. for _, s := range expr.Body {
  218. traverse(s)
  219. }
  220. }
  221. *stack = (*stack)[:len(*stack)-1]
  222. }
  223. // WalkStatements traverses sub statements (not all nodes)
  224. func WalkStatements(v Expr, f func(x Expr, stk []Expr)) {
  225. var stack []Expr
  226. walkStatements(v, &stack, f)
  227. }