-bool DominatorSetBase::dominates(Instruction *A, Instruction *B) const {
- BasicBlock *BBA = A->getParent(), *BBB = B->getParent();
- if (BBA != BBB) return dominates(BBA, BBB);
-
- // Loop through the basic block until we find A or B.
- BasicBlock::iterator I = BBA->begin();
- for (; &*I != A && &*I != B; ++I) /*empty*/;
-
- // A dominates B if it is found first in the basic block...
- return &*I == A;
-}
-
-// runOnFunction - This method calculates the forward dominator sets for the
-// specified function.
-//
-bool DominatorSet::runOnFunction(Function &F) {
- Doms.clear(); // Reset from the last time we were run...
- Root = &F.getEntryNode();
- assert(pred_begin(Root) == pred_end(Root) &&
- "Root node has predecessors in function!");
-
- bool Changed;
- do {
- Changed = false;
-
- DomSetType WorkingSet;
- df_iterator<Function*> It = df_begin(&F), End = df_end(&F);
- for ( ; It != End; ++It) {
- BasicBlock *BB = *It;
- pred_iterator PI = pred_begin(BB), PEnd = pred_end(BB);
- if (PI != PEnd) { // Is there SOME predecessor?
- // Loop until we get to a predecessor that has had it's dom set filled
- // in at least once. We are guaranteed to have this because we are
- // traversing the graph in DFO and have handled start nodes specially.
- //
- while (Doms[*PI].size() == 0) ++PI;
- WorkingSet = Doms[*PI];
-
- for (++PI; PI != PEnd; ++PI) { // Intersect all of the predecessor sets
- DomSetType &PredSet = Doms[*PI];
- if (PredSet.size())
- set_intersect(WorkingSet, PredSet);
- }
- }
-
- WorkingSet.insert(BB); // A block always dominates itself
- DomSetType &BBSet = Doms[BB];
- if (BBSet != WorkingSet) {
- BBSet.swap(WorkingSet); // Constant time operation!
- Changed = true; // The sets changed.
- }
- WorkingSet.clear(); // Clear out the set for next iteration
- }
- } while (Changed);
- return false;
-}
-
-
-// Postdominator set construction. This converts the specified function to only
-// have a single exit node (return stmt), then calculates the post dominance
-// sets for the function.