big refactoring of smaller and greater
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@ -81,85 +81,56 @@ public class FiniteClosure implements IFiniteClosure {
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if(type instanceof FunNType)
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return computeSmallerFunN((FunNType) type);
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return computeSmaller(type);
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Set<UnifyType> ts = new HashSet<>();
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ts.add(type);
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return computeSmaller(ts);
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}
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/**
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* Computes the smaller functions for every type except FunNTypes.
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*/
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private Set<UnifyType> computeSmaller(UnifyType type) {
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// Base Case: The type is in the inheritance tree. Add all children.
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// This is Case 1 in the definition of the subtyping relation.
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if(inheritanceGraph.containsKey(type)) {
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Set<UnifyType> result = new HashSet<>();
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result.add(type);
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result.addAll(inheritanceGraph.get(type).getContentOfDescendants());
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return result;
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}
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private Set<UnifyType> computeSmaller(Set<UnifyType> types) {
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HashSet<UnifyType> result = new HashSet<>();
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IUnify unify = new MartelliMontanariUnify();
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Set<UnifyType> result1 = new HashSet<>();
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// if T = T' then T <=* T'
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result1.add(type);
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// Permute all params with values that are in smArg() of that type.
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// This corresponds to Case 3 in the definition of the subtyping relation.
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/*{ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (UnifyType param : type.getTypeParams())
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paramCandidates.add(smArg(param));
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permuteParams(paramCandidates).forEach(x -> result1.add(type.setTypeParams(x)));}*/
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// This is case 2 of the definition of the subtyping relation.
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Set<UnifyType> result2 = new HashSet<>();
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if (strInheritanceGraph.containsKey(type.getName())) {
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HashSet<UnifyType> candidates = new HashSet<>();
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// All types with the same name
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strInheritanceGraph.get(type.getName()).forEach(x -> candidates.add(x.getContent()));
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//for(UnifyType typePrime : result1) {
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for (UnifyType theta2 : candidates) {
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// Find the substitution
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Optional<Unifier> sigma2Opt = unify.unify(type, theta2);
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if (!sigma2Opt.isPresent())
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continue;
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Unifier sigma2 = sigma2Opt.get();
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if(sigma2.size() == 0)
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continue;
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sigma2.swapPlaceholderSubstitutions(type.getTypeParams());
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//if(type.equals(theta2))
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// continue;
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Set<UnifyType> theta1s = smaller(theta2);
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for (UnifyType theta1 : theta1s) {
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// Because only the most general type is calculated, sigma1 = sigma2
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UnifyType sigma1Theta1 = sigma2.apply(theta1);
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result2.add(sigma1Theta1);
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}
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}
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}
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else
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result2 = result1;
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// Permute the params again.
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// This corresponds again to Case 3 of the definition of the subtyping relation.
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Set<UnifyType> result3 = new HashSet<>();
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for(UnifyType t : result2) {
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ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (UnifyType param : t.getTypeParams())
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paramCandidates.add(smArg(param));
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Set<TypeParams> permResult = permuteParams(paramCandidates);
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for (TypeParams newParams : permResult) {
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UnifyType tPrime = t.setTypeParams(newParams);
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if(tPrime.equals(t))
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result3.add(t);
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else
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result3.addAll(smaller(tPrime));
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for(UnifyType t : types) {
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// if T = T' then T <* T'
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result.add(t);
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// if C<...> <* C<...> then ... (third case in definition of <*)
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if(t.getTypeParams().size() > 0) {
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ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (int i = 0; i < t.getTypeParams().size(); i++)
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paramCandidates.add(smArg(t.getTypeParams().get(i)));
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permuteParams(paramCandidates).forEach(x -> result.add(t.setTypeParams(x)));
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}
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}
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if(!strInheritanceGraph.containsKey(t.getName()))
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continue;
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// if T <* T' then sigma(T) <* sigma(T')
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Set<Node<UnifyType>> candidates = strInheritanceGraph.get(t.getName());
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for(Node<UnifyType> candidate : candidates) {
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UnifyType theta2 = candidate.getContent();
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Optional<Unifier> optSigma = unify.unify(theta2, t);
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if(!optSigma.isPresent())
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continue;
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Unifier sigma = optSigma.get();
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sigma.swapPlaceholderSubstitutions(t.getTypeParams());
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Set<UnifyType> theta1Set = candidate.getContentOfDescendants();
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for(UnifyType theta1 : theta1Set)
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result.add(theta1.apply(sigma));
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}
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}
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return result3;
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if(result.equals(types))
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return result;
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return computeSmaller(result);
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}
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/**
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@ -190,82 +161,58 @@ public class FiniteClosure implements IFiniteClosure {
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public Set<UnifyType> greater(UnifyType type) {
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if(type instanceof FunNType)
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return computeGreaterFunN((FunNType) type);
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return computeGreater(type);
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Set<UnifyType> ts = new HashSet<>();
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ts.add(type);
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return computeGreater(ts);
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}
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/**
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* Computes the greater function for all types except function types.
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*/
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protected Set<UnifyType> computeGreater(UnifyType type) {
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protected Set<UnifyType> computeGreater(Set<UnifyType> types) {
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HashSet<UnifyType> result = new HashSet<>();
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IUnify unify = new MartelliMontanariUnify();
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Set<UnifyType> result1 = new HashSet<>();
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// The type is in the inheritance tree. Add all children.
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// This is Case 1 in the definition of the subtyping relation.
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if(inheritanceGraph.containsKey(type))
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result1.addAll(inheritanceGraph.get(type).getContentOfPredecessors());
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// if T = T' then T <=* T'
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result1.add(type);
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// Permute all params with values that are in smArg() of that type.
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// This corresponds to Case 3 in the definition of the subtyping relation.
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/*{ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (UnifyType param : type.getTypeParams())
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paramCandidates.add(grArg(param));
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permuteParams(paramCandidates).forEach(x -> result1.add(type.setTypeParams(x)));}*/
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// This is case 2 of the definition of the subtyping relation.
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Set<UnifyType> result2 = new HashSet<>();
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if (strInheritanceGraph.containsKey(type.getName()) && !inheritanceGraph.containsKey(type)) {
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HashSet<UnifyType> candidates = new HashSet<>();
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// All types with the same name
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strInheritanceGraph.get(type.getName()).forEach(x -> candidates.add(x.getContent()));
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// for(UnifyType typePrime : result1)
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for (UnifyType theta2 : candidates) {
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// Find the substitution
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Optional<Unifier> sigma2Opt = unify.unify(type, theta2);
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if (!sigma2Opt.isPresent())
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continue;
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//if (type.equals(theta2))
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// continue;
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Unifier sigma2 = sigma2Opt.get();
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if(sigma2.size() == 0) // type.equals(theta2)
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continue;
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sigma2.swapPlaceholderSubstitutionsReverse(type.getTypeParams());
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Set<UnifyType> theta1s = greater(theta2);
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for (UnifyType theta1 : theta1s) {
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// Because only the most general type is calculated, sigma1
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// = sigma2
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UnifyType sigma1Theta1 = sigma2.apply(theta1);
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result2.add(sigma1Theta1);
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}
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// }
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}
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}
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result2.addAll(result1);
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// Permute the params again.
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// This corresponds again to Case 3 of the definition of the subtyping relation.
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Set<UnifyType> result3 = new HashSet<>();
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for(UnifyType t : result2) {
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ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (UnifyType param : t.getTypeParams())
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paramCandidates.add(grArg(param));
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for (TypeParams newParams : permuteParams(paramCandidates)) {
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UnifyType tPrime = t.setTypeParams(newParams);
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if(tPrime.equals(t))
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result3.add(t);
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else
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result3.addAll(greater(tPrime));
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for(UnifyType t : types) {
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// if T = T' then T <=* T'
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result.add(t);
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// if C<...> <* C<...> then ... (third case in definition of <*)
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if(t.getTypeParams().size() > 0) {
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ArrayList<Set<UnifyType>> paramCandidates = new ArrayList<>();
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for (int i = 0; i < t.getTypeParams().size(); i++)
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paramCandidates.add(grArg(t.getTypeParams().get(i)));
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permuteParams(paramCandidates).forEach(x -> result.add(t.setTypeParams(x)));
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}
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}
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if(!strInheritanceGraph.containsKey(t.getName()))
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continue;
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// if T <* T' then sigma(T) <* sigma(T')
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Set<Node<UnifyType>> candidates = strInheritanceGraph.get(t.getName());
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for(Node<UnifyType> candidate : candidates) {
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UnifyType theta1 = candidate.getContent();
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Optional<Unifier> optSigma = unify.unify(theta1, t);
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if(!optSigma.isPresent())
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continue;
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Unifier sigma = optSigma.get();
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sigma.swapPlaceholderSubstitutionsReverse(theta1.getTypeParams());
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Set<UnifyType> theta2Set = candidate.getContentOfPredecessors();
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for(UnifyType theta2 : theta2Set)
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result.add(theta2.apply(sigma));
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}
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}
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return result3;
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if(result.equals(types))
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return result;
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return computeGreater(result);
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}
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/**
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