modified: src/de/dhbwstuttgart/typeinference/unify/TypeUnifyTask.java
In Unfy: - Bildung des kartesischen Produkts auf secondlevel-Ebene entfernt In computeCartesianRecursive: - Vereinigung der Ergebnisse ueber die Schleifen und die Rekursion eingefuegt - Minimumbestimmung korrigiert
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@ -165,9 +165,9 @@ public class TypeUnifyTask extends RecursiveTask<Set<Set<UnifyPair>>> {
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/* Up to here, no cartesian products are calculated.
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* filters for pairs and sets can be applied here */
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// Sub cartesian products of the second level (pattern matched) sets
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// Alternative: Sub cartesian products of the second level (pattern matched) sets
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// "the big (x)"
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for(Set<Set<Set<UnifyPair>>> secondLevelSet : secondLevelSets) {
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/* for(Set<Set<Set<UnifyPair>>> secondLevelSet : secondLevelSets) {
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//System.out.println("secondLevelSet "+secondLevelSet.size());
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List<Set<Set<UnifyPair>>> secondLevelSetList = new ArrayList<>(secondLevelSet);
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Set<List<Set<UnifyPair>>> cartResult = setOps.cartesianProduct(secondLevelSetList);
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@ -183,7 +183,15 @@ public class TypeUnifyTask extends RecursiveTask<Set<Set<UnifyPair>>> {
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flat1.addAll(s1);
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flat.add(flat1);
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}
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topLevelSets.add(flat);
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//topLevelSets.add(flat);
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}
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*/
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//Alternative KEIN KARTESISCHES PRODUKT der secondlevel Ebene bilden
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for(Set<Set<Set<UnifyPair>>> secondLevelSet : secondLevelSets) {
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for (Set<Set<UnifyPair>> secondlevelelem : secondLevelSet) {
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topLevelSets.add(secondlevelelem);
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}
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}
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//System.out.println(topLevelSets);
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//System.out.println();
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@ -291,36 +299,41 @@ public class TypeUnifyTask extends RecursiveTask<Set<Set<UnifyPair>>> {
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* Step 7: Filter empty sets;
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*/
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eqPrimePrimeSet = eqPrimePrimeSet.stream().filter(x -> isSolvedForm(x)).collect(Collectors.toCollection(HashSet::new));
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if (!eqPrimePrimeSet.isEmpty())
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System.out.println("");
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return eqPrimePrimeSet;
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}
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Set<Set<UnifyPair>> computeCartesianRecursive(Set<Set<UnifyPair>> fstElems, ArrayList<Set<Set<UnifyPair>>> sets, Set<UnifyPair> eq, IFiniteClosure fc, boolean parallel) {
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ArrayList<Set<Set<UnifyPair>>> newSets = new ArrayList<>(sets);
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Set<Set<UnifyPair>> set = newSets.remove(0);
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ArrayList<Set<UnifyPair>> newSet = new ArrayList<>(set);
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Set<Set<UnifyPair>> result = null;
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Set<Set<UnifyPair>> computeCartesianRecursive(Set<Set<UnifyPair>> fstElems, ArrayList<Set<Set<UnifyPair>>> topLevelSets, Set<UnifyPair> eq, IFiniteClosure fc, boolean parallel) {
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ArrayList<Set<Set<UnifyPair>>> remainingSets = new ArrayList<>(topLevelSets);
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Set<Set<UnifyPair>> nextSet = remainingSets.remove(0);
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ArrayList<Set<UnifyPair>> nextSetasList = new ArrayList<>(nextSet);
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Set<Set<UnifyPair>> result = new HashSet<>();
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int i = 0;
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Set<UnifyPair> a_next = oup.min(newSet.iterator());
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while (newSet.size() != 0) {
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Set<UnifyPair> a_next = oup.min(nextSetasList.iterator());
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while (nextSetasList.size() != 0) {
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Set<UnifyPair> a = a_next;
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writeLog("NewSet: " + newSet.toString()+ "\n");
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newSet.remove(a);
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if (newSet.size() > 0) a_next = oup.min(newSet.iterator());
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writeLog("nextSet: " + nextSetasList.toString()+ "\n");
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nextSetasList.remove(a);
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if (nextSetasList.size() > 0)
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a_next = oup.min(nextSetasList.iterator());
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//for(Set<UnifyPair> a : newSet) {
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i++;
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Set<Set<UnifyPair>> elems = new HashSet<Set<UnifyPair>>(fstElems);
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elems.add(a);
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if (newSets.isEmpty()) {
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result = unify2(elems, eq, fc, parallel);
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if (remainingSets.isEmpty()) {
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result.addAll(unify2(elems, eq, fc, parallel));
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System.out.println("");
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}
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else {
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result = computeCartesianRecursive(elems,newSets, eq, fc, parallel);
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result.addAll(computeCartesianRecursive(elems, remainingSets, eq, fc, parallel));
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}
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if (!result.isEmpty()) //&& (oup.compare(a, a_next) == -1)) break;
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if (oup.compare(a, a_next) == -1) break;
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if (a.equals(a_next) ||
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(oup.compare(a, a_next) == -1))
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break;
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}
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return result;
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}
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