C++ GiSTlist::IsEmpty方法代码示例

void
MT::CollectStats ()
{
	GiSTpath path;
	path.MakeRoot ();
	GiSTnode *node = ReadNode (path);
	if (!node->IsLeaf()) {
		int maxLevel = node->Level();
		double *radii = new double[maxLevel];
		int *pages = new int[maxLevel];
		for (int i=0; i<maxLevel; i++) {
			pages[i] = 0;
			radii[i] = 0;
		}
		TruePredicate truePredicate;
		GiSTlist<GiSTentry*> list = node->Search(truePredicate);  // retrieve all the entries in this node
		
		double overlap = ((MTnode *)node)->Overlap();
		double totalOverlap = overlap;
		
		delete node;
		while (!list.IsEmpty()) {
			GiSTentry *entry = list.RemoveFront ();
			path.MakeChild (entry->Ptr());
			node = ReadNode (path);

			overlap = ((MTnode *)node)->Overlap();
			totalOverlap += overlap;

			pages[node->Level()]++;
			radii[node->Level()] += ((MTkey *) entry->Key())->MaxRadius();
			GiSTlist<GiSTentry*> newlist;
			if (!node->IsLeaf()) {
				newlist = node->Search(truePredicate);  // recurse to next level
			}
			while (!newlist.IsEmpty()) {
				list.Append (newlist.RemoveFront ());
			}
			path.MakeParent ();
			delete entry;
			delete node;
		}
		// output the results
		cout << "Level:\tPages:\tAverage_Radius:"<<endl;
		int totalPages = 1;  // for the root
		for (int i=maxLevel-1; i>=0; i--) {
			totalPages += pages[i];
			cout << i << ":\t" << pages[i] << "\t" << radii[i]/pages[i] << endl;
		}
		cout << "TotalPages:\t" << totalPages << endl;
		cout << "LeafPages:\t" << pages[0] << endl;
		cout << "TotalOverlap:\t" << (float)totalOverlap << endl;
		delete []radii;
		delete []pages;
	} else {
		delete node;
	}
}

// split this M-tree into a list of trees having height level, which is used in the "splitting" phase of the BulkLoad algorithm
// nCreated is the number of created subtrees,
// level is the split level for the tree,
// children is the list of the parents of each subtree,
// name is the root for the subtrees names
// the return value is the list of splitted subtrees's names
GiSTlist<char *> *
MT::SplitTree (int *nCreated, int level, GiSTlist<MTentry *> *parentEntries, const char *name)
{
	GiSTlist<MTnode *> *oldList = new GiSTlist<MTnode *>;  // upper level nodes
	MTnode *node = new MTnode;  // this is because the first operation on node is a delete
	GiSTpath path;
	path.MakeRoot ();
	oldList->Append((MTnode *) ReadNode(path));  // insert the root
	do {  // build the roots list
		GiSTlist<MTnode *> *newList = new GiSTlist<MTnode *>;  // lower level nodes
		while (!oldList->IsEmpty()) {
			delete node;  // delete the old node created by ReadNode
			node = oldList->RemoveFront();  // retrieve next node to be examined
			path = node->Path();
			for (int i=0; i<node->NumEntries(); i++) {  // append all its children to the new list
				path.MakeChild ((*node)[i].Ptr()->Ptr());
				newList->Append((MTnode *)ReadNode(path));
				path.MakeParent ();
			}
		}
		delete oldList;
		oldList = newList;
	} while (node->Level() > level);  // stop if we're at the split level
	delete node;

	GiSTlist<char *> *newTreeNames = new GiSTlist<char *>;  // this is the results list
	while (!oldList->IsEmpty()) {  // now append each sub-tree to its root
		char newName[50];
		sprintf (newName, "%s.%i", name, ++(*nCreated));
		unlink (newName);  // if this M-tree already exists, delete it

		MT *newTree = new MT;
		newTree->Create(newName);  // create a new M-tree
		path.MakeRoot ();
		MTnode *rootNode = (MTnode *) newTree->ReadNode(path);  // read the root of the new tree

		node = oldList->RemoveFront();
		newTree->Append(rootNode, (MTnode *)node->Copy());  // append the current node to the root of new tree
		parentEntries->Append(node->ParentEntry());  // insert the original parent entry into the list
		newTreeNames->Append(strdup(newName));  // insert the new M-tree name into the list
		delete node;
		delete rootNode;
		delete newTree;
	}
	delete oldList;
	return newTreeNames;
}

void 
GiST::OverflowTreatment (GiSTnode *node, const GiSTentry& entry, int *splitvec)
{
	// remove the "top" p entries from the node
	GiSTlist<GiSTentry*> deleted = RemoveTop (node);
	WriteNode (node);
	AdjustKeys (node, NULL);
	// note that we've seen this level already
	splitvec[node->Level()] = 1;
	// for each of the deleted entries, call InsertHelper at this level
	while (!deleted.IsEmpty()) {
		GiSTentry *tmpentry = deleted.RemoveFront ();
		InsertHelper (*tmpentry, node->Level(), splitvec);
		delete tmpentry;
	}
}

GiSTentry* 
GiSTcursor::Next()
{
    GiSTpage page;

    while (first || !stack.IsEmpty()) {
	if (first) {
	    page = GiSTRootPage;
	    first = 0;
	} else {
	    assert(lastlevel >= 0);
	    GiSTentry *entry = stack.RemoveFront();
	    if (entry->IsLeaf())
		return entry;

	    // Pop off the stack
	    for (int i=0; i < entry->Level() - lastlevel; i++)
		path.MakeParent();

	    page = entry->Ptr();
	    
	    delete entry;
	}

	// Entry was a pointer to another node
	path.MakeChild(page);

	GiSTnode *node = gist.ReadNode(path);
	lastlevel = node->Level();

	GiSTlist<GiSTentry*> list = node->Search(*query);

	while (!list.IsEmpty()) {
	    GiSTentry *entry = list.RemoveRear();
	    stack.Prepend(entry);
	}

	delete node;
    }

    // The search is over...
    return NULL;
}

void 
GiST::DumpNode (ostream& os, GiSTpath path) const
{
	GiSTnode *node = ReadNode(path);
	node->Print(os);

	if (!node->IsLeaf()) {
		TruePredicate truePredicate;
		GiSTlist<GiSTentry*> list = node->Search(truePredicate);

		while (!list.IsEmpty()) {
			GiSTentry *e = list.RemoveFront();
			path.MakeChild(e->Ptr());
			DumpNode (os, path);
			path.MakeParent();
			delete e;
		}
	}
	delete node;
}

int main()
{
	MXTree *tree = new MXTree;
	tree->Open(MXTreePath.c_str());
	assert(tree->IsOpen());

	time_t time_start, time_end;
	time(&time_start); 

	ifstream fin(path.c_str());
	for (int i=0; i<amount/1000; i++) {
		Object *obj = Read(fin, rand()%amount);
		Pred *pred = new Pred(*obj);
		delete obj;
		
		SimpleQuery query(pred, 40);
		delete pred;

		GiSTlist<MTentry *> list = tree->RangeSearch(query);
		while (!list.IsEmpty()) {
			MTentry *e = list.RemoveFront();
			++objs;
			delete e;
		}
		Progress(i, 1200);
	}
	fin.close();

	time(&time_end);
	cout<<difftime(time_end, time_start)<<endl;

	delete tree;

	cout << "Computed dists = " << compdists << endl;
	cout << "IO reads = " << IOread << endl;
	cout << "IO writes = " << IOwrite << endl;
	cout << "Objs = " << objs << endl;

	return 0;
}

GiSTlist<MTentry *>
MTnode::RangeSearch (const MTquery &query)
{
	GiSTlist<MTentry *> results;

	if (IsLeaf()) {
		for (int i=0; i<NumEntries(); i++) {
			MTentry *entry = (MTentry *) (*this)[i].Ptr()->Copy();
			MTquery *newQuery = (MTquery *) query.Copy();
			if (newQuery->Consistent(*entry)) {  // object qualifies
				entry->SetMaxRadius(newQuery->Grade());
				results.Append (entry);
			} else {
				delete entry;
			}
			delete newQuery;
		}
	} else {
		for (int i=0; i<NumEntries(); i++) {
			MTentry *entry = (MTentry *) (*this)[i].Ptr();
			MTquery *newQuery = (MTquery *) query.Copy();
			if (newQuery->Consistent(*entry)) {  // sub-tree included
				GiSTpath childPath = Path ();
				childPath.MakeChild (entry->Ptr());
				MTnode *childNode = (MTnode *) ((MT *)Tree())->ReadNode(childPath);
				GiSTlist<MTentry *> childResults = childNode->RangeSearch(*newQuery);  // recurse the search
				while (!childResults.IsEmpty()) {
					results.Append (childResults.RemoveFront());
				}
				delete childNode;
			}
			delete newQuery;
		}
	}

	return results;
}

//.........这里部分代码省略.........
			else {
				MTpred *npred=new Pred(*obj);

				pred=new NotPred(npred);
				delete npred;
			}
//			eps=atof(argv[1]);
			TopQuery query(pred, k);

			delete pred;
			if(!gist) CommandOpen("mtree", "graphs.M3");
			CommandNearest(query);
			CommandClose();
			delete obj;
		}
		else if(!strcmp(cmdLine, "cursor")) {
			MTobject *obj=Read();
			Pred pred(*obj);

			if(!gist) CommandOpen("mtree", "graphs.M3");
			MTcursor cursor(*gist, pred);

			scanf("%s", cmdLine);
			while(strcmp(cmdLine, "close")) {
				if(!strcmp(cmdLine, "next")) {
					int k;
					GiSTlist<MTentry *> list;

					scanf("%s", cmdLine);
					k=atoi(cmdLine);

//					std::cout << "Fetching next " << k << " entries...\n";
					for(; k>0; k--) list.Append(cursor.Next());
					while(!list.IsEmpty()) {
						MTentry *e=list.RemoveFront();
//						std::cout << e;
						delete e;
						objs++;
					}
				}
				scanf("%s", cmdLine);
			}
			delete obj;
			CommandClose();
		}
/*		else if(!strcmp(cmdLine, "find")) {
			int n, k, l, oldcompdists, oldIOread, oldobjs;

			scanf("%s", cmdLine);
			n=atoi(cmdLine);

			double **x=(double **)calloc(n, sizeof(double *));
			for(i=0; i<n; i++) x[i]=(double *)calloc(dimension, sizeof(double));
			MTpred **p=(MTpred **)calloc(n, sizeof(MTpred *));
			AndPred **ap=(AndPred **)calloc(n-1, sizeof(AndPred *));

			for(i=0; i<n; i++) {
				for(int j=0; j<dimension; j++) {
					scanf("%s", cmdLine);
					x[i][j]=atof(cmdLine);
				}
				if(x[i][0]>=0) {
					MTobject obj(x[i]);
//					std::cout << "obj=" << obj << std::endl;
					p[i]=new Pred(obj);
				}

// handle underfull leaf nodes
int
GiST::CondenseTree(GiSTnode *node)
{
	GiSTlist<GiSTentry*> Q;
	int deleted=0;

	// Must be condensing a leaf
	assert(node->IsLeaf());
	while(!node->Path().IsRoot()) {
		GiSTpath parent_path=node->Path();
		parent_path.MakeParent();
		GiSTnode *P=ReadNode(parent_path);
		GiSTentry *En=P->SearchPtr(node->Path().Page());

		assert(En!=NULL);
		// Handle under-full node
		if(node->IsUnderFull(*store)) {
		    if(!IsOrdered()) {
				TruePredicate truePredicate;
				GiSTlist<GiSTentry*> list=node->Search(truePredicate);

				while(!list.IsEmpty()) {
					GiSTentry *e=list.RemoveFront();

					Q.Append(e);
				}
				P->DeleteEntry(En->Position());
				WriteNode(P);
				deleted=1;
				AdjustKeys(P, NULL);
			}
			else {
				// Try to borrow entries, else coalesce with a neighbor
				// Have to look at left sibling???
				GiSTpage neighbor_page=P->SearchNeighbors(node->Path().Page());
				GiSTpath neighbor_path=node->Path();

				neighbor_path.MakeSibling(neighbor_page);
				if(neighbor_page!=0) {
					GiSTnode *neighbor;

					// If neighbor is RIGHT sibling...
					if(node->Sibling()==neighbor_page) neighbor=ReadNode(neighbor_path);
                    else {
						neighbor=node;
						node=ReadNode(neighbor_path);
					}

					GiSTentry *e=P->SearchPtr(node->Path().Page());

					node->Coalesce(*neighbor, *e);
					delete e;
					// If not overfull, coalesce, kill right node
					if(!node->IsOverFull(*store)) {
						node->SetSibling(neighbor->Sibling());
						WriteNode(node);

						// Delete the neighbor from parent
						GiSTentry *e=P->SearchPtr(neighbor->Path().Page());

						P->DeleteEntry(e->Position());
						WriteNode(P);
						delete e;
						store->Deallocate(neighbor->Path().Page());
						deleted=1;
					}
					// If overfull, split (same as borrowing)
					else {
						GiSTnode *node2=node->PickSplit();

						node2->Path()=neighbor->Path();
						node2->SetSibling(neighbor->Sibling());
						WriteNode(node);
						WriteNode(node2);
						AdjustKeys(node2, &P);
						delete node2;
						deleted=1;
					}
					delete neighbor;
				}
			}
		}
		// Adjust covering predicate
		if(!deleted) AdjustKeys(node, &P);
		parent_path=node->Path();
		parent_path.MakeParent();
		delete node;
		// Propagate deletes
		if(!deleted) break;
		node=P;
	}
	// Re-insert orphaned entries
	while(!Q.IsEmpty()) {
		GiSTentry *e=Q.RemoveFront();

		InsertHelper(*e, e->Level());
		delete e;
	}
	return(deleted);
//.........这里部分代码省略.........

// load this M-tree with n data using the BulkLoad algorithm [CP98]
// data is an array of n entries
// padFactor is the maximum node utilization (use 1)
// name is the name of the tree
void
MT::BulkLoad (MTentry **data, int n, double padFactor, const char *name)
{
	int size = 0;
	if (EntrySize()) {
		size = n * (sizeof(GiSTpage) + EntrySize());  // (only valid if we've fixed size entries)
	} else {
		for (int i=0; i<n; i++) {
			size += sizeof(GiSTlte) + sizeof(GiSTpage) + data[i]->CompressedLength();
		}
	}
	int totSize = size + GIST_PAGE_HEADER_SIZE + sizeof(GiSTlte);

	if (totSize > Store()->PageSize()) {  // we need to split the entries into several sub-trees
		int numEntries = (int)(Store()->PageSize()*padFactor*n) / totSize;
		int s = (int) MAX (MIN (numEntries, ceil(((float)n)/numEntries)), numEntries*MIN_UTIL);  // initial number of samples
		int nSamples, *samples = new int[s], *sizes = NULL, *ns = NULL, iter = 0, MAXITER = s * s;
		GiSTlist<double *> *distm = (GiSTlist<double *> *) calloc (s, sizeof(GiSTlist<double *>));  // relative distances between samples
		int MINSIZE = (int) (Store()->PageSize()*MIN_UTIL), addEntrySize = EntrySize() ? sizeof(GiSTpage) : sizeof(GiSTlte)+sizeof(GiSTpage);
		GiSTlist<int> *lists = NULL;  // set for each sample set
		GiSTlist<double> *dists = NULL;  // set for distance between each sample and its members
		BOOL *bSampled = new BOOL[n];  // is this entry in the samples set?

		// sampling phase
		do {
			iter++;
			if (iter > 1) {  // this is a new sampling phase
				while (!lists[0].IsEmpty()) {
					lists[0].RemoveFront ();
					dists[0].RemoveFront ();
				}
				delete []lists;
				delete []dists;
				delete []sizes;
				delete []ns;
				while (!distm[0].IsEmpty()) {
					delete []distm[0].RemoveFront();  // empty the distance list
				}
				for (int i=1; i<s; i++) {
					distm[i].front = distm[i].rear = NULL;
				}
			}
			if (iter >= MAXITER) {
				cout << "Too many loops in BulkLoad!"<<endl<<"Please select a lower minimum node utilization or a bigger node size."<<endl;
				exit(1);
			}

			for (int i=0; i<n; i++) {
				bSampled[i] = FALSE;
			}
			nSamples = 0;
			// pick s samples to create parents
			while (nSamples < s) {
				int i;
				do {
					i = PickRandom (0, n);
				} while (bSampled[i]);
				bSampled[i] = TRUE;
				samples[nSamples++] = i;
			}

			lists = new GiSTlist<int>[s];
			dists = new GiSTlist<double>[s];
			sizes = new int[s];
			ns = new int[s];
			for (int i=0; i<s; i++) {
				sizes[i] = GIST_PAGE_HEADER_SIZE + sizeof(GiSTlte);
				ns[i] = 1;
				distm[i].Prepend (new double[s]);
			}

			// compute the relative distances between samples
			for (int i=0; i<s; i++) {
				for (int j=0; j<i; j++) {
					distm[j].front->entry[i] = distm[i].front->entry[j] = data[samples[j]]->object().distance(data[samples[i]]->object());
				}
				distm[i].front->entry[i] = 0;
			}

			// assign each entry to its nearest parent
			for (int i=0; i<n; i++) {
				if (bSampled[i]) {
					int j = 0;
					for (; samples[j]!=i; j++);  // find this entry in the samples set and return position in it
					lists[j].Prepend (i);  // insert the entry in the right sample
					dists[j].Prepend (0);  // distance between sample and data[i]
					sizes[j] += addEntrySize + data[i]->CompressedLength();
				} else {  // here we optimize the distance computations (like we do in the insert algorithm)
					double *dist = new double[s];  // distance between this non-sample and samples
					dist[0] = data[samples[0]]->object().distance(data[i]->object());
					int minIndex = 0;
					for (int j=1; j<s; j++) {  // seek the nearest sample
						dist[j] = -MaxDist();
						if (fabs (data[samples[j]]->Key()->distance - data[i]->Key()->distance) >= dist[minIndex]) {  // pruning
							continue;
						}
//.........这里部分代码省略.........