二叉樹是一種非線性結(jié)構(gòu),遍歷二叉樹幾乎都是通過遞歸或者用棧輔助實現(xiàn)非遞歸的遍歷。用二叉樹作為存儲結(jié)構(gòu)時,取到一個節(jié)點,只能獲取節(jié)點的左孩子和右孩子,不能直接得到節(jié)點的任一遍歷序列的前驅(qū)或者后繼。為了保存這種在遍歷中需要的信息,我們利用二叉樹中指向左右子樹的空指針來存放節(jié)點的前驅(qū)和后繼信息。





#include <iostream>
using namespace std;
enum PointerTag {THREAD, LINK};
template<class T>
struct BinaryTreeNodeThd
{
T _data; //數(shù)據(jù)
BinaryTreeNodeThd<T>* _left; //左孩子
BinaryTreeNodeThd<T>* _right; //右孩子
PointerTag _leftTag; //左孩子線索標(biāo)志
PointerTag _rightTag; //右孩子線索標(biāo)志
BinaryTreeNodeThd(const T& data)
:_data(data)
,_left(NULL)
,_right(NULL)
,_leftTag(LINK)
,_rightTag(LINK)
{}
};
template<class T>
class BinaryTreeThd
{
public:
BinaryTreeThd(const T* array, size_t size, const T& invalid)
{
size_t index = 0;
_root = _CreateTree(array, size, index, invalid);
}
~BinaryTreeThd()
{
_DestroyTree(_root);
_root = NULL;
}
void InOrderThreading()
{
BinaryTreeNodeThd<T>* prev = NULL;
_InOrderThreading(_root, prev);
}
void PreOrderThreading()
{
BinaryTreeNodeThd<T>* prev = NULL;
_PreOrderThreading(_root, prev);
}
void PostOrderThreading()
{
BinaryTreeNodeThd<T>* prev = NULL;
_PostOrderThreading(_root, prev);
}
void PreOrderThd()
{
BinaryTreeNodeThd<T>* cur = _root;
while (cur)
{
while (cur && LINK == cur->_leftTag)
{
cout<<cur->_data<<" ";
cur = cur->_left;
}
cout<<cur->_data<<" ";
cur = cur->_right;
}
cout<<endl;
}
void InOrderThd()
{
BinaryTreeNodeThd<T>* cur = _root;
while (cur)
{
while (cur && LINK == cur->_leftTag)
{
cur = cur->_left;
}
cout<<cur->_data<<" ";
while (THREAD == cur->_rightTag)
{
cur = cur->_right;
cout<<cur->_data<<" ";
}
cur = cur->_right;
}
cout<<endl;
}
protected:
BinaryTreeNodeThd<T>* _CreateTree(const T* array, size_t size, size_t& index, const T& invalid)
{
BinaryTreeNodeThd<T>* root = NULL;
if (index < size && array[index] != invalid)
{
root = new BinaryTreeNodeThd<T>(array[index]);
root->_left = _CreateTree(array, size, ++index, invalid);
root->_right = _CreateTree(array, size, ++index, invalid);
}
return root;
}
void _DestroyTree(BinaryTreeNodeThd<T>* root)
{
if (NULL == root)
return;
if (LINK == root->_leftTag)
_DestroyTree(root->_left);
if (LINK == root->_rightTag)
_DestroyTree(root->_right);
delete root;
}
void _PreOrderThreading(BinaryTreeNodeThd<T>* cur, BinaryTreeNodeThd<T>*& prev)
{
if (NULL == cur)
return;
if (NULL == cur->_left)
{
cur->_leftTag = THREAD;
cur->_left = prev;
}
if (prev && NULL == prev->_right)
{
prev->_rightTag = THREAD;
prev->_right = cur;
}
prev = cur;
if (cur->_leftTag == LINK)
_PreOrderThreading(cur->_left, prev);
if (cur->_rightTag == LINK)
_PreOrderThreading(cur->_right, prev);
}
void _InOrderThreading(BinaryTreeNodeThd<T>* cur, BinaryTreeNodeThd<T>*& prev)
{
if (NULL == cur)
return;
_InOrderThreading(cur->_left, prev);
if (NULL == cur->_left)
{
cur->_leftTag = THREAD;
cur->_left = prev;
}
if (prev && NULL == prev->_right)
{
prev->_rightTag = THREAD;
prev->_right = cur;
}
prev = cur;
_InOrderThreading(cur->_right, prev);
}
void _PostOrderThreading(BinaryTreeNodeThd<T>* cur, BinaryTreeNodeThd<T>*& prev)
{
if (NULL == cur)
return;
_PostOrderThreading(cur->_left, prev);
_PostOrderThreading(cur->_right, prev);
if (cur->_left == NULL)
{
cur->_leftTag = THREAD;
cur->_left = prev;
}
if (prev && NULL == prev->_right)
{
prev->_rightTag = THREAD;
prev->_right = cur;
}
prev = cur;
}
protected:
BinaryTreeNodeThd<T>* _root;
};
void Test()
{
int a[] = {1, 2, 3, '#', '#', 4, '#', '#', 5, 6};
BinaryTreeThd<int> t1(a, sizeof(a)/sizeof(a[0]), '#');
t1.PreOrderThreading();
t1.PreOrderThd();
BinaryTreeThd<int> t2(a, sizeof(a)/sizeof(a[0]), '#');
t2.InOrderThreading();
t2.InOrderThd();
int a1[] = {1, 2, '#', 3, '#', '#', 4, 5, '#', 6, '#', 7, '#', '#', 8};
BinaryTreeThd<int> t3(a1, sizeof(a1)/sizeof(a1[0]), '#');
t3.PreOrderThreading();
t3.PreOrderThd();
}
int main()
{
Test();
return 0;
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