// 判断一棵二叉树是不是满二叉树(树的节点层数h不超过16层)
type Node struct {
val int
left *Node
right *Node
}
//二叉树深度
func maxDepth(root *Node) int {
if root == nil {
return 0
}
lhight := maxDepth(root.left)
rhight := maxDepth(root.right)
return max(lhight, rhight)
}
func max(a, b int) int {
if a > b {
return a + 1
}
return b + 1
}
//判断
func isFull(root *Node) bool {
if root == nil {
return true
}
lheight := maxDepth(root.left)
rheight := maxDepth(root.right)
fmt.Println("l:", lheight, "r:", rheight)
return isFull(root.left) && isFull(root.right) && (lheight == rheight)
//完全二叉树
//if math.Abs(float64(Height(root.left)-Height(root.right))) ==1 {
// flag = true
//} else {
// flag = false
//}
//return flag && isFull(root.left) && isFull(root.right)
}
func main() {
root := &Node{1, nil, nil}
n1 := &Node{2, nil, nil}
n2 := &Node{3, nil, nil}
n3 := &Node{4, nil, nil}
n4 := &Node{5, nil, nil}
//n5 := &Node{6, nil, nil}
//n6 := &Node{7, nil, nil}
root.left = n1
root.right = n2
n1.left = n3
n1.right = n4
//n2.left = n5
//n2.right = n6
fmt.Println("前------------")
PreOrderTraversal(root)
fmt.Println()
fmt.Println("中------------")
MidOrderTraversal(root)
fmt.Println()
fmt.Println("后------------")
PostOrderTraversal(root)
fmt.Println()
fmt.Println("层------------")
LevelOrderTraversal(root)
fmt.Println("------------")
fmt.Println(isFull(root))
}
// 中序遍历 左 -> 中 -> 右。
func MidOrderTraversal(tree *Node) {
if tree == nil {
return
}
MidOrderTraversal(tree.left)
fmt.Printf(" %d -> ", tree.val)
MidOrderTraversal(tree.right)
}
// 后序遍历 左 -> 右 -> 中。
func PostOrderTraversal(tree *Node) {
if tree == nil {
return
}
PostOrderTraversal(tree.left)
PostOrderTraversal(tree.right)
fmt.Printf(" %d -> ", tree.val)
}
// 前序遍历 遍历顺序
// 中 -> 左 -> 右。
func PreOrderTraversal(tree *Node) {
if tree == nil {
return
}
fmt.Printf(" %d -> ", tree.val)
PreOrderTraversal(tree.left)
PreOrderTraversal(tree.right)
}
// 按层遍历
func LevelOrderTraversal(tree *Node) {
if tree == nil {
return
}
// 采用队列实现
queue := make([]*Node, 0)
queue = append(queue, tree) // queue push
for len(queue) > 0 {
tree = queue[0]
fmt.Printf(" %d -> ", tree.val)
queue = queue[1:] // queue pop
if tree.left != nil {
queue = append(queue, tree.left)
}
if tree.right != nil {
queue = append(queue, tree.right)
}
}
}
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