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Update 0491.递增子序列.md
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@ -267,79 +267,53 @@ class Solution {
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### Python
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python3
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**回溯**
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回溯 利用set去重
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```python
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class Solution:
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def __init__(self):
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self.paths = []
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self.path = []
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def findSubsequences(self, nums):
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result = []
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self.backtracking(nums, 0, [], result)
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return result
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def findSubsequences(self, nums: List[int]) -> List[List[int]]:
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'''
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本题求自增子序列,所以不能改变原数组顺序
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'''
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self.backtracking(nums, 0)
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return self.paths
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def backtracking(self, nums: List[int], start_index: int):
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# 收集结果,同78.子集,仍要置于终止条件之前
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if len(self.path) >= 2:
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# 本题要求所有的节点
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self.paths.append(self.path[:])
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def backtracking(self, nums, startIndex, path, result):
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if len(path) > 1:
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result.append(path[:]) # 将当前路径的副本加入结果集
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# Base Case(可忽略)
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if start_index == len(nums):
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return
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used = set() # 使用集合来进行去重操作
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for i in range(startIndex, len(nums)):
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if path and nums[i] < path[-1]:
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continue # 如果当前元素小于上一个元素,则跳过当前元素
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if nums[i] in used:
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continue # 如果当前元素已经使用过,则跳过当前元素
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used.add(nums[i]) # 标记当前元素已经使用过
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self.backtracking(nums, i + 1, path + [nums[i]], result)
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# 单层递归逻辑
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# 深度遍历中每一层都会有一个全新的usage_list用于记录本层元素是否重复使用
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usage_list = set()
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# 同层横向遍历
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for i in range(start_index, len(nums)):
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# 若当前元素值小于前一个时(非递增)或者曾用过,跳入下一循环
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if (self.path and nums[i] < self.path[-1]) or nums[i] in usage_list:
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continue
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usage_list.add(nums[i])
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self.path.append(nums[i])
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self.backtracking(nums, i+1)
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self.path.pop()
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```
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**回溯+哈希表去重**
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回溯 利用哈希表去重
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```python
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class Solution:
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def __init__(self):
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self.paths = []
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self.path = []
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def findSubsequences(self, nums):
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result = []
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path = []
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self.backtracking(nums, 0, path, result)
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return result
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def findSubsequences(self, nums: List[int]) -> List[List[int]]:
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'''
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本题求自增子序列,所以不能改变原数组顺序
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'''
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self.backtracking(nums, 0)
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return self.paths
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def backtracking(self, nums: List[int], start_index: int):
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# 收集结果,同78.子集,仍要置于终止条件之前
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if len(self.path) >= 2:
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# 本题要求所有的节点
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self.paths.append(self.path[:])
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def backtracking(self, nums, startIndex, path, result):
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if len(path) > 1:
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result.append(path[:]) # 注意要使用切片将当前路径的副本加入结果集
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# Base Case(可忽略)
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if start_index == len(nums):
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return
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used = [0] * 201 # 使用数组来进行去重操作,题目说数值范围[-100, 100]
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for i in range(startIndex, len(nums)):
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if (path and nums[i] < path[-1]) or used[nums[i] + 100] == 1:
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continue # 如果当前元素小于上一个元素,或者已经使用过当前元素,则跳过当前元素
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used[nums[i] + 100] = 1 # 标记当前元素已经使用过
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path.append(nums[i]) # 将当前元素加入当前递增子序列
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self.backtracking(nums, i + 1, path, result)
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path.pop()
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# 单层递归逻辑
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# 深度遍历中每一层都会有一个全新的usage_list用于记录本层元素是否重复使用
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usage_list = [False] * 201 # 使用列表去重,题中取值范围[-100, 100]
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# 同层横向遍历
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for i in range(start_index, len(nums)):
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# 若当前元素值小于前一个时(非递增)或者曾用过,跳入下一循环
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if (self.path and nums[i] < self.path[-1]) or usage_list[nums[i]+100] == True:
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continue
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usage_list[nums[i]+100] = True
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self.path.append(nums[i])
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self.backtracking(nums, i+1)
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self.path.pop()
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```
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### Go
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