feat: update lc problems (doocs#2566)

Author: yanglbme

solution/3000-3099/3082.Find the Sum of the Power of All Subsequences/README.md

@@ -30,11 +30,11 @@
 <p>总共有&nbsp;<code>5</code>&nbsp;个能量不为 0 的子序列：</p>
 
 <ul>
-	<li>子序列&nbsp;<code>[<em><strong>1</strong></em>,<em><strong>2</strong></em>,<em><strong>3</strong></em>]</code> 有&nbsp;<code>2</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<strong><em>3</em></strong>]</code> 和 <code>[<strong><em>1</em></strong>,<strong><em>2</em></strong>,3]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[<em><strong>1</strong></em>,2,<em><strong>3</strong></em>]</code>&nbsp;有 <code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<strong><em>3</em></strong>]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[1,<em><strong>2</strong></em>,<em><strong>3</strong></em>]</code> 有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<strong><em>3</em></strong>]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[<em><strong>1</strong></em>,<em><strong>2</strong></em>,3]</code>&nbsp;有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[<strong><em>1</em></strong>,<strong><em>2</em></strong>,3]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[1,2,<em><strong>3</strong></em>]</code>&nbsp;有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<strong><em>3</em></strong>]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>1</strong></em></u>,<u><em><strong>2</strong></em></u>,<u><em><strong>3</strong></em></u>]</code> 有&nbsp;<code>2</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<u><strong><em>3</em></strong></u>]</code> 和 <code>[<u><strong><em>1</em></strong></u>,<u><strong><em>2</em></strong></u>,3]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>1</strong></em></u>,2,<u><em><strong>3</strong></em></u>]</code>&nbsp;有 <code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<u><strong><em>3</em></strong></u>]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[1,<u><em><strong>2</strong></em></u>,<u><em><strong>3</strong></em></u>]</code> 有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<u><strong><em>3</em></strong></u>]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>1</strong></em></u>,<u><em><strong>2</strong></em></u>,3]</code>&nbsp;有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[<u><strong><em>1</em></strong></u>,<u><strong><em>2</em></strong></u>,3]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[1,2,<u><em><strong>3</strong></em></u>]</code>&nbsp;有&nbsp;<code>1</code>&nbsp;个和为&nbsp;<code>3</code>&nbsp;的子序列：<code>[1,2,<u><strong><em>3</em></strong></u>]</code>&nbsp;。</li>
 </ul>
 
 <p>所以答案为&nbsp;<code>2 + 1 + 1 + 1 + 1 = 6</code>&nbsp;。</p>
@@ -52,9 +52,9 @@
 <p>总共有&nbsp;<code>3</code>&nbsp;个能量不为 0 的子序列：</p>
 
 <ul>
-	<li>子序列&nbsp;<code>[<em><strong>2</strong></em>,<em><strong>3</strong></em>,<em><strong>3</strong></em>]</code>&nbsp;有 2 个子序列和为&nbsp;<code>5</code>&nbsp;：<code>[<strong><em>2</em></strong>,3,<strong><em>3</em></strong>]</code> 和&nbsp;<code>[<strong><em>2</em></strong>,<strong><em>3</em></strong>,3]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[<em><strong>2</strong></em>,3,<em><strong>3</strong></em>]</code>&nbsp;有 1 个子序列和为&nbsp;<code>5</code>&nbsp;：<code>[<strong><em>2</em></strong>,3,<strong><em>3</em></strong>]</code>&nbsp;。</li>
-	<li>子序列&nbsp;<code>[<em><strong>2</strong></em>,<em><strong>3</strong></em>,3]</code>&nbsp;有 1 个子序列和为 <code>5</code>&nbsp;：<code>[<strong><em>2</em></strong>,<strong><em>3</em></strong>,3]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>2</strong></em></u>,<u><em><strong>3</strong></em></u>,<u><em><strong>3</strong></em></u>]</code>&nbsp;有 2 个子序列和为&nbsp;<code>5</code>&nbsp;：<code>[<u><strong><em>2</em></strong></u>,3,<u><strong><em>3</em></strong></u>]</code> 和&nbsp;<code>[<u><strong><em>2</em></strong></u>,<u><strong><em>3</em></strong></u>,3]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>2</strong></em></u>,3,<u><em><strong>3</strong></em></u>]</code>&nbsp;有 1 个子序列和为&nbsp;<code>5</code>&nbsp;：<code>[<u><strong><em>2</em></strong></u>,3,<u><strong><em>3</em></strong></u>]</code>&nbsp;。</li>
+	<li>子序列&nbsp;<code>[<u><em><strong>2</strong></em></u>,<u><em><strong>3</strong></em></u>,3]</code>&nbsp;有 1 个子序列和为 <code>5</code>&nbsp;：<code>[<u><strong><em>2</em></strong></u>,<u><strong><em>3</em></strong></u>,3]</code>&nbsp;。</li>
 </ul>
 
 <p>所以答案为&nbsp;<code>2 + 1 + 1 = 4</code>&nbsp;。</p>

solution/3100-3199/3104.Find Longest Self-Contained Substring/README.md

@@ -2,15 +2,15 @@
 
 [English Version](/solution/3100-3199/3104.Find%20Longest%20Self-Contained%20Substring/README_EN.md)
 
-<!-- tags: -->
+<!-- tags:哈希表,字符串,二分查找,前缀和 -->
 
 ## 题目描述
 
 <!-- 这里写题目描述 -->
 
 <p>Given a string <code>s</code>, your task is to find the length of the <strong>longest self-contained</strong> <span data-keyword="substring-nonempty">substring</span> of <code>s</code>.</p>
 
-<p>A substring <code>t</code> of a string <code>s</code> is considered <strong>self-contained </strong>if <code>t != s</code> and for every character in <code>t</code>, it doesn&#39;t exist in the <em>rest</em> of <code>s</code>.</p>
+<p>A substring <code>t</code> of a string <code>s</code> is called <strong>self-contained </strong>if <code>t != s</code> and for every character in <code>t</code>, it doesn&#39;t exist in the <em>rest</em> of <code>s</code>.</p>
 
 <p>Return the length of the <em>longest<strong> </strong>self-contained </em>substring of <code>s</code> if it exists, otherwise, return -1.</p>
 

solution/3100-3199/3104.Find Longest Self-Contained Substring/README_EN.md

@@ -2,13 +2,13 @@
 
 [中文文档](/solution/3100-3199/3104.Find%20Longest%20Self-Contained%20Substring/README.md)
 
-<!-- tags: -->
+<!-- tags:Hash Table,String,Binary Search,Prefix Sum -->
 
 ## Description
 
 <p>Given a string <code>s</code>, your task is to find the length of the <strong>longest self-contained</strong> <span data-keyword="substring-nonempty">substring</span> of <code>s</code>.</p>
 
-<p>A substring <code>t</code> of a string <code>s</code> is considered <strong>self-contained </strong>if <code>t != s</code> and for every character in <code>t</code>, it doesn&#39;t exist in the <em>rest</em> of <code>s</code>.</p>
+<p>A substring <code>t</code> of a string <code>s</code> is called <strong>self-contained </strong>if <code>t != s</code> and for every character in <code>t</code>, it doesn&#39;t exist in the <em>rest</em> of <code>s</code>.</p>
 
 <p>Return the length of the <em>longest<strong> </strong>self-contained </em>substring of <code>s</code> if it exists, otherwise, return -1.</p>
 

solution/3100-3199/3105.Longest Strictly Increasing or Strictly Decreasing Subarray/README.md

@@ -2,7 +2,7 @@
 
 [English Version](/solution/3100-3199/3105.Longest%20Strictly%20Increasing%20or%20Strictly%20Decreasing%20Subarray/README_EN.md)
 
-<!-- tags: -->
+<!-- tags:数组 -->
 
 ## 题目描述
 

solution/3100-3199/3105.Longest Strictly Increasing or Strictly Decreasing Subarray/README_EN.md

@@ -2,7 +2,7 @@
 
 [中文文档](/solution/3100-3199/3105.Longest%20Strictly%20Increasing%20or%20Strictly%20Decreasing%20Subarray/README.md)
 
-<!-- tags: -->
+<!-- tags:Array -->
 
 ## Description
 

solution/3100-3199/3106.Lexicographically Smallest String After Operations With Constraint/README.md

@@ -2,7 +2,7 @@
 
 [English Version](/solution/3100-3199/3106.Lexicographically%20Smallest%20String%20After%20Operations%20With%20Constraint/README_EN.md)
 
-<!-- tags: -->
+<!-- tags:贪心,字符串 -->
 
 ## 题目描述
 

solution/3100-3199/3106.Lexicographically Smallest String After Operations With Constraint/README_EN.md

@@ -2,7 +2,7 @@
 
 [中文文档](/solution/3100-3199/3106.Lexicographically%20Smallest%20String%20After%20Operations%20With%20Constraint/README.md)
 
-<!-- tags: -->
+<!-- tags:Greedy,String -->
 
 ## Description
 

solution/3100-3199/3107.Minimum Operations to Make Median of Array Equal to K/README.md

@@ -2,19 +2,17 @@
 
 [English Version](/solution/3100-3199/3107.Minimum%20Operations%20to%20Make%20Median%20of%20Array%20Equal%20to%20K/README_EN.md)
 
-<!-- tags: -->
+<!-- tags:贪心,数组,排序 -->
 
 ## 题目描述
 
 <!-- 这里写题目描述 -->
 
-<p>给你一个整数数组&nbsp;<code>nums</code>&nbsp;和一个 <strong>非负</strong>&nbsp;整数&nbsp;<code>k</code>&nbsp;。</p>
-
-<p>一次操作中，你可以选择任一下标&nbsp;<code>i</code>&nbsp;，然后将&nbsp;<code>nums[i]</code>&nbsp;加&nbsp;<code>1</code>&nbsp;或者减&nbsp;<code>1</code>&nbsp;。</p>
+<p>给你一个整数数组&nbsp;<code>nums</code>&nbsp;和一个 <strong>非负</strong>&nbsp;整数&nbsp;<code>k</code>&nbsp;。一次操作中，你可以选择任一元素&nbsp;加&nbsp;<code>1</code>&nbsp;或者减&nbsp;<code>1</code>&nbsp;。</p>
 
 <p>请你返回将 <code>nums</code>&nbsp;<strong>中位数</strong>&nbsp;变为 <code>k</code>&nbsp;所需要的 <strong>最少</strong>&nbsp;操作次数。</p>
 
-<p>一个数组的 <strong>中位数</strong>&nbsp;指的是数组按 <strong>非递减</strong> 顺序排序后最中间的元素。如果数组长度为偶数，我们选择中间两个数的较大值为中位数。</p>
+<p>一个数组的中位数指的是数组按非递减顺序排序后最中间的元素。如果数组长度为偶数，我们选择中间两个数的较大值为中位数。</p>
 
 <p>&nbsp;</p>
 
@@ -25,7 +23,7 @@
 
 <p><span class="example-io"><b>输出：</b>2</span></p>
 
-<p><b>解释：</b>我们将&nbsp;<code>nums[1]</code> 和&nbsp;<code>nums[4]</code>&nbsp;减 <code>1</code>&nbsp;得到&nbsp;<code>[2, 4, 6, 8, 4]</code>&nbsp;。现在数组的中位数等于&nbsp;<code>k</code>&nbsp;。所以答案为 2 。</p>
+<p><b>解释：</b>我们将&nbsp;<code>nums[1]</code> 和&nbsp;<code>nums[4]</code>&nbsp;减 <code>1</code>&nbsp;得到&nbsp;<code>[2, 4, 6, 8, 4]</code>&nbsp;。现在数组的中位数等于&nbsp;<code>k</code>&nbsp;。</p>
 </div>
 
 <p><strong class="example">示例 2：</strong></p>
@@ -35,7 +33,7 @@
 
 <p><span class="example-io"><b>输出：</b>3</span></p>
 
-<p><b>解释：</b>我们将&nbsp;<code>nums[1]</code>&nbsp;增加 1 两次，并且将&nbsp;<code>nums[2]</code>&nbsp;增加 1 一次，得到&nbsp;<code>[2, 7, 7, 8, 5]</code>&nbsp;。结果数组的中位数等于&nbsp;<code>k</code>&nbsp;。所以答案为 3 。</p>
+<p><b>解释：</b>我们将&nbsp;<code>nums[1]</code>&nbsp;增加 1 两次，并且将&nbsp;<code>nums[2]</code>&nbsp;增加 1 一次，得到&nbsp;<code>[2, 7, 7, 8, 5]</code>&nbsp;。</p>
 </div>
 
 <p><strong class="example">示例 3：</strong></p>
@@ -45,7 +43,7 @@
 
 <p><span class="example-io"><b>输出：</b>0</span></p>
 
-<p><b>解释：</b>数组中位数已经等于 <code>k</code>&nbsp;了，所以不需要进行任何操作。</p>
+<p><b>解释：</b>数组中位数已经等于 <code>k</code>&nbsp;了。</p>
 </div>
 
 <p>&nbsp;</p>

solution/3100-3199/3107.Minimum Operations to Make Median of Array Equal to K/README_EN.md

@@ -2,13 +2,15 @@
 
 [中文文档](/solution/3100-3199/3107.Minimum%20Operations%20to%20Make%20Median%20of%20Array%20Equal%20to%20K/README.md)
 
-<!-- tags: -->
+<!-- tags:Greedy,Array,Sorting -->
 
 ## Description
 
 <p>You are given an integer array <code>nums</code> and a <strong>non-negative</strong> integer <code>k</code>. In one operation, you can increase or decrease any element by 1.</p>
 
-<p>Return the <strong>minimum</strong> number of operations needed to make the <strong><span data-keyword="median-array">median</span></strong> of <code>nums</code> <em>equal</em> to <code>k</code>.</p>
+<p>Return the <strong>minimum</strong> number of operations needed to make the <strong>median</strong> of <code>nums</code> <em>equal</em> to <code>k</code>.</p>
+
+<p>The median of an array is defined as the middle element of the array when it is sorted in non-decreasing order. If there are two choices for a median, the larger of the two values is taken.</p>
 
 <p>&nbsp;</p>
 <p><strong class="example">Example 1:</strong></p>

solution/3100-3199/3108.Minimum Cost Walk in Weighted Graph/README.md

@@ -2,7 +2,7 @@
 
 [English Version](/solution/3100-3199/3108.Minimum%20Cost%20Walk%20in%20Weighted%20Graph/README_EN.md)
 
-<!-- tags: -->
+<!-- tags:位运算,并查集,图,数组 -->
 
 ## 题目描述