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10.2 二分查找插入点
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10.3 二分查找边界
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第 12 章 分治
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12.1 分治算法
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12.2 分治搜索策略
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12.3 构建树问题
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12.4 汉诺塔问题
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12.5 小结
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第 14 章 动态规划
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14.1 初探动态规划
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14.2 DP 问题特性
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14.3 DP 解题思路
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14.4 0-1 背包问题
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14.5 完全背包问题
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14.6 编辑距离问题
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14.7 小结
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第 15 章 贪心
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15.1 贪心算法
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15.2 分数背包问题
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15.3 最大容量问题
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15.4 最大切分乘积问题
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15.5 小结
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<p>「插入排序 insertion sort」是一种简单的排序算法,它的工作原理与手动整理一副牌的过程非常相似。</p>
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<p>具体来说,我们在未排序区间选择一个基准元素,将该元素与其左侧已排序区间的元素逐一比较大小,并将该元素插入到正确的位置。</p>
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<p>图 11-6 展示了数组插入元素的操作流程。设基准元素为 <code>base</code> ,我们需要将从目标索引到 <code>base</code> 之间的所有元素向右移动一位,然后再将 <code>base</code> 赋值给目标索引。</p>
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<p><img alt="单次插入操作" src="../insertion_sort.assets/insertion_operation.png" /></p>
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<p><a class="glightbox" href="../insertion_sort.assets/insertion_operation.png" data-type="image" data-width="100%" data-height="auto" data-desc-position="bottom"><img alt="单次插入操作" src="../insertion_sort.assets/insertion_operation.png" /></a></p>
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<p align="center"> 图 11-6 单次插入操作 </p>
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<h2 id="1141">11.4.1 算法流程<a class="headerlink" href="#1141" title="Permanent link">¶</a></h2>
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<li>选取第 3 个元素作为 <code>base</code> ,将其插入到正确位置后,<strong>数组的前 3 个元素已排序</strong>。</li>
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<li>以此类推,在最后一轮中,选取最后一个元素作为 <code>base</code> ,将其插入到正确位置后,<strong>所有元素均已排序</strong>。</li>
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</ol>
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<p><img alt="插入排序流程" src="../insertion_sort.assets/insertion_sort_overview.png" /></p>
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<p><a class="glightbox" href="../insertion_sort.assets/insertion_sort_overview.png" data-type="image" data-width="100%" data-height="auto" data-desc-position="bottom"><img alt="插入排序流程" src="../insertion_sort.assets/insertion_sort_overview.png" /></a></p>
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<p align="center"> 图 11-7 插入排序流程 </p>
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<div class="md-copyright">
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<div class="md-copyright__highlight">
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Copyright © 2023 Krahets
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Copyright © 2022 - 2023 Krahets
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</div>
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<script>document$.subscribe(() => {const lightbox = GLightbox({"touchNavigation": true, "loop": false, "zoomable": true, "draggable": false, "openEffect": "zoom", "closeEffect": "zoom", "slideEffect": "none"});})</script></body>
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