Implementing Merge Sort on Linked Lists and Solving the Climbing Stairs Problem
Merge Sort for Singly Linked Lists
When dealing with singly linked lists, Merge Sort is often the preferred sorting algorithm due to its O(n log n) time complexity and efficiency in sequential data structures. Unlike arrays, linked lists do not allow random access, which makes algorithms like QuickSort less efficient. The core logic relies on t ...
Posted on Thu, 24 Sep 2026 16:29:33 +0000 by ianhull
Solution to Problem P10455: Genius ACM
Problem Statement
Given an integer \(M\), for any integer set \(S\), the "verification value" is defined as follows:
From the set \(S\), extract \(M\) pairs of numbers (i.e., \(2M\) numbers, without reusing any element from the set; if there aren't enough numbers for \(M\) pairs, take as many as possible). The verification value is th ...
Posted on Sat, 08 Aug 2026 16:09:17 +0000 by PHPnewby!
Implementing Common Sorting Algorithms in Java
Algorithmic Complexity
Understanding the complexity of sorting algorithms is essential for selecting the appropriate one for a given task.
Bubble Sort
Bubble Sort repeatedly steps through the list, compares adjacent items, and swaps them if they are in the wrong order. This process repeats until no swaps are needed. An optimized version include ...
Posted on Thu, 18 Jun 2026 16:24:37 +0000 by bilbot
Minimum Swaps to Sort an Array Using Adjacent Exchanges
This problem requires finding the minimum number of adjacent swaps to sort an array containing a permutation of numbers from 1 to n. The cost of each adjacent swap is 1.
The key insight is that each adjacent swap changes the number of inversions in the array by exactly one. To sort the array in ascending order, we aim to eliminate all inversion ...
Posted on Wed, 13 May 2026 00:05:42 +0000 by ole968