permute

简明释义

英[pəˈmjuːt]美[pərˈmjʊt]

v. 改变……的次序，重新排列

第 三 人 称 单 数 p e r m u t e s

现 在 分 词 p e r m u t i n g

过 去 式 p e r m u t e d

过 去 分 词 p e r m u t e d

英英释义

单词用法

同义词

反义词

例句

1.Components to permute and combine into a dazzling array of services?

组件置换，并合并为一个令人眼花缭乱的服务？

2.Components to permute and combine into a dazzling array of services?

组件置换，并合并为一个令人眼花缭乱的服务？

3.In mathematics, we often need to permute 排列 the elements of a set to find different combinations.

在数学中，我们常常需要排列一个集合的元素以找到不同的组合。

4.When analyzing data, it is useful to permute 变换 the sample order to check for biases.

在分析数据时，变换样本顺序是检查偏差的有用方法。

5.To solve the puzzle, you must permute 改变 the pieces until they fit together correctly.

要解决这个难题，你必须改变拼图块直到它们正确拼合。

6.The algorithm will permute 重排 the list of numbers to find the optimal solution.

该算法将重排数字列表以找到最佳解决方案。

7.The program can permute 重新排列 the characters in a string to generate all possible anagrams.

该程序可以重新排列字符串中的字符以生成所有可能的字母重组。

作文

In the world of mathematics and computer science, the concept of permutation plays a crucial role. To understand this better, let us delve into what it means to permute (排列) a set of elements. Permutation refers to the different ways in which a set or number of things can be arranged or ordered. For instance, if we take a simple set of three letters: A, B, and C, we can permute (排列) these letters in various ways. The arrangements are ABC, ACB, BAC, BCA, CAB, and CBA. Each arrangement is unique and represents a different permutation of the original set.The significance of permutations extends beyond mere arrangement; it is fundamental in various fields such as statistics, cryptography, and even game theory. For example, in statistics, permutations are used to calculate probabilities and determine outcomes. When conducting experiments, researchers often need to permute (排列) their data to analyze different scenarios and possible results.Moreover, in computer science, algorithms often rely on the concept of permutations to solve complex problems. For instance, when developing software for games, programmers may need to permute (排列) the positions of characters or items to create different levels or challenges. This not only adds variety to the game but also enhances user experience by providing multiple ways to engage with the content.The process of permuting (排列) elements can be achieved through various algorithms, one of the most common being the recursive algorithm. This method involves breaking down the problem into smaller subproblems until reaching the simplest case, making it easier to manage and compute the permutations. By understanding how to permute (排列) efficiently, computer scientists can optimize their code and improve the performance of applications.In everyday life, we often permute (排列) our choices and decisions without even realizing it. Consider planning a trip; we might permute (排列) our itinerary, deciding which attractions to visit first based on various factors such as time, distance, and personal preference. Each time we rearrange our plans, we are effectively creating a new permutation of our original ideas.Furthermore, the ability to permute (排列) ideas or concepts can lead to innovative thinking and creativity. Artists, writers, and musicians often play with the order of their thoughts or elements to produce something fresh and engaging. This creative process mirrors the mathematical concept of permutation, where the same components can yield vastly different outcomes depending on their arrangement.In conclusion, the idea of permuting (排列) elements is more than just a mathematical exercise; it is a fundamental principle that applies to various aspects of life, from scientific research to creative endeavors. Understanding how to permute (排列) not only enhances our analytical skills but also fosters creativity and innovation. Whether in academia or daily life, the ability to rearrange and explore different possibilities is invaluable, allowing us to approach problems and challenges with a fresh perspective.

在数学和计算机科学的世界中，排列的概念发挥着至关重要的作用。为了更好地理解这一点，让我们深入探讨一下如何permute（排列）一组元素。排列是指将一组或多个事物以不同方式进行安排或排序。例如，如果我们取三个简单的字母：A、B 和 C，我们可以以各种方式permute（排列）这些字母。排列有 ABC、ACB、BAC、BCA、CAB 和 CBA。每种排列都是独特的，代表了原始集合的不同排列。排列的意义超越了单纯的安排；它在统计学、密码学乃至博弈论等多个领域都是基础。例如，在统计学中，排列用于计算概率和确定结果。当进行实验时，研究人员常常需要permute（排列）他们的数据，以分析不同的场景和可能的结果。此外，在计算机科学中，算法通常依赖于排列的概念来解决复杂的问题。例如，当为游戏开发软件时，程序员可能需要permute（排列）角色或物品的位置，以创建不同的关卡或挑战。这不仅为游戏增加了多样性，还通过提供多种参与内容的方式来增强用户体验。Permuting（排列）元素的过程可以通过各种算法实现，其中最常见的是递归算法。这种方法涉及将问题分解为更小的子问题，直到达到最简单的情况，从而使管理和计算排列变得更容易。通过了解如何有效地permute（排列），计算机科学家可以优化代码，提高应用程序的性能。在日常生活中，我们常常在不知不觉中permute（排列）我们的选择和决定。考虑计划一次旅行；我们可能会根据时间、距离和个人偏好等各种因素permute（排列）我们的行程。每次我们重新安排计划时，实际上都是在创造我们原始想法的新排列。此外，能够permute（排列）想法或概念可以导致创新思维和创造力。艺术家、作家和音乐家常常玩弄他们思想或元素的顺序，以产生新鲜而引人入胜的作品。这一创造过程与排列的数学概念相似，相同的组成部分可以根据它们的排列产生截然不同的结果。总之，permuting（排列）元素的理念不仅仅是一个数学练习；它是一个适用于生活各个方面的基本原则，从科学研究到创造性努力。理解如何permute（排列）不仅增强了我们的分析能力，还促进了创造力和创新。无论是在学术界还是日常生活中，重新排列和探索不同可能性的能力都是无价的，使我们能够以全新的视角应对问题和挑战。