reducible

简明释义

英[rɪˈdjuːsəbl]美[rɪˈduːsəbl]

adj. [数] 可约的，可化简的；可还原的；可缩小的

英英释义

单词用法

同义词

反义词

例句

1.By contrast, a science which is not nomically reducible to physics does not take its legitimation from the underlying reality in this direct way;

作为对比，一门科学，并不还原到物理学，它并不从基础实在中获得其合法性；

2.As a mathematical calculation of the whole reducible to a single equation?

作为一个数学计算可简化为一个单个的公式？

3.Also, moral impurity is not removed or reducible through rituals, through washings and launderings, ritual ablutions and the like.

此外，道德不洁不能通过仪式来去除或减少，类似于洗、烫、沐浴仪式等等都不行。

4.Clearly, these two perspectives are not easily reconcilable, but the historical reality is not reducible to one or the other.

显然，这两种观点是难以调和的，但历史现实也不能归结为其中一种观点。

5.Recursively, a word is reducible if any of its children are reducible. As a base case, you can consider the empty string reducible.

只要一个单词的孩子还可以缩减，那这个单词本身就亏缩减。你可以认为空字符串是可以缩减的，这样来作为一个基准条件。

6.This article mainly introduced the mechanism of reducible sulfur clarification and oxidation reduction control technology in the glass production.

介绍了还原性硫澄清机理及玻璃生产中的氧化还原控制技术。

7.People mostly employed the reducible and analytical linear methods to discuss syndrome essence.

人们大多还是运用还原分析的线性方法来探讨证的本质。

8.The complexity of this algorithm is reducible, meaning it can be simplified into a more efficient form.

这个算法的复杂性是可简化的，意味着它可以被简化为更高效的形式。

9.The risk associated with this investment is reducible through diversification.

通过多样化，这项投资相关的风险是可降低的。

10.The symptoms of the disease are reducible with the right medication.

通过正确的药物，这种疾病的症状是可缓解的。

11.In mathematics, a polynomial is reducible if it can be factored into polynomials of lower degrees.

在数学中，如果一个多项式可以分解为低次多项式，则该多项式是可分解的。

12.The waste generated from this process is reducible with proper recycling methods.

通过适当的回收方法，这个过程产生的废物是可减少的。

作文

In the realm of mathematics and science, the term reducible (可约的) often plays a crucial role in understanding complex systems and equations. The concept of reducible refers to the ability to simplify or break down a problem into smaller, more manageable parts. This idea is not only applicable in mathematical contexts but also extends to various fields such as physics, engineering, and even economics.For instance, consider a polynomial equation. A polynomial is said to be reducible (可约的) if it can be factored into simpler polynomials with coefficients in a given field. This means that instead of dealing with a complicated polynomial, we can express it as a product of simpler terms, making it easier to analyze and solve. In contrast, an irreducible polynomial cannot be factored in such a manner, which often complicates the process of finding its roots.The significance of reducible (可约的) polynomials is evident in algebraic structures like fields and rings. Understanding whether a polynomial is reducible (可约的) helps mathematicians determine the nature of solutions to equations and the behavior of algebraic functions. This principle is foundational in algebraic geometry and number theory, where researchers seek to understand the properties of various mathematical objects.Beyond pure mathematics, the concept of reducible (可约的) systems can also be observed in the physical sciences. For example, when analyzing forces acting on an object, one can often break down complex interactions into simpler components. By identifying the individual forces and understanding their directions and magnitudes, we can develop a clearer picture of the overall motion of the object. Here, the ability to reduce a complex problem into simpler parts is vital for accurate predictions and analyses.In engineering, the principle of reducible (可约的) systems is equally important. Engineers often face intricate designs and systems that can be overwhelming. By applying the concept of reducible (可约的) components, they can deconstruct these designs into basic elements, allowing for systematic analysis and optimization. This approach not only facilitates troubleshooting but also enhances the efficiency of design processes.Economics also benefits from the idea of reducible (可约的) models. Economists frequently use simplified models to represent complex market behaviors. These models, while not capturing every detail of real-world scenarios, allow economists to focus on key variables and relationships. By treating certain aspects as reducible (可约的), they can derive insights and make predictions about economic trends and policies.In conclusion, the term reducible (可约的) embodies the essence of simplification across various disciplines. Whether in mathematics, science, engineering, or economics, the ability to break down complex problems into simpler, reducible (可约的) components is invaluable. It allows for clearer understanding, efficient problem-solving, and the development of effective strategies. Embracing the concept of reducible (可约的) systems enables us to tackle challenges more effectively, fostering innovation and progress in numerous fields.

在数学和科学领域，术语reducible（可约的）往往在理解复杂系统和方程中发挥着至关重要的作用。reducible（可约的）这个概念指的是将问题简化或分解为更小、更易于管理的部分的能力。这个思想不仅适用于数学背景，还延伸到物理、工程甚至经济等多个领域。例如，考虑一个多项式方程。如果一个多项式可以被分解成更简单的多项式并且系数在给定的域中，那么这个多项式就被称为reducible（可约的）。这意味着我们可以将一个复杂的多项式表示为简单项的乘积，从而更容易进行分析和求解。相反，一个不可约多项式无法以这种方式进行分解，这往往使得寻找其根的过程变得复杂。reducible（可约的）多项式的重要性在代数结构如域和环中显而易见。了解一个多项式是否是reducible（可约的）有助于数学家确定方程解的性质以及代数函数的行为。这个原理在代数几何和数论中是基础性的，研究人员试图理解各种数学对象的属性。超越纯数学，reducible（可约的）系统的概念同样可以在物理科学中观察到。例如，在分析作用于物体上的力时，人们常常可以将复杂的相互作用分解为更简单的组成部分。通过识别各个力并理解它们的方向和大小，我们可以对物体的整体运动形成更清晰的认识。在这里，将复杂问题简化为更简单部分的能力对于准确的预测和分析至关重要。在工程学中，reducible（可约的）系统的原则同样重要。工程师常常面临复杂的设计和系统，这可能令人感到不知所措。通过应用reducible（可约的）组件的概念，他们可以将这些设计分解为基本元素，从而进行系统的分析和优化。这种方法不仅有助于故障排除，还提高了设计过程的效率。经济学也受益于reducible（可约的）模型的理念。经济学家经常使用简化模型来表示复杂的市场行为。这些模型虽然不能捕捉现实场景的每一个细节，但允许经济学家专注于关键变量和关系。通过将某些方面视为reducible（可约的），他们可以推导出洞察力并对经济趋势和政策做出预测。总之，术语reducible（可约的）体现了各个学科中简化的本质。无论是在数学、科学、工程还是经济学中，将复杂问题分解为更简单的reducible（可约的）组件的能力都是无价的。它使得更清晰的理解、高效的问题解决和有效策略的发展成为可能。拥抱reducible（可约的）系统的概念使我们能够更有效地应对挑战，促进各个领域的创新和进步。