symmetries

简明释义

英[ˈsɪmətriz]美[ˈsɪməˌtriz]

匀称

英英释义

单词用法

同义词

反义词

例句

1.Then, with Einstein's special theory of relativity, a still more concise formulation became possible, one that fully exhibited the symmetries of the system.

接着爱因斯坦提出了狭义相对论-一种更简明的公式，它更体现了对称性。

2.In 1965 a new simple group (with 175,560 symmetries) was discovered which did not fit into any of the standard families.

1965年一个新的简单群(它有175560种对称)被发现，对它无法做任何标准的分类。

3.In 1965 a new simple group (with 175, 560 symmetries) was discovered which did not fit into any of the standard families.

1965年一个新的简单群(它有175560种对称)被发现，对它无法做任何标准的分类。

4.The largest is called the “Monster” and is impressively huge: a number with 54 digits, describing the symmetries of a 196,883-dimensional “object”.

最大的一个叫做“怪物”而且大的吓人：一个196883维的“对象”，它的对称数要用一个54位数描述。

5.Their own lives already seemed to possess the symmetries of narrative art.

他们自己的生活似乎已经拥有叙事艺术的对称性。

6.Nuclei with closed-shell have spherical symmetries.

闭壳核具有球对称性。

7.An even more important fact is that these symmetries implicate a large number of conservation laws at the particle level.

还有一个更重要的事情，这些对称性暗示着大量的守恒定律。

8.This paper views the symmetries in Physics and the conservation Laws related to the symmetries.

本文概述了物理学中的对称性及与之相联系的守恒定律。

9.The artist used various shapes to create visual symmetries.

艺术家使用各种形状来创造视觉上的对称性。

10.In mathematics, symmetries play a crucial role in understanding geometric properties.

在数学中，对称性在理解几何特性方面起着至关重要的作用。

11.The architect designed the building with perfect symmetries to enhance its aesthetic appeal.

建筑师设计了这座建筑，以完美的对称性来增强其美学吸引力。

12.Scientists study molecular symmetries to predict chemical reactions.

科学家研究分子对称性以预测化学反应。

13.The ballet performance showcased beautiful symmetries in the dancers' movements.

芭蕾表演展示了舞者动作中的优美对称性。

作文

In the realm of mathematics and science, the concept of symmetries (对称性) plays a crucial role in understanding the fundamental properties of various systems. Symmetries are present in nature and can be observed in many forms, from the intricate patterns of snowflakes to the harmonious structures of galaxies. In this essay, I will explore the significance of symmetries (对称性) in different fields, including physics, biology, and art, highlighting how these principles contribute to our comprehension of the universe. Firstly, in physics, symmetries (对称性) are essential for formulating theories that describe the behavior of particles and forces. The laws of physics often exhibit invariance under certain transformations, which implies that the fundamental interactions remain unchanged when subjected to specific conditions. For instance, the principle of rotational symmetries (对称性) suggests that the laws of motion are the same regardless of the orientation of an object in space. This understanding has led to significant breakthroughs, such as the development of quantum mechanics and the standard model of particle physics. Moreover, symmetries (对称性) can also be observed in biological systems. Many organisms display bilateral symmetries (对称性), where their body structures mirror each other along a central axis. This phenomenon is not merely aesthetic; it also serves functional purposes, facilitating movement and balance. Additionally, the study of symmetries (对称性) in nature can provide insights into evolutionary processes. For example, variations in symmetries (对称性) among species can indicate adaptations to environmental changes, showcasing the dynamic interplay between organisms and their habitats. In the realm of art and architecture, symmetries (对称性) have been employed for centuries to create visually appealing compositions. Artists and architects utilize symmetries (对称性) to evoke a sense of harmony and balance in their works. The use of geometric symmetries (对称性) in design can lead to captivating patterns that draw the viewer's eye and create a feeling of order. For example, the intricate tile work in Islamic architecture often features complex symmetries (对称性), reflecting both mathematical precision and aesthetic beauty. Similarly, famous paintings such as Leonardo da Vinci's 'The Last Supper' exhibit a deliberate arrangement of figures that highlights symmetries (对称性) in perspective and composition. Furthermore, the concept of symmetries (对称性) extends beyond the physical world into abstract realms, such as music and literature. In music, composers frequently employ symmetries (对称性) in their compositions, creating motifs that repeat or mirror each other, resulting in a cohesive sound. Similarly, in literature, writers may use structural symmetries (对称性) in their narratives, crafting stories that reflect themes of duality or balance. In conclusion, the exploration of symmetries (对称性) reveals its profound implications across various disciplines. From the laws governing the universe to the intricate designs in nature and human creativity, symmetries (对称性) serve as a unifying principle that enhances our understanding of the world. By recognizing and appreciating these patterns, we can gain deeper insights into the complexity and beauty of existence. As we continue to investigate the symmetries (对称性) around us, we uncover not only the secrets of the universe but also the interconnectedness of all things.

在数学和科学领域，symmetries（对称性）的概念在理解各种系统的基本属性方面发挥着至关重要的作用。对称性存在于自然界中，可以以多种形式观察到，从雪花的复杂图案到星系的和谐结构。在这篇文章中，我将探讨symmetries（对称性）在物理学、生物学和艺术等不同领域的重要性，强调这些原则如何有助于我们理解宇宙。 首先，在物理学中，symmetries（对称性）对于制定描述粒子和力行为的理论至关重要。物理定律通常在某些变换下表现出不变性，这意味着当受到特定条件的影响时，基本相互作用保持不变。例如，旋转symmetries（对称性）的原则表明，运动定律在空间中物体的方向无论如何都是相同的。这种理解导致了重大突破，例如量子力学和粒子物理标准模型的发展。 此外，symmetries（对称性）也可以在生物系统中观察到。许多生物展示出双侧symmetries（对称性），它们的身体结构沿着中央轴线彼此镜像。这种现象不仅仅是美学上的；它还具有功能目的，促进运动和平衡。此外，对自然界中symmetries（对称性）的研究可以提供对进化过程的深入见解。例如，物种之间的对称性变化可以表明对环境变化的适应，展示出生物体与其栖息地之间的动态相互作用。 在艺术和建筑领域，symmetries（对称性）被使用了几个世纪，以创造视觉上令人愉悦的作品。艺术家和建筑师利用symmetries（对称性）来唤起一种和谐和平衡的感觉。几何symmetries（对称性）的使用可以形成迷人的图案，吸引观众的目光并创造一种秩序感。例如，伊斯兰建筑中的复杂瓷砖装饰常常展现出复杂的symmetries（对称性），反映出数学的精确性和美学的魅力。类似地，著名画作如达芬奇的《最后的晚餐》展现了人物的精心安排，突出了透视和构图中的symmetries（对称性）。 此外，symmetries（对称性）的概念超越了物理世界，延伸到抽象领域，如音乐和文学。在音乐中，作曲家经常在他们的作品中运用symmetries（对称性），创造出重复或镜像的主题，从而产生一个统一的声音。同样，在文学中，作家可能在叙事中使用结构性symmetries（对称性），创作出反映二元性或平衡主题的故事。 总之，探索symmetries（对称性）揭示了其在各个学科中的深远影响。从支配宇宙的法则到自然界和人类创造力中的复杂设计，symmetries（对称性）作为一个统一的原则，增强了我们对世界的理解。通过识别和欣赏这些模式，我们可以更深入地了解存在的复杂性和美丽。当我们继续研究周围的symmetries（对称性）时，我们不仅揭示了宇宙的秘密，还揭示了万物之间的相互联系。