degree of irregularity

简明释义

不规则程度

英英释义

例句

1.The artist embraced the degree of irregularity in her painting style, making each piece unique.

艺术家在她的绘画风格中接受了不规则程度，使每一件作品都独一无二。

2.The quality control team evaluated the degree of irregularity in the manufacturing process to improve efficiency.

质量控制团队评估了生产过程中不规则程度以提高效率。

3.The architect assessed the degree of irregularity in the building's design to ensure structural integrity.

建筑师评估了建筑设计中的不规则程度以确保结构的完整性。

4.The geologist studied the degree of irregularity in rock formations to understand the area's geological history.

地质学家研究了岩石构造中的不规则程度以了解该地区的地质历史。

5.In his research, he measured the degree of irregularity in the data collected from various sources.

在他的研究中，他测量了从不同来源收集的数据的不规则程度。

作文

In the realm of mathematics and statistics, the concept of irregularity plays a crucial role in understanding various phenomena. One important aspect of this is the degree of irregularity, which refers to the extent to which a pattern deviates from a regular or predictable form. This measure can be applied in various fields, including economics, biology, and even art. By analyzing the degree of irregularity, researchers can gain insights into the underlying structures of complex systems.For instance, in economics, the degree of irregularity in market trends can indicate potential instability or volatility. If a market shows high irregularity, it may suggest that external factors are influencing prices unpredictably, leading to a lack of confidence among investors. Conversely, a low degree of irregularity might imply a stable market environment where prices follow established trends, making it easier for businesses to plan for the future.In biology, the degree of irregularity can help scientists understand the growth patterns of organisms. For example, when studying the growth of plants, researchers may observe that certain species exhibit a high degree of irregularity in their leaf arrangements or branching patterns. This irregularity can be indicative of environmental stressors or genetic mutations, providing valuable information about the health and adaptability of the species.Art also utilizes the concept of degree of irregularity. Artists often play with irregular patterns to evoke emotions or convey messages. A painting with a high degree of irregularity may create a sense of chaos or movement, while one with a low degree of irregularity could evoke calmness and order. The choice of irregularity in artistic expression can significantly impact the viewer's perception and interpretation of the work.Moreover, in architecture, the degree of irregularity can influence the aesthetic appeal and functionality of a structure. Buildings with high irregularity may stand out due to their unique shapes, while those with low irregularity often blend seamlessly into their surroundings. Architects must carefully consider the degree of irregularity to achieve the desired balance between innovation and practicality.In conclusion, the concept of degree of irregularity is multifaceted and applicable across various disciplines. Whether in economics, biology, art, or architecture, understanding the degree of irregularity allows us to interpret complex patterns and make informed decisions. As we continue to explore the implications of irregularity in our world, we can leverage this knowledge to foster innovation and enhance our understanding of the systems around us.

在数学和统计学领域，不规则性的概念在理解各种现象中扮演着至关重要的角色。其中一个重要方面是不规则程度，它指的是某种模式偏离规律或可预测形式的程度。这个测量可以应用于经济学、生物学甚至艺术等多个领域。通过分析不规则程度，研究人员可以深入了解复杂系统的基本结构。例如，在经济学中，市场趋势的不规则程度可以表明潜在的不稳定性或波动性。如果一个市场表现出高度的不规则性，这可能表明外部因素正在以不可预测的方式影响价格，从而导致投资者缺乏信心。相反，低不规则程度可能暗示一个稳定的市场环境，在这种环境中，价格遵循既定趋势，使企业更容易为未来做计划。在生物学中，不规则程度可以帮助科学家理解生物体的生长模式。例如，在研究植物的生长时，研究人员可能观察到某些物种在叶片排列或分支模式上表现出高不规则程度。这种不规则性可能表明环境压力或基因突变，为物种的健康和适应能力提供了宝贵的信息。艺术也利用了不规则程度的概念。艺术家们常常玩弄不规则的模式，以唤起情感或传达信息。一幅具有高不规则程度的画作可能会创造出一种混乱或运动的感觉，而一幅具有低不规则程度的画作则可能唤起平静和秩序。在艺术表达中选择不规则性可以显著影响观众对作品的感知和解读。此外，在建筑中，不规则程度可以影响结构的美学吸引力和功能性。具有高不规则性的建筑可能因其独特的形状而脱颖而出，而具有低不规则程度的建筑则往往与周围环境无缝融合。建筑师必须仔细考虑不规则程度，以在创新和实用性之间实现所需的平衡。总之，不规则程度的概念是多方面的，适用于各个学科。无论是在经济学、生物学、艺术还是建筑中，理解不规则程度使我们能够解释复杂的模式并做出明智的决策。随着我们继续探索不规则性在我们世界中的影响，我们可以利用这些知识来促进创新，增强我们对周围系统的理解。