sufficient approximation

简明释义

充分近似

英英释义

例句

1.The software provides a sufficient approximation of the required performance metrics.

该软件提供了所需性能指标的足够近似。

2.When modeling climate change, scientists often rely on sufficient approximation rather than exact predictions.

在气候变化建模时，科学家们通常依赖于足够近似而不是精确预测。

3.In statistics, using the mean as a sufficient approximation can simplify complex data analysis.

在统计学中，使用均值作为足够近似可以简化复杂的数据分析。

4.In engineering, a model can provide a sufficient approximation of real-world conditions for testing purposes.

在工程中，一个模型可以为测试目的提供对真实条件的足够近似。

5.For initial calculations, a sufficient approximation of the total cost is often all that is needed.

对于初步计算，通常只需要一个总成本的足够近似。

作文

In the realm of mathematics and science, the concept of approximation is fundamental. Often, we encounter situations where exact values are either impossible to obtain or impractical for our needs. This is where the idea of sufficient approximation comes into play. A sufficient approximation refers to an estimation that is good enough for a particular purpose, allowing us to make decisions or calculations without requiring absolute precision.For instance, consider the field of engineering. Engineers frequently rely on sufficient approximation when designing structures. Instead of calculating every single detail to perfection, they use approximations that will yield results within acceptable limits. This approach not only saves time but also resources, as overly precise measurements can lead to unnecessary complications.Moreover, in the context of scientific research, sufficient approximation plays a crucial role. Researchers often deal with complex systems where exact solutions are unattainable. By using sufficient approximation, they can simplify their models to focus on the most significant variables, facilitating a better understanding of the underlying phenomena. For example, in climate modeling, scientists use approximations to predict weather patterns. While these predictions may not be 100% accurate, they provide a sufficient approximation of future conditions, which is invaluable for planning and preparedness.In everyday life, we also employ sufficient approximation without even realizing it. When cooking, for instance, we might estimate the amount of salt or seasoning needed rather than measuring it precisely. This method allows for flexibility and creativity, resulting in a dish that is enjoyable even if the measurements aren't exact. Similarly, when budgeting, individuals often make sufficient approximation regarding their expenses to ensure they stay within their financial limits. The importance of sufficient approximation extends beyond practical applications; it also encourages critical thinking and problem-solving skills. By recognizing when a precise answer is unnecessary, we learn to prioritize efficiency and effectiveness over perfection. This mindset can be applied to various fields, from business to art, where the goal is often to achieve a desired outcome rather than an exact replication of a standard.In conclusion, sufficient approximation is a powerful tool that allows us to navigate the complexities of life, science, and mathematics. It enables us to make informed decisions based on reasonable estimates rather than being bogged down by the pursuit of unattainable precision. By embracing the concept of sufficient approximation, we can enhance our problem-solving abilities, foster creativity, and ultimately lead more productive lives. Understanding this concept is essential not only for academic success but also for practical daily applications, making it a vital part of our cognitive toolkit.

在数学和科学领域，近似的概念是基础性的。我们经常遇到一些情况，其中确切的值要么无法获得，要么对我们的需求不切实际。这就是sufficient approximation这个概念发挥作用的地方。sufficient approximation指的是一种估计，对于特定目的来说足够好，使我们能够做出决策或计算，而无需绝对精确。例如，考虑工程领域。工程师在设计结构时经常依赖于sufficient approximation。他们不会计算每一个细节到完美，而是使用足够好的近似值，以便在可接受的范围内得出结果。这种方法不仅节省了时间，也节省了资源，因为过于精确的测量可能导致不必要的复杂性。此外，在科学研究的背景下，sufficient approximation也起着至关重要的作用。研究人员经常处理复杂系统，其中精确的解决方案是无法实现的。通过使用sufficient approximation，他们可以简化模型，专注于最重要的变量，从而更好地理解潜在现象。例如，在气候建模中，科学家使用近似值来预测天气模式。虽然这些预测可能不是100%准确，但它们提供了未来条件的sufficient approximation，这对于规划和准备工作是无价的。在日常生活中，我们也在不知不觉中使用sufficient approximation。例如，在烹饪时，我们可能会估算所需的盐或调味品的量，而不是精确测量。这种方法允许灵活性和创造力，结果是一道即使测量不精确也令人愉悦的菜肴。同样，在预算方面，个人通常会对自己的支出进行sufficient approximation，以确保他们保持在财务限制之内。sufficient approximation的重要性超越了实际应用；它还鼓励批判性思维和解决问题的能力。通过认识到何时不需要精确答案，我们学会了优先考虑效率和有效性，而不是完美。这种思维方式可以应用于各个领域，从商业到艺术，目标往往是实现期望的结果，而不是对标准的精确复制。总之，sufficient approximation是一个强大的工具，使我们能够应对生活、科学和数学的复杂性。它使我们能够根据合理的估计做出明智的决策，而不必被追求无法实现的精确性所困扰。通过拥抱sufficient approximation的概念，我们可以增强解决问题的能力，培养创造力，并最终过上更高效的生活。理解这一概念对学术成功至关重要，同时也对实际日常应用至关重要，使其成为我们认知工具箱中的重要部分。