equiprobable

简明释义

英[ˌiːkwɪˈprɒbəbəl]美[ˌiːkwəˈprɑːbəbəl;ˌekwəˈprɑːb

adj. 等概率的

英英释义

单词用法

同义词

反义词

例句

1.If rand is a linear congruential RNG, number sequences show a pattern which means that at any given time it is not true that all the Numbers are equiprobable.

如果rand是一个线性同余随机数序列，显示的图案，这意味着在任何给定的时间，这是不正确的，所有的数字都是等概率的。

2.If rand is a linear congruential RNG, number sequences show a pattern which means that at any given time it is not true that all the Numbers are equiprobable.

如果rand是一个线性同余随机数序列，显示的图案，这意味着在任何给定的时间，这是不正确的，所有的数字都是等概率的。

3.At any given time, it is not true that all the Numbers are equiprobable.

在任何给定的时间，并非所有的数字都是等概率的。

4.In a fair game of dice, each outcome is considered equiprobable.

在公平的掷骰子游戏中，每个结果被认为是等概率的。

5.When flipping a coin, the chances of landing on heads or tails are equiprobable.

抛硬币时，正面或反面的机会是等概率的。

6.In statistical experiments, we often assume that all outcomes are equiprobable for simplicity.

在统计实验中，我们通常假设所有结果都是等概率的，以简化计算。

7.The random selection of lottery numbers can be viewed as equiprobable events.

彩票号码的随机选择可以视为等概率事件。

8.In a uniform distribution, all values are equiprobable within the defined range.

在均匀分布中，所有值在定义范围内都是等概率的。

作文

In the realm of probability and statistics, the concept of equiprobable outcomes plays a crucial role in understanding random events. When we say that outcomes are equiprobable, we mean that each possible outcome has an equal chance of occurring. This idea is fundamental in various fields, including mathematics, economics, and even everyday decision-making. To illustrate this concept, consider a simple example: flipping a fair coin. When you flip a coin, there are two possible outcomes: heads or tails. Since the coin is fair, each outcome is equiprobable, meaning there is a 50% chance of landing on heads and a 50% chance of landing on tails. This straightforward scenario helps us grasp the essence of equiprobable events. However, the implications of equiprobable outcomes extend far beyond mere games of chance. In the field of statistics, researchers often rely on the assumption of equiprobable outcomes when designing experiments or analyzing data. For instance, when conducting a survey, if each participant has an equal probability of being selected, the results can be generalized to the larger population with greater confidence. This principle underpins many statistical tests and models, making it a cornerstone of empirical research. Moreover, the notion of equiprobable outcomes is also vital in game theory, where players must make strategic decisions based on the likelihood of various scenarios. In a game where all strategies are equiprobable, players can analyze their options without bias towards any particular outcome, leading to more balanced and fair competition. This concept helps in understanding how individuals behave in competitive environments, whether in business negotiations or international relations. Furthermore, the idea of equiprobable outcomes can be applied to real-life situations, such as making decisions in uncertain circumstances. For example, when faced with multiple job offers, if each position appears equally appealing, one might view the opportunities as equiprobable. This perspective can help individuals weigh their options more objectively, allowing them to make informed choices based on personal values and long-term goals rather than being swayed by external factors. In conclusion, the term equiprobable encapsulates a fundamental principle in probability theory, highlighting the importance of equal likelihood in understanding random events. Whether in statistics, game theory, or everyday decision-making, recognizing equiprobable outcomes enables us to approach uncertainty with a clearer mindset. By acknowledging that not all outcomes are created equal, we can better navigate the complexities of life and make more rational choices based on the probabilities at play.

在概率和统计的领域中，equiprobable（等可能）结果的概念在理解随机事件方面起着至关重要的作用。当我们说结果是equiprobable时，我们的意思是每个可能的结果都有相等的发生机会。这个理念在多个领域中都至关重要，包括数学、经济学，甚至日常决策。 为了说明这个概念，考虑一个简单的例子：抛掷一枚公平的硬币。当你抛硬币时，有两个可能的结果：正面或反面。由于硬币是公平的，每个结果都是equiprobable的，这意味着正面的机会是50%，反面的机会也是50%。这个简单的场景帮助我们把握equiprobable事件的本质。 然而，equiprobable结果的影响远远超出简单的机会游戏。在统计学领域，研究人员在设计实验或分析数据时通常依赖于equiprobable结果的假设。例如，在进行调查时，如果每位参与者被选中的概率相等，那么结果可以更有信心地推广到更大的人群中。这个原则支撑着许多统计测试和模型，使其成为实证研究的基石。 此外，在博弈论中，equiprobable结果的概念也至关重要，玩家必须根据各种情境的可能性做出战略决策。在所有策略都是equiprobable的游戏中，玩家可以在没有偏向任何特定结果的情况下分析他们的选择，从而导致更平衡和公平的竞争。这个概念有助于理解个体在竞争环境中的行为，无论是在商业谈判还是国际关系中。 此外，equiprobable结果的想法也可以应用于现实生活中的情况，例如在不确定情况下做决定。例如，当面临多个工作机会时，如果每个职位看起来同样吸引人，人们可能会将这些机会视为equiprobable。这种观点可以帮助个人更客观地权衡他们的选择，使他们能够根据个人价值观和长期目标做出明智的选择，而不是被外部因素所左右。 总之，术语equiprobable概括了概率理论中的一个基本原则，强调了在理解随机事件时相等可能性的重要性。无论是在统计学、博弈论还是日常决策中，识别equiprobable结果使我们能够以更清晰的思维方式应对不确定性。通过承认并非所有结果都是相等的，我们可以更好地驾驭生活的复杂性，并根据所涉及的概率做出更理性的选择。