acceptance condition

简明释义

1. 合格条件; 2. 验收条件;

英英释义

例句

1.Before finalizing the contract, both parties must agree on the acceptance condition 接受条件.

在最终确定合同之前，双方必须就接受条件达成一致。

2.The customer service team explained the acceptance condition 接受条件 for returning products to the clients.

客户服务团队向客户解释了退货的接受条件。

3.To ensure a smooth onboarding process, the HR department clarified the acceptance condition 接受条件 for new hires.

为了确保顺利的入职流程，人力资源部门明确了新员工的接受条件。

4.The software will only proceed with the installation if the acceptance condition 接受条件 is met.

软件只有在满足接受条件的情况下才能继续安装。

5.The project manager outlined the acceptance condition 接受条件 for the deliverables during the meeting.

项目经理在会议上概述了交付物的接受条件。

作文

In the realm of computer science and formal languages, the concept of acceptance condition plays a crucial role in determining whether a given string is accepted by a particular automaton or computational model. An acceptance condition refers to the specific criteria that must be met for a computational machine, such as a finite automaton or a Turing machine, to accept an input string as valid. Understanding this concept is essential for anyone studying theoretical computer science, as it lays the groundwork for more complex topics such as language recognition and parsing algorithms.To illustrate the importance of acceptance condition, let’s consider the example of a finite automaton designed to recognize binary strings that contain an even number of zeros. The acceptance condition in this case would specify that the automaton should only accept strings that end in a state representing an even count of zeros. This means that if the input string has an odd number of zeros, the automaton will not satisfy the acceptance condition and will reject the string.The design of an automaton involves defining its states, transitions, and, importantly, its acceptance condition. The states represent various stages of processing the input string, while transitions dictate how the automaton moves from one state to another based on the input symbols. The acceptance condition ultimately determines which states are considered accepting states. If the automaton ends in one of these accepting states after processing the entire input string, the string is deemed acceptable.Moreover, acceptance condition is not limited to finite automata; it also extends to more powerful computational models like Turing machines. In this context, the acceptance condition can involve more complex criteria, such as the machine halting on a specific tape configuration. For instance, a Turing machine might have an acceptance condition that specifies acceptance when the machine halts with a certain symbol on the tape, indicating successful computation.Understanding acceptance condition is also vital when analyzing the computational complexity of algorithms. The efficiency of an algorithm can often be assessed based on how quickly it can determine whether a given input meets the acceptance condition. This is particularly relevant in fields such as cryptography, where the ability to efficiently verify whether a solution meets certain conditions is critical for security.In practical applications, the concept of acceptance condition can be seen in various domains, including programming languages and compilers. When a compiler parses source code, it utilizes acceptance condition to decide whether the code adheres to the syntax rules defined by the language grammar. If the code meets the acceptance condition, it is compiled successfully; otherwise, errors are reported to the programmer.In conclusion, the notion of acceptance condition is fundamental to the study of automata theory and formal languages. It provides a framework for understanding how computational models evaluate input strings and determine their validity. By grasping the significance of acceptance condition, students and professionals alike can deepen their knowledge of computer science principles and apply them to real-world problems in programming, algorithm design, and beyond.

在计算机科学和形式语言的领域中，接受条件这一概念在确定给定字符串是否被特定自动机或计算模型接受方面起着至关重要的作用。接受条件是指必须满足的特定标准，以便计算机器（例如有限自动机或图灵机）将输入字符串视为有效。理解这一概念对于任何学习理论计算机科学的人来说都是必不可少的，因为它为更复杂的主题（如语言识别和解析算法）奠定了基础。为了说明接受条件的重要性，我们考虑一个旨在识别包含偶数个零的二进制字符串的有限自动机的例子。在这种情况下，接受条件将指定自动机仅应接受以表示偶数个零的状态结束的字符串。这意味着，如果输入字符串具有奇数个零，则自动机将不满足接受条件，并将拒绝该字符串。自动机的设计涉及定义其状态、转换以及重要的接受条件。状态表示处理输入字符串的不同阶段，而转换则决定了自动机如何根据输入符号从一个状态移动到另一个状态。最终，接受条件决定哪些状态被视为接受状态。如果自动机在处理完整个输入字符串后结束于这些接受状态之一，则该字符串被认为是可接受的。此外，接受条件不仅限于有限自动机；它还扩展到更强大的计算模型，如图灵机。在这种情况下，接受条件可能涉及更复杂的标准，例如机器在特定带配置上停止。举例来说，图灵机可能有一个接受条件，规定当机器以某个符号在带上停止时接受，这表明计算成功。理解接受条件在分析算法的计算复杂性时也至关重要。算法的效率通常可以通过它多快能够确定给定输入是否满足接受条件来评估。这在密码学等领域尤为相关，因为高效地验证解决方案是否满足特定条件对于安全性至关重要。在实际应用中，接受条件的概念可以在各种领域中看到，包括编程语言和编译器。当编译器解析源代码时，它利用接受条件来决定代码是否遵循语言语法定义的规则。如果代码满足接受条件，则成功编译；否则，将向程序员报告错误。总之，接受条件的概念是自动机理论和形式语言研究的基础。它提供了一个框架，用于理解计算模型如何评估输入字符串并确定其有效性。通过掌握接受条件的重要性，学生和专业人士都可以加深对计算机科学原则的理解，并将其应用于编程、算法设计等现实世界的问题中。