conditional implication的意思|示意
条件隐含
conditional implication的用法详解
Conditional implication, also known as a conditional statement or an implication form, is a type of logical statement in which two component parts are joined together in a specific way. It is used to describe situations where one statement is dependent on the other. The two component parts of a conditional implication are called the antecedent and the consequent, and these two parts are connected by what is known as the material conditional operator.
To illustrate, a conditional implication can be expressed in the form of “if…then…”. An example of a conditional implication is “if it is raining, then the ground is wet”. In this example, the antecedent is “it is raining” and the consequent is “the ground is wet”. The material conditional operator that connects the antecedent and the consequent is “then”.
In terms of use, conditional implications are used to express the idea that there is a relationship between the antecedent and the consequent, and this is commonly used when trying to explain the cause and effect of certain events or happenings. It is also regularly used in legal documentation and programming logic.
In conclusion, conditional implication is a type of logical statement that is used to express the relationship between two component parts, with the antecedent and the consequent being joined together by what is known as the material conditional operator. It is a tool that is used in many different aspects, from legal documentation and programming to everyday conversation.
conditional implication相关短语
1、 conditional implication gate 隐含门,条件隐含门,蕴含门
2、 conditional implication operation 条件隐含操作,条件蕴含运算,条件隐含运算英语,条件隐含运算
3、 conditional implication unit 条件蕴含单元,翻译,条件蕴含门,条件蕴含门英语
conditional implication相关例句
The fourth device is by syntax such as partial negation, conditional sentence, transferred negation, ellipsis, interrogative sentences, tactful implication and periphrases.
可以使用半否定、条件句、否定转移、省略、疑问句、婉转暗示和迂回等手段。
The implication of the mathematical logic is not the scientific abstract of sufficient conditional relation, thus an implication paradox appears.
数理逻辑中的实质蕴涵不是充分条件关系的科学抽象，从而产生蕴涵怪论。
Because the nonparametric ACD model does not rely on the functional form of (conditional) mean value and the error distribution form, it has more typical implication.
非参数ACD模型不依赖条件均值的函数形式和误差项的分布形式，更具有一般意义。