CAJ | 학술논문

通过＂概率为0的事件＂和＂不可能事件＂、＂概率为1的事件＂和＂必然事件＂的关系,分析说明了在实际应用中,由于不能正确理解＂概率为0的事件不一定是不可能事件＂与＂概率为1的事件不一定是必然事件＂的含义,容易导致在判断两个事件是否具有包含关系时形成一个误区：＂事件A与B乘积的概率等于A的概率＂与＂A包含于B＂等价,并举例说明了此结论错误的原因。
통과＂개솔위0적사건＂화＂불가능사건＂、＂개솔위1적사건＂화＂필연사건＂적관계,분석설명료재실제응용중,유우불능정학리해＂개솔위0적사건불일정시불가능사건＂여＂개솔위1적사건불일정시필연사건＂적함의,용역도치재판단량개사건시부구유포함관계시형성일개오구：＂사건A여B승적적개솔등우A적개솔＂여＂A포함우B＂등개,병거례설명료차결론착오적원인。
This paper is to,by analyzing relationships between zero-probability events and impossible events,and that between one-probability events and certain events,introduce an easily happening misunderstanding in practical application,namely,of the probability of the product of Event A and Event B is equal to the probability of Event A is equivalent to ＂Event A is included in Event B,in respect of determining whether there is an inclusion relationship between these two events,due to failing to properly understand what ＂a zero-probability event is not necessarily an impossible event＂ and ＂a one-probability event is not necessarily a certain even＂ mean.This paper is also to analyze the reasons for this misunderstanding by providing some illustrations.