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Q: Let $(C, \prec)$ be the completion of $(P, <)$. Then, if $c, d \in C$, there is some $p \in P$ such that $c \prec p \prec d$.

Iovita KeményI'm studying the book Introduction to Set Theory by Hrbacek and Jech and came across this theorem: Specifically I'm interested in property (c); I would like to reverse the roles of $P$ and $C$ and prove the following: Proposition: For any $c, d \in C$ such that $c \prec d$, there is $p \in P$ wit...

Past mentions of this book in this chatroom: chat.stackexchange.com/search?room=2318&q=hrbacek and in any chatroom: chat.stackexchange.com/search?q=hrbacek
 

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