例句與造句

1. Hence it is important to distinguish between a bounded complete poset and a bounded complete partial order ( cpo ).
2. Also note that the empty set usually has upper bounds ( if the poset is non-empty ) and thus a bounded complete poset has a least element.
3. Although concepts with the names " complete " and " bounded " were already defined, confusion is unlikely to occur since one would rarely speak of a " bounded complete poset " when meaning a " bounded cpo " ( which is just a " cpo with greatest element " ).
4. For a typical example of a bounded complete poset, consider the set of all finite decimal numbers starting with " 0 . " ( like 0.1, 0.234, 0.122 ) together with all infinite such numbers ( like the decimal representation 0.1111 . . . of 1 / 9 ).
5. It's difficult to find bounded complete poset in a sentence. 用bounded complete poset造句挺難的