set builder notation造句

• Subsets are commonly constructed using set builder notation.
• Thus, set builder notation is often used with a predicate characterizing the elements of the set being defined, as described in the following section.
• It is common in the literature for an author to state the domain ahead of time, and then not specify it in the set builder notation.
• How do I express " n 1 = n 2 = n 3 " in set builder notation, set notation, or mathematical notation ? talk ) 07 : 34, 17 November 2014 ( UTC)
• The set builder notation and list comprehension notation are both instances of a more general notation known as " monad comprehensions ", which permits map / filter-like operations over any monad with a zero element.
• Quine's ( 1982 ) semantics for each predicate functor are stated below in terms of abstraction ( set builder notation ), followed by either the relevant axiom from Kuhn ( 1983 ), or a definition from Quine ( 1976 ).
• Any abstract notation which " requires additional irrelevant explanation " ( i . e . set builder notation, quantifier notation ", others ? ), are " not " to replace " worded descriptions " for the sake of compact mathematical statements-they simply create more work in explaining and linking the notations, while contributing no understanding to the " physics " at hand.