vacuous truth造句
例句与造句
- The far superior vacuous truth was removed from FA status recently.
- This statement is an example of a vacuous truth since " there is no in the domain ."
- For example, any material conditional statement with a false antecedent is true ( see vacuous truth ).
- Or is it just the strangeness of vacuous truth ? Preceding contribs ) 07 : 47, 2 July 2009 ( UTC)
- Any statement that begins " for every element of \ emptyset " is not making any substantive claim; it is a vacuous truth.
- It's difficult to find vacuous truth in a sentence. 用vacuous truth造句挺难的
- This is related to another concept in logic, vacuous truth, which tells us that empty set of objects can have any property.
- Vacuous truth most commonly appears in classical logic, which in particular is necessary falsehood, then it will also yield vacuous truth under the strict conditional.
- Vacuous truth most commonly appears in classical logic, which in particular is necessary falsehood, then it will also yield vacuous truth under the strict conditional.
- Other non-classical logics ( for example, relevance logic ) may attempt to avoid vacuous truths by using alternative conditionals ( for example, the counterfactual conditional ).
- to the vacuous truth person : a vacuous truth isn't LOGICALLY MANDATED, for example " All elephants inside a loaf of bread are pink . " is a probably vacuous truth.
- to the vacuous truth person : a vacuous truth isn't LOGICALLY MANDATED, for example " All elephants inside a loaf of bread are pink . " is a probably vacuous truth.
- to the vacuous truth person : a vacuous truth isn't LOGICALLY MANDATED, for example " All elephants inside a loaf of bread are pink . " is a probably vacuous truth.
- In keeping with the concept of vacuous truth, when disjunction is defined as an operator or function of arbitrary arity, the empty disjunction ( OR-ing over an empty set of operands ) is generally defined as false.
- In keeping with the concept of vacuous truth, when conjunction is defined as an operator or function of arbitrary arity, the empty conjunction ( AND-ing over an empty set of operands ) is often defined as having the result 1.
- That's an explication of the Principle of Explosion proof, but also relevant ( and perhaps clearer ? ) is the notion of vacuous truth .-- 68.144.55.245 18 : 52, 16 August 2006 ( UTC)
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