bn:00021367n
Noun Concept
Categories: Model theory, Proof theory, Mathematical logic, Metalogic
EN
completeness  Complete  Deductive completeness  Incomplete  Refutation-complete
EN
(logic) an attribute of a logical system that is so constituted that a contradiction arises if any proposition is introduced that cannot be derived from the axioms of the system WordNet 3.0
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EN
(logic) an attribute of a logical system that is so constituted that a contradiction arises if any proposition is introduced that cannot be derived from the axioms of the system WordNet 3.0 & WordNet 2020
In mathematical logic and metalogic, a formal system is called complete with respect to a particular property if every formula having the property can be derived using that system, i.e. is one of its theorems; otherwise the system is said to be incomplete. Wikipedia
An attribute of a logical system that is so constituted that a contradiction arises if any proposition is introduced that cannot be derived from the axioms of the system. OmegaWiki