adjective . 1. having all parts or elements; lacking nothing; whole; entire; full: a complete set of Mark Twain's writings. 2. finished; ended; concluded: a complete orbit.
Gödel's completeness theorem is a fundamental theorem in mathematical logic that establishes a correspondence between semantic truth and syntactic provability in first-order logic. It was first proved by Kurt Gödel in 1929. A first-order formula is called logically valid if it is true in every structure for its language.Background · Statement and ... · Relationship to the ...
Quick definitions (completeness) ▸ noun: (logic) an attribute of a logical system that is so constituted that a contradiction arises if any proposition is introduced that cannot ...
In general, an object is complete if nothing needs to be added to it. This notion is made more specific in various fields.Logical completeness · Mathematical completeness · Computing
com·plete (k m-pl t) adj. com·plet·er, com·plet·est. 1. Having all necessary or normal parts, components, or steps; entire: a complete meal. 2. Botany Having all principal ...
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