completekəmˈplit
complete (v)
- present
- completes
- past
- completed
- past participle
- completed
- present participle
- completing
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English Definitions:
complete (adj)
having every necessary or normal part or component or step
"a complete meal"; "a complete wardrobe"; "a complete set of the Britannica"; "a complete set of china"; "a complete defeat"; "a complete accounting"
complete, consummate (adj)
perfect and complete in every respect; having all necessary qualities
"a complete gentleman"; "consummate happiness"; "a consummate performance"
accomplished, complete (adj)
highly skilled
"an accomplished pianist"; "a complete musician"
arrant(a), complete(a), consummate(a), double-dyed(a), everlasting(a), gross(a), perfect(a), pure(a), sodding(a), stark(a), staring(a), thoroughgoing(a), utter(a), unadulterated (adj)
without qualification; used informally as (often pejorative) intensifiers
"an arrant fool"; "a complete coward"; "a consummate fool"; "a double-dyed villain"; "gross negligence"; "a perfect idiot"; "pure folly"; "what a sodding mess"; "stark staring mad"; "a thoroughgoing villain"; "utter nonsense"; "the unadulterated truth"
complete, concluded, ended, over(p), all over, terminated (verb)
having come or been brought to a conclusion
"the harvesting was complete"; "the affair is over, ended, finished"; "the abruptly terminated interview"
complete, finish (verb)
come or bring to a finish or an end
"He finished the dishes"; "She completed the requirements for her Master's Degree"; "The fastest runner finished the race in just over 2 hours; others finished in over 4 hours"
complete (verb)
bring to a whole, with all the necessary parts or elements
"A child would complete the family"
dispatch, discharge, complete (verb)
complete or carry out
"discharge one's duties"
complete, nail (verb)
complete a pass
complete, fill out, fill in, make out (verb)
write all the required information onto a form
"fill out this questionnaire, please!"; "make out a form"
complete (Verb)
To finish; to make done; to reach the end.
complete (Verb)
To make whole or entire.
complete (Adjective)
in which every Cauchy sequence converges.
complete (Adjective)
With all parts included; with nothing missing; full.
complete (Adjective)
Finished; ended; concluded; completed.
complete (Adjective)
Generic intensifier.
complete (Adjective)
In which every Cauchy sequence converges to a point within the space.
complete (Adjective)
In which every set with a lower bound has a greatest lower bound.
complete (Adjective)
In which all small limits exist.
complete (Adjective)
In which every semantically valid well-formed formula is provable.[1]
complete (Adjective)
That is in a given complexity class and is such that every other problem in the class can be reduced to it.
Complete
In computational complexity theory, a computational problem is complete for a complexity class if it is, in a technical sense, among the "hardest" problems in the complexity class. More formally, a problem p is called hard for a complexity class C under a given type of reduction, if there exists a reduction from any problem in C to p. If a problem is both hard for the class and a member of the class, it is complete for that class. A problem that is complete for a class C is said to be C-complete, and the class of all problems complete for C is denoted C-complete. The first complete class to be defined and the most well-known is NP-complete, a class that contains many difficult-to-solve problems that arise in practice. Similarly, a problem hard for a class C is called C-hard, e.g. NP-hard. Normally it is assumed that the reduction in question does not have higher computational complexity than the class itself. Therefore it may be said that if a C-complete problem has a "computationally easy" solution, then all problems in "C" have an "easy" solution. Generally, complexity classes that have a recursive enumeration have known complete problems, whereas those that do not, don't have any known complete problems. For example, NP, co-NP, PLS, PPA all have known natural complete problems, while RP, ZPP, BPP and TFNP do not have any known complete problems.
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"complete." Kamus.net. STANDS4 LLC, 2024. Web. 19 Apr. 2024. <https://www.kamus.net/english/complete>.
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