Exact(60)
If the system is complete, then either the sentence p or its negation is a theorem of the system.
If is complete, then is called Banach function space.
If is complete, then since the fixed point is unique.
Furthermore, if (mathbb{T}) is complete, then (tinmathbb{T}_{i}).
If, moreover, is complete, then is called Banach sequence space.
Hence, if is locally complete, then is locally complete.
Since or is complete, then there exists such that and.
If ( X, p ) is complete, then it is 0-complete.
Since is complete, then converges to some point.
If the set is locally complete, then is locally complete and if is locally complete, then is locally complete.
(e) If ( X, p ) is complete, then it is 0-complete. .
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