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Justification by deduction from the phenomena is complete if a theory or claim is completely determined from what we already know.
Collapse is complete if the force is uniform or is partial when the force is localized.
But blend seems to be the higher goal, and it is complete, if ultimately a bit colorless.
The proof is complete if we show that η Z = ∞.
It is complete if ( X, d ) is complete.
Moreover, ((X,M,*)) is complete if and only if ((X,d_{Rmu})) is complete.
Moreover, ((X,M,*)) is complete if and only if ((X,d_{alpha})) is complete.
((M,F,tau_{T_{M}}, s)) is complete if and only if ((M,d)) is complete.
The fuzzy metric space is complete if and only if the metric space is complete.
((mathbb{X}, { d_{alpha} } _{alpha} )) is complete if each Cauchy sequence converges in (mathbb{X}). .
Then ( K ( X ), h ) is complete if and only if ( X, d ) is complete.
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CEO of Professional Science Editing for Scientists @ prosciediting.com