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Exact(44)
Let (X, M, *) be a complete fuzzy metric space.
Let ((X,M,ast) ) be a complete fuzzy metric space.
Let (X, M, *) be a complete fuzzy metric.
Let for all and be a complete fuzzy metric space such that has -property.
Corollary 3.2 Let ( X, M, ∗ ) be a complete fuzzy metric space with a positive t-norm.
Let ((X, M, T) ) be a complete fuzzy metric space and (f : X rightarrow X).
Similar(16)
Then ( X, M, ∗ ) is a (complete) fuzzy metric space.
Since ((X,d) ) is a complete metric space, ((X,M,ast) ) is a complete fuzzy metric space.
Then ((B(W),M,cdot)) is a complete fuzzy metric space.
end{cases} Then ((mathbb{R},N_{beta})) is a complete fuzzy β-normed space.
It is well known, and easy to check, that ((X,M,*)) is a complete fuzzy metric space.
More suggestions(15)
be a trapezoidal fuzzy
be a little fuzzy
be a nonnegative fuzzy
be a standard fuzzy
be a strong fuzzy
be a preordered fuzzy
be a normed fuzzy
be a complete wet
be a compact fuzzy
be a constant fuzzy
be a warm fuzzy
be a complete dislocated
be a complete multiplicative
be a complete separable
be a complete generalized
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