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Let L be a complete lattice.
Let X be a complete lattice.
Let L = ( L, ≤ L ) be a complete lattice and U a non-empty set called universe.
Condition 1 Let Y be a complete lattice, X ⊂ Y be a CPO.
Let ( X, ≤ ) be a complete lattice and F : X → 2 X a multi-valued mapping.
Let be a complete lattice, and a nonempty set called a universe.
Similar(43)
We show that, given a complete lattice (X, ⊑), the collection of its fuzzy intervals is a complete lattice.
Then is a complete lattice.
Then (L*, ≤ L* ) is a complete lattice.
Step 2. S is a complete lattice.
Then is a complete lattice (see [51]).
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