1996
DOI: 10.1016/0166-218x(95)00076-4
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Some results about normal forms for functional dependency in the relational datamodel

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Cited by 5 publications
(8 citation statements)
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“…Since K ↑ is upper closed, Proposition 6.11 ensures that A = K ↑ ∪(K ↑)↓ * and, from the definition of K −1 , we have that (K ↑)↓ * = K −1 ↓. (2) is the definition of antikey in antichain proposed in [17]. Now, as an immediate consequence of the above proposition and Lemma 6.3, we have the following corollary.…”
Section: Proposition 611 Let (A ) Be a Lattice And ∅ = B ⊆ A If Bmentioning
confidence: 61%
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“…Since K ↑ is upper closed, Proposition 6.11 ensures that A = K ↑ ∪(K ↑)↓ * and, from the definition of K −1 , we have that (K ↑)↓ * = K −1 ↓. (2) is the definition of antikey in antichain proposed in [17]. Now, as an immediate consequence of the above proposition and Lemma 6.3, we have the following corollary.…”
Section: Proposition 611 Let (A ) Be a Lattice And ∅ = B ⊆ A If Bmentioning
confidence: 61%
“…Example 6 (Demetrovics and Vu [17]). Let us consider U = {a, b, c, d}, s = (2 U , F) and s = (2 U , F ) where F and F are given by…”
Section: Normal Formsmentioning
confidence: 98%
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“…Let us give some necessary definitions that are used in the next sections. The concepts give in this section can be found in [1,2,3,4,7,9,10,15,16,17,18].…”
Section: Introductionmentioning
confidence: 99%