5. Construct two minimalist interpretations to show that the following wff is quantifi- cationally contingent: (Vx)Bax→ (Vx)-Bax

Database System Concepts
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Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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5. Construct two minimalist interpretations to show that the following wff is quantifi-
cationally contingent:
(Vx)Bax → (Vx)-Bax
6. The following wff is quantificationally true, prove it:
[(Vx)Dx V (Vx)Ex] → (Vx) (Dx V Ex)
Transcribed Image Text:5. Construct two minimalist interpretations to show that the following wff is quantifi- cationally contingent: (Vx)Bax → (Vx)-Bax 6. The following wff is quantificationally true, prove it: [(Vx)Dx V (Vx)Ex] → (Vx) (Dx V Ex)
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