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Moreover, Herbrand's theorem states that if S is unsatisfiable then there is a
Herbrand interpretation with finite set of ground instances (from the Herbrand universe defined by S), and a finite set of predicates (from the Herbrand base of S) that are
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Moreover, Herbrand's theorem states that if S is unsatisfiable then there is a finite unsatisfiable set of ground instances from the
Herbrand universe defined by S.
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Or am I crazy? I have only the vaguest grasp of the subject matter of this article; it could benefit from an example or two.
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I don't understand how a set of ground instances can be "unsatisfiable". Perhaps the intended meaning is this:
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As to me, I do not understand this: "every function symbol is interpreted as the function that applies it" --
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Knowledge. If you would like to participate, please visit the project page, where you can join
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