Suppose that: • variables X and Y can represent any vertices in a graph G, • the predicate adjacent(X, Y) is true if and only if X and Y are adjacent in G. Write a statement in predicate logic with the following meaning: "Some vertex in G has no neighbours." The following symbols are provided for you to copy if you wish (though not many of them a needed in this question, and you are not limited to using only the symbols that are listed here): 3 V ^v - Answer:

Database System Concepts
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ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
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Suppose that:
• variables X and Y can represent any vertices in a graph G,
• the predicate adjacent(X, Y) is true if and only if X and Y are adjacent in G.
Write a statement in predicate logic with the following meaning:
"Some vertex in G has no neighbours."
The following symbols are provided for you to copy if you wish (though not many of them are
needed in this question, and you are not limited to using only the symbols that are listed
here): 3 V ^v -
Answer:
Transcribed Image Text:Suppose that: • variables X and Y can represent any vertices in a graph G, • the predicate adjacent(X, Y) is true if and only if X and Y are adjacent in G. Write a statement in predicate logic with the following meaning: "Some vertex in G has no neighbours." The following symbols are provided for you to copy if you wish (though not many of them are needed in this question, and you are not limited to using only the symbols that are listed here): 3 V ^v - Answer:
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