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(Tables showing all possible truth values of compound propositions based…
Tables showing all possible truth values of compound propositions based on the truth values of their components.
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The branch of logic dealing with propositions, or statements that are either true or false.
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A statement that can be true or false, represented by a variable such as p or q.
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Represents logical "and", true only if both propositions are true.
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Represents logical "or", true if at least one proposition is true.
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Represents "if...then" relationship, where the truth of one proposition guarantees the truth of another.
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p → q: "If the sun is shining, then it is not raining."
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Represents "if and only if" relationship, true if both propositions have the same truth value.
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Tables showing all possible truth values of compound propositions based on the truth values of their components.
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If p → q and p are true, then q is true.
Example: If it is raining tomorrow (p → q), and it is indeed raining (p), then it will be wet outside (q).
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Relationships between compound propositions that have the same truth value under all interpretations.
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The branch of logic dealing with propositions, or statements that are either true or false.
-
A statement that can be true or false, represented by a variable such as p or q.
-
-
-
-
-
-
-
-
-
-
-
Represents logical "and", true only if both propositions are true.
-
-
-
Represents logical "or", true if at least one proposition is true.
-
-
-
Represents "if...then" relationship, where the truth of one proposition guarantees the truth of another.
-
p → q: "If the sun is shining, then it is not raining."
-
Represents "if and only if" relationship, true if both propositions have the same truth value.
-
-
-
-
-
-
-
-
-
-
-
-
-
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If p → q and p are true, then q is true.
Example: If it is raining tomorrow (p → q), and it is indeed raining (p), then it will be wet outside (q).
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Relationships between compound propositions that have the same truth value under all interpretations.
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-
-
-
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