Consider the predicates Martian (x): x is a Martian isGreen(x): x is green Use equivalence laws of first-order logic to identify the expression that is logically equivalent to ∀x (Martian(x) ˄ isGreen(x)) Group of answer choices ∃x (Martian(x)) ˅ ∃x (isGreen(x)) ∃x (¬Martian(x)) ˄ ∃x (¬isGreen(x)) ∀x (Martian(x)) ˄ ∀x (isGreen(x)) ∀x (¬Martian(x)) ˄ ∀x (¬isGreen(x))
Consider the predicates Martian (x): x is a Martian isGreen(x): x is green Use equivalence laws of first-order logic to identify the expression that is logically equivalent to ∀x (Martian(x) ˄ isGreen(x)) Group of answer choices ∃x (Martian(x)) ˅ ∃x (isGreen(x)) ∃x (¬Martian(x)) ˄ ∃x (¬isGreen(x)) ∀x (Martian(x)) ˄ ∀x (isGreen(x)) ∀x (¬Martian(x)) ˄ ∀x (¬isGreen(x))
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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Question
Consider the predicates
Martian (x): x is a Martian
isGreen(x): x is green
Use equivalence laws of first-order logic to identify the expression that is logically equivalent to
∀x (Martian(x) ˄ isGreen(x))
Group of answer choices
∃x (Martian(x)) ˅ ∃x (isGreen(x))
∃x (¬Martian(x)) ˄ ∃x (¬isGreen(x))
∀x (Martian(x)) ˄ ∀x (isGreen(x))
∀x (¬Martian(x)) ˄ ∀x (¬isGreen(x))
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