3. Let F be a formula where no atomic formula is repeated. Give a procedure that finds a smallest set S of truth assignments such that for every atomic formula p from F, there are two assignments A0, A1 € S that agree on all other atomic formulas except p, and Ao(F) = 0, A₁ (F) = 1. (This is relevant for MC/DC coverage in software testing, which aims to ensure that each condition in a compound decision can independently influence the outcome of the decision, i.e., each condition is relevant).

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
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Bartleby "experts" have given me wrong answers several times in a row on this, so please if you do not know how to answer this do not attempt to. This a question from Advanced Logic Course in graduate level. Please answer it clearly in an understandable way, and of course, in a correct way.
3. Let F be a formula where no atomic formula is repeated. Give a procedure that finds a smallest set S of
truth assignments such that for every atomic formula p from F, there are two assignments A0, A₁ € S that
agree on all other atomic formulas except p, and Ao(F) = 0, A₁ (F) = 1.
(This is relevant for MC/DC coverage in software testing, which aims to ensure that each condition in a
compound decision can independently influence the outcome of the decision, i.e., each condition is relevant).
Transcribed Image Text:3. Let F be a formula where no atomic formula is repeated. Give a procedure that finds a smallest set S of truth assignments such that for every atomic formula p from F, there are two assignments A0, A₁ € S that agree on all other atomic formulas except p, and Ao(F) = 0, A₁ (F) = 1. (This is relevant for MC/DC coverage in software testing, which aims to ensure that each condition in a compound decision can independently influence the outcome of the decision, i.e., each condition is relevant).
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