Consider the following grammar G: S → ABC|AC|A|B A → a B B - bC|a C-cD D- dA Recall that a non-terminal A is useful if there is a derivation of a string of terminals starting from S in which A appears: S=* xA y=* w holds for some x and y which are sequences of terminals and non-terminals (possibly empty) and some w which is a sequence of terminals (possibly empty). For example, if there are only three rules S→ a A, A→ B and B → a , then A is useful because S = a A=a B= a a is a derivation of the sequence of terminals a a starting from S and in which A appears. If A is not useful, then we say that it is useless. Which of the following are the useless symbols of the grammar G above?
Consider the following grammar G: S → ABC|AC|A|B A → a B B - bC|a C-cD D- dA Recall that a non-terminal A is useful if there is a derivation of a string of terminals starting from S in which A appears: S=* xA y=* w holds for some x and y which are sequences of terminals and non-terminals (possibly empty) and some w which is a sequence of terminals (possibly empty). For example, if there are only three rules S→ a A, A→ B and B → a , then A is useful because S = a A=a B= a a is a derivation of the sequence of terminals a a starting from S and in which A appears. If A is not useful, then we say that it is useless. Which of the following are the useless symbols of the grammar G above?
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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Hi there,
Can anyone please resolve the bellow question in detail step by step?
I want to understand why the correct answer is "None of the above". Could you please break down the process used to reach this answer?
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