QUESTION 4. rules: 1. 2. Let G((S), ((.)), P, S) be a CFG, where P contains the following S→ SSI(S)Se List three different strings in L(G). What is the language L(G)? (You may either give its name or characterize the strings in it.) 3. Show that the grammar G is ambiguous by constructing two different parse trees tor some member of L(G). 4. Can you revise the grammar G to make it unambiguous?
QUESTION 4. rules: 1. 2. Let G((S), ((.)), P, S) be a CFG, where P contains the following S→ SSI(S)Se List three different strings in L(G). What is the language L(G)? (You may either give its name or characterize the strings in it.) 3. Show that the grammar G is ambiguous by constructing two different parse trees tor some member of L(G). 4. Can you revise the grammar G to make it unambiguous?
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 4:**
Let \( G = (\{S\},\{(,),\},P,S) \) be a CFG, where \( P \) contains the following rules:
\[ S \rightarrow SS | (S)S | \epsilon \]
1. **List three different strings in \( L(G) \).**
2. **What is the language \( L(G) \)?** (You may either give its name or characterize the strings in it.)
3. **Show that the grammar \( G \) is ambiguous by constructing two different parse trees for some member of \( L(G) \).**
4. **Can you revise the grammar \( G \) to make it unambiguous?**](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F28da4f2f-4545-4616-8fb7-d832842a6c61%2Fd6d67f33-2125-4c93-8e85-a6cc3ddd648e%2Fnzbdeqh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Question 4:**
Let \( G = (\{S\},\{(,),\},P,S) \) be a CFG, where \( P \) contains the following rules:
\[ S \rightarrow SS | (S)S | \epsilon \]
1. **List three different strings in \( L(G) \).**
2. **What is the language \( L(G) \)?** (You may either give its name or characterize the strings in it.)
3. **Show that the grammar \( G \) is ambiguous by constructing two different parse trees for some member of \( L(G) \).**
4. **Can you revise the grammar \( G \) to make it unambiguous?**
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