Construct a predictive-parsing table for this grammar. 3.18. A grammar for regular expressions is (1) EAS E|T (5) F > (£) (2) E3sT (6) Fi (3) T—-TF (7) F — F* (4) TOF (a) Revise this grammar so as to remove all left recursions. (b) Construct a predictive-parser table for the revised grammar. (c) Test the parser on the following expressions:
Construct a predictive-parsing table for this grammar. 3.18. A grammar for regular expressions is (1) EAS E|T (5) F > (£) (2) E3sT (6) Fi (3) T—-TF (7) F — F* (4) TOF (a) Revise this grammar so as to remove all left recursions. (b) Construct a predictive-parser table for the revised grammar. (c) Test the parser on the following expressions:
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
Construct a predictive-parsing table for this grammar.
3.18. A grammar for regular expressions is
(1) EAS E|T (5) F > (£)
(2) E3sT (6) Fi
(3) T—-TF (7) F — F*
(4) TOF
(a) Revise this grammar so as to remove all left recursions.
(b) Construct a predictive-parser table for the revised grammar.
(c) Test the parser on the following expressions:
(i]i)” ii(* i(i*|i)i (i)”)

Transcribed Image Text:**Construct a predictive-parsing table for this grammar.**
**3.18. A grammar for regular expressions is:**
1. \( E \rightarrow E|T \)
2. \( E \rightarrow T \)
3. \( T \rightarrow TF \)
4. \( T \rightarrow F \)
5. \( F \rightarrow (E) \)
6. \( F \rightarrow i \)
7. \( F \rightarrow F* \)
**(a) Revise this grammar so as to remove all left recursions.**
**(b) Construct a predictive-parser table for the revised grammar.**
**(c) Test the parser on the following expressions:**
- \( (i|i)* \)
- \( ii(* \)
- \( i(i*|i)i \)
- \( (i|)* \)
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