Prerequisite – Construction of LL(1) Parsing Table, Classification of top down parsers
Parsing is the process to determine whether the start symbol can derive the program or not. If the Parsing is successful then the program is a valid program otherwise the program is invalid.
There are generally two types of Parsers:
- In this Parsing technique we expand the start symbol to the whole program.
- Recursive Descent and LL parsers are the Top-Down parsers.
- In this Parsing technique we reduce the whole program to start symbol.
- Operator Precedence Parser, LR(0) Parser, SLR Parser, LALR Parser and CLR Parser are the Bottom-Up parsers.
Recursive Descent Parser:
It is a kind of Top-Down Parser. A top-down parser builds the parse tree from the top to down, starting with the start non-terminal. A Predictive Parser is a special case of Recursive Descent Parser, where no Back Tracking is required.
By carefully writing a grammar means eliminating left recursion and left factoring from it, the resulting grammar will be a grammar that can be parsed by a recursive descent parser.
|Before removing left recursion||After removing left recursion|
|E –> E + T | T
T –> T * F | F
F –> ( E ) | id
|E –> T E’
E’ –> + T E’ | e
T –> F T’
T’ –> * F T’ | e
F –> ( E ) | id
**Here e is Epsilon
For Recursive Descent Parser, we are going to write one program for every variable.
Example: Grammar: E --> i E' E' --> + i E' | e
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- Difference between Recursive Predictive Descent Parser and Non-Recursive Predictive Descent Parser
- Total Recursive Functions and Partial Recursive Functions in Automata
- Operator grammar and precedence parser in TOC
- Shift Reduce Parser in Compiler
- Parsing ambiguos grammars using LR parser
- Working of Bottom up parser
- Working of top down parser
- Recursive Relationships in ER diagrams
- Algorithm for non recursive Predictive Parsing
- Importance of Computer Networking
- Attribute Closure Algorithm and its Utilization
- Parse Tree in Compiler Design
- Moore Machines implementation in C++
- Relation in FCFS and Preemptive Priority Scheduling Algorithm
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