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ambiguous or conflict in LL1 grammar for a shell in C

i'm implementing a LL(1) parser for a project of doing a shell implementation. i'm stuck trying to resolve conflicts in my grammar:

Parsing mode: LL(1).

Grammar:

     1. COMMAND_LINE -> COMPLETE_COMMAND PIPED_CMD
     2. PIPED_CMD -> PIPE COMPLETE_COMMAND PIPED_CMD
     3.            | ε
     4. COMPLETE_COMMAND -> CMD_PREFIX CMD CMD_SUFFIX
     5. CMD_PREFIX -> REDIRECTION CMD_PREFIX
     6.             | ε
     7. CMD_SUFFIX -> REDIRECTION CMD_SUFFIX
     8.             | CMD_ARG CMD_SUFFIX
     9.             | ε
    10. REDIRECTION -> REDIRECTION_OP WORD
    11.              | ε
    12. CMD -> WORD
    13. CMD_ARG -> WORD CMD_ARG
    14.          | SINGLE_QUOTE WORD DOUBLE_QUOTE CMD_ARG
    15.          | DOUBLE_QUOTE WORD DOUBLE_QUOTE CMD_ARG
    16.          | ε
    17. REDIRECTION_OP -> HERE_DOC
    18.                 | APPEND
    19.                 | INFILE
    20.                 | OUTFILE

i use syntax-cli to check my grammar, and the ll(1) parser is a home made implementation, i can link my implementation of the parser if needed. the conflict detected by syntax-cli are:

PIPE WORD SINGLE_QUOTE DOUBLE_QUOTE HERE_DOC APPEND INFILE OUTFILE $
CMD_SUFFIX 9 7/8 7/8 7/8 7/8 7/8 7/8 7/8 9
REDIRECTION 11 11 11 11 10/11 10/11 10/11 10/11 11
CMD_ARG 16 13/16 14/16 15/16 16 16 16 16 16

i've also tried this grammar:


COMMAND_LINE     
                 : COMPLETE_COMMAND PIPED_CMD
                 ;
PIPED_CMD        
                 : PIPE COMPLETE_COMMAND PIPED_CMD
                 |
                 ;
COMPLETE_COMMAND 
                 : REDIRECTION CMD REDIRECTION CMD_ARG REDIRECTION
                 ;
REDIRECTION      
                 : REDIRECTION_OP WORD
                 | 
                 ;

CMD              
                 : WORD
                 ;
CMD_ARG          
                 : WORD REDIRECTION CMD_ARG
                 | SINGLE_QUOTE WORD DOUBLE_QUOTE REDIRECTION CMD_ARG
                 | DOUBLE_QUOTE WORD DOUBLE_QUOTE REDIRECTION CMD_ARG
                 | REDIRECTION
                 ;
REDIRECTION_OP
                 : HERE_DOC
                 | APPEND
                 | INFILE
                 | OUTFILE
                 ;

but the parser don't work when using multiple redirections...

Without more specification on your behalf, can't be sure to have it all. But indeed, this grammar is ambiguous.

To build a LL(1) analyzer, you must be able to say, for any combination of symbol on the analyzer stack (symbol being either a terminal or non-terminal yet to read) and any word from the input buffer, what rule should apply.

Put yourself in the situation where you code starts with a WORD (that is first thing that is in input buffer)

You start by trying to analyze COMMAND_LINE

If input buffer starts with WORD , then only one rule can lead to COMMAND_LINE , that is the rule COMPLETE_COMMAND PIPED_CMD (anyway, whatever input, there is only this rule. Either we can apply it, or it is a syntax error. But for now, no reason to raise a syntax error, this rule is compatible with a start with WORD ).

So, now, on your stack you have COMPLETE_COMMAND PIPED_CMD , and in input buffer, still the same WORD .

The only possible rule for the top of the stack is COMPLETE_COMMAND -> CMD_PREFIX CMD CMD_SUFFIX

So, now, on your stack you have CMD_PREFIX CMD CMD_SUFFIX PIPED_CMD .

And waiting in input buffer WORD

2 rules can be applied from CMD_PREFIX :
CMD_PREFIX -> REDIRECTION CMD_PREFIX
or CMD_PREFIX -> ε

None of them can start with WORD . So either we say that what we have here is an empty CMD_PREFIX (followed by a CMD starting with WORD )

Or we can see it as a REDIRECTION followed by an empty prefix. REDIRECTION can be REDIRECTION -> ε

So both are possible at this point. Either we have a CMD_PREFIX(ε) or we have a CMD_PREFIX(REDIRECTION(ε), ε) (or even more recursions).

For the grammar to be LL(1), we should not have to go deeper to decide. From this point, with the only knowledge that next lexem is WORD , we should be able to choose among those too. We aren't.

(In fact, even with other grammar than LL(1), we couldn't decide)

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