Question 14.3.2: Assume that a SLR(1)-grammar is given. Prove that each strin......

Assume that a SLR(1)-grammar is given. Prove that each string has at most one rightmost derivation. Give an algorithm to check whether a given string is derivable in the grammar.

Step-by-Step
The 'Blue Check Mark' means that this solution was answered by an expert.
Learn more on how do we answer questions.

We repeat the argument used for LR(0)-grammars. The difference is that the choice of the next action depends on the next input symbol (Next).

Related Answered Questions

Question: 14.4.7

Verified Answer:

Assume that a grammar is fixed. The string S of te...
Question: 14.4.6

Verified Answer:

As before, at each stage of the LR-process we can ...
Question: 14.4.5

Verified Answer:

Assume that a grammar is fixed. Let S be an arbitr...
Question: 14.4.4

Verified Answer:

(1) If a string S is coherent with a situation [K ...
Question: 14.4.3

Verified Answer:

The string S (of terminals and nonterminals) is co...
Question: 14.4.2

Verified Answer:

Now a situation is defined as a pair [situation in...
Question: 14.3.3

Verified Answer:

Yes; both conflicts that prevent it from being a L...
Question: 14.4.1

Verified Answer:

Nonterminals are symbols (LeftK t) for any nonterm...
Question: 14.2.3

Verified Answer:

Yes, see the corresponding tables (a) and (b) (no ...