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Construct LL(1) Parsing table for the following grammar
rahuldb
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Compiler Design
Jan 31, 2017
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makhdoom ghaya
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theory-of-computation
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rahuldb
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Compiler Design
Jan 31, 2017
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makhdoom ghaya
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1
Answer
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1
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$
d
e
b
i
h
g
f
a
S
S → B b
S → B b
S → a A C
A
A → e D
B
B → g
B → f
C
C → i
C → h
D
D → b E
D →
ϵ
D →
ϵ
E
E → d D
E → e D
xdilwar
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May 22, 2017
by
xdilwar
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garvit_vijai
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LL(1) Parsing
To compute FOLLOW(A) for any grammar symbol A a) We must compute FIRST of some grammar symbols. b) No need of computing FIRST of some symbols. c) Maybe compute FIRST of some symbols. d) None of the above. The answer is given as option (A) but if we take ... will definitely in FOLLOW(S) and we didn't computed FIRST of any symbol for it. So option (C) should be the answer.
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If grammar is not LL(1) then it can never be CLR(1) or LALR(1)?
Can you give an example which is not LL(1) but is CLR(1)
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Rahul Ranjan 1
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Check if grammar is LL(1) ?
Given a grammar : $E \rightarrow E + T / T$ $T \rightarrow i$ Can I directly say that grammar is not $LL(1)$ because $LL(1)$ can't parse Left Recursive Grammar, without drawing parsing table ?
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Mar 19, 2018
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