FIRST(S) = FIRST(B) = FIRST(D) = { fd, rt }
FIRST(A) = { fd, rt, ε }
FIRST(E) = { xcor, ycor }
FIRST(F) = { +, -, ε }
FOLLOW(S) = { $ } S --> BA
FOLLOW(A) = { $ } A --> BA | ε
FOLLOW(B) = { fd, rt, $ } B --> D
FOLLOW(D) = { fd, rt, $ } D --> fd E | rt E
FOLLOW(E) = { fd, rt, $, +, - } E --> xcor F | ycor F
FOLLOW(F) = { fd, rt, $ } F --> + EF | - EF | ε
|
fd |
rt |
xcor |
ycor |
+ |
- |
$ |
|
|
S |
BA |
BA |
|||||
|
A |
BA |
BA |
ε |
||||
|
B |
D |
D |
|||||
|
D |
fd E |
rt E |
|||||
|
E |
xcor F |
ycor F |
|||||
|
F |
ε |
ε |
+ EF |
- EF |
ε |
Stack Input Production Derivation
Given the following grammar, FIRST and FOLLOW sets and LL Parser table, trace the parse of...
LL(1) Parser For the grammar: 1. S --> TT 2. T --> aT 3. T --> b Problems Calculate LL(1) parse table Parse string "abab" and construct its parse tree Bonus: Parse string "aabb" and construct its parse tree
Please help me with the coding for LL(1)!!
The given grammar was:
P → PL | L
L → N; | M; | C
N → print E
M → print "W"
W → TW | ε
C → if E {P} | if E {P} else {P}
E → (EOE) | V (note: this has a variable O)
O → + | - | * V → 0 | 1 | 2 | 3 (note: this has a terminal...
Question 1. (15 points) Consider the following LL (1) grammar with starting symbol S s→(ST) F → id F → num a) Compute the First and Follow sets of all non-terminals (5 points) b) Construct the LL (1) parsing table for the grammar (5 points) c) Show step-by-step (content of stack and input string, as well as the production taken) how the following string is parsed: ((20+30 + a)) (5 points)
(20 pts) Create an LR(O) parse table for the following grammar. Show all steps (creating closures, the DFA, the transition table, and finally the parse table): E->E+T E*T T T->(E) | id Show a complete bottom-up parse, including the parse stack contents, input string, and action for the string below using the parse table you created (id + id) * id Show a rightmost derivation for the string above, and show how the bottom-up parse you completed correctly finds all...
1) Create an LR(0) parse table for the following grammar. Show all steps (creating closures, the DFA, the transition table, and finally the parse table): E -> E + T | E * T | T T -> ( E ) | id 2) Show a complete bottom-up parse, including the parse stack contents, input string, and action for the string below using the parse table you created in step 6. Think about how I went through this in class....
Consider the following grammar: (//some alternative rules are listed on separate lines without using symbol |): stmt −> assignment −> subr call assignment −> id := expr subr call −> id ( arg list ) expr −> primary expr tail expr tail −> op expr −> ε primary −> id −> subr call −> ( expr ) op −> + | - | * | / arg list −> expr args tail args tail −> , arg list −> ε...
(20 pts) Create an LR(0) parse table for the following grammar. Show all steps (creating closures, the DFA, the transition table, and finally the parse table): E -> E + T | E * T | T T -> ( E ) | id (20 pts) Show a complete bottom-up parse, including the parse stack contents, input string, and action for the string below using the parse table you created in step 1. Think about how I went through this...
2A. Check if the given Grammar G is LL (1) by constructing a predictive parse table Clearly specify the different steps involved during the construction of parse table. A BCg DBCe B BDb E C DCf & D ale Grammar G 4M
2A. Check if the given Grammar G is LL (1) by constructing a predictive parse table Clearly specify the different steps involved during the construction of parse table. A BCg DBCe B BDb E C DCf & D...
Show a complete bottom-up parse, including the parse stack
contents, input string, and action for the string below using the
parse table
String: (id+id) * id
Grammar(language) :
E -> E + T |E * T | T
T -> (E) | id
Parse table:
Then show a rightmost derivation for the string above and show
how the bottom up parse correctly finds all of the handles.
R-reduce S-Shift - Error id S4 S5 S6 S7 Accept R1 R1 R1...
Calculate First set, Follow set and LL(1) parsing table. Then judge whether the syntax is or is not LL(1) grammar.Calculate First set, Follow set and LL(1) parsing table. Then judge whether the syntax is or is not LL(1) grammar. for the given grammar G[S] S→XY X→Ya|ε Y→Zb|Z Z→d|ε