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If translated using DAG-based three address code, how many temporary variables are created (assuming common subexpression elimination)?
Which label sequence correctly implements short-circuit evaluation?
if ((a < b && c != d) || e == f) x = 1;else x = 0;
Consider the grammar for variable declarations:
D → T LT → int { T.type = int }T → float { T.type = float }L → L1 , id { addType(id.lexeme, L1.inh); L.inh = L1.inh }L → id { addType(id.lexeme, L.inh) }
Which of the following statements about this SDD is true?
Which of the following scenarios cannot be correctly implemented using only S-attributed definitions?
Write the three address code for the following code
if (x < y) then z = 1 else z = 2
Which statement is correct related to the production given below
S → A a | B b A → c B → c
Consider the following grammar
S → A d | B e A → f B → f
In CLR(1), what are the lookaheads for the reduction f → A and f → B?
In three address code , how is a procedure call p(a,b) usually represented?
A Syntax Directed Translation scheme for postfix code generation is given below:
E → E1 + T { print("+") }E → E1 - T { print("-") }E → TT → num { print(num.val) }
For the input:
3 - 2 + 4
If the grammar is left-associative, which of the following postfix sequences will be produced?
Given the following SDD:
S → A BA → id { A.val = length(id.lexeme); B.inh = A.val }B → num { B.val = B.inh + num.val; S.val = B.val }
For input:
x 5
where length("x") = 1 and num.val = 5.
Which is the correct evaluation order to avoid circular dependencies?