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Question: Solve these problems any help would be much appreciated!
Part 1: The subsequent grammar, is ambiguous.
<S> à if <E> then <S> | if <E> then <S> else <S> | <statements without if>
<E> à e1 | e2 | . . . | en
Show that the grammar is unambiguous; how does it attach the else statement? If this is not the attachment you wanted, how would you need to write the code?
Part 2: Given the subsequent code fragment, where x is a number.
{ y >= 0 }
z = 0
n = y
while (n > 0) begin
z = z + x
n = n - 1
end
What does it compute? Prove it, showing how you derive the loop invariant.
Can you show that the grammar is unambiguous?
Create a Mealy Machine which produces the output of 1 whenever discrepancy in above pattern is detected, and produces the output of 0 otherwise. Write states meaningful names.
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