Give an example of a grammar that captures right associativity for an exponentiation operator (e.g., ** in Fortran). Prove that the following grammar is LL(1):     (The final ID is meant to be a type...

Give an example of a grammar that captures right associativity for an exponentiation operator (e.g., ** in Fortran). Prove that the following grammar is LL(1):



(The final ID is meant to be a type name.)


Consider the following grammar:




a) Describe in English the language that the grammar generates. (b) Show a parse tree for the string abaa. (c) Is the grammar LL(1)? If so, show the parse table; if not, identify a prediction conflict.



May 19, 2022
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