AbstractWe deal with the problem of testing equivalence of two LL(k) grammars. The problem had been shown to be decidable for general k by Rosenkrantz and Stearns [2], who solved it by reduction into an equivalence problem for special DPDA's. In a paper by Korenjak and Hopcroft [1] the equivalence problem for LL(1) grammars is solved by a branching algorithm operating directly on the grammars. Our work presents a direct branching algorithm for the general LL(k) grammars equivalence problem
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