Consider $ L = \{\langle L_1, L_2\rangle\mid L_1, L_2 \in \text{CFL} \text{ and } L_1 \cap L_2 = \emptyset \}$ . How to prove that $ L \notin R $ ?

$ L_1, L_2$ encoded in chomsky-normal-form.

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# Is the emptiness of intersection of two CFLs decidable?

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Consider $ L = \{\langle L_1, L_2\rangle\mid L_1, L_2 \in \text{CFL} \text{ and } L_1 \cap L_2 = \emptyset \}$ . How to prove that $ L \notin R $ ?

$ L_1, L_2$ encoded in chomsky-normal-form.

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