Question: Let INSIDE ( L ) = { y | xyz in L , x and z non - empty } . Prove by construction on

Let INSIDE(L)={y | xyz in L, x and z non-empty}. Prove by construction on CFGs that the set of context-free languages is closed under INSIDE

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Let INSIDE ( L ) = { y | xyz in L , x and z non - empty } . Prove by construction on CFGs that the set of context - free languages is closed under INSIDE.

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