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Recent questions tagged perfect-shuffle
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Michael Sipser Edition 3 Exercise 2 Question 38 (Page No. 158)
For the definition of the perfect shuffle operation. For languages $A$ and $B,$ let the $\text{perfect shuffle}$ of $A$ and $B$ be the language $\text{{$w| w = a_{1}b_{1} · · · a_{k}b_{k},$ ... k} ∈ B,$ each $a_{i}, b_{i} ∈ Σ$}}.$ Show that the class of context-free languages is not closed under perfect shuffle.
For the definition of the perfect shuffle operation. For languages $A$ and $B,$ let the $\text{perfect shuffle}$ of $A$ and $B$ be the language$\text{{$w| w = a_{1}b_{1} ...
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Oct 10, 2019
Theory of Computation
michael-sipser
theory-of-computation
context-free-language
perfect-shuffle
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Michael Sipser Edition 3 Exercise 1 Question 41 (Page No. 89)
For languages $A$ and $B,$ let the $\text{perfect shuffle}$ of $A$ and $B$ be the language $\text{{$w| w = a_{1}b_{1} · · · a_{k}b_{k},$ where $a_{1} · · · a_{k} ∈ A$ and $b_{1} · · · b_{k} ∈ B,$ each $a_{i}, b_{i} ∈ Σ$}}.$ Show that the class of regular languages is closed under perfect shuffle.
For languages $A$ and $B,$ let the $\text{perfect shuffle}$ of $A$ and $B$ be the language$\text{{$w| w = a_{1}b_{1} · · · a_{k}b_{k},$ where $a_{1} · · · a_{k} ∈...
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Apr 28, 2019
Theory of Computation
michael-sipser
theory-of-computation
finite-automata
regular-language
perfect-shuffle
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