Despite the fact that a CFG is not in regular form, it still might generate a regular
Question:
Despite the fact that a CFG is not in regular form, it still might generate a regular language. If so, this means that there is another CFG that defines the same language and is in regular form. For each of the examples below, find a regular form version of the CFG:
(i) S → XYZ
X → aX I bX I Λ
Y → aY I bY I Λ
Z → aZ I Λ
(ii) S → XXX
X → aX I a
Y → bY I b
(iii) S → XY
X → aX I Xa I a
Y → aY I Ya I a
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i S XYZ X aX I bX I Y aY I bY I Z aZ I If we replace X and Y with the nonterminals and we get the re...View the full answer
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