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L is a regular Language if and only If the set of __________ classes of IL is finite.

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L is a regular Language if and only If the set of __________ classes of IL is finite.

(a) Equivalence

(b) Reflexive

(c) Myhill

(d) Nerode

The question was posed to me during an interview.

My question comes from Regular Expression-Introduction topic in chapter Regular Expressions and Languages of Automata Theory

1 Answer

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Best answer
Correct option is (a) Equivalence

The explanation is: According to Myhill Nerode theorem, the corollary proves the given statement correct for equivalence classes.

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