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PDF 6035 practice quiz 1 with solutions

1 Give a Regular Expression and DFA for: L = ∗{x ∈{0 1} x ends with 1 and does not contain the substring 00} 2 Give a iRE for: L = {0 1j i is even and j is odd } 3 Given ∗the NFA for below for 0∗(01) 0∗ construct a DFA: 0 0 e e A B D C 1 0 4 Give a RE and a DFA/NFA for the language of all strings over {0 1}∗ that do not

PDF Lecture 23: NFAs Regular expressions and NFA DFA

– Convert NFA to DFA using subset construction – Minimize resulting DFA Theorem: A language is recognized by a DFA (or NFA) if and only if it has a regular expression You need to know this fact but we won’t ask you anything about the “only if” direction from DFA/NFA to regular expression For fun we sketch the idea

PDF Lecture 8: From DFAs/NFAs to Regular Expressions

In this lecture we will show that any DFA can be converted into a regular expression Our construction would work by allowing regular expressions to be written on the edges of the DFA and then showing how one can remove states from this generalized automata (getting a new equivalent automata with the fewer states)

  • Does GNFA accept all words that match a regular expression?

    The GNFA has a single transition from the initial state to the accepting state, and this transition has the regular expression R associated with it. Since the initial state and the accepting state do not have self loops, we conclude that N accepts all words that matches the regular expression R . Namely, L ( N ) = L ( R ) .

  • How to convert DFA to regular expression?

    DFA to Regular Expression Conversion Exercises. DFA to Regular Expression- The methods to convert DFA to regular expression are- Arden's Method and State Elimination Method. Convert DFA to a Regular Expression Using State Elimination Method. DFA to Regular Expression Conversion Exercises.

  • How do you generate an equivalent regular expression?

    The equivalent regular expression is obvious: the label on the transition. 2 states, one can generate an equivalent regular expression. Proof: A GNFA with only two states (that comply with conditions (C1)-(C4)) have the following form.

  • Can an NFA write a regular expression on an edge?

    Consider an NFA where we allowed to write any regular expression on the edges, and not only just symbols. The automata is allowed to travel on an edge, if it can matches a prefix of the unread input, to the regular expression written on the edge.

DFA to Regular Expression Conversion (when the DFA has Multiple Final States)

DFA to Regular Expression Conversion (when the DFA has Multiple Final States)

DFA to Regular Expression Conversion

DFA to Regular Expression Conversion

Conversion of Regex to DFA Directly with Brzozowski Derivatives

Conversion of Regex to DFA Directly with Brzozowski Derivatives

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