Example: Consider the dfa M = (Q,E,8,90,F) Q = {90, 91, 92} - - E= {0, 1} = F = {9₁} where the transition function (8: Q X ≥ → Q) is given b - - H 10 18 111 11 W 16 8(90,0) = 90 8(90, 1) = 9₁ 8(9₁, 0) = 90 8(9₁, 1) = 92 8(92, 0) = 92 8(92, 1) = 91 What is Q? What is Σ? What is F? What is the initial state? How do we visualize any dfa? I
Example: Consider the dfa M = (Q,E,8,90,F) Q = {90, 91, 92} - - E= {0, 1} = F = {9₁} where the transition function (8: Q X ≥ → Q) is given b - - H 10 18 111 11 W 16 8(90,0) = 90 8(90, 1) = 9₁ 8(9₁, 0) = 90 8(9₁, 1) = 92 8(92, 0) = 92 8(92, 1) = 91 What is Q? What is Σ? What is F? What is the initial state? How do we visualize any dfa? I
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
Related questions
Question
I need help solving the following
![Deterministic Finite
Accepters
Example: Consider the dfa M = (Q, 2, 8, 9o, F)
Q = { 90, 9₁, 9₂}
Σ = {0,1}
= F = {9₁}
where the transition function (8: Q X ≥ ⇒ Q) is given by
= 8(90, 0) = 90
8(90,1)= 91
8(9₁, 0) = 9⁰
8(9₁, 1) = 92
8(9₂, 0) = 9₂
8(92, 1) = 9₁
What is Q?
-
What is Σ?
- What is F?
What is the initial state?
▪
How do we visualize any dfa?
I](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F9da852b9-c73f-451a-bbf8-a27c538ce64e%2Fe6d71543-2d89-4494-b4fb-ea6bc90a7127%2Fbbxbimr_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Deterministic Finite
Accepters
Example: Consider the dfa M = (Q, 2, 8, 9o, F)
Q = { 90, 9₁, 9₂}
Σ = {0,1}
= F = {9₁}
where the transition function (8: Q X ≥ ⇒ Q) is given by
= 8(90, 0) = 90
8(90,1)= 91
8(9₁, 0) = 9⁰
8(9₁, 1) = 92
8(9₂, 0) = 9₂
8(92, 1) = 9₁
What is Q?
-
What is Σ?
- What is F?
What is the initial state?
▪
How do we visualize any dfa?
I
Expert Solution
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Step 1
A DFA (Deterministic Finite Automaton) is a mathematical model of a machine that can be in one of a finite number of states, and can transition from one state to another based on a fixed set of inputs (symbols from the input alphabet). A DFA can be used to recognize patterns in sequences of symbols and is particularly useful for implementing formal languages and regular expressions.
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