Homework Help is Here – Start Your Trial Now!
Engineering
Computer Science
Imagine that students on campus decide to organize a protest. Other students disagree with the protesting students, and proclaim themselves to be anti-protest. Other students, upset with the anti-protest students, decide they are anti-anti-protest. Others are against that, or anti-anti-anti- protest. Assuming that students' capacity to disagree with other students is infinite, and can be described by repeated use of the prefix anti-, can the infinite set of expressions that describe the students' positions regarding their opposition to the protest, and opposition to that opposition, and so on (i.e. L = {anti-protest, anti-anti-protest, anti-anti-anti-protest,.}) be modeled by a finite-state machine? O Yes. We can build a machine that has an initial state A, and state A has a transition to itself with symbol "anti", and a transition to a final state B with symbol "protest". O Yes. We can build a machine that has an initial state A1, and state A1 would have a transition to state A2 with symbol "anti". State A2 would have a transition to a final state B with symbol "protest". State A2 would also have a transition to itself with the symbol "anti". O Yes. We can build a machine that has an initial state A1, which would have a transition to state A2 with the symbol "anti". State A2 would have a transition to a final state B with the symbol "protest", and a transition to state A3 with the symbol "anti". State A3 would have a transition to final state B, and a transition to state A4 with the symbol "anti", and so on for states An, where n is a positive integer. O No. The language described (L) is not a regular language, so a FSA for this language doesn't exist.

Imagine that students on campus decide to organize a protest. Other students disagree with the protesting students, and proclaim themselves to be anti-protest. Other students, upset with the anti-protest students, decide they are anti-anti-protest. Others are against that, or anti-anti-anti- protest. Assuming that students' capacity to disagree with other students is infinite, and can be described by repeated use of the prefix anti-, can the infinite set of expressions that describe the students' positions regarding their opposition to the protest, and opposition to that opposition, and so on (i.e. L = {anti-protest, anti-anti-protest, anti-anti-anti-protest,.}) be modeled by a finite-state machine? O Yes. We can build a machine that has an initial state A, and state A has a transition to itself with symbol "anti", and a transition to a final state B with symbol "protest". O Yes. We can build a machine that has an initial state A1, and state A1 would have a transition to state A2 with symbol "anti". State A2 would have a transition to a final state B with symbol "protest". State A2 would also have a transition to itself with the symbol "anti". O Yes. We can build a machine that has an initial state A1, which would have a transition to state A2 with the symbol "anti". State A2 would have a transition to a final state B with the symbol "protest", and a transition to state A3 with the symbol "anti". State A3 would have a transition to final state B, and a transition to state A4 with the symbol "anti", and so on for states An, where n is a positive integer. O No. The language described (L) is not a regular language, so a FSA for this language doesn't exist.

Database System Concepts
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
See similar textbooks
icon
Related questions
Question
Imagine that students on campus decide to organize a protest. Other students disagree with the protesting students, and proclaim themselves to be anti-protest. Other students, upset with the anti-protest students, decide they are anti-anti-protest. Others are against that, or anti-anti-anti- protest. Assuming that students' capacity to disagree with other students is infinite, and can be described by repeated use of the prefix anti-, can the infinite set of expressions that describe the students' positions regarding their opposition to the protest, and opposition to that opposition, and so on (i.e. L = {anti-protest, anti-anti-protest, anti-anti-anti-protest, .}) be modeled by a finite-state machine? O Yes. We can build a machine that has an initial state A, and state A has a transition to itself with symbol "anti", and a transition to a final state B with symbol "protest". O Yes. We can build a machine that has an initial state A1, and state A1 would have a transition to state A2 with symbol "anti". State A2 would have a transition to a final state B with symbol "protest". State A2 would also have a transition to itself with the symbol "anti". O Yes. We can build a machine that has an initial state A1, which would have a transition to state A2 with the symbol "anti". State A2 would have a transition to a final state B with the symbol "protest", and a transition to state A3 with the symbol "anti". State A3 would have a transition to final state B, and a transition to state A4 with the symbol "anti", and so on for states An, wheren is a positive integer. O No. The language described (L) is not a regular language, so a FSA for this language doesn't exist.
Transcribed Image Text:Imagine that students on campus decide to organize a protest. Other students disagree with the protesting students, and proclaim themselves to be anti-protest. Other students, upset with the anti-protest students, decide they are anti-anti-protest. Others are against that, or anti-anti-anti- protest. Assuming that students' capacity to disagree with other students is infinite, and can be described by repeated use of the prefix anti-, can the infinite set of expressions that describe the students' positions regarding their opposition to the protest, and opposition to that opposition, and so on (i.e. L = {anti-protest, anti-anti-protest, anti-anti-anti-protest, .}) be modeled by a finite-state machine? O Yes. We can build a machine that has an initial state A, and state A has a transition to itself with symbol "anti", and a transition to a final state B with symbol "protest". O Yes. We can build a machine that has an initial state A1, and state A1 would have a transition to state A2 with symbol "anti". State A2 would have a transition to a final state B with symbol "protest". State A2 would also have a transition to itself with the symbol "anti". O Yes. We can build a machine that has an initial state A1, which would have a transition to state A2 with the symbol "anti". State A2 would have a transition to a final state B with the symbol "protest", and a transition to state A3 with the symbol "anti". State A3 would have a transition to final state B, and a transition to state A4 with the symbol "anti", and so on for states An, wheren is a positive integer. O No. The language described (L) is not a regular language, so a FSA for this language doesn't exist.
Expert Solution
steps

Step by step

Solved in 2 steps with 1 images

SEE SOLUTIONCheck out a sample Q&A here
Blurred answer
Knowledge Booster
Intelligent Machines
Learn more about
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, computer-science and related others by exploring similar questions and additional content below.
Similar questions
  • SEE MORE QUESTIONS
Recommended textbooks for you
Database System Concepts
Database System Concepts
Computer Science
ISBN:
9780078022159
Author:
Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:
McGraw-Hill Education
Starting Out with Python (4th Edition)
Starting Out with Python (4th Edition)
Computer Science
ISBN:
9780134444321
Author:
Tony Gaddis
Publisher:
PEARSON
Digital Fundamentals (11th Edition)
Digital Fundamentals (11th Edition)
Computer Science
ISBN:
9780132737968
Author:
Thomas L. Floyd
Publisher:
PEARSON
C How to Program (8th Edition)
C How to Program (8th Edition)
Computer Science
ISBN:
9780133976892
Author:
Paul J. Deitel, Harvey Deitel
Publisher:
PEARSON
Database Systems: Design, Implementation, & Manag…
Database Systems: Design, Implementation, & Manag…
Computer Science
ISBN:
9781337627900
Author:
Carlos Coronel, Steven Morris
Publisher:
Cengage Learning
Programmable Logic Controllers
Programmable Logic Controllers
Computer Science
ISBN:
9780073373843
Author:
Frank D. Petruzella
Publisher:
McGraw-Hill Education
SEE MORE TEXTBOOKS