a a b a a Q2: The Pumping Lemma states that 3p EN such that Vw EL with |w|>p, w can be split into xyz such that the 3 properties discussed in class are satisfied. For the automata above: (a) What is p? (b) Provide a w that ends in b and satisfies the constraints of the lemma. Explicitly state how w would be partitioned into xyz. (c) Provide a w that ends in a and satisfies the constraints of the lemma. Explicitly state how w would be partitioned into xyz.

a a b a a Q2: The Pumping Lemma states that 3p EN such that Vw EL with |w|>p, w can be split into xyz such that the 3 properties discussed in class are satisfied. For the automata above: (a) What is p? (b) Provide a w that ends in b and satisfies the constraints of the lemma. Explicitly state how w would be partitioned into xyz. (c) Provide a w that ends in a and satisfies the constraints of the lemma. Explicitly state how w would be partitioned into xyz.

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

Similar questions

Please answer the following automata and computation question with correct solution!
consider the set ap of atomic propositions defined by ap = { x = 0, x > 1 } and consider a nonterminating sequential computer program p that manipulates the variable x.Formulate the following informally stated properties as LT properties:: a)initially x is equal to zero b)initially x differs from zero c)initially x is equal to zero, but at some point x exceeds one d)x exceeds one only finitely many times e)the value of x alternates between zero
Use the construction given in theorem 1.39 to convert the following two non deterministic finite automata to equivalent deterministic finite automata
Please no written by hand solutions Construct an ϵ-automata, which is neither a DFA nor NFA, to recognize (aa+ba)(a∗bba+ aab∗).
Pumping lemma question: Prove that language L = {a^n b^k : 0 < k< n} is non regular by using Pumping lemma. What are all the ways to split w into x,y,z and construct wi = x yi z to help form a string for one i that violates the PL and prove how it violates the PL with clear steps.
Please give me correct solution.
Example: Consider a nondeterministic PDA M, = ({q.}, {a,b}. {a,b,S}, 8,9.S.4) which accepts the language L = {a"b" : n21} by empty store, where 8 is defined as follows: 8 (g0.E,S) = {(40,ab), (90,asb)} (Two possible moves), 8 (q,,a,a) = {(4,,e)} , and 8(go,b,b) = {(40,e}} Construct an equivalent PDA M, which accepts Lin final state and check whether string w = aabb is accepted or not ?
For E = {a, b}, construct deterministic finite automata that accept the sets consisting of %3D a) All strings with at least one a. b) All strings with no more than three a's.
This is an Automata and Computation question.
Apply the Paint Blue algorithm discussed in class to the following Finite Automata. a a a b b a a + a b Show the status of the Finite Automata at the conclusion of the Paint Blue Algorithm (mark the visited states with an X and only include edges that have not been followed).
Deterministic Finite Automata (DFA).Kindly solve correctly,will upvote you❤️
Using the constructions described in the proof of Kleene’s theorem, find nondeterministic finite-state automata that recognize this set: (0 ∪ 11)* Please show each step to get the automaton. ALSO each step needs to have the finite state machine drawn by hand.