1) For the given transition table above:State\InputsbOutputaa.Draw the Deterministic Finite Automata (DFA) if it'sQoQ2possible.b. Simplify it/build dependency table for the giventransition table. Show the steps clearly.Q1Q1Q3Q2QsQ2Q3Q Q2QsQs Q3

We are given a transition table for input symbols a and b. where Q4 is the final state. First we…

1) For the given transition table above: bOutput Q1 Q2 State\Inputs a a. Draw the Deterministic Finite Automata (DFA) if it's Qo possible. Q1 b. Simplify it/build dependency table for the given Os Q2 Q1 Q4 Q1 Q2 Qs Q3 Q2 transition table. Show the steps clearly. Q3 1 Qs

1) For the given transition table above: bOutput Q1 Q2 State\Inputs a a. Draw the Deterministic Finite Automata (DFA) if it's Qo possible. Q1 b. Simplify it/build dependency table for the given Os Q2 Q1 Q4 Q1 Q2 Qs Q3 Q2 transition table. Show the steps clearly. Q3 1 Qs

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

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Bare bones programming language

Bare bones programming language is a low-level programming language that gives a detailed stepwise description of a program. It has a tight program design and in-depth understanding of the toolchain. It is based on the target environment and is used for safe coding practices. C programming language is a type of bare bones programming language.

Question

1) For the given transition table above:
State\Inputs
b
Output
a
a.
Draw the Deterministic Finite Automata (DFA) if it's
Qo
Q2
possible.
b. Simplify it/build dependency table for the given
transition table. Show the steps clearly.
Q1
Q1
Q3
Q2
Qs
Q2
Q3
Q Q2
Qs
Qs Q3

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Assume that the allowed strings in a toy programming language with alphabets Σ = {m, n} follows the regular expression(m + n)*(m* + (nm)*). (a) Identify the types of strings generated by the regular expression. Draw the Finite State Automata for the detection of the given expression.(b) Write the corresponding production rules (in CFG format) of the above machine. Derive two strings (of length 8) using the CFG your design.(c) Explain (in brief) the strategies to remove ambiguity from language grammar. Use examples as needed.
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QUESTION 3: Find a NPDA (Nondeterministic Push Down Automata) for L1= {a"b m, n >1}.
Automata Theory Convert the PDA shown below into an equivalent CFG {ww^R| w ∈ {0, 1} ^∗}
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Consider the languages in Table 1. Match them with the suitable PDA from Table 2. Table 1. Table 2. No. Push-down Automata (a,E/A) (b,e/B) (c,B/E) (d,A/c) (6,E/8) {amb^cdm | m, n > O}. (c,X/8) (d,X/8) {ambmc^dn | n > 0, m >= 0} 8 (d,X/8) {a'b/ckd \ i, j, k, I≥ 0; i = T and j = k}. {amb^c?d9 | m + n = p + q}. {ambmtnc¢ [ m,n >= 0} {amb^c+1 | m ≥0, n >0}. {am+1b^cm | m>0, n ≥ 0}. 5. No. Language 1. 2. 3. 4. 5. 6. 7. (6,8/8) (a,8/X) (b,8/X) (b,e/x) c,X/8) 31 (d,X/e) 9⁰ 91 (a,8/X) (b,E/Y) (c,Y/8) €o (b,e/Y) WA (d,X/8) (b,8/A) (c,A/8) (c,e/8) (a,c/A) (b,E/E) (c,A/8) (a,e/8) (e,e/6) (c,A/E) qo 91 q2 (a,&/X) (b,X/8) (c,&/Y) (d,Y/8) (6,8/8) (c,&/Y) (d,Y/e) ஏo 91 92 (a,e/X) (b,X/E) (b,e/Y) (c,Y/E) (E,6,8) (E,E,E) (a,8/8) .8. (b,E/A) (E,E/E) (E,E,E)
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Finite state machines often don't address the totality of problems, an example is when it is necessary to use arithmetic expressions. To meet this need, Stack Automata (AP) are used, mechanisms of great importance for computing. About AP's, analyze the following statements. I. An AP is a state machine very similar to a Deterministic Finite Automata (AFD), but with the addition of a LIFO (Last in, First out) data structure. II. One of the examples of using an AP is in compilers of programming languages, in the stage of syntactic analysis of a code. III. There are deterministic and non-deterministic APs, and the non-deterministic ones have a much greater scope than the deterministic ones. IV. It is not necessary to mark an empty stack for an AP to work, because at the end of reading a string, if the AP is in a final state, it is because the stack is necessarily empty. The following items are correct: A) I, II, III B) I, II, IV C) I, III, IV D) II, III, IV E) I, II, III, IV
2. Give a deterministic pushdown automata (DPDA) that recognizes the language L = {x*y°w* zl | 0