Given the following parents, P1 and P2, and the template T.P: A BCD E FG|H |' || |A D GP2 E FJн | в с111Show how the crossover operator works with regard to geneticalgorithm.1.1.

Given, parents and a template. To show crossover operators with genetic algorithm.

Answered: Given the following parents, P1 and P2,…

Computer Networking: A Top-Down Approach (7th Edition)

7th Edition

ISBN:9780133594140

Author:James Kurose, Keith Ross

Publisher:James Kurose, Keith Ross

Chapter1: Computer Networks And The Internet

Section: Chapter Questions

Problem R1RQ: What is the difference between a host and an end system? List several different types of end...

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Exercise 5.4 Σ= {0, 1}. Convert NFA, whose diagram is given below, to DFA using the subset construction method, draw the diagram and state what kind of inputs it recognizes.
Consider the following Nondeterministic Finite Automaton (NFA). 1 Paragraph b b b b BI 3 a 4 b b (a) What are the possible states that this NFA could be in, after reading the input string bbb? (b) Prove, by induction on n, that for all positive integers n, the string (bbb)" is accepted by this NFA. (This string is obtained by n repetitions of bbb.) 20 30 a 2
Give the strings of each language of the following problems in ascending order of word length and also give the cardinalities of the languages. Find L1 , L2 &, L3.
Please give me correct solution.
(a) For each gate, specify the missing inputs: (e) Using NAND gates, draw a circuit for F = (A'(BC)')'. (f) Using NOR gates, draw a circuit for F = ((X + Y)' + (X' + Z)')'.
Consider the following automaton A over the alphabet Σ = {0, 1, 2}: (image attatched) Construct a DFA that accepts the complement language of A, that is, the language of all words(over the same alphabet) which do not belong in the language of A.Briefly justify your answer, e.g. by following the complementation routine for FSAs/DFAs
11. Give a CFG and a PDA for the language: L = {x1#x2# ... #x|k > 2, each x;e{a, b}*,3i,j such that i # j andx; = xf} 12. Give a PDA that recognizes the language: L= {a*b}ck\i or j = k where i, j,k > 0}
Let regular language L1 recognized by DFA (Q1,Σ,δ1,s1,F1) and regular language L2 recognized by DFA (Q2,Σ,δ2,s2,F2). We will construct a product DFA as the quintuple (Q,Σ,δ,s,F) where: •Q=Q1×Q2•For allx∈Σ and (q1,q2)∈Q1×Q2,δ((q1,q2),x) = (δ1(q1,x),δ2(q2,x))•s= (s1,s2) DetermineFso that the product DFA recognizes: (i)L1∪L2(ii)L1∩L2(iii)L1\L2Based on your choice for F, for each case, provide a detailed proof why the product DFA recognizes each of the mentioned languages. Conclude that in-tersection of two regular languages is a regular language and set-theoretic dif-ference of two regular languages is regular.
Convert the following grammar to equivalent push down automaton: S→ aXbX X→ aY | bY | c Y → aXa | c Give the encoding of the following Turing machine, here B represent blank symbol. 1>1.R 0>0.R B>B,L 11,R 90 9accept B>B,R 0>0,R Areject
Each sentence should be matched by the correct answer in the list.
Let = {0, 1} and consider the following languages 1. LBOUNDED = {(M, x) : M is a TM, x € Σ*, M never moves its pointer more than |x| tape symbols away from the left endmarker |} 2. LDEC = {(M): M is a TM, L(M) is decidable} For each language, determine whether it is decidable or undecidable. If it is decidable, give a decision procedure which decides it. If it is undecidable, you must use Rice's theorem, if applicable, or a mapping reduction, otherwise. [Hint: Given some input string x, you may assume that the number of possible instantaneous configurations of a TM where the pointer never moves more than |x| tape symbols away from the left endmarker is at most |T||*|. (²[+¹). (¹).]
In this exercise, you are going to give a formal description of the algorithm for constructing the NFA-A A(r) = (Q. 6, go, F) constructed from the regular expression r. For each of the automata below, give mathematical descriptions of Q, 6, qo, and F. (ii) A(1), the automaton 90 Q 8(go)= F =

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Given the following parents, P1 and P2, and the template T. P1 A B CDEF |G H | P2 E F H B A D G т 1 1 Show how the crossover operator works with regard to genetic algorithm. 1. 1. 1.