Consider a world with two species, emotional and unemotional. In this world emotional beings are deemedweaker than their unemotional counterparts. However, emotional beings are necessary for the overallpopulation to survive.Using genetic algorithm, maintain a balance between these two species in such a way that the overallpopulation is stronger, and its chances of survival are better collectively. Marks will be awarded based onthe completeness, clarity and correctness of your solution.

What are Genetic Algorithms? Nature has constantly been a tremendous source of suggestion to all…

Using genetic algorithm, maintain a balance between these two species in such a way that the overall population is stronger, and its chances of survival are better collectively. Marks will be awarded based on the completeness, clarity and correctness of your solution.

Using genetic algorithm, maintain a balance between these two species in such a way that the overall population is stronger, and its chances of survival are better collectively. Marks will be awarded based on the completeness, clarity and correctness of your solution.

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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Tom and Jerry recently saw the movie inception. Inspired by that movie they decided to play a complicated game. Analogous to the movie inception, Jerry is the dreamer and Tom is the thief who enters Jerry's dream in order to extract the secret code. Tom wins the game if he is able to extract the secret code, else Jerry wins the game. Note that here Tom has to extract the idea from Jerry. Tom after performing a lot of mathematical analysis finally ended up to one last step for which he requires a little computation. He has got an array of positive integers. If atleast one of them is prime, he will be able to crack the secret code and win the game, else Jerry wins the game. Input The first line contains a single integer t (1≤t≤106) the number of test cases. Description of each test case is as follows. The first line of each test case contains a single integer n (1≤n≤2⋅106) the number of elements in the array. The second line of each test case contains n positive integers…
Tom and Jerry recently saw the movie inception. Inspired by that movie they decided to play a complicated game. Analogous to the movie inception, Jerry is the dreamer and Tom is the thief who enters Jerry's dream in order to extract the secret code. Tom wins the game if he is able to extract the secret code, else Jerry wins the game. Note that here Tom has to extract the idea from Jerry. Tom after performing a lot of mathematical analysis finally ended up to one last step for which he requires a little computation. He has got an array of positive integers. If atleast one of them is prime, he will be able to crack the secret code and win the game, else Jerry wins the game. Output = For each test case output "Tom" (without quotes) if Tom wins the game, else output "Jerry" (without quotes). Example input 3 3 124 5 1489 18 4 2 4 12 20 output Tom Jerry Tom
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The problem states that there are five philosophers sitting around a circular table. The philosophers must alternatively think and eat. Each philosopher has a bowl of food in front of them, and they require a fork in each hand to eat. However, there are only five forks available. You need to design a solution where each philosopher can eat their food without causing a deadlock.
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With a short explanation, construct a scenario in which the real-world issue is resolved using a piecewise function.
Correct answer will be upvoted else Multiple Downvoted. Computer science. There is an endless 2-dimensional framework. The robot remains in cell (0,0) and needs to arrive at cell (x,y). Here is a rundown of potential orders the robot can execute: move north from cell (i,j) to (i,j+1); move east from cell (i,j) to (i+1,j); move south from cell (i,j) to (i,j−1); move west from cell (i,j) to (i−1,j); stay in cell (i,j). The robot needs to arrive at cell (x,y) in as couple of orders as could really be expected. In any case, he can't execute a similar order at least twice in succession. What is the base number of orders needed to reach (x,y) from (0,0)? Input The main line contains a solitary integer t (1≤t≤100) — the number of testcases. Every one of the following t lines contains two integers x and y (0≤x,y≤104) — the objective directions of the robot. Output For each testcase print a solitary integer — the base number of orders needed for the robot to…