The proposed attack will succeed, only if the enemy is taken by surprise or the position is weakly defended. The enemy will not be taken by surprise, unless he is overconfident. He will not be overconfident if the position is weakly defended. Hence the proposed attack will not succeed.
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- Write a python code of this problem Problem Statement Assume that there are two teams and they are team attacker and team defender. Therefore, at a state of the game one agent in each team is left alive respectively. Here, the defender is given a lifeline called HP which will be assigned randomly. Furthermore, the attacker agent will try to give maximum negative HP to the defender agent to decrease his(d) chances of survival in the game. On the other hand, the defender agent will try to protect himself by receiving the lowest negative HP possible from the attacker agent. Furthermore, the attacker can have a choice from a number of bullets from his gun and the optimal moves will cost a certain maximum negative HP (chosen from randomly assigned values within the range of minimum and maximum negative HP). Here, are the following things you need to do using Alpha-Beta Pruning algorithm: Sample Input 1: Enter your student id: 17301106 Minimum and Maximum value for the…Three prisoners have been sentenced to long terms in prison, but due to over crowed conditions, one prisoner must be released. The warden devises a scheme to determine which prisoner is to be released. He tells the prisoners that he will blindfold them and then paint a red dot or blue dot on each forehead. After he paints the dots, he will remove the blindfolds, and a prisoner should raise his hand if he sees at least one red dot on the other two prisoners. The first prisoner to identify the color of the dot on his own forehead will be release. Of course, the prisoners agree to this. (What do they have to lose?) The warden blindfolds the prisoners, as promised, and then paints a red dot on the foreheads of all three prisoners. He removes the blindfolds and, since each prisoner sees a red dot (in fact two red dots), each prisoner raises his hand. Some time passes when one of the prisoners exclaims, "I know what color my dot is! It's red!" This prisoner is then released. Your problem…Correct answer will be upvoted else downvoted. In the event that the thing was a Pink Slip, the mission is finished, and you won't play additional races. In any case, In the event that a≤v, the likelihood of the thing drawn becomes 0 and the thing is as of now not a legitimate thing for every one of the further draws, decreasing x by 1. In addition, the decreased likelihood an is disseminated similarly among the other excess substantial things. In the event that a>v, the likelihood of the thing drawn diminishes by v and the decreased likelihood is conveyed similarly among the other substantial things. Input :The primary line of input contains a solitary integer t (1≤t≤10) — the number of experiments. The first and the main line of each experiment contains four genuine numbers c, m, p and v (0<c,m,p<1, c+m+p=1, 0.1≤v≤0.9). Also, it is ensured that every one of c, m, p and v have all things considered 4 decimal spots. Output :For each experiment, output a…
- John is training for a marathon and he can easily alternate between running a mile and walking a mile. If he runs for 2 miles in a row, he becomes fatigued, and must then walk for 2 miles in a row in order to no longer be fatigued. When he is fatigued, he can still alternate between running a mile and walking a mile, but if he runs 2 miles in a row while already fatigued, he will collapse on the side of the road. If he runs 3 miles in a row at any point, he will also collapse. Let the letter 'a' stand for John running 1 mile, and the letter 'b' stand for John walking 1 mile. Draw a DFA which accepts all possible runs in which John does not collapse on the side of the road.What is the difference between the decrease-and-conquer strategy and the divide-and-conquer strategy? Intuitively, which strategy is more efficient? Justify your answer.Simulated annealing is an extension of hill climbing, which uses randomness to avoid getting stuck in local maxima and plateaux. a) For what types of problems will hill climbing work better than simulated annealing? In other words, when is the random part of simulated annealing not necessary? b) For what types of problems will randomly guessing the state work just as well as simulated annealing? In other words, when is the hill-climbing part of simulated annealing not necessary? c) Reasoning from your answers to parts (a) and (b) above, for what types of problems is simulated annealing a useful technique? In other terms, what assumptions about the shape of the value function are implicit in the design of simulated annealing? d) As defined in your textbook, simulated annealing returns the current state when the end of the annealing schedule is reached and if the annealing schedule is slow enough. Given that we know the value (measure of goodness) of each state we visit,…
- With reference to the graph, let the roughness index R of a path to success be R = T +2E, where T is the time to get from L to W and E is the total number of enemies made. (a) Find the smoothest (least rough) path to success. (b) Find the smoothest path to success that includes edge ( f, i); this edge can be traversed in either direction.Consider the following scenario:A high school has 1000 students and 1000 lockers, one locker for each student. On the first day of school, the principal plays the following game: She asks the first student to open all the lockers. She then asks the second student to close all the even-numbered lockers. The third student is asked to check every third locker. If it is open, the student closes it; if it is closed, thestudent opens it. The fourth student is asked to check every fourth locker. If it is open, the student closes it; if it is closed, the student opens it. The remaining students continue this game. In general, the nth student checks every nth locker. If it is open, the student closes it; if it is closed, the student opens it. After all the students have taken turns, some of the lockers are open and some are closed. The program see in the photo, when ran, should ask the user to enter the number of lockers in the school. The program will output the number of lockers and the…In a prison, there is a door b/w any pair of adjacent cells and one exit guarded by a guard G. One prisoner is a maniac M which kills anybody he can see when he enters a cell. If M returns to the cell with his victim, then he loses consciousness and stops. In the evening all inmates and the guard went to sleep in their cells. In the morning, maniac M is gone and all other prisoners with the guard were found dead in their cells. Show the route of the maniac.
- In the new post-apocalyptic world, the world queen is desperately concernedabout the birth rate. Therefore, she decrees that all families should ensure that they have one girl orelse they face massive fines. If all families abide by this policy-that is, they have continue to havechildren until they have one girl, at which point they immediately stop-what will the gender ratioof the new generation be? (Assume that the odds of someone having a boy or a girl on any givenpregnancy is equal.) Solve this out logically and then write a computer simulation of it.Amanda, Javier, Joel and Pamela are on the edge of ariver, and they want to cross this river using a smallboat to the opposite shore. The boat can carryAt most two people on each lap. Amandacan cross the river only in 1 minute. Javier,Joel and Pamela take longer, 2, 5 and 10 minutes,respectively. If there are two people in the boat, theThe slowest person is the one who determines the time ofcrossing. The objective is for all four to be on the shoreopposite in the shortest possible time.- Identify at least two feasible plans to crossthe river. Remember that the boat is the only means oftransport, and that it cannot travel empty.- Define the criteria to evaluate the alternatives- What is the minimum time to pass the fourto the other end of the river?a. Given n items, where each item has a weight and a value, and a knapsack that can carry at most W You are expected to fill in the knapsack with a subset of items in order to maximize the total value without exceeding the weight limit. For instance, if n = 6 and items = {(A, 10, 40), (B, 50, 30), (C, 40, 80), (D, 20, 60), (E, 40, 10), (F, 10, 60)} where each entry is represented as (itemIdi, weighti, valuei). Use greedy algorithm to solve the fractional knapsack problem. b. Given an array of n numbers, write a java or python program to find the k largest numbers using a comparison-based algorithm. We are not interested in the relative order of the k numbers and assuming that (i) k is a small constant (e.g., k = 5) independent of n, and (ii) k is a constant fraction of n (e.g., k = n/4). Provide the Big-Oh characterization of your algorithm.