assun app exclusion in an algorithm? Please analyze vour answer formally.
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Q: Explain the criteria used to evaluate the performance of algorithms for mutual exclusion.?
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- Refer to the diagram below showing eating arrangements: a round table on which is set a large serving bowl of spaghetti, five plates, one for each philosopher, and five forks. A philosopher wishing to eat goes to his or her assigned place at the table and, using the two forks on either side of the plate, takes and eats some spaghetti. The problem: Devise an algorithm that will allow the philosophers to eat and must satisfy mutual exclusion (no two philosophers can use the same fork at the same time) while avoiding deadlock and starvation.The language must be in python. Neural Network Units two training examples:Example 1: [0.9, 10.0, 3.1, 1]Example 2: [0.9, 2.1, 3.7, 1] Note that you don't have to explicitly include a threshold or bias since the examples include a last element of 1 which means that the last weight effectively operates as a threshold. Create a single ReLU unit and provide the outputs for those examples. Calculate the derivative of the ReLU with respect to net input for both examples1. Classes of codes. Consider the code {00, 11, 001}. (a) Is it nonsingular? Why? (b) Is it uniquely decodable? Explain. (c) Is it instantaneous? Why?
- Experiment One Experiment 1: Equivalence class division of triangle It is required to input 3 positive Numbers a, b and c as the degrees of the three angles of a triangle to judge whether these 3 Numbers constitute a general triangle, an equilateral triangle and an isosceles triangle, or whether they cannot constitute a triangle. Please describe the analysis process of equivalence class division completelyOnly the correct answer will be appreciated else downvoted surelyConsider the following segment of code. Assume that i, z, and n are integers, and that n ≥ 0. . State a non-trivial loop invariant (must include two conditions: one each for i and 2). • Prove the invariant. A correct proof using an incorrect invariant would still receive credit. . Be sure the proof includes the final conditions after the loop has ended. Show the final value of z in terms of n. // (n ≥ 0) i = 0; x = 3; 11 while iThe Eight-Queens Problem: Place eight (8) queens on a chessboard so that no queen attacks another. A queen may attack any piece in the same row, column, or diagonal. 3. Answer the following questions based on your defined attributes and problem analysis: a. In your perspective, what problem representation method would best fit the eight-queen problem and why? b. If you are to write a detailed solution, including the set of production rules for the problem, what would be your initial approach? Elaborate on your answer. c. Would you recommend the implementation of the problem reduction approach in this problem? Why or why not? d. Based on your defined attributes, can the problem be broken down into smaller sub-problems that would have a good impact on its action cost function? Why or why not?Correct answer will be upvoted else downvoted. Computer science. You are permitted to alter the marks through the accompanying activity: Pick two particular integers I and j among 1 and n. Trade the marks of focuses I and j, lastly Draw the section between focuses I and j. A grouping of tasks is legitimate if in the wake of applying every one of the activities in the succession all together, the k-th point winds up having the name k for all k among 1 and n comprehensive, and the drawn sections don't meet each other inside. Officially, assuming two of the portions cross, they should do as such at a typical endpoint of the two sections. Specifically, all drawn portions should be unmistakable. Track down any legitimate arrangement of activities, or say that none exist. Input The main line contains an integer n (3≤n≤2000) — the number of focuses. The I-th of the accompanying n lines contains three integers xi, yi, man-made intelligence (−106≤xi,yi≤106,…Article: The ethics of non-human agents: A growing number of digital agents are non-human and in some cases are increasingly capable of autonomy (robots, drones, self-driving cars, etc.). Algorithms are responsible for decisions in a wide range of areas these days (for example in stock marketing trading), and any algorithm that makes decisions is not ethically neutral. Some algorithms are adaptive, able to learn and adjust their behavior over time. We have to understand how such actors affect us and our societies. Autonomous systems, such as self-driving cars will react to changing conditions and deal with circumstances that they have never encountered before, without human intervention. Does it make sense to think of these technological systems as ethical agents in their own right? Is there a fundamental ethical priciple based on 'global' human values? What is the ethical status of machines that are increasingly autonomous and might even, at some point, be described as…Article: The ethics of non-human agents: A growing number of digital agents are non-human and in some cases are increasingly capable of autonomy (robots, drones, self-driving cars, etc.). Algorithms are responsible for decisions in a wide range of areas these days (for example in stock marketing trading), and any algorithm that makes decisions is not ethically neutral. Some algorithms are adaptive, able to learn and adjust their behavior over time. We have to understand how such actors affect us and our societies. Autonomous systems, such as self-driving cars will react to changing conditions and deal with circumstances that they have never encountered before, without human intervention. Does it make sense to think of these technological systems as ethical agents in their own right? Is there a fundamental ethical priciple based on 'global' human values? What is the ethical status of machines that are increasingly autonomous and might even, at some point, be described as…How does an ADT work? Is ADT administration risky? Is there another way heredity solves problems?Correct answer will be upvoted else downvoted. Computer science. The positive numbers can be envisioned as opening sections and the negative numbers as shutting sections, where coordinating with sections should have a similar kind (outright worth). For instance, [1,2,−2,−1] and [1,3,−3,2,−2,−1] are adjusted, however [1,2,−1,−2] and [−1,1] are not adjusted. There are 2n cards. Each card has a number on the front and a number on the back. Every integer 1,−1,2,−2,… ,n,−n shows up precisely once on the facade of some card and precisely once on the rear of a few (not really the equivalent) card. You can reorder the cards anyway you like. You are not permitted to flip cards, so numbers can't move between the front and back. Your errand is to arrange the cards so the successions given by the front numbers and the back numbers are both adjusted, or report that it is incomprehensible. Input The principal line contains a solitary integer n (1≤n≤2⋅105) — the number of section…SEE MORE QUESTIONS