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Assignment:
Given two sets A and B represented as sorted sequences, describe an efficient algorithm for computing A⊕B, which is the set of elements that are in A or B, but not in both. Provide the pseudocode for the algorithm and its description in the text. Provide the correctness proof for the algorithm. State and justify the time and space complexity of the algorithm.
Design an algorithm based on BFS that either colors a graph with 2 colors or determines that two colors are not sufficient.
Detailed requirements. Using guidance provided in the text, (specifically chapters 12 and 13) develop your detailed requirements. Develop as many as possible but you must cover some detailed requirements for each of your high level requirements.
Given an array s =(s[1], s[2], . . . , s[n]), and n = 2^d for some d = 1. We want to find the minimum and maximum values in s. We do this by comparing elements of s.
What is the difference between a class template and a template class? What are the advantages and disadvantages of using a linked list instead of a vector?
Your group will design and implement an algorithm (or algorithms) for finding the best tour you can. TSP is not a problem for which you will be able to easily find optimal solutions.
Do the planning and write an algorithm to solve the problem
Suppose that we use insertion sort on a randomly ordered array where items have only one of three values. Is the running time linear, quadratic, or something in between?
How does a Neural Network simulate a biological neuron - The cost function is used during the neural network training to find the optimal weights
The rising importance of big-data computing stems from advances in many different technologies. Some of these include: Data analysis algorithms.
Write a research paper on Structured Analysis and Design ,object-oriented analysis and design - older techniques for doing analysis and design.
find the minimum cost path from a designated start node to a designated destination node in a graph.assumptions bull
Consider the following algorithm for doing a postorder traversal of a binary tree with root vertex root. Prove that this algorithm runs in time T(n).
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