Introduction to Algorithms
Introduction to Algorithms
3rd Edition
ISBN: 9780262033848
Author: Thomas H. Cormen, Ronald L. Rivest, Charles E. Leiserson, Clifford Stein
Publisher: MIT Press
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Chapter 5.1, Problem 1E
Program Plan Intro

To show that the best candidate in line 4 of procedure HIRE-ASSISTANT implies that the total order on the ranks of the candidates.

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Correct answer will be upvoted else downvoted. Computer science.    case there are at least two lines with equivalent worth in this segment, their overall request doesn't change (such arranging calculations are called stable).    You can find this conduct of arranging by section in numerous office programming for overseeing accounting pages. Petya works in one, and he has a table An opened at the present time. He needs to perform zero of more sortings by segment to change this table to table B.    Decide whether it is feasible to do as such, and if indeed, find an arrangement of segments to sort by. Note that you don't have to limit the number of sortings.    Input    The principal line contains two integers n and m (1≤n,m≤1500) — the measures of the tables.    Every one of the following n lines contains m integers ai,j (1≤ai,j≤n), meaning the components of the table A.    Every one of the following n lines contains m integers bi,j (1≤bi,j≤n), indicating the components of the table B.…
During the internship season m tech companies are looking to hire CS undergrads, each company has k number of available positions. There are also n CS undergrads, each interested in joining one of the companies. After all the interviews each company has rankings of students in order of preference, and each student has a ranking of companies in order of preference. We can assume that there are more internship slots available than the number of students. (This means that at the end not all slots will be filled.) Describe an algorithm that finds a stable assignment of students to companies. That is, each student will get assigned to one company and the resulting matching is stable. In your answer make sure to follow the guidelines of solving an algorithmic problem, as described above.
Correct and detailed answer will upvoted else downvoted . Skip if you don't know.   there live N individuals, numbered from 1 to N. There are by and large M sets of individuals that are companions with one another. Individuals of Baltia need to put together a fruitful party, however they have extremely severe guidelines on what a party is and when the party is effective. On the island of Baltia, a party is a social occasion of precisely 5 individuals. The party is viewed as effective if either every one individuals at the party are companions with one another (so they would all be able to converse with one another without stressing over conversing with somebody they are not companions with) or no two individuals at the party are companions with one another (so everybody can simply be on their telephones without any other person troubling them). If it's not too much trouble, help individuals of Baltia put together a fruitful party or let them know that it's difficult to do as such.…
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