Create and explain a generic m-round winner tournament for players P called Round-Winner-Tournament(P,m), where participants are matched at random in rounds 0, 1,..., m 1 and the winners advance to the next round. The winner is chosen at random from the remaining participants after round m 1. It's interesting to note that this tournament structure contains the following special cases: the random selection tournament (m = 0), the random pairing tournament (m = 1), and the single elimination seeding tournament (m = lg |P|).

There is a data set that describes the email contacts between people in a University department. The data set is as follows: 0        1 0        2 0        6 1        0 1        3 1        5 2        0 2        4 3        1 3        5 3        6 4        2 4        5 5        1 5        3 5        4 6        0 6        3              There are totally 7 ids, representing 7 individuals. The two columns are the ids of persons. The id pair in a row represents an email contact relationship between the node pairs. For example, the first row ‘0  1’ means an individual with id 0 and an individual with id 1 have an email contact. All the individuals and their relationship constitute an email contact network, which is a graph in data structure. Based on the data set, please implement the following tasks: Establish a graph data structure using the adjacent list method. Source code:   Running snapshot:   Let node 0 as the origin and do the BFS traverse of the graph. Print out the BFS traverse…

Java Only Solution: Let's consider a rectangular R table containing N rows and M columns. Rows are numbered 1 to N from top to bottom. Columns are calculated from 1 to M from left to right. Each element of R is a non-negative number. R is pronounced steadily if the total number of elements in the ith line is not less and then the total number of elements in the i-line (1) th for each i lapho is 2 Kanye N and the total element in the Nth line is less than or equal to M. Your job is to find the number of fixed tables of different sizes N x M modulo 1 000 000 000 000 Using the Java Programming language. Input: 1 11 Output: 2