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In Figure 1.4, observe that the paths from input 000 to output 111 and from input 101 to output 110 have a common edge. Therefore, simultaneous transmission over these paths is not possible; one path blocks another. Hence, the Omega and Butterfly networks are classified as blocking interconnection networks.
Let Π (n) be any permutation on {0 . . .n-1}, mapping the input domain to the output range. A non-blocking interconnection network allows simultaneous transmission from the inputs to the outputs for any permutation.
Consider the network built as follows. Take the image of a butterfly in a vertical mirror, and append this mirror image to the output of a butterfly. Hence, for n inputs and outputs, there will be 2log2n stages. Prove that this network is non-blocking.
We say that a course assignment is a feasible assignment if every faculty member teaches either their first or second choice course. Formulate the problem of finding a feasible assignment as a shortest path, max flow, or min-cost flow problem.
Write a function named "getRandomAverage" that uses a "for" loop to compute the average of random numbers. The function receives the quantity of numbers to be averaged and returns the average of all thevalues. It does not print any output from within..
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Write a program that will calculate square and cube of numbers ranging from 0 to 10. Print the output like the following table (hint: use for loop, to print as a table use printf formatting for width).
In the text, these fields were sequentially incremented. Can either of these fields be a random number?
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