(1) Write a function laggedfib(j,k,m,initlist,n) to compute a sequence of n pseudorandom numbers using the lagged Fibonacci method, where initlist is a list of k initial values, and j, k, m are as in the notes. (Note that the function should return a list comprising only the n new numbers you have generated; the entries of initlist should not be included.) (2) Using your function with (j, k, m) = (7, 10, 2³²) and initlist = [1,1,1,..., 1], generate 2000 pseudorandom numbers x; in the range [0, 2³2). Plot x; against ï¿-1 as a scatter plot. (The plot should appear when the programme is run.)
(1) Write a function laggedfib(j,k,m,initlist,n) to compute a sequence of n pseudorandom numbers using the lagged Fibonacci method, where initlist is a list of k initial values, and j, k, m are as in the notes. (Note that the function should return a list comprising only the n new numbers you have generated; the entries of initlist should not be included.) (2) Using your function with (j, k, m) = (7, 10, 2³²) and initlist = [1,1,1,..., 1], generate 2000 pseudorandom numbers x; in the range [0, 2³2). Plot x; against ï¿-1 as a scatter plot. (The plot should appear when the programme is run.)
Computer Networking: A Top-Down Approach (7th Edition)
7th Edition
ISBN:9780133594140
Author:James Kurose, Keith Ross
Publisher:James Kurose, Keith Ross
Chapter1: Computer Networks And The Internet
Section: Chapter Questions
Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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![(1) Write a function laggedfib(j,k,m,initlist, n) to compute a sequence of n pseudorandom
numbers using the lagged Fibonacci method, where initlist is a list of k initial values, and j, k, m are as
in the notes. (Note that the function should return a list comprising only the n new numbers you have
generated; the entries of initlist should not be included.)
(2) Using your function with (j, k, m) = (7, 10, 2³²) and initlist [1,1,1,..., 1], generate 2000
pseudorandom numbers x; in the range [0, 2³2). Plot x; against ï¿–1 as a scatter plot. (The plot should
appear when the programme is run.)
=](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F3011c556-643e-4a01-b0e0-55d8cf24eddf%2Fef362f59-10ba-4814-acfc-9a66d870aa24%2F26pga2_processed.jpeg&w=3840&q=75)
Transcribed Image Text:(1) Write a function laggedfib(j,k,m,initlist, n) to compute a sequence of n pseudorandom
numbers using the lagged Fibonacci method, where initlist is a list of k initial values, and j, k, m are as
in the notes. (Note that the function should return a list comprising only the n new numbers you have
generated; the entries of initlist should not be included.)
(2) Using your function with (j, k, m) = (7, 10, 2³²) and initlist [1,1,1,..., 1], generate 2000
pseudorandom numbers x; in the range [0, 2³2). Plot x; against ï¿–1 as a scatter plot. (The plot should
appear when the programme is run.)
=
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