We want to store a set n = 21 times 106 integers in the range from 0 to 231. Nai

Question

We want to store a set n = 21 times 106 integers in the range from 0 to 231. Naively, we would use 4 byre per integer, so we need about SO megabytes. Instead. we first son the numbers The set remains the same. Then we store the first number as. and for each subsequent number we store be difference. explain bow to recover live vet from the data stored in that form, i e write several lines of pseudocode how to transformed stored B[n] into the original A[n], Now assume that in B[n] a number d occur the number of times that corresponds to the geometric distribution with mean 100. rounded to the nearest integer The formula for the geometric distribution with mean 100 is fd = 0.99d/100. hence the number of occurences of d is nfd, rounded to the neares integer How many different values of d can we have? Write a program to compute the number of bits needed to store B[n] in the form of a Huffman code. What is the length of the shortest code and the longest code of a tingle number, and what is the length of the code of the entire B[n]?

Explanation / Answer

plz check the following links... http://michael.dipperstein.com/huffman/ http://www.huffmancoding.com/ http://www.huffmancoding.com/my-family/my-uncle/huffman-algorithm http://www.cs.duke.edu/csed/poop/huff/info/

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