In my Data Structures Cla开发者_如何学Goss, we\'re looking at recurrence relations like T(n) and big O problems O(n). I\'d appreciate any resources for learning these, my textbook doesn\'t cover T(n),
Finding ONE good VLSI chip in a population of good and bad ones, by using the pair test. Chip AChip BConclusion
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I understood how this solution works. int add_no_arithm(int a, int b) { if (b == 0) return a; int sum = a ^ b; // add without carrying
I have to find the recurrence equation from this algorithm: ALGO(n) if n <= 2 then return(0) else y = ALGO(n/3)
I have the following question: Solve the recurrence relation simplifying the answer using Big \'O\' notation:
How to solve this recurrence: T(n) = T(n/2) + T(n/4) + O(1) It doesn\'t seem like Master Method will help, as this is not in the form of T(n) = aT(n/b) + f(n). And I got stuck for quite 开发者_如何学
Does anyone know how to solve this recurrence? Master Theorem doesn\'t work h开发者_运维知识库ere.It seems obvious in O(1) since
Okay, I know Mergesort has a worst case time of theta(NlogN) but its overhead is high and manifests near the bottom of the recursion tree where the merges are made.Someone proposed that we stop the re
I have a recursion to solve for. f(m,n)=Sum[f[m - 1, n - 1 - i] + f[m - 3, n - 5 - i], {i, 2, n - 2*m + 2}] + f[m - 1, n - 3] + f[m - 3, n - 7]
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