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Element Connections
Element Connections

... should be randomly placed so that each board is unique. Provide pennies, or other tokens, for the players to put on the circles as clues are called. When a player has tokens placed on a continuous pathway from top to bottom, he calls out “Connection!” The player must then read off the elements he ha ...
Update on Angelic Programming synthesizing GPU friendly parallel scans
Update on Angelic Programming synthesizing GPU friendly parallel scans

... Experimentation has shown that padding the array does not help much, since we have to calculate the new indices. ...
오토메타형식언어 - Soft Computing Lab.
오토메타형식언어 - Soft Computing Lab.

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DATA STRUCTURES - University of Cape Town
DATA STRUCTURES - University of Cape Town

... A list of one or more words is called a chain when each word in that list, except the first, is obtained from the preceding word by appending one or more letters on the right. For instance, the list: i in int integer is a chain of four words, but the list input integer is not a chain. Note that ever ...
Dynamic Programming
Dynamic Programming

...  ∑ P ( k ) P ( n − k ) if n ≥ 2  k =1 It can be shown that P ( n ) = C ( n − 1) , where C ( n − 1) is the (n-1)-th Catalan ...
Randomized local-spin mutual exclusion
Randomized local-spin mutual exclusion

... • After incurring O(log Δ) RMRs on a node, compete for the MX lock. Then spin trying to capture node lock. • In addition to randomized and deterministic promotion, an exiting process promotes also the process that holds the MX lock, if any. ...
Mouse in a Maze - Bowdoin College
Mouse in a Maze - Bowdoin College

... Variables: target, n, list list of n values Get the value of target, n, and the list of n values Set index to 1 Set found to false Repeat until found = true or index > n If the value of listindex = target then Output the index Set found to true else Increment the index by 1 If not found then Output ...
UNIT-I - WordPress.com
UNIT-I - WordPress.com

... omega notation represent the lower bound of an algorithm’s running time, i.e. we can give smallest amount of time taken by the algorithm to complete.  Let f(n) and g(n) be the two non-negative functions. We say that f(n) is said to be O(g(n)) if and only if there exists a positive constant ‘c’ and ...
Scalable Methods for Estimating Document Frequencies
Scalable Methods for Estimating Document Frequencies

... For each word w, fit a power law curve using the collocations containing w Estimation for unknown collocation w1 w2: ...
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CUSTOMER_CODE SMUDE DIVISION_CODE SMUDE
CUSTOMER_CODE SMUDE DIVISION_CODE SMUDE

... required to perform a step should always bound above by a constant. In some instances, count of addition of two numbers might be as one step. In such cases approximation of time efficient becomes critical. This consideration might not justify certain situations. If the numbers involved in a computat ...
thm11 - parallel algo intro
thm11 - parallel algo intro

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Introduce methods of analyzing a problem and developing a

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Dynamic Programming
Dynamic Programming

... time the sub problem is encountered. Dynamic programming is typically applied to optimization problems. What is an optimization problem? There can be may possible solutions. Each solution has a value and We wish to find a solution with the optimal (minimum or maximum) value ...
CSE 373 - Data Structures - Dr. Manal Helal Moodle Site
CSE 373 - Data Structures - Dr. Manal Helal Moodle Site

... the teachers privately only about your personal grades or circumstances, not about the course content. ...
ENGL 301 Definitions rewritten
ENGL 301 Definitions rewritten

... long a duration and control other various ‘behavioral characteristics’ of the machine. A “trading algorithm”, according to Investopedia, is a “… [computer-program that] …follow[s] a defined set of instructions for placing a trade in order to generate profits at a speed and frequency that is impossib ...
APPLICATION OF ORDER STATISTICS TO TERMINATION
APPLICATION OF ORDER STATISTICS TO TERMINATION

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Deployment of Sensing Devices on Critical Infrastructure
Deployment of Sensing Devices on Critical Infrastructure

... Is the algorithm or data structure naturally suited to recursion? A list, such as data read from the keyboard, is not naturally recursive structure. Moreover, the algorithm is not a logarithmic algorithm. ...
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DOW™ FILMTEC™ Membranes

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String-Matching Problem
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... Rabin-Karp Algorithm Correctness : T is a string of characters over an alphabet of size d, P is string of characters over an alphabet of size d and |P| <= |T|, d is the size of the alphabet and q is a prime number ...
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Mining Multi-label Data by Grigorios Tsoumakas, Ioannis Katakis

... • Applications in ranking web pages. Web pages are often multi labeled. For example “cooking” and “food network” and “iron chef” might all apply to the same page. How do you rank and classify that along other pages that have some of the same labels, but not all of the same labels? ...
M211 (ITC450 earlier)
M211 (ITC450 earlier)

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L10: k-Means Clustering
L10: k-Means Clustering

... • Smoothed analysis: if data perturbed randomly slightly, then R = O(n35 k 34 d8 ). This is “polynomial,” but still ridiculous. • If all points are on a grid of length M , then R = O(dn4 M 2 ). But thats still way too big. Lesson: there are crazy special cases that can take a long time, but usually ...
Logarithms in running time
Logarithms in running time

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Document
Document

... Straightforward computation of C can be done in O ( n 3 ) Can we do better with parallel computation? Obviously, yes: use a separate processor for each of the n 3 multiplications (denote it Pikj ); then use Pi1 j to compute the sum for Cij Totally, we need time O(n) ...
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Selection algorithm

In computer science, a selection algorithm is an algorithm for finding the kth smallest number in a list or array; such a number is called the kth order statistic. This includes the cases of finding the minimum, maximum, and median elements. There are O(n) (worst-case linear time) selection algorithms, and sublinear performance is possible for structured data; in the extreme, O(1) for an array of sorted data. Selection is a subproblem of more complex problems like the nearest neighbor and shortest path problems. Many selection algorithms are derived by generalizing a sorting algorithm, and conversely some sorting algorithms can be derived as repeated application of selection.The simplest case of a selection algorithm is finding the minimum (or maximum) element by iterating through the list, keeping track of the running minimum – the minimum so far – (or maximum) and can be seen as related to the selection sort. Conversely, the hardest case of a selection algorithm is finding the median, and this necessarily takes n/2 storage. In fact, a specialized median-selection algorithm can be used to build a general selection algorithm, as in median of medians. The best-known selection algorithm is quickselect, which is related to quicksort; like quicksort, it has (asymptotically) optimal average performance, but poor worst-case performance, though it can be modified to give optimal worst-case performance as well.
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