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    In the 1999 Wachowski brothers movie The Matrix the main character Thomas Anderson is played by Keanu Reeves. This is a character who is portrayed as a very god like figure also known as “The one” and Neo. Thomas Anderson is trying to find out more about this thing called the matrix and to do so he must first find Morpheus who has called Thomas before over the phone and talked about the matrix‚ Thomas will achieve this by attempting to look for the matrix and Morpheus in the internet until he can

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    Package ‘randomForest’ February 20‚ 2015 Title Breiman and Cutler ’s random forests for classification and regression Version 4.6-10 Date 2014-07-17 Depends R (>= 2.5.0)‚ stats Suggests RColorBrewer‚ MASS Author Fortran original by Leo Breiman and Adele Cutler‚ R port by Andy Liaw and Matthew Wiener. Description Classification and regression based on a forest of trees using random inputs. Maintainer Andy Liaw <andy_liaw@merck.com> License GPL (>= 2) URL http://stat-www.berkeley.edu/users/breiman/RandomForests

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    Project Management

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    Requirements Traceability Matrix and Risk Assessment Brandy Bowser MSPM-6180 Walden University Dr. Petrina Woods-Shatteen February 10‚ 2013 Abstract Requirements traceability involves linking a requirement backwards to an actual business need and forwards to the ending product or service. Requirements are also linked to other requirements (Kerton‚ 2011). Requirements traceability benefits an organization by allowing it to improve scope management‚ improve test coverage

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    The Functional to Matrix Transition Karen R.J. White‚ PMP RECENTLY PARTICIPATED IN A CONSULTING ASSIGNMENT WHICH INVOLVED MOVING A LARGE ITS ORGANIZATION from an old-style functional-department organization structure towards one more friendly to proj- Common Pitfalls ects. The project faced the sorts of challenges that are common when trying to realign organizational structure with the new realities of managing by projects. In addition‚ there were added cultural barriers because the company

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    cachematrix1

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    inverse of a matrix and saves it ## to the cache such that the next time the user attempts to calculate the ## matrix inverse‚ the previously saved value is returned instead of ## repeating the calculation. ## This function creates a special "matrix" object‚ which is really a list ## containing a function to ## 1. set the value of the matrix ## 2. get the value of the matrix ## 3. set the value of the inverse ## 4. get the value of the inverse makeCacheMatrix <- function(x = matrix()) {

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    This phase consists of different subphases‚ which can last up to 4 weeks in the clean and uncontaminated wound. These sub phases do not happen in discrete time frames but constitute an overall and ongoing process. The sub phases are "fibroplasia‚ matrix deposition‚ angiogenesis and re-epithelialization" (Cho &amp; Lo‚ 1998). The first sub phase of granulation process is fibroplasia. In days 5-7‚ fibroblasts have migrated into the wound‚ laying down new collagen of the subtypes I and III. In normal

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    Fault-Tolerant Observers

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    Fault-Tolerant Observers Supervisor: Dr Imad M. Jaimoukha Designing of a robust fault-tolerant observer that guarantees a certain level of performance for real-time applications. By: YEO Zhi-Wei‚ Laurence 00566245 Overview For any system such as a factory plant‚ an aircraft jet engine system or a water pumping system‚ it can be replicatedi by a mathematical model which includes the affecting dynamics based on observations and assumptions. However‚ it would be practically challenging

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    Short Listing Matrix

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    How to Use the Short Listing Matrix General principles: The short-listing process is confidential and the panel should be at least two members. Any member of the Appointment/Short-listing Panel‚ who knows any candidate‚ must declare this to the Panel Chair.  The short-listing matrix should be used to record the process and will form part of the Recruitment and Selection documents kept by HR for legal reasons. DO NOT introduce any new criteria at the short-listing stage. Reasons for success and

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    Discrete Cosine Transform

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    Transform. But a direct proof of orthogonality‚ by calculating inner products‚ does not reveal how natural these cosine vectors are. We prove orthogonality in a different way. Each DCT basis contains the eigenvectors of a symmetric “second difference” matrix. By varying the boundary conditions we get the established transforms DCT-1 through DCT-4. Other combinations lead to four additional cosine transforms. The type of boundary condition (Dirichlet or Neumann‚ centered at a meshpoint or a midpoint) determines

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    Even though the Peoplehood Matrix is not a perfect and exact model‚ it can still be used as a tool to start somewhere when it comes to characterizing indigenous people. The Peoplehood matrix based of the Holm‚ et al. Peoplehood: A Model for the Extension of Sovereignty in American Indian Studies can be applied to tribes that are presented in the Paths of Life exhibit at the Arizona State Museum. The deer dance of the Yaqui can be used for language‚ the mix of Christian and ancient beliefs of the

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