Special sign · · · · · % [] ; ' : line comment begin - end of matrix row separation, or not echoed command if place in the end of a statement begin - end of string indexing sign Variable is assume as matrix % empty matrix A=[] A = [] % matrix 1x1 or a constant A=[0] A = 0 % same with A=0 A = 0 % complex number: use i or j to express imaginary part z=3+4j z = 3.0000 + 4.0000i Entry a matrix % use as column separation and or as row separation A=[1 2 3; 4 5 6;
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Markov Chain [pic] Bonus Malus Model [pic] [pic] This table justifies the matrix above: | | | |Next state | | | |State |Premium |0 Claims |1 Claim |2 Claims |[pic]Claims | |1 | |1
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Reading Vocabulary Page 321 " David sits in a wheelchair, his legs covered in a stiff material--to keep the bones in place so they can heal, I assume. He looks pale and wan, but healthy enough." (Roth, 321). Definition- pale and giving the impression of illness or exhaustion. Sentence- As Sickness washed over the community, the infected began to look wan. Page 219 " On it is printed HUMAN BIOLOGY. ' It's a little rudimentary, but this book helped to teach me what it is to be human, ' he says. " (Roth
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A SAMPLE RESEARCH PAPER/THESIS/DISSERTATION ON ASPECTS OF ELEMENTARY LINEARY ALGEBRA by James Smith B.S., Southern Illinois University, 2010 A Research Paper/Thesis/Dissertation Submitted in Partial Fulfillment of the Requirements for the Master of Science Degree Department of Mathematics in the Graduate School Southern Illinois University Carbondale July, 2006 (Please replace Name and Year with your information and delete all instructions) Copyright by NAME, YEAR All Rights Reserved **(This
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c=3 etc then “put out the cat” becomes 16 21 20 15 21 20 20 8 5 3 1 20. If we use the following randomly chosen matrix A= 1483852321 ------------------------------------------------- as a multiplier for each of these then ‘put’ = B = 16 21 20 becomes 452 273 110 1. Verify this and ascertain the code for “out”, “the”, and “cat”. How can this message be coded by one matrix calculation? PUT = 16 21 20 x 1483852321 = 16 x 14+21 x 8+20 x 316 x 8+21 x 5+20 x 2(16 x 3+21 x 2+20 x 1)
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Applications Paper 08/09/2013 The film “The Matrix” is based on futuristic science fiction where everyone is alive inside of a computer system and don’t know it. There are humans that are alive outside of this system and they are fighting to free human kind from the grasp of the AI that invented this virtual world. The AI of the virtual world have programs that are in essence guardians or firewalls to stop the humans from leaving the virtual world. If a human dies inside the virtual world
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the seventeenth century and the movie The Matrix can be so similar? It is the intent of this paper to compare and contrast these questions in relation to the movie The Matrix. The main thing that stands out for each one of these is the question of the reality of the world in which we live. Our sense of being is called into question in each of these examples. Are our senses correct or are we simply living in a dream world that is made up? The Matrix is a computer system that has taken control
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SCHAUM’S outlines SCHAUM’S outlines Linear Algebra Fourth Edition Seymour Lipschutz, Ph.D. Temple University Marc Lars Lipson, Ph.D. University of Virginia Schaum’s Outline Series New York Chicago San Francisco Lisbon London Madrid Mexico City Milan New Delhi San Juan Seoul Singapore Sydney Toronto Copyright © 2009, 2001, 1991, 1968 by The McGraw-Hill Companies, Inc. All rights reserved. Except as permitted under the United States Copyright Act of 1976, no part of this
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Definition of Matrix | 4 | 2.2 Matrix Notation | 4 | 2.3 History of Matrix | 5 | 2.4 Types of Matrix | 6 | 2.4.1 Row Matrix | 6 | 2.4.2 Column Matrix | 6 | 2.4.3 Rectangular Matrix | 6 | 2.4.4 Square Matrix | 6 | 2.4.5 Zero Matrix | 7 | 2.4.6 Upper Triangular Matrix | 7 | 2.4.7 Lower Triangular Matrix | 7 | 2.4.8 Diagonal Matrix | 7 | 2.4.9 Scalar Matrix | 7 | 2.4.10 Identity Matrix | 8 | 2.4.11 Transpose Matrix | 8 | 2.4.12 Regular Matrix | 8 | 2.4.13
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planes have to parallel 2. Any two of the planes have to be parallel and the third must meet one of the planes at some point and the other at another point. For example; solve the system of equations below: Using matrix method: In the last row of the above augmented matrix, we have ended up with all zeros on both sides of the equations. This means that two of the planes formed by the equations in the system of equations are parallel, and thus the system of equations is said to have an infinite
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