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Statistical randomness
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#	Item
161	Solutions: 1: The mutual information between X and Y is I(X; Y ) ≡ H(X) − H(X\|Y ), and satisfies I(X; Y ) = I(Y ; X), and I(X; Y ) ≥ 0. It measures the average [1] Add to Reading List Source URL: www.inference.phy.cam.ac.uk Language: English - Date: 2008-04-06 04:21:32 Statistical theory Probability and statistics Logarithms Estimation theory Randomness Kullback–Leibler divergence Likelihood function Entropy Mutual information Statistics Information theory Mathematics
162	Stochastic MiniZinc? Andrea Rendl1 , Guido Tack1 , and Peter J. Stuckey2 1 2 Add to Reading List Source URL: www.minizinc.org Language: English - Date: 2014-09-12 09:27:50 Applied mathematics Mathematical optimization Statistical randomness Mathematical modeling Estimation theory Stochastic optimization Stochastic programming Stochastic AIMMS Operations research Statistics Mathematics
163	KS4 STATISTICS STATEMENTS TRUE? FALSE? OR SOMETIMES TRUE? AIMS • • Add to Reading List Source URL: www.censusatschool.org.uk Language: English - Date: 2013-04-24 09:45:13 Randomness Statistical inference Probability theory Probability Dice Statistical hypothesis testing Interquartile range Mean Statistics Probability and statistics Measurement
164	Whereof one cannot speak: When input distributions are unknown Scott Ferson Applied Biomathematics 100 North Country Road Add to Reading List Source URL: www.ramas.com Language: English - Date: 2012-02-22 14:15:39 Bayesian statistics Statistical theory Statistical inference Randomness Probability box Normal distribution Log-normal distribution Principle of maximum entropy Order statistic Statistics Probability and statistics Probability theory
165	COMP2610/COMP6261 - Information Theory Lecture 10: Typicality and Approximate Equipartition Mark Reid and Aditya Menon Research School of Computer Science The Australian National University Add to Reading List Source URL: mark.reid.name Language: English - Date: 2015-03-10 00:10:59 Randomness Science Communication Information Age Coin flipping Statistical ensemble Random variable Typical set Measurement Probability theory Probability and statistics Information theory
166	Simple entropy heuristics for log and traffic analysis Sergey Bratus Department of Computer Science Dartmouth College Add to Reading List Source URL: www.shmoocon.org Language: English - Date: 2010-11-01 16:44:38 Science Information theory Probability and statistics Philosophy of thermal and statistical physics Randomness Entropy Heuristic Uncertainty STING Statistical theory Thermodynamic entropy Statistics
167	Efficient Selection of Disambiguating Actions for Stereo Vision Monika Schaeffer and Ronald Parr Duke University Department of Computer Science {monika,parr}@cs.duke.edu Add to Reading List Source URL: www.cs.duke.edu Language: English - Date: 2006-05-22 21:36:56 Philosophy of thermal and statistical physics Vision Thermodynamic entropy Entropy Information theory Randomness Dynamic programming Laser Stereopsis Optics Physics Imaging
168	COMP2610/COMP6261 - Information Theory Lecture 7: Relative Entropy and Mutual Information Mark Reid and Aditya Menon Research School of Computer Science The Australian National University Add to Reading List Source URL: mark.reid.name Language: English - Date: 2015-03-10 00:10:59 Statistics Randomness Science Philosophy of thermal and statistical physics Entropy Mutual information Kullback–Leibler divergence Conditional mutual information Quantities of information Information theory Statistical theory Information
169	Project 5.2 CLIMATE VARIABILITY Project 5.2 National Data Bank of Stochastic Climate and Add to Reading List Source URL: www.ewater.com.au Language: English - Date: 2014-01-29 19:53:32 Planetary science Hydrology Environmental science Hydraulic engineering Physical geography Stochastic Economic model Climate Meteorology Earth Environment Statistical randomness
170	Ashby W.R[removed]Requisite variety and its implications for the control of complex systems, Cybernetica 1:2, p[removed]available at http://pcp.vub.ac.be/Books/AshbyReqVar.pdf, republished on the web by F. Heylighen—P Add to Reading List Source URL: cleamc11.vub.ac.be Language: English - Date: 2014-05-02 12:20:00 Thermodynamic entropy Randomness Physics Entropy Statistical theory Probability and statistics Linear regulator Affect Ergodic theory Thermodynamics Philosophy of thermal and statistical physics Information theory

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