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Main Page - Encyclopedia of Mathematics

Main Page - Encyclopedia of Mathematics
The Encyclopedia of Mathematics wiki is an open access resource designed specifically for the mathematics community. The original articles are from the online Encyclopaedia of Mathematics, published by Kluwer Academic Publishers in 2002. With more than 8,000 entries, illuminating nearly 50,000 notions in mathematics, the Encyclopaedia of Mathematics was the most up-to-date graduate-level reference work in the field of mathematics. Springer, in cooperation with the European Mathematical Society, has made the content of this Encyclopedia freely open to the public. It is hoped that the mathematics community will find it useful and will be motivated to update those topics that fall within their own expertise or add new topics enabling the wiki to become yet again the most comprehensive and up-to-date online mathematics reference work.

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International Encyclopedia of Communication Online: Home Published in association with the International Communication Association Welcome to the International Encyclopedia of Communication Online, a vast library giving instant access to the most authoritative and up-to-date scholarship in your field. With unbeatable functionality, students, lecturers, and researchers will find the International Encyclopedia of Communication Online an invaluable learning, teaching, and research resource.

Math Encounters – The Museum of Mathematics Math Encounters Next presentation: “Peeling the World” Oct 1 at 4:00 PM by David Swart “Peeling the World” Oct 1 at 6:30 PM by David Swart The world is filled with spherical imagery: patterns on soccer balls, panoramic photos, and even the globe itself. How can the curved surface of a sphere be flattened to fit on the planes (paper, computer screens) we use every day? Copula (probability theory) Sklar's Theorem states that any multivariate joint distribution can be written in terms of univariate marginal distribution functions and a copula which describes the dependence structure between the variables. Copulas are popular in high-dimensional statistical applications as they allow one to easily model and estimate the distribution of random vectors by estimating marginals and copulae separately. There are many parametric copula families available, which usually have parameters that control the strength of dependence. Some popular parametric copula models are outlined below. Two-dimensional copulas are known in some other areas of mathematics under the name permutons and doubly-stochastic measures. Consider a random vector

Things To Tweak / Fix After Installing Ubuntu 11.04 Natty Narwhal A note before reading this post: before giving up on Unity without giving it a try... don't. Try Unity for a few days - yes, it's not a finished product but it's actually quite interesting - and if you don't like it then switch. If you've just upgraded to Ubuntu 11.04 Natty Narwhal, there are probably a few things you'll miss, so here is how to get them back as well as some other things you may find useful. Install CompizConfig Settings Manager and Tweak Unity to better suit your needs:

Concise Encyclopedia of Economics Harry Johnson, a Canadian, was one of the most active and prolific economists of all time. His main research was in the area of international trade, international finance, and monetary policy. One of Johnson's early articles on international trade showed that a country with monopoly power in some good could impose a tariff and be better off, even if other countries retaliated against the tariff. Propositional calculus - Wikipedia Propositional calculus (also called propositional logic, sentential calculus, sentential logic, or sometimes zeroth-order logic) is the branch of logic concerned with the study of propositions (whether they are true or false) that are formed by other propositions with the use of logical connectives, and how their value depends on the truth value of their components. Logical connectives are found in natural languages. In English for example, some examples are "and" (conjunction), "or" (disjunction), "not” (negation) and "if" (but only when used to denote material conditional). The following is an example of a very simple inference within the scope of propositional logic: Premise 1: If it's raining then it's cloudy. Premise 2: It's raining.

Table of Contents abduction (Igor Douven) Abelard [Abailard], Peter (Peter King) Abhidharma (Noa Ronkin) abilities (John Maier) Abner of Burgos (Shalom Sadik) Abrabanel, Judah (Aaron Hughes) abstract objects (Gideon Rosen) accidental properties — see essential vs. accidental properties action (George Wilson and Samuel Shpall) action-based theories of perception (Robert Briscoe and Rick Grush) action at a distance — see quantum mechanics: action at a distance in actualism (Christopher Menzel) adaptationism (Steven Hecht Orzack and Patrick Forber) Addams, Jane (Maurice Hamington) Adorno, Theodor W. (Lambert Zuidervaart) advance directives (Agnieszka Jaworska) Aegidius Romanus — see Giles of Rome Aenesidemus — see skepticism: ancient aesthetic, concept of the (James Shelley) aesthetics aesthetics of the everyday (Yuriko Saito) affirmative action (Robert Fullinwider) Africana Philosophy (Lucius T. Outlaw Jr.) B [jump to top] C [jump to top]

The Beauty of Mathematics: A Visual Demonstration of Math in Everyday Life This lovely video short from Yann Pineill and Nicolas Lefaucheux of Paris video production agency Parachutes succinctly demonstrates the underlying mathematics behind everyday occurrences in the format of a triptych. On the left we see the mathematical equation, in the middle a mathematical model, and on the right a video of such things as snowflakes, wind, sound, trees and magnetism. The video begins with the following quote: “Mathematics, rightly viewed, possesses not only truth, but supreme beauty — a beauty cold and austere, without the gorgeous trappings of painting or music.”

List of matrices - Wikipedia Several important classes of matrices are subsets of each other. Further ways of classifying matrices are according to their eigenvalues or by imposing conditions on the product of the matrix with other matrices. Finally, many domains, both in mathematics and other sciences including physics and chemistry have particular matrices that are applied chiefly in these areas. Matrices with explicitly constrained entries[edit] The following lists matrices whose entries are subject to certain conditions. Many of them apply to square matrices only, that is matrices with the same number of columns and rows. Elective in Robotics Elective in Robotics 2013/2014 Information Audience Students of the Master in Artificial Intelligence and Robotics (MARR) at the Dipartimento di Ingegneria informatica, automatica e gestionale (DIAG) of the Università di Roma "La Sapienza". Other possible students include those of the Laurea Magistrale in Ingegneria dei Sistemi (MSIR) and of the Laurea Magistrale in Ingegneria Elettronica (MELR). Objective

Taxonomy of Complex Matrices - List of matrices - Wikipedia Several important classes of matrices are subsets of each other. Further ways of classifying matrices are according to their eigenvalues or by imposing conditions on the product of the matrix with other matrices. Finally, many domains, both in mathematics and other sciences including physics and chemistry have particular matrices that are applied chiefly in these areas. Matrices with explicitly constrained entries[edit]

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