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Modeling Popularity and Reliability of Sources in Multilingual Wikipedia
information Article Modeling Popularity and Reliability of Sources in Multilingual Wikipedia Włodzimierz Lewoniewski * , Krzysztof W˛ecel and Witold Abramowicz Department of Information Systems, Pozna´nUniversity of Economics and Business, 61-875 Pozna´n,Poland; [email protected] (K.W.); [email protected] (W.A.) * Correspondence: [email protected] Received: 31 March 2020; Accepted: 7 May 2020; Published: 13 May 2020 Abstract: One of the most important factors impacting quality of content in Wikipedia is presence of reliable sources. By following references, readers can verify facts or find more details about described topic. A Wikipedia article can be edited independently in any of over 300 languages, even by anonymous users, therefore information about the same topic may be inconsistent. This also applies to use of references in different language versions of a particular article, so the same statement can have different sources. In this paper we analyzed over 40 million articles from the 55 most developed language versions of Wikipedia to extract information about over 200 million references and find the most popular and reliable sources. We presented 10 models for the assessment of the popularity and reliability of the sources based on analysis of meta information about the references in Wikipedia articles, page views and authors of the articles. Using DBpedia and Wikidata we automatically identified the alignment of the sources to a specific domain. Additionally, we analyzed the changes of popularity and reliability in time and identified growth leaders in each of the considered months. The results can be used for quality improvements of the content in different languages versions of Wikipedia. -
Title of Thesis: ABSTRACT CLASSIFYING BIAS
ABSTRACT Title of Thesis: CLASSIFYING BIAS IN LARGE MULTILINGUAL CORPORA VIA CROWDSOURCING AND TOPIC MODELING Team BIASES: Brianna Caljean, Katherine Calvert, Ashley Chang, Elliot Frank, Rosana Garay Jáuregui, Geoffrey Palo, Ryan Rinker, Gareth Weakly, Nicolette Wolfrey, William Zhang Thesis Directed By: Dr. David Zajic, Ph.D. Our project extends previous algorithmic approaches to finding bias in large text corpora. We used multilingual topic modeling to examine language-specific bias in the English, Spanish, and Russian versions of Wikipedia. In particular, we placed Spanish articles discussing the Cold War on a Russian-English viewpoint spectrum based on similarity in topic distribution. We then crowdsourced human annotations of Spanish Wikipedia articles for comparison to the topic model. Our hypothesis was that human annotators and topic modeling algorithms would provide correlated results for bias. However, that was not the case. Our annotators indicated that humans were more perceptive of sentiment in article text than topic distribution, which suggests that our classifier provides a different perspective on a text’s bias. CLASSIFYING BIAS IN LARGE MULTILINGUAL CORPORA VIA CROWDSOURCING AND TOPIC MODELING by Team BIASES: Brianna Caljean, Katherine Calvert, Ashley Chang, Elliot Frank, Rosana Garay Jáuregui, Geoffrey Palo, Ryan Rinker, Gareth Weakly, Nicolette Wolfrey, William Zhang Thesis submitted in partial fulfillment of the requirements of the Gemstone Honors Program, University of Maryland, 2018 Advisory Committee: Dr. David Zajic, Chair Dr. Brian Butler Dr. Marine Carpuat Dr. Melanie Kill Dr. Philip Resnik Mr. Ed Summers © Copyright by Team BIASES: Brianna Caljean, Katherine Calvert, Ashley Chang, Elliot Frank, Rosana Garay Jáuregui, Geoffrey Palo, Ryan Rinker, Gareth Weakly, Nicolette Wolfrey, William Zhang 2018 Acknowledgements We would like to express our sincerest gratitude to our mentor, Dr. -
An Analysis of Contributions to Wikipedia from Tor
Are anonymity-seekers just like everybody else? An analysis of contributions to Wikipedia from Tor Chau Tran Kaylea Champion Andrea Forte Department of Computer Science & Engineering Department of Communication College of Computing & Informatics New York University University of Washington Drexel University New York, USA Seatle, USA Philadelphia, USA [email protected] [email protected] [email protected] Benjamin Mako Hill Rachel Greenstadt Department of Communication Department of Computer Science & Engineering University of Washington New York University Seatle, USA New York, USA [email protected] [email protected] Abstract—User-generated content sites routinely block contri- butions from users of privacy-enhancing proxies like Tor because of a perception that proxies are a source of vandalism, spam, and abuse. Although these blocks might be effective, collateral damage in the form of unrealized valuable contributions from anonymity seekers is invisible. One of the largest and most important user-generated content sites, Wikipedia, has attempted to block contributions from Tor users since as early as 2005. We demonstrate that these blocks have been imperfect and that thousands of attempts to edit on Wikipedia through Tor have been successful. We draw upon several data sources and analytical techniques to measure and describe the history of Tor editing on Wikipedia over time and to compare contributions from Tor users to those from other groups of Wikipedia users. Fig. 1. Screenshot of the page a user is shown when they attempt to edit the Our analysis suggests that although Tor users who slip through Wikipedia article on “Privacy” while using Tor. Wikipedia’s ban contribute content that is more likely to be reverted and to revert others, their contributions are otherwise similar in quality to those from other unregistered participants and to the initial contributions of registered users. -
Flags and Banners
Flags and Banners A Wikipedia Compilation by Michael A. Linton Contents 1 Flag 1 1.1 History ................................................. 2 1.2 National flags ............................................. 4 1.2.1 Civil flags ........................................... 8 1.2.2 War flags ........................................... 8 1.2.3 International flags ....................................... 8 1.3 At sea ................................................. 8 1.4 Shapes and designs .......................................... 9 1.4.1 Vertical flags ......................................... 12 1.5 Religious flags ............................................. 13 1.6 Linguistic flags ............................................. 13 1.7 In sports ................................................ 16 1.8 Diplomatic flags ............................................ 18 1.9 In politics ............................................... 18 1.10 Vehicle flags .............................................. 18 1.11 Swimming flags ............................................ 19 1.12 Railway flags .............................................. 20 1.13 Flagpoles ............................................... 21 1.13.1 Record heights ........................................ 21 1.13.2 Design ............................................. 21 1.14 Hoisting the flag ............................................ 21 1.15 Flags and communication ....................................... 21 1.16 Flapping ................................................ 23 1.17 See also ............................................... -
Snake Lemma - Wikipedia, the Free Encyclopedia
Snake lemma - Wikipedia, the free encyclopedia http://en.wikipedia.org/wiki/Snake_lemma Snake lemma From Wikipedia, the free encyclopedia The snake lemma is a tool used in mathematics, particularly homological algebra, to construct long exact sequences. The snake lemma is valid in every abelian category and is a crucial tool in homological algebra and its applications, for instance in algebraic topology. Homomorphisms constructed with its help are generally called connecting homomorphisms. Contents 1 Statement 2 Explanation of the name 3 Construction of the maps 4 Naturality 5 In popular culture 6 See also 7 References 8 External links Statement In an abelian category (such as the category of abelian groups or the category of vector spaces over a given field), consider a commutative diagram: where the rows are exact sequences and 0 is the zero object. Then there is an exact sequence relating the kernels and cokernels of a, b, and c: Furthermore, if the morphism f is a monomorphism, then so is the morphism ker a → ker b, and if g' is an epimorphism, then so is coker b → coker c. Explanation of the name To see where the snake lemma gets its name, expand the diagram above as follows: 1 of 4 28/11/2012 01:58 Snake lemma - Wikipedia, the free encyclopedia http://en.wikipedia.org/wiki/Snake_lemma and then note that the exact sequence that is the conclusion of the lemma can be drawn on this expanded diagram in the reversed "S" shape of a slithering snake. Construction of the maps The maps between the kernels and the maps between the cokernels are induced in a natural manner by the given (horizontal) maps because of the diagram's commutativity. -
Central Schemes for the Modified Buckley-Leverett Equation
CENTRAL SCHEMES FOR THE MODIFIED BUCKLEY-LEVERETT EQUATION DISSERTATION Presented in Partial Fulfillment of the Requirements for the Degree Doctor of Philosophy in the Graduate School of the Ohio State University By Ying Wang, B.Sc., M.Sc., M.A.S. Graduate Program in Mathematics The Ohio State University 2010 Dissertation Committee: Professor Chiu-Yen Kao, Advisor Professor Avner Friedman Professor Fei-Ran Tian c Copyright by Ying Wang July, 2010 ABSTRACT In fluid dynamics, the Buckley-Leverett (BL) equation is a transport equation used to model two-phase flow in porous media. One application is secondary recovery by water-drive in oil reservoir simulation. The modified Buckley-Leverett (MBL) equation differs from the classical BL equation by including a balanced diffusive- dispersive combination. The dispersive term is a third order mixed derivatives term, which models the dynamic effects in the pressure difference between the two phases. The classical BL equation gives a monotone water saturation profile for any Rie- mann problem; on the contrast, when the dispersive parameter is large enough, the MBL equation delivers non-monotone water saturation profile for certain Riemann problems as suggested by the experimental observations. In this thesis, we first show that the solution of the finite interval [0,L] boundary value problem converges to that of the half-line [0, +∞) problem for the MBL equation as L → +∞. This result provides a justification for the use of the finite interval boundary value problem in numerical studies for the half line problem. Furthermore, we extend the classical central schemes for the hyperbolic conserva- tion laws to solve the MBL equation which is of pseudo-parabolic type. -
A Complete, Longitudinal and Multi-Language Dataset of the Wikipedia Link Networks
WikiLinkGraphs: A Complete, Longitudinal and Multi-Language Dataset of the Wikipedia Link Networks Cristian Consonni David Laniado Alberto Montresor DISI, University of Trento Eurecat, Centre Tecnologic` de Catalunya DISI, University of Trento [email protected] [email protected] [email protected] Abstract and result in a huge conceptual network. According to Wiki- pedia policies2 (Wikipedia contributors 2018e), when a con- Wikipedia articles contain multiple links connecting a sub- cept is relevant within an article, the article should include a ject to other pages of the encyclopedia. In Wikipedia par- link to the page corresponding to such concept (Borra et al. lance, these links are called internal links or wikilinks. We present a complete dataset of the network of internal Wiki- 2015). Therefore, the network between articles may be seen pedia links for the 9 largest language editions. The dataset as a giant mind map, emerging from the links established by contains yearly snapshots of the network and spans 17 years, the community. Such graph is not static but is continuously from the creation of Wikipedia in 2001 to March 1st, 2018. growing and evolving, reflecting the endless collaborative While previous work has mostly focused on the complete hy- process behind it. perlink graph which includes also links automatically gener- The English Wikipedia includes over 163 million con- ated by templates, we parsed each revision of each article to nections between its articles. This huge graph has been track links appearing in the main text. In this way we obtained exploited for many purposes, from natural language pro- a cleaner network, discarding more than half of the links and cessing (Yeh et al. -
A Proof-Theoretic Approach to Hierarchical Math Library Organization
A Proof-Theoretic Approach to Hierarchical Math Library Organization Kamal Aboul-Hosn and Terese Damhøj Andersen Department of Computer Science, Cornell University, Ithaca, New York, USA [email protected] [email protected] Abstract. The relationship between theorems and lemmas in mathe- matical reasoning is often vague. No system exists that formalizes the structure of theorems in a mathematical library. Nevertheless, the deci- sions we make in creating lemmas provide an inherent hierarchical struc- ture to the statements we prove. In this paper, we develop a formal system that organizes theorems based on scope. Lemmas are simply the- orems with a local scope. We develop a representation of proofs that captures scope and present a set of proof rules to create and reorganize the scopes of theorems and lemmas. The representation and rules al- low systems for formalized mathematics to more accurately reflect the natural structure of mathematical knowledge. 1 Introduction The relationship between theorems and lemmas in mathematical reasoning is often vague. What makes a statement a lemma, but not a theorem? One might say that a theorem is “more important,” but what does it mean for one statement to be “more important” than another? When writing a proof for a theorem, we often create lemmas as a way to break down the complex proof, so perhaps we expect the proofs of lemmas to be shorter than the proofs of theorems. We also create lemmas when we have a statement that we do not expect to last in readers’ minds, i.e., it is not the primary result of our work. -
On the Topology of Discrete Strategies∗
The final version of this paper was published in The International Journal of Robotics Research, 29(7), June 2010, pp. 855–896, by SAGE Publications Ltd, http://online.sagepub.com. c Michael Erdmann On the Topology of Discrete Strategies∗ Michael Erdmann School of Computer Science Carnegie Mellon University [email protected] December 2009 Abstract This paper explores a topological perspective of planning in the presence of uncertainty, focusing on tasks specified by goal states in discrete spaces. The paper introduces strategy complexes. A strategy complex is the collection of all plans for attaining all goals in a given space. Plans are like jigsaw pieces. Understanding how the pieces fit together in a strategy complex reveals structure. That structure characterizes the inherent capabilities of an uncertain system. By adjusting the jigsaw pieces in a design loop, one can build systems with desired competencies. The paper draws on representations from combinatorial topology, Markov chains, and polyhedral cones. Triangulating between these three perspectives produces a topological language for describing concisely the capabilities of uncertain systems, analogous to concepts of reachability and controllability in other disciplines. The major nouns in this language are topological spaces. Three key theorems (numbered 1, 11, 20 in the paper) illustrate the sentences in this language: (a) Goal Attainability: There exists a strategy for attaining a particular goal from anywhere in a system if and only if the strategy complex of a slightly modified system is homotopic to a sphere. (b) Full Controllability: A system can move between any two states despite control uncertainty precisely when its strategy complex is homotopic to a sphere of dimension two less than the number of states. -
Lemmas in Olympiad Geometry
Lemmas In Olympiad Geometry Navneel Singhal July 14, 2016 Geometry is the art of correct reasoning from incorrectly drawn figures. - Henri Poincar´e 1 Introduction Here is a collection of some useful lemmas in geometry, some of them well known, some obscure and some by the author himself. This list of lemmas is also intended to be a list of some easier problems and also as some configurations that frequently appear on contests. Usually these lemmas will be intermediate results that will help you reach the solution in many cases, and maybe even trivialize the problem. These will help you write some really elegant solutions (and will also help you to simplify your bashes in cases of some problems that don't yield easily to synthetic solutions.) So have fun proving these lemmas and using them to the fullest advantage in your Olympiad journey! 2 Some Notations • By (XYZ) we denote the circumcircle of ∆XYZ, by (XY ) the circle with XY as diameter, and by (M; r) the circle with centre M and radius r, the radius being dropped when the context is clear. • We denote H as the orthocentre, O as the circumcentre, G as the centroid, N as the nine-point centre, I as the incentre, Na as the Nagel point and Ge as the Gergonne point of ∆ABC 3 Orthocenter related properties • O and H are isogonal conjugates. • Reflections of the orthocenter over the sides and the midpoints of the sides lie on (ABC). 1 • The O is the orthocenter of the medial triangle. a consequence is that AH=2OM. -
Coquelicot: a User-Friendly Library of Real Analysis for Coq
Coquelicot: A User-Friendly Library of Real Analysis for Coq Sylvie Boldo, Catherine Lelay and Guillaume Melquiond Abstract. Real analysis is pervasive to many applications, if only because it is a suitable tool for modeling physical or socio-economical systems. As such, its support is warranted in proof assis- tants, so that the users have a way to formally verify mathematical theorems and correctness of critical systems. The Coq system comes with an axiomatization of standard real numbers and a li- brary of theorems on real analysis. Unfortunately, this standard library is lacking some widely used results. For instance, power series are not developed further than their definition. Moreover, the definitions of integrals and derivatives are based on dependent types, which make them especially cumbersome to use in practice. To palliate these inadequacies, we have designed a user-friendly library: Coquelicot. An easier way of writing formulas and theorem statements is achieved by re- lying on total functions in place of dependent types for limits, derivatives, integrals, power series, and so on. To help with the proof process, the library comes with a comprehensive set of theorems that cover not only these notions, but also some extensions such as parametric integrals, two- dimensional differentiability, asymptotic behaviors. It also offers some automation for performing differentiability proofs. Moreover, Coquelicot is a conservative extension of Coq’s standard library and we provide correspondence theorems between the two libraries. We have exercised the library on several use cases: in an exam at university entry level, for the definitions and properties of Bessel functions, and for the solution of the one-dimensional wave equation. -
Detailed Proofs of Lemmas, Theorems, and Corollaries
Detailed Proofs of Lemmas, Theorems, and Corollaries Dahua Lin John Fisher CSAIL, MIT CSAIL, MIT A List of Lemmas, Theorems, and Theorem 4. The hierarchically bridging Markov Corollaries chain with bk < 1 for k = 0;:::;K − 1, and fk < 1 for k = 1;:::;K is ergodic. If we write the equilibrium For being self-contained, we list here all the lemmas, distribution in form of (αµ0; β1µ1; : : : ; βK µK ), then theorems, and corollaries in the main paper. (S1) µ0 equals the target distribution µ; (S2) for each k ≥ 1, and y 2 Y , µ (y) is proportional to the total Lemma 1. The joint transition matrix P given by k k + probability of its descendant target states (the target Eq.(1) in the main paper has a stationary distribution states derived by filling all its placeholders); (S3) α, in form of (αµ ; βµ ), if and only if X Y the probability of being at the target level, is given by α−1 = 1 + PK (b ··· b )=(f ··· f ). µX QB = µY ; and µY QF = µX : (1) k=1 0 k−1 1 k Corollary 2. If bk=fk+1 ≤ κ < 1 for each k = Under this condition, we have αb = βf. Further, if 1;:::;K, then α > 1 − κ. both PX and PY are both reversible, then P+ is also reversible, if and only if B Proofs µX (x)QB(x; y) = µY (y)QF (y; x); (2) Here, we provide the proofs of the lemmas and theo- for all x 2 X and y 2 Y . rems presented in the paper.