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Conjectures:     more books (100)

On a Conjecture of E. M. Stein on the Hilbert Transform on Vector Fields (Memoirs of the American Mathematical Society) by Michael Lacey, Xiaochun Li, 2010-04-30 Oeuvres De L.B. Picard ...: Encore Des Ménechmes. Les Visitandines. Le Conteur. Le Cousin De Tout Le Monde. Les Conjectures. Les Amis De Collége. Médiocre Et Rampant (French Edition) by Louis-Benoît Picard, 2010-01-11 The B-Conjecture: Characterization of Chevalley Groups (Memoirs of the American Mathematical Society) by J. H. Walter, 1986-05 Constellations and Conjectures (Synthese Library) by N.R. Hanson, 1973-03-31 A Historical Account Of The Life And Reign Of David, Book 3, V3: King Of Israel, Interspersed With Various Conjectures, Digressions, And Disquisitions (1742) by Patrick Delany, 2008-08-18 The Good Book: 30 Years of Comments, Conjectures, and Conclusions by I.J. Good by Irving John Good, 2008-01 The Bieberbach Conjecture (Ams/Ip Studies in Advanced Mathematics) by Sheng Kung, 1999-06 Global Conjectures (Berliner China-Hefte Chinese History and Society) (Volume 30) The Logic of Social Welfare: Conjectures and Formulations by Brij Mohan, 1988-09 Unstable Modules over the Steenrod Algebra and Sullivan's Fixed Point Set Conjecture (Chicago Lectures in Mathematics) by Lionel Schwartz, 1994-07-15 The life of Milton, in three parts. To which are added, conjectures on the origin of Paradise lost: with an appendix. by William Hayley, 2010-05-27 Des dernières révolutions du globe, ou Conjectures physiques: Sur les causes de la dégradation actuelle des tremblemens de terre, et sur la vraisemblance de leur cessation prochaine (French Edition) by Jean-Louis Castilhon, 2001-05-29 A Proof of Alon's Second Eigenvalue Conjecture and Related Problems (Memoirs of the American Mathematical Society) by Joel Friedman, 2008-08-08 Conjectures On The Prophecies Of Daniel: And The Apocalypse Of St. John (1795) by Anonymous, 2010-09-10

lists with details

101. SSRN-Conjectures Regarding Empirical Managerial Accounting Research By Jerold Zi
     SSRNconjectures Regarding Empirical Managerial Accounting Research by Jerold Zimmerman. Paper Stats Abstract Views 211 Downloads  
     http://papers.ssrn.com/sol3/papers.cfm?abstract_id=286643

102. 5 “Virtual” Conjectures
     5. “Virtual” conjectures. The general. Various conjectures follow, each successively stronger than the last. 5.1. Virtually Haken.  
     http://www.math.ucdavis.edu/~suh/3-manifolds/3-manifoldsse5.html
     
     Extractions: next prev prev-tail tail ... up Various conjectures follow, each successively stronger than the last. Virtually Haken. Waldhausen [give reference] conjectured that: Conjecture 5. V I R T U A L L Y H A K E N C O N J E C T U R E Every closed, irreducible, orientable 3-manifold with infinite fundamental group is finitely covered by a Haken manifold. Conjecture 6. P O S I T I V E V I R T U A L B E T T I N U M B E R C O N J E C T U R E Every closed, irreducible, orientable 3-manifold with infinite fundamental group is finitely covered by a manifold with positive first Betti number. Remark It seems a common belief that this conjecture is not much stronger than the above conjecture. Note that positive first Betti number implies Haken-ness: Having positive first Betti number means the fundamental group has infinite abelianization, and so has a non-trivial representation into the integers, which in turn is the fundamental group of the circle. Since the circle is a Eilenberg-MacLane space, this representation is induced by a continuous mapping. We can homotope to ensure the map is generic (general position/transverse/etc.) and so the inverse image of a point p is a surface. This surface is non-separating; for, pick a loop that maps to a generator of

103. CADiZ: Proving Conjectures Using Cadiz
     CADiZ Tutorial guides / Proving conjectures using cadiz. This document won t Obtaining conjectures to prove. The Z notation allows  
     http://www-users.cs.york.ac.uk/~ian/cadiz/provingtut.html
     
     Extractions: This document won't teach you how to do proofs, but if you already have some idea on that, then it will tell you how to use cadiz to help find proofs. It assumes that you know the Z notation. You should already be familiar with interacting with cadiz, but a short review is given here. A sequent consists of generic parameters, declarations, antecedent predicates, and consequent predicates. A sequent expresses the conjecture that the conjunction of the antecedents implies the disjunction of the consequents. In the following example, there is one generic parameter ( PERSON ), three declarations ( p and the two relations), three antecedent predicates, and one consequent predicate. Topic p knows CADiZ_interface, p knows Z p knows CADiZ_interface p can_do PROOF ? p can_do PROOF The syntax of a sequent permits a name to be associated with a sequent. The symbol separating the antecedents from the consequents ( ) is called the turnstile A sequent is proven (i.e. a conjecture is shown to be a

104. AHET: AHE: Conjectures And Reputations
     AHE conjectures and Reputations. Coauthor Title conjectures and Reputations The Sociology of Scientific Knowledge and the History of Economic Thought.  
     http://www.eh.net/HE/abstracts/library/0025.html

105. The Kac-Weisfeiler Conjectures
     next Next Bibliography. The KacWeisfeiler conjectures. In their 1971 paper 4 Kac and Weisfeiler formulated the following conjectures  
     http://www.mathematik.uni-bielefeld.de/~rolf/Kac-Weisf/Kac-Weisf.html
     
     Extractions: Next: Bibliography The Kac-Weisfeiler Conjectures According to the classical representation theory of complex Lie algebras, a finite-dimensional irreducible module over a finite-dimensional semisimple Lie algebra is completely determined by its so-called highest weight. In particular, the dimension of can be computed by means of Weyl's dimension formula. The example already shows that irreducible modules may occur in any dimension. If is a finite-dimensional Lie algebra over an algebraically closed field of characteristic , then the representation theory of is not nearly as well understood. Weyl's Theorem on the complete reducibility of finite-dimensional modules fails in this context, and the dimensions of the irreducible -modules are not known in general. One distinctive feature of modular representation theory is the existence of an upper bound for the dimensions of irreducible -modules. This aspect, as well as other phenomena, rests on the fact that the center of universal enveloping algebra contains a polynomial ring in variables over which is a finite module. The algebra

106. The Elasticity Of Substitution, Hicks' Conjectures, And Economic Growth
     The Elasticity of Substitution, Hicks conjectures, and Economic Growth. Author info Abstract Publisher info Download info Related research Statistics.  
     http://ideas.repec.org/p/lsu/lsuwpp/2003-08.html
     
     Extractions: No abstract is available for this item. Download Info To download: If you experience problems downloading a file, check if you have the proper application to view it first. Information about this may be contained in the File-Format links below. In case of further problems read the IDEAS help file . Note that these files are not on the IDEAS site. Please be patient as the files may be large. File URL: http://www.bus.lsu.edu/economics/papers/pap03_08.pdf

107. Atlas: Recent Progress On The Langlands Conjectures By Guy Henniart
     Abstracts Conference Homepage. Recent progress on the Langlands conjectures presented by Guy Henniart Univ. of Paris XI, France It was  
     http://atlas-conferences.com/c/a/e/x/75.htm
     
     Extractions: Univ. of Paris XI, France It was recently proved that every elliptic curve over Q is modular. That result can be seen as a special case of an outstanding set of conjectures, due to R.P. Langlands. The most elementary result of this kind is the reciprocity law of Gauss. In general, the conjectures say roughly the following : if you consider a system of polynomial equations (in several variables) with integer coefficients, and you compute the number of solutions modulo a prime number p, then when p varies that number exhibits a regularity which can be expressed by harmonic analysis via devices named L-functions, which generalize Riemann's zeta function. Gauss' reciprocity law concerns the equation X -n where n is an integer. Modulo a prime number p not dividing n, that equation has or 2 solutions. The reciprocity law implies that the number of solutions only depends on congruences on p modulo 4n, which is rather surprising. Since Gauss such a reciprocity result has been greatly generalized. If for example we consider a polynomial P irreducible in

108. Graded Associative Algebras And Grothendieck Standard Conjectures
     Graded associative algebras and Grothendieck Standard conjectures. This paper is concerned with Grothendieck s standard conjectures  
     http://mathematik.uibk.ac.at/mathematik/jordan/archive/gr-conjectures/
     
     Extractions: This paper is concerned with Grothendieck's standard conjectures on algebraic cycles, introduced independently by Grothendieck and Bombieri to explain the Weil conjectures on the zeta-function of algebraic varieties. We prove that the semisimplicity of the algebra of algebraic correspondences A(X) of a projective irreducible smooth variety X implies the standard conjecture of Lefschetz type for X. It was proved by U. Jannsen that the algebra A(X) is semisimple when the numerical and homological equivalences of algebraic cycles on X are the same. Thus, with Jannsen's theorem our result asserts that the standard conjecture of Lefschetz type follows from Grothendieck's conjecture about the equality of the numerical and homological equivalences. This was known before only in the presence of the standard conjecture of Hodge type. (This paper has appeared in Invent. Math. 128 (1997), 201206) O. N. Smirnov

109. Conjectural Navel Gazers; Jesus In Lint Form
     hey, is this really latin?) the disseminary. ekklesia project. the ooze. webzines. christiancentury. ekklesiawebzine. the onion. joho. arts and letters daily. the uberblogger(s) david weinberger. frank paynter. jordon cooper. the orthodox. paradosis  
     http://www.conjecture.blogspot.com/

110. Vmyths.com- Truth About Computer Virus Myths & Hoaxes
     Learn about computer virus myths, hoaxes, urban legends, and the implications if you believe in them. You can also search a list of computer virus hoaxes from A to Z. The media is con­fusing "facts" with "con­jec­tures" and some firms ended up damaging them­selves in a panic to  
     http://www.vmyths.com/

111. Conjonctures
     Translate this page Cette page utilise des cadres, mais votre navigateur ne les prend pas en charge.  
     http://trempet.uqam.ca/Conjonctures/

112. Balkanalysis.com - Reaping The Fruits Of Intervention: Sam Vaknin On The West’s
     Balkanalysis.com Information • About Us • Contact Us • Purchase Articles, Commission Analyses Click Here! Sponsored Links.  
     http://www.balkanalysis.com/modules.php?name=News&file=article&sid=314

113. We’re Sure She Was -- May 30, 2003
     Times Watch for May 30, 2003. We’re Sure She Was. Columnist Maureen Dowd was “happy” to correct her May 14 distortion of a Bush  
     http://www.timeswatch.org/articles/2003/0530.asp
     
     Extractions: Home Topic Index Articles Support ... Links Times Watch for May 30, 2003 We’re Sure She Was Columnist Maureen Dowd was “happy” to correct her May 14 distortion of a Bush quote, Paul Colford writes in his New York Daily News column Friday. “‘It was Ms. Dowd's decision’ to run Bush's comment in full [in her Wednesday column ], a Times spokeswoman said. ‘Her intention was not to distort the meaning of the quote. She had received a couple of complaints and was happy to put in the entire quote to satisfy readers who felt it was too truncated.’” Dowd’s May 28 column indeed contains Bush’s quote in full: "Al Qaeda is on the run. That group of terrorists who attacked our country is slowly but surely being decimated. Right now, about half of all the top Al Qaeda operatives are either jailed or dead. In either case, they're not a problem anymore." Compare that to Dowd’s May 14 column, in which she leaves off the third sentence of Bush’s quote and the first three words of the fourth to make Bush look naive: “Busy chasing off Saddam, the president and vice president had told us that Al Qaeda was spent. ‘Al Qaeda is on the run,’ President Bush said last week. ‘That group of terrorists who attacked our country is slowly but surely being decimated…They're not a problem anymore.’” From the full quote, it’s clear that Bush was in no way saying Al Qaeda was spent, and he certainly didn’t say Al Qaeda was “not a problem anymore.”

114. OK/Cancel
     OK/Cancel Interface Your Fears.  
     http://www.ok-cancel.com/archives/week_2003_11_28.html
     
     Extractions: 28 Nov 03 ( For those that missed it, I posted a last minute discussion on the form factor of tablets on Thanksgiving. Go take a look if you get a chance. ) A couple of weeks ago, we talked about platform standards . While there was some debate over how much or how little we should use standards, there seemed to be little debate over the fact that Lotus Notes sucks What’s interesting is that I have been forced to use Notes by one organization or another since version 4.6. I now use Notes 6 and find the interface more slick and shiny. Some of the usability issues have definitely been improved upon. Folder management, for example, can finally be handled (gasp) directly in the folder view. Contrast to that, Notes still uses the ambiguous icons in their “properties” windows. In addition, the window has no obvious action for confirming the changes made to the window. There are no OK and Cancel buttons! Blasphemous! IBM and Lotus are illustrating a very classic example of why usability is important up front. Going on the assumption that Lotus wants to improve the usability of their flagship product, they face a catch-22 situation. On one hand, they’d love to dispel the “Notes sucks” perceptions and in doing so, gain some new users. On the other hand, those who finally managed to learn the program have gone through the pain of learning the quirks and changing the interface would frustrate these veterans.

115. Le Problème De Honaker Résolu Pour N=9
     Translate this page Liste de solutions suivant Le problème de Honaker résolu pour n=9 La Dame sur la case 55 attaque 22 nombres premiers sur le circuit  
     http://mapage.noos.fr/echolalie/q9.htm
     
     Extractions: Créer un circuit de cavalier sur un échiquier nxn. Le cavalier doit parcourir tout l'échiquier en passant une seule fois sur chaque case. Les cases traversées sont numérotées dans l'ordre de 1 à n . (1 à 81 ci-dessus) et placer une Dame sur l'échiquier de façon à ce qu'elle attaque le maximum Q(n) de cases numérotées par un nombre premier (en rouge ci-dessus. La Dame est sur la case 55.) Une solution est optimale si tous les nombres premiers - en nombre P(n) - dans l'intervalle [1..n ] sont attaqués. La présente page donne une solution optimale Q(n) = P(n) = 22 pour n = 9. Le précédent record était de 20. ( Les meilleures solutions connues aujourd'hui sont:

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