2,085 research outputs found
Dan Lubin Interview
In this November 30, 2016 interview, Dan Lubin, author of The Essentials of Casino Game Design: From the Cocktail Napkin to the Casino Floor discusses the game design proces
Dan Lubin Interview
In this November 30, 2016 interview, Dan Lubin, author of The Essentials of Casino Game Design: From the Cocktail Napkin to the Casino Floor discusses the game design proces
[medal] Erepenning aan dokter Simon Lubin. /
Oud plaatsnummer B.1835/3Recto: Buste naar rechts van Simon Lubin met een jas met grote kraag en strik ; links van het hoofd verticaal, SIMON LUBIN en onder de buste gebogen, J.LECLERCQ F. ; rondom een geprofileerde rand.Verso: Over gans het veld, À SIMON LUBIN, / CCCLXXXIV DE SES CONCITOYENS / GUÉRIS DE DIVERSES MALADIES / PAR SES SOINS DÉSINTÉRESSÉS / BRUXELLES. XIX AVRIL / MDCCCXXXV. ; rondom een geprofileerde rand.Guioth, J-L. Histoire numismatique de la Révolution belge, ou Description raisonnée des médailles, des jetons et des monnaies qui ont été frappés depuis le commencement de cette révolution jusqu'à ce jour. Hasselt: Milis, 1844, p. 201-202, nr. 226, pl. 28.Tourneur, V. Catalogue des Médailles du Royaume de Belgique. Tome premier (1830-1847), Bruxelles : Ch. Dupriez, 1911, p. 103 nr. 377.Kluyskens, H., Des hommes célèbres dans les sciences et les arts, et des medailles qui consacrent leur souvenir, Volume 2, p. 171.Forrer, L. Biographical dictionary of medallists coin- gem- and seal-engravers, mint-masters etc. Ancient and modern. With references to their works. B.C. 500 - A.D. 1900, London: Spink &, Son Ltd, tome III, 1907., p. 365.Bijzondere collectie
Irreducible mod p Lubin-Tate (ϕ, Γ)-modules
Let F be a finite extension of Qp. We determine the Lubin-Tate (ϕ, Γ)-modules associated to the absolutely irreducible mod p representations of the absolute Galois group Gal(F /F)
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Orin Kerr and Asaf Lubin on Apple v. NSO Group
Late last month, Apple sued the Israeli technology firm NSO Group under the Computer Fraud and Abuse Act. That's the federal law that criminalizes computer hacking and provides a civil cause of action for hacking victims. NSO Group is primarily known for its Pegasus spyware software, which it provides to many governments for their law enforcement and national security investigations. Apple is suing NSO Group because many of the devices that Pegasus is used against are Apple iOS devices. Apple's lawsuit is just the latest in what has been several bad years for NSO Group, which has come under increasing scrutiny, most notably for the use of its software in the killing of Saudi journalist Jamal Khashoggi by the Saudi government, and for allegations that its products are used to commit a wide range of human rights abuses by authoritarian governments around the world.To talk through the merits of Apple's lawsuit, as well as its implications for the spyware industry and cybersecurity norms more generally, Alan Rozenshtein spoke with Orin Kerr, professor of law at the UC Berkeley School of Law, and Asaf Lubin associate professor of law at the Indiana University Maurer School of Law.</p
Chateaudun (Eure-et-Loir). Église Saint-Lubin
Robreau B. Chateaudun (Eure-et-Loir). Église Saint-Lubin. In: Archéologie médiévale, tome 12, 1982. p. 325
Iterated extensions and relative Lubin-Tate groups
15 pagesInternational audienceLet K be a finite extension of Q_p with residue field F_q and let P(T) = T^d + a_{d-1}T^{d-1} + ... +a_1 T, where d is a power of q and a_i is in the maximal ideal of K for all i. Let u_0 be a uniformizer of O_K and let {u_n}_{n \geq 0} be a sequence of elements of Q_p^alg such that P(u_{n+1}) = u_n for all n \geq 0. Let K_infty be the field generated over K by all the u_n. If K_infty / K is a Galois extension, then it is abelian, and our main result is that it is generated by the torsion points of a relative Lubin-Tate group (a generalization of the usual Lubin-Tate groups). The proof of this involves generalizing the construction of Coleman power series, constructing some p-adic periods in Fontaine's rings, and using local class field theory
Relative Lubin-Tate groups
We construct a class of formal groups that generalizes Lubin-Tate groups. We formulate the major properties of these groups and indicate their relation to local class field theory.</p
Châteaudun (Eure-et-Loir). Saint-Lubin
Robreau B. Châteaudun (Eure-et-Loir). Saint-Lubin. In: Archéologie médiévale, tome 15, 1985. p. 293
Chateaudun (Eure-et-Loir). Église Saint-Lubin
Robreau B. Chateaudun (Eure-et-Loir). Église Saint-Lubin. In: Archéologie médiévale, tome 12, 1982. p. 325
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