Chico Xavier e o mundo dos espíritos: um estudo de representações sociais

O médium Chico Xavier (1910-2002) impôs-se no cenário religioso brasileiro como uma das personalidades mais admiradas e polêmicas do país dada a sua postura de afirmar se comunicar com espíritos de pessoas falecidas, atribuindo a elas seus mais de 400 livros psicografados, assim como pelas atividades assistenciais desempenhadas. As comemorações, em 2010, do centenário de seu nascimento teve ampla repercussão, com numerosas matérias na mídia, (re)lançamentos de livros e produção de filmes. Foi nesse contexto que se desenvolveu esta pesquisa sobre as representações sociais produzidas sobre ele por pessoas com ou sem religião, de acordo com a Abordagem Estrutural da Teoria das Representações Sociais. A coleta de dados foi feita através de um questionário padronizado, aplicado via "web", ao qual se associou uma tarefa de evocação livre ao termo indutor "Chico Xavier". Foram analisadas as respostas de 1960 sujeitos, dentre espíritas (56,6%), católicos (15,5%), teístas (12,1%), umbandistas (4,6%), ateus (4,2%), evangélicos (4,1%) e agnósticos (2,8%). A análise das evocações permitiu identificar os seguintes termos, possivelmente centrais, mais compartilhados por esses grupos: amor, caridade e humildade evocado por espíritas, umbandistas, teístas e católicos; espiritismo, mediunidade-psicografia por teístas, católicos, agnósticos e ateus; católicos e teístas distinguiram-se pela referência à bondade e paz; e evangélicos e ateus referiram-se a engano-mentira; agnósticos evocaram ainda o termo caridade; e ateus, os termos charlatão-fraude e doente mental. A construção de árvores de co- ocorrências confirmou os temas "amor" e "espiritismo" como mais característicos de Chico Xavier, sugerindo a existência de duas representações distintas. Nesse sentido, "amor" parece organizar as representações de católicos, espíritas, umbandistas, teístas, e "espiritismo", as de evangélicos, agnósticos e ateus. A análise do questionário revelou o seguinte ranking decrescente dos grupos quanto à sua proximidade com relação a Chico Xavier: espíritas, umbandistas, teístas, católicos, agnósticos, evangélicos e ateus. Em seu conjunto, os dados revelaram afinidades de representação entre os grupos, sendo principalmente semelhantes as representações dos espíritas e umbandistas, e dos teístas e católicos. Observamos uma representação de Chico Xavier construída a partir de três planos de significação: o da "virtude", o do "pertencimento" e o da "verdade". No primeiro, caracteriza-se pela valorização de "amor", que o situa numa ordem de sentido mais abrangente, reconhecendo-o como alguém capaz de ter vivido e demonstrado tal virtude de forma irrecusável, tornando-se dela um exemplo; no segundo, pela valorização de "espiritismo" ocorre sua identificação dentro de limites grupais, como alguém que viveu segundo sua crença e dela se tornou uma figura de destaque. E o terceiro, atravessando esses dois planos, pela atribuição de um sentido de "verdade" ou "mentira" sobre o que ele viveu/ensinou quanto à vida após a morte e a comunicação com espíritos. Desse modo, Chico Xavier, em geral, é representado pelos espíritas, umbandistas, teístas e católicos como alguém virtuoso que viveu/ensinou a verdade; e pelos evangélicos e ateus como um espírita não-virtuoso que viveu/ensinou mentiras. Os agnósticos posicionaram-se, principalmente, de modo ambivalente, mas com pequena tendência a enfatizar a virtude e a verdade em Chico Xavier.

听觉想象的大脑表征

As a species of internal representation, how is mental imagery organized in the brain? There are two issues related to this question: the time course and the nature of mental imagery. On the nature of mental imagery, today's imagery debate is influenced by two opposing theories: (1) Pylyshyn’s propositional theory and (2) Kosslyn’s depictive representation theory. Behavioural studies indicated that imagery encodes properties of the physical world, such as the spacial and size information of the visual world. Neuroimaging and neuropsychological data indicated that sensory cortex; especially the primary sensory cortex, is involved in imagery. In visual modality, neuroimaging data further indicated that during visual imagery, spatial information is mapped in the primary visual, providing strong evidences for depictive theory. In the auditory modality, behavioural studies also indicated that auditory imagery represents loudness and pitch of sound; this kind of neuroimaging evidence, however, is absent. The aim of the present study was to investigate the time course of auditory imagery processing, and to provide the neuroimaging evidence that imaginal auditory representations encode loudness and pitch information, using the ERP method and a cue-imagery (S1)-S2 paradigm. The results revealed that imagery effects started with an enhancement of the P2, probably indexing the top-down allocation of attention to the imagery task; and continued into a more positive-going late positive potentials (LPC), probably reflecting the formation of auditory imagery. The amplitude of this LPC was inversely related to the pitch of the imagined sound, but directly related to the loudness of the imagined sound, which were consistent with auditory perception related N1 component, providing evidences that auditory imagery encodes pitch and loudness information. When the S2 showed difference in pitch of loudness from the previously imagined S1, the behavioral performance were significantly worse and accordingly a conflict related N2 was elicited; and the high conflict elicited greater N2 amplitude than low conflict condition, providing further evidences that imagery is analog of perception and can encode pitch and loudness information. The present study suggests that imagery starts with an mechanism of top-down allocation of attention to the imagery task; and continuing into the step of imagery formation during which the physical features of the imagined stimulus can be encoded, providing supports to Kosslyn’s depictive representation theory.

Discourse and Text

This article discusses tense and aspect in the context of attested forms of discourse and text. The emphasis is on the semantic, pragmatic, textual, and stylistic functions of tense in context, taking into account linguistic features in the surrounding discourse, as well as the importance of factors such as medium (spoken or written), register (degree of formality), text type (literary vs. journalistic vs. conversational etc.), and discourse mode (narrative vs. report vs. description, etc.). Thus, tense and aspect are analyzed not purely as part of a linguistic “system” as such, but in the context of particular texts or forms of discourse. The article also explores the concept of “markedness” through two case studies: the narrative present and the narrative imperfect. Finally, it assesses the roles played by tenses in conveying particular points of view in texts, including shifts and/or ambiguities in point of view; Segmented Discourse Representation Theory; internal focalization and the French imperfective past tense; and textual polyphony.

Higher order derivatives and norms of certain matrix functions

Tese de doutoramento, Matemática (Álgebra Lógica e Fundamentos), Universidade de Lisboa, Faculdade de Ciências, 2014

Variétés de drapeaux et opérateurs différentiels

Soit G un groupe algébrique semi-simple sur un corps de caractéristique 0. Ce mémoire discute d'un théorème d'annulation de la cohomologie supérieure du faisceau D des opérateurs différentiels sur une variété de drapeaux de G. On démontre que si P est un sous-groupe parabolique de G, alors H^i(G/P,D)=0 pour tout i>0. On donne en fait trois preuves indépendantes de ce théorème. La première preuve est de Hesselink et n'est valide que dans le cas où le sous-groupe parabolique est un sous-groupe de Borel. Elle utilise un argument de suites spectrales et le théorème de Borel-Weil-Bott. La seconde preuve est de Kempf et n'est valide que dans le cas où le radical unipotent de P agit trivialement sur son algèbre de Lie. Elle n'utilise que le théorème de Borel-Weil-Bott. Enfin, la troisième preuve est attribuée à Elkik. Elle est valide pour tout sous-groupe parabolique mais utilise le théorème de Grauert-Riemenschneider. On présente aussi une construction détaillée du faisceau des opérateurs différentiels sur une variété.

Au-delà des bonnes intentions : réflexions d’intervenants sociaux non-autochtones sur leur pratique auprès des Autochtones au Canada

Pendant longtemps, l’assimilation a été la manière privilégiée par le gouvernement canadien pour intégrer les communautés autochtones à la société canadienne. Les pratiques des intervenants sociaux non-autochtones se situaient alors principalement dans cette idéologie et, par conséquent, ils ont contribué à opprimer les Autochtones. En raison de ces événements historiques, l’intervention sociale non-autochtone n’a pas très bonne réputation dans les communautés autochtones du Canada. En effet, bien que l’intervention sociale s’actualise dans le présent, elle est teintée d’une histoire et réinterprétée à partir des mémoires collectives et individuelles. Cette recherche s’inscrit alors dans une réflexion sur les fondements et la nature du travail social non-autochtone en milieu autochtone au Canada. L’objectif de ce mémoire est donc de comprendre comment des intervenants sociaux non-autochtones se perçoivent dans le contexte de leur pratique auprès des populations autochtones au Canada. Les données furent recueillies lors d’entrevues semi-dirigées réalisées auprès de onze intervenants sociaux allochtones pratiquant dans des contextes différents, mais tous auprès des Premières Nations ou Inuits au Canada. La théorie des représentations sociales nous a guidée dans l’analyse qualitative des données collectées. Au terme de cette recherche, nous avons constaté que les intervenants sociaux non-autochtones rencontrés ont des représentations assez critiques envers le travail social non-autochtone en milieu autochtone. Cela les amène à se percevoir différemment, voire plus positivement, par rapport à leurs perceptions de leur profession dans les contextes autochtones. Leur univers de représentations professionnelles influence donc le développement d’une pratique qui se situe en marge des approches occidentales dominantes actuelles.

Fourier-Matrizen und Ringe mit Basis

Bei der Bestimmung der irreduziblen Charaktere einer Gruppe vom Lie-Typ entwickelte Lusztig eine Theorie, in der eine sogenannte Fourier-Transformation auftaucht. Dies ist eine Matrix, die nur von der Weylgruppe der Gruppe vom Lie-Typ abhängt. Anhand der Eigenschaften, die eine solche Fourier- Matrix erfüllen muß, haben Geck und Malle ein Axiomensystem aufgestellt. Dieses ermöglichte es Broue, Malle und Michel füur die Spetses, über die noch vieles unbekannt ist, Fourier-Matrizen zu bestimmen. Das Ziel dieser Arbeit ist eine Untersuchung und neue Interpretation dieser Fourier-Matrizen, die hoffentlich weitere Informationen zu den Spetses liefert. Die Werkzeuge, die dabei entstehen, sind sehr vielseitig verwendbar, denn diese Matrizen entsprechen gewissen Z-Algebren, die im Wesentlichen die Eigenschaften von Tafelalgebren besitzen. Diese spielen in der Darstellungstheorie eine wichtige Rolle, weil z.B. Darstellungsringe Tafelalgebren sind. In der Theorie der Kac-Moody-Algebren gibt es die sogenannte Kac-Peterson-Matrix, die auch die Eigenschaften unserer Fourier-Matrizen besitzt. Ein wichtiges Resultat dieser Arbeit ist, daß die Fourier-Matrizen, die G. Malle zu den imprimitiven komplexen Spiegelungsgruppen definiert, die Eigenschaft besitzen, daß die Strukturkonstanten der zugehörigen Algebren ganze Zahlen sind. Dazu müssen äußere Produkte von Gruppenringen von zyklischen Gruppen untersucht werden. Außerdem gibt es einen Zusammenhang zu den Kac-Peterson-Matrizen: Wir beweisen, daß wir durch Bildung äußerer Produkte von den Matrizen vom Typ A(1)1 zu denen vom Typ C(1) l gelangen. Lusztig erkannte, daß manche seiner Fourier-Matrizen zum Darstellungsring des Quantendoppels einer endlichen Gruppe gehören. Deswegen ist es naheliegend zu versuchen, die noch ungeklärten Matrizen als solche zu identifizieren. Coste, Gannon und Ruelle untersuchen diesen Darstellungsring. Sie stellen eine Reihe von wichtigen Fragen. Eine dieser Fragen beantworten wir, nämlich inwieweit rekonstruiert werden kann, zu welcher endlichen Gruppe gegebene Matrizen gehören. Den Darstellungsring des getwisteten Quantendoppels berechnen wir für viele Beispiele am Computer. Dazu müssen unter anderem Elemente aus der dritten Kohomologie-Gruppe H3(G,C×) explizit berechnet werden, was bisher anscheinend in noch keinem Computeralgebra-System implementiert wurde. Leider ergibt sich hierbei kein Zusammenhang zu den von Spetses herrührenden Matrizen. Die Werkzeuge, die in der Arbeit entwickelt werden, ermöglichen eine strukturelle Zerlegung der Z-Ringe mit Basis in bekannte Anteile. So können wir für die meisten Matrizen der Spetses Konstruktionen angeben: Die zugehörigen Z-Algebren sind Faktorringe von Tensorprodukten von affinen Ringe Charakterringen und von Darstellungsringen von Quantendoppeln.

Análisis Comparado de la Gestión de dos Alcaldesas Locales del Gobierno de Luís Eduardo Garzón, desde la perspectiva de género

Análisis de la gestión de 2 alcaldesas del gobierno de Luis Eduardo Garzón, en el que fueron designadas mujeres en todas las alcaldías locales en Bogotá, desde la teoría de la representación sustantiva y el género, con el fin de abrir la discusión

Symmetry breaking in the genetic code: Finite groups

We investigate the possibility of interpreting the degeneracy of the genetic code, i.e., the feature that different codons (base triplets) of DNA are transcribed into the same amino acid, as the result of a symmetry breaking process, in the context of finite groups. In the first part of this paper, we give the complete list of all codon representations (64-dimensional irreducible representations) of simple finite groups and their satellites (central extensions and extensions by outer automorphisms). In the second part, we analyze the branching rules for the codon representations found in the first part by computational methods, using a software package for computational group theory. The final result is a complete classification of the possible schemes, based on finite simple groups, that reproduce the multiplet structure of the genetic code. (C) 2010 Elsevier Ltd. All rights reserved.

On the Derived Categories and Quasitilted Algebras

In this paper, we present some results on the bounded derived category of Artin algebras, and in particular on the indecomposable objects in these categories, using homological properties. Given a complex X*, we consider the set J(X*) = {i is an element of Z vertical bar H(i)(X*) not equal 0} and we define the application l(X*) = maxJ(X*) - minJ(X*) + 1. We give relationships between some homological properties of an algebra and the respective application l. On the other hand, using homological properties again, we determine two subcategories of the bounded derived category of an algebra, which turn out to be the bounded derived categories of quasi-tilted algebras. As a consequence of these results we obtain new characterizations of quasi-tilted and quasi-tilted gentle algebras.

Polynomial identities for the ternary cyclic sum

We simplify the results of Bremner and Hentzel [J. Algebra 231 (2000) 387-405] on polynomial identities of degree 9 in two variables satisfied by the ternary cyclic sum [a, b, c] abc + bca + cab in every totally associative ternary algebra. We also obtain new identities of degree 9 in three variables which do not follow from the identities in two variables. Our results depend on (i) the LLL algorithm for lattice basis reduction, and (ii) linearization operators in the group algebra of the symmetric group which permit efficient computation of the representation matrices for a non-linear identity. Our computational methods can be applied to polynomial identities for other algebraic structures.

On moduli spaces for abelian categories

We show that if A is an abelian category satisfying certain mild conditions, then one can introduce the concept of a moduli space of (semi)stable objects which has the structure of a projective algebraic variety. This idea is applied to several important abelian categories in representation theory, like highest weight categories.

Nuclear elements of degree 6 in the free alternative algebra

We construct five new elements of degree 6 in the nucleus of the free alternative algebra. We use the representation theory of the symmetric group to locate the elements. We use the computer algebra system ALBERT and an extension of ALBERT to express the elements in compact form and to show that these new elements are not a consequence of the known clegree-5 elements in the nucleus. We prove that these five new elements and four known elements form a basis for the subspace of nuclear elements of degree 6. Our calculations are done using modular arithmetic to save memory and time. The calculations can be done in characteristic zero or any prime greater than 6, and similar results are expected. We generated the nuclear elements using prime 103. We check our answer using five other primes.

Filtered Multiplicative Bases of Restricted Enveloping Algebras

We study the problem of the existence of filtered multiplicative bases of a restricted enveloping algebra u(L), where L is a finite-dimensional and p-nilpotent restricted Lie algebra over a field of positive characteristic p.

Jordan Gradings on Associative Algebras

In this paper we apply the method of functional identities to the study of group gradings by an abelian group G on simple Jordan algebras, under very mild restrictions on the grading group or the base field of coefficients.