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Dans cet article, nous évaluons le rôle du cotexte (les facteurs internes ou linguistiques) et du contexte (les facteurs externes ou sociaux, et la situation de l’interaction) dans l’accord sujet-verbe induit par les expressions de quantité en français contemporain. Dans l’emploi de ces expressions, par exemple la majorité, le reste etc., il existe une variation entre l’accord singulier et le pluriel, qui est liée à une discordance entre le nombre syntaxique et le nombre sémantique de l’expression. Dans un premier temps, nous présentons la méthodologie d’une première enquête dont le but était d’identifier les principaux facteurs internes et externes qui ont une influence sur les accords de ce type. Dans un deuxième temps, nous présentons les résultats pour les facteurs sociaux avant d’en tirer quelques conclusions pour l’étude principale.

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The regulator of the G-protein signaling 4 (RGS4) gene was shown to have a different expression pattern in schizophrenia patients in a microarray study. A family-based study subsequently implicated the association of this gene with schizophrenia. We replicated the study with our sample from the Irish Study of High Density Schizophrenia Families (ISHDSF). Single marker transmission disequilibrium tests (TDT) for the four core SNPs showed modest association for SNP 18 (using a narrow diagnostic approach with FBAT P = 0.044; with PDT P = 0.0073) and a trend for SNP 4 (with FBAT P = 0.1098; with PDT P = 0.0249). For SNP 1 and 7, alleles overtransmitted to affected subjects were the same as previously reported. Haplotype analyses suggested that haplotype G-G-G for SNP1-4-18, which is the most abundant haplotype (42.3%) in the Irish families, was associated with the disease (narrow diagnosis, FBAT P = 0.0061, PDT P = 0.0498). This was the same haplotype implicated in the original study. While P values were not corrected for multiple testing because of the clear prior hypothesis, these results could be interpreted as supporting evidence for the association between RGS4 and schizophrenia.

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This paper is concerned with weak⁎ closed masa-bimodules generated by A(G)-invariant subspaces of VN(G). An annihilator formula is established, which is used to characterise the weak⁎ closed subspaces of B(L2(G)) which are invariant under both Schur multipliers and a canonical action of M(G) on B(L2(G)) via completely bounded maps. We study the special cases of extremal ideals with a given null set and, for a large class of groups, we establish a link between relative spectral synthesis and relative operator synthesis.

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Martin Garrett, The Palgrave Literary Dictionary of Shelley (Palgrave, 2013).