Titlebook: Issues in the Psychology of Women; Maryka Biaggio,Michel Hersen Book 2002 Springer Science+Business Media New York 2002 Nation.gender.prej

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ed beyond dimension 1 : category, topology, and cohomology. In particular, they introduce a notion of overconvergent affinoid domain where the analogues of Tate‘s and Kiehl‘s theorems hold..978-3-031-56504-5Series ISSN 0743-1643 Series E-ISSN 2296-505X

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sking for is one that could serve as a foundation for their scholarly analysis of psychology as well as a springboard for thoughtful application of a feminist perspective to the profession of psychology. Therefore, Issues in the Psychology of Women has been designed to serve as a textbook for advanced undergr978-1-4757-8238-7978-0-306-47185-8

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Book 2002s. Because my students were at the doctoral level and often had some familiarity with the psychology of women, these courses focused on bringing a feminist analysis of psychology and integrating a feminist analysis into one’s scholarly work and professional activities. Although I used several fine p

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gy programs. Because my students were at the doctoral level and often had some familiarity with the psychology of women, these courses focused on bringing a feminist analysis of psychology and integrating a feminist analysis into one’s scholarly work and professional activities. Although I used seve

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Patricia D. Rozeeomplexe et p-adique.Illustre l’utilisation d’outils analytiq.Cet ouvrage propose une contribution aux fondements de la théorie des espaces de Berkovich globaux. Cette approche récente à la géométrie analytique, qui mêle les théories classiques des espaces analytiques complexes et .p.-adiques, fourni

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Maureen C. McHugh,Tammy A. R. Bartoszek qui mêle les théories classiques des espaces analytiques complexes et .p.-adiques, fournit un cadre géométrique naturel pour plusieurs théories arithmétiques, telle que la théorie d’Arakelov. Les auteurs suivent trois axes principaux, inexplorés au-delà de la dimension 1 : catégorie, topologie et c

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Rhonda Felece Jeter qui mêle les théories classiques des espaces analytiques complexes et .p.-adiques, fournit un cadre géométrique naturel pour plusieurs théories arithmétiques, telle que la théorie d’Arakelov. Les auteurs suivent trois axes principaux, inexplorés au-delà de la dimension 1 : catégorie, topologie et c