6,359 research outputs found

    Ewondo in the Classes, French for the Masses. Mother-Tongue Education in Yaoundé, Cameroon.

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    Cameroon is home to over two hundred eighty native languages coming from three language families, making it one of the most linguistically diverse countries on Earth. Despite this, native languages hold very few domains in Cameroonian society. In recent years, several experimental programs have begun to implement native languages in schools citing that children learn best in their mother tongue. Among these include ELAN-Afrique, an initiative put forth by La Francophonie with the main aim of helping students better learn French by way of their mother tongue. This paper seeks to differentiate the benefits prescribed or expected by overhead actors from the actual benefits occurring at one Ewondo-medium ELAN school in Yaoundé. The study includes a series of twenty interviews with program leadership, linguists, NGOs, as well as teachers and parents of students enrolled in the program. Claims made in interviews were then validated or refuted by classroom observation. The program’s main flaw is the assumption that the students’ mother tongue is Ewondo when in reality, due to their urban upbringing, the students’ mother tongue is French. This causes the reality of the program to differ fundamentally from the expectations of La Francophonie as some benefits are negated, some manifest differently than expected, and some appear never having been predicted

    Hents

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    University of Michiganhttps://deepblue.lib.umich.edu/bitstream/2027.42/136812/1/Thesis_2017_Parker_Henry.pd

    Fifty applicants who did not accept the services of a child guidance clinic

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    Thesis (M.S.)--Boston University, 1949. This item was digitized by the Internet Archive

    The Murmur Of The Shell : Melody for Pianoforte

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    https://digitalcommons.library.umaine.edu/mmb-ps/1831/thumbnail.jp

    Do You Ever Miss Me, Dearest?

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    https://digitalcommons.library.umaine.edu/mmb-vp/3948/thumbnail.jp

    Seiberg-Witten invariants and pseudo-holomorphic subvarieties for self-dual, harmonic 2-forms

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    A smooth, compact 4-manifold with a Riemannian metric and b^(2+) > 0 has a non-trivial, closed, self-dual 2-form. If the metric is generic, then the zero set of this form is a disjoint union of circles. On the complement of this zero set, the symplectic form and the metric define an almost complex structure; and the latter can be used to define pseudo-holomorphic submanifolds and subvarieties. The main theorem in this paper asserts that if the 4-manifold has a non zero Seiberg-Witten invariant, then the zero set of any given self-dual harmonic 2-form is the boundary of a pseudo-holomorphic subvariety in its complement.Comment: 44 pages. Published copy, also available at http://www.maths.warwick.ac.uk/gt/GTVol3/paper8.abs.htm
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