387 research outputs found

    GREEN, PHILIP LEONARD. Our Latin American Neighbors. Pp. x, 182. New York: Hastings House, 1941. $2.00

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    Peer Reviewedhttp://deepblue.lib.umich.edu/bitstream/2027.42/67123/2/10.1177_000271624121800145.pd

    The form and function of bridging constructions in Eibela discourse

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    Discourse in Eibela utilizes extensive repetition and summarization of events asa means of bridging discourse episodes. These bridging constructions consist of a main reference clause at the end of a unit of discourse, which is immediately referenced by a non-main bridging clause at the commencement of the following unit of discourse. Bridging clauses may be formed by medial clauses initiating a clause chain, and topic clauses that are embedded within another medial or final clause. Differing units of discourse are often accompanied by differing forms of bridging construction, with clause chain boundaries featuring verbatim repetition of clauses, and larger paragraphs being bound by bridging clauses utilizing anaphoric predicates. Bridging constructions have been previously shown to serve various functions in Papuan languages, including thematic continuity, reference tracking, and event sequencing, which will also be illustrated in the current discussion of bridging constructions in Eibela

    'Shame on him who allows them to live': The Jacquerie of 1358

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    Abstract available: p.

    Bridging constructions in typological perspective

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    In this chapter, we undertake a cross-linguistic examination of bridging constructions, which we define as the sequence of two clauses: the first clause (called the reference clause) ends a discourse unit, the second clause (called the bridging clause)typically repeats the first clause at the beginning of a new discourse unit. Based on published language data and data from the volume, we identify three different types of constructions subsumed under the label bridging construction (§2 and §3): recapitulative linkage, summary linkage, and mixed linkage. They differ in the form that the bridging clause takes on: broadly speaking, verbatim lexical recapitulation of the reference clause; a light verb summarizing the reference clause; or a mix of these two strategies. Because bridging constructions lie at the interface of discourse and syntax, we dedicate §4 to explaining their discourse functions. Amid the cross-linguistic variation, we found two recurrent discourse functions: emphasizing sequentiality and cohesively structuring discourse. Finally, we establish a list of questions to guide the documentation of these linguistic patterns

    Coronado\u27s Testimony in the Viceroy Mendoza Residencia

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    A Radial Basis Function Partition of Unity Method for Transport on the Sphere

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    The transport phenomena dominates geophysical fluid motions on all scales making the numerical solution of the transport problem fundamentally important for the overall accuracy of any fluid solver. In this thesis, we describe a new high-order, computationally efficient method for numerically solving the transport equation on the sphere. This method combines radial basis functions (RBFs) and a partition of unity method (PUM). The method is mesh-free, allowing near optimal discretization of the surface of the sphere, and is free of any coordinate singularities. The basic idea of the method is to start with a set of nodes that are quasi-uniformly distributed on the sphere. Next, the surface of the sphere is partitioned into overlapping spherical caps so that each cap contains roughly the same number of nodes. All spatial derivatives of the PDE are approximated locally within the caps using RBFs. The approximations from each cap are then aggregated into one global approximation of the spatial derivatives using an appropriate weight function in the PUM. Finally, we use a method-of-lines approach to advance the system in time. We analyze the computational complexity of this method as compared to global methods based on RBFs and present results for several well-known test cases that probe the suitability of numerical methods for modeling transport in spherical geometries. We conclude with possible future directions of the work

    Organization handbook for Minnesota rural youth groups

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    24 pages; includes illustrations and photographsThis archival publication may not reflect current scientific knowledge or recommendations. Current information available from the University of Minnesota Extension: https://www.extension.umn.edu
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