Opening up closings - the Ecuadorian way

In the conversation analytic tradition, this paper examines the procedures Ecuadorian Spanish (ES) speakers employ to close telephone conversations. Conversation analysts (cf. Schegloff, 1979) examined telephone talk in American English and that found that conversations are opened and brought to a close by the joint work of participants. Concerning closings, they observed, for example, that participants employ certain procedures to signal their desire to bring the conversation to an end and others to actually close the interaction. They also suggested that the conversational procedures they describe are of a universal character (cf. Schegloff and Sacks, 1974 [1973]). The examination of telephone closings in the present study reveals that similar procedures are employed in Ecuadorian Spanish. Nevertheless, it also highlights some of the features that appear to be characteristic of Ecuadorian Spanish only, that is, that seem to be culture-bound, and thus contests Schegloff and Sacks's unversality claims. The need for a culturally contexted conversation analysis, along the lines proposed by Moerman (1988) is supported here

Strain accommodation through facet matching in La1.85_\text{1.85}Sr0.15_\text{0.15}CuO4_\text{4}/Nd1.85_\text{1.85}Ce0.15_\text{0.15}CuO4_\text{4} ramp-edge junctions

Scanning nano-focused X-ray diffraction (nXRD) and high-angle annular dark-field scanning transmission electron microscopy (HAADF-STEM) are used to investigate the crystal structure of ramp-edge junctions between superconducting electron-doped Nd$_\text{1.85}$Ce$_\text{0.15}$CuO$_\text{4}$ and superconducting hole-doped La$_\text{1.85}$Sr$_\text{0.15}$CuO$_\text{4}$ thin films, the latter being the top layer. On the ramp, a new growth mode of La$_\text{1.85}$Sr$_\text{0.15}$CuO$_\text{4}$ with a 3.3 degree tilt of the c-axis is found. We explain the tilt by developing a strain accommodation model that relies on facet matching, dictated by the ramp angle, indicating that a coherent domain boundary is formed at the interface. The possible implications of this growth mode for the creation of artificial domains in morphotropic materials are discussed.Comment: 5 pages, 4 figures & 3 pages supplemental information with 2 figures. Copyright (2015) American Institute of Physics. This article may be downloaded for personal use only. Any other use requires prior permission of the author and the American Institute of Physics. The following article appeared in APL Mat. 3, 086101 (2015) and may be found at http://dx.doi.org/10.1063/1.492779

Text segmentation with character-level text embeddings

Learning word representations has recently seen much success in computational linguistics. However, assuming sequences of word tokens as input to linguistic analysis is often unjustified. For many languages word segmentation is a non-trivial task and naturally occurring text is sometimes a mixture of natural language strings and other character data. We propose to learn text representations directly from raw character sequences by training a Simple recurrent Network to predict the next character in text. The network uses its hidden layer to evolve abstract representations of the character sequences it sees. To demonstrate the usefulness of the learned text embeddings, we use them as features in a supervised character level text segmentation and labeling task: recognizing spans of text containing programming language code. By using the embeddings as features we are able to substantially improve over a baseline which uses only surface character n-grams.Comment: Workshop on Deep Learning for Audio, Speech and Language Processing, ICML 201

Strings on AdS3×S3×S3×S1\text{AdS}_3 \times \text{S}^3 \times \text{S}^3 \times \text{S}^1

String theory on ${\rm AdS}_3 \times {\rm S}^3 \times {\rm S}^3 \times {\rm S}^1$ with pure NS-NS flux and minimal flux through one of the two ${\rm S}^3$'s is studied from a world-sheet perspective. It is shown that the spacetime spectrum, as well as the algebra of spectrum generating operators, matches precisely that of the symmetric orbifold of ${\rm S}^3\times \mathrm{S}^1$ in the large $N$ limit. This gives strong support for the proposal that these two descriptions are exactly dual to one another.Comment: 25+23 page