47,686 research outputs found

    Making a Great Performance: A Step-by-Step Guide

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    This project is meant to synthesize the body of knowledge I gained from my First-Year Seminar and my own research into a practical guide for excellence in performance. In it I address a number of stages and steps necessary for successful performance and various ways of going about those. While it focuses more heavily on the performance of music, due to my background and my intention to become a music educator, much of the text can be used in any field

    Kendrick Lamar and Hip-Hop as a Medium for Social Change

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    This paper provides a context and then analysis of Kendrick Lamar\u27s albums as they relate to advocating and affecting social change. The purpose is to show through example how hip-hop (and music in general) can act as an avenue towards creating positive change for oppressed peoples

    Bandidos Mexicano

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    Twin day sounded like an innocent enough theme for Homecoming spirit week at a high school. It was just people wearing matching clothes, taking some pictures, and laughing a bit. But that day, six girls walked to class in bright ponchos, giant sombreros, and stick-on mustaches, wielding fake green cards to boot. They were followed by a seventh with “Border Patrol” scrawled in black marker on a sign taped to her back. [excerpt

    An Exploration of the Japanese Slowdown during the 1990s

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    no abstract is available

    Rothberger gaps in fragmented ideals

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    The~\emph{Rothberger number} b(I)\mathfrak{b} (\mathcal{I}) of a definable ideal I\mathcal{I} on ω\omega is the least cardinal κ\kappa such that there exists a Rothberger gap of type (ω,κ)(\omega,\kappa) in the quotient algebra P(ω)/I\mathcal{P} (\omega) / \mathcal{I}. We investigate b(I)\mathfrak{b} (\mathcal{I}) for a subclass of the FσF_\sigma ideals, the fragmented ideals, and prove that for some of these ideals, like the linear growth ideal, the Rothberger number is 1\aleph_1 while for others, like the polynomial growth ideal, it is above the additivity of measure. We also show that it is consistent that there are infinitely many (even continuum many) different Rothberger numbers associated with fragmented ideals.Comment: 28 page
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