Insurance adjusters meet clients on the worst days of their lives, and they must be diplomatic, tactful, and ethical. The job is not only about returning phone calls and doing paperwork. Whether the case involves cargo damage, residential and business property damage, fire, fraud, burglary, or arson, its the job of the adjuster to get to the bottom of things. Author Jonathan L. Scott has spent more than thirty years as an adjuster. In a series of short stories, loosely based on actual insurance claims, he recalls navigating the human dimension of balancing a clients circumstances with policy requirements and the lawand its never easy. All adjusters investigate, evaluate, and settle claims, but the best ones are worth their weight in gold several times over. The bad ones, however, can cause huge problems for the public and their employers. If youve ever been curious about the work of an insurance adjuster, read on and find out how each claim becomes its own little adventure.
We give a self-contained account of the results originating in the work of James and the second author in the 1980s relating the representation theory of GL[n(F[q) over fields of characteristic coprime to q to the representation theory of "quantum GL[n" at roots of unity. The new treatment allows us to extend the theory in several directions. First, we prove a precise functorial connection between the operations of tensor product in quantum GL[n and Harish-Chandra induction in finite GL[n. This allows us to obtain a version of the recent Morita theorem of Cline, Parshall and Scott valid in addition for p-singular classes. From that we obtain simplified treatments of various basic known facts, such as the computation of decomposition numbers and blocks of GL[n(F[q) from knowledge of the same for the quantum group, and the non-defining analogue of Steinberg's tensor product theorem. We also easily obtain a new double centralizer property between GL[n(F[[q) and quantum GL[n, generalizing a result of Takeuchi. Finally, we apply the theory to study the affine general linear group, following ideas of Zelevinsky in characteristic zero. We prove results that can be regarded as the modular analogues of Zelevinsky's and Thoma's branching rules. Using these, we obtain a new dimension formula for the irreducible cross-characteristic representations of GL[n(F[q), expressing their dimensions in terms of the characters of irreducible modules over the quantum group.
Despite its persistence and viciousness, anti-Semitism remains undertheorized in comparison with other forms of racism and discrimination. How should anti-Semitism be defined? What are its underlying causes? Why do anti-Semites target Jews? In what ways has Judeophobia changed over time? What are the continuities and disconnects between medieval anti-Judaism and the Holocaust? How does criticism of the state of Israel relate to anti-Semitism? And how can social theory illuminate the upsurge in attacks on Jews today? Considering these questions and many more, this book is at once a philosophical reflection on key problems in the analysis of anti-Semitism and a history of its leading theories and theorists. Jonathan Judaken explores the methodological and conceptual issues that have vexed the study of Judeophobia and calls for a reconsideration of the definitions, categories, and narratives that underpin overarching explanations. He traces how a range of thinkers have wrestled with these challenges, examining the theories of Jean-Paul Sartre, the Frankfurt School, Hannah Arendt, and Jean-François Lyotard, alongside the works of sociologists Talcott Parsons and Zygmunt Bauman and historians Léon Poliakov and George Mosse. Judaken argues against claims about the uniqueness of Judeophobia, demonstrating how it is entangled with other racisms: Islamophobia, Negrophobia, and xenophobia. Critical Theories of Anti-Semitism not only urges readers to question how they think about Judeophobia but also draws them into conversation with a range of leading thinkers whose insights are sorely needed in this perilous moment.
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