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Written in a style that engages students, Legal Writing, Fourth Edition by Richard K. Neumann Jr., Sheila Simon, and Suzianne D. Painter-Thorne, includes outstanding coverage on organizing analysis according to the CREAC formula (also known as the paradigm), the writing process, storytelling techniques, rule analysis, statutory interpretation, and professionalism. In addition, the book has a dynamic website where student resources include Sheila Simon’s famed lasagna presentation, classroom and independent exercises, self-assessment checklists, and other learning tools. New to the Fourth Edition: Shorter, more focused chapters New sample documents A motion memo from a ground-breaking marriage equality case Professors and students will benefit from: The compact, conversational tone Short, accessible assignments and exercises Checklists that help students assess their own writing An interesting mix of theory and reality
KRAUS FAMILY AWARD WINNER FOR BEST AUTOBIOGRAPHY AND MEMOIR AT THE NATIONAL JEWISH BOOK AWARDS WINNER OF THE DAYTON LITERARY PEACE PRIZE ‘Beautifully told' John Le Carre ‘More than just history’ Michael Palin ‘Truly exceptional’ Jon Snow ‘Absolutely remarkable’ Edmund de Waal ‘Beautifully written’ Stephen D. Smith In this remarkably moving memoir, Ariana Neumann dives into the secrets of her father’s past: years spent hiding in plain sight in wartorn Berlin, the annihilation of dozens of family members in the Holocaust, and the courageous choice to build anew. ‘The darkest shadow is beneath the candle.’ As a child in Venezuela, Ariana Neumann is fascinated by the enig...
This book is the first of a set dedicated to the mathematical tools used in partial differential equations derived from physics. Its focus is on normed or semi-normed vector spaces, including the spaces of Banach, Fréchet and Hilbert, with new developments on Neumann spaces, but also on extractable spaces. The author presents the main properties of these spaces, which are useful for the construction of Lebesgue and Sobolev distributions with real or vector values and for solving partial differential equations. Differential calculus is also extended to semi-normed spaces. Simple methods, semi-norms, sequential properties and others are discussed, making these tools accessible to the greatest number of students – doctoral students, postgraduate students – engineers and researchers without restricting or generalizing the results.
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