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The Geometry of Desert explores the hidden complexity of moral desert. Using graphs to illustrate and contrast alternative views, it carefully investigates the various ways in which the value of an outcome varies when people get (or fail to get) what they deserve.
People consider desert part of our moral world. It structures how we think about important areas such as love, punishment, and work. This book argues that no one deserves anything. If this is correct, then claims that people deserve general and specific things are false. At the heart of desert is the notion of moral credit or discredit. People deserve good things (credit) when they are good people or do desirable things. These desirable things might be right, good, or virtuous acts. People deserve bad things (discredit) when they are bad people or do undesirable things. On some theories, people deserve credit in general terms. For instance, they deserve a good life. On other theories, people deserve credit in specific terms. For instance, they deserve specific incomes, jobs, punishments, relationships, or reputations. The author’s argument against desert rests on three claims: There is no adequate theory of what desert is. Even if there were an adequate theory of what desert is, nothing grounds (justifies) desert. Even if there were an adequate theory of what desert is and something were to ground it, there is no plausible account of what people deserve. Desert Collapses will be of interest to researchers and advanced students working in ethics and political philosophy.
Collection of popular articles on geometry from distinguished mathematicians and educationalists.
Most people agree that animals count morally, but how exactly should we take animals into account? A prominent stance in contemporary ethical discussions is that animals have the same moral status that people do, and so in moral deliberation the similar interests of animals and people should be given the very same consideration. In How to Count Animals, more or less, Shelly Kagan sets out and defends a hierarchical approach in which people count more than animals do and some animals count more than others. For the most part, moral theories have not been developed in such a way as to take account of differences in status. By arguing for a hierarchical account of morality - and exploring what status sensitive principles might look like - Kagan reveals just how much work needs to be done to arrive at an adequate view of our duties toward animals, and of morality more generally.
In 2003, newly minted Private First Class Paul Warmbier left behind the world he knew for something much more complicated. At 17, Paul signed up for a wartime adventure with the Marine Corps infantry, leaving his home in the Idaho mountains for that of the deserts: first the Mohave in California, then to Iraq, where his first exposure to genuinely complicated causes and effects caused his mindset and world to shift. In this terrifyingly honest account of PTSD and trauma, Paul sees himself stepping in the sands of history, the same sands walked on by Gilgamesh, Alexander the Great, and other conquerors who met and battled with themselves in the vast desert beauty. Upon returning from war and just out of the Marines, Paul found himself lost, totally alone in his head but surrounded by those who loved him. Through flashbacks and therapy sessions, we rid ourselves of the exciting gunslinging stories that are usually told, for those that are raw, intense, and deeply problematic, all in the attempt to understand how one can regain love of self and personal identity after war ripped it all away.
In Randall Watson’s The Geometry of Wishes, as much a subtle narrative sequence as it is a collection of lyrical meditations, an ecstatic generosity arises from an elegiac base, moving through our inescapable patterns of loss to emerge as an invocation of our mutuality, our tenderness. Refusing easy sentiment, these poems, resonant and limber, traverse the complexities of longing that beguile us, deepening our lives, giving them both gravity and lightness. Teaching Myself to Read I want to call it autopsia, I want to call it aubade, I want to call it tenderness, return: in the flower’s throat the history of bees
Set in 1970s and '80s Pakistan, a young math whiz called Noman writes pseudoscience for his father's cohort of religious extremists while secretly gravitating toward a diehard evolutionist and his adventurous granddaughter, Amal. Amal's blind younger sister, Mehwish, tries to decipher a world she cannot see but understands better than most.
The leading mind behind the mathematics of string theory discusses how geometry explains the universe we see. Illustrations.
Integrate practical insights from modern physics, ancient Hermetic Laws, non-dual meta-physics, transpersonal psychology, and humor, as tools for undoing conflicting beliefs we've dreamed ourselves into. The seven Hermetic laws are explored in depth and demonstrate how a mindfulness that embraces 'other' as 'self' can reverse the typical misapplication of these inescapable laws of Mentalism, Correspondence, Vibration, Polarity, Rhythm, Cause & Effect and Generation. Ubiquitous geometric symbols, paired to each of these laws - the circle, vesica piscis, sine wave, line, spiral, fractal and yin-yang - and their countless commonplace variations, seen from the vantage point of shared interests, reflect these ideas. The inspired use of natural law restores attributes of life, love, strength, purity, beauty, perfection and gratitude to our awareness.
The book consists of thirty lectures on diverse topics, covering much of the mathematical landscape rather than focusing on one area. The reader will learn numerous results that often belong to neither the standard undergraduate nor graduate curriculum and will discover connections between classical and contemporary ideas in algebra, combinatorics, geometry, and topology. The reader's effort will be rewarded in seeing the harmony of each subject. The common thread in the selected subjects is their illustration of the unity and beauty of mathematics. Most lectures contain exercises, and solutions or answers are given to selected exercises. A special feature of the book is an abundance of drawings (more than four hundred), artwork by an accomplished artist, and about a hundred portraits of mathematicians. Almost every lecture contains surprises for even the seasoned researcher.