Hornstein's book is a breakthrough for the leadership required to build healthy organizations. His formula, the three R's--reward, respect and recognition--reflect 30 years of real-world case studies from actual enterprise consulting assignments.
How security procedures could be positive, safe, and effective The inspections we put up with at airport gates and the endless warnings we get at train stations, on buses, and all the rest are the way we encounter the vast apparatus of U.S. security. Like the wars fought in its name, these measures are supposed to make us safer in a post-9/11 world. But do they? Against Security explains how these regimes of command-and-control not only annoy and intimidate but are counterproductive. Sociologist Harvey Molotch takes us through the sites, the gizmos, and the politics to urge greater trust in basic citizen capacities—along with smarter design of public spaces. In a new preface, he discusses abatement of panic and what the NSA leaks reveal about the real holes in our security.
Geometry Illuminated is an introduction to geometry in the plane, both Euclidean and hyperbolic. It is designed to be used in an undergraduate course on geometry, and as such, its target audience is undergraduate math majors. However, much of it should be readable by anyone who is comfortable with the language of mathematical proof. Throughout, the goal is to develop the material patiently. One of the more appealing aspects of geometry is that it is a very "visual" subject. This book hopes to takes full advantage of that, with an extensive use of illustrations as guides. Geometry Illuminated is divided into four principal parts. Part 1 develops neutral geometry in the style of Hilbert, including a discussion of the construction of measure in that system, ultimately building up to the Saccheri-Legendre Theorem. Part 2 provides a glimpse of classical Euclidean geometry, with an emphasis on concurrence results, such as the nine-point circle. Part 3 studies transformations of the Euclidean plane, beginning with isometries and ending with inversion, with applications and a discussion of area in between. Part 4 is dedicated to the development of the Poincaré disk model, and the study of geometry within that model. While this material is traditional, Geometry Illuminated does bring together topics that are generally not found in a book at this level. Most notably, it explicitly computes parametric equations for the pseudosphere and its geodesics. It focuses less on the nature of axiomatic systems for geometry, but emphasizes rather the logical development of geometry within such a system. It also includes sections dealing with trilinear and barycentric coordinates, theorems that can be proved using inversion, and Euclidean and hyperbolic tilings.
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