Type R

Type R

Author: Ama Marston

Publisher: PublicAffairs

Published: 2018-01-09

Total Pages: 256

ISBN-13: 1610398076

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Forget Type As and Bs. The future lies with Type Rs-the resilient individuals, leaders, businesses, families, and communities who turn challenges into opportunities in times of upheaval, crisis, and change. In Type R, Ama Marston and Stephanie Marston explore Transformative Resilience and the strategies of those who use difficult circumstances as catalysts for growth -- springing forward rather than bouncing back during turbulent times. Here, Ama and Stephanie share inspiring stories of Type Rs thriving during unprecedented world events and increasing global pressures -- from climate change to financial crises. They share the individual and collective triumphs of people coping with the stress of daily life and the challenges and disruptions that rattle all our lives at some point. And they draw upon research that spans the personal and the professional, the local and the global. Reaching across psychology, neuroscience, business, and politics, Type R demonstrates how we can use challenges to innovate, create new strengths, and grow. Type R also teaches leaders, businesses, and organizations how to cultivate the critical Type R Vision and Culture, which is essential for navigating and thriving in disruptive change. This thought-provoking book proves that there is much we can learn from those who use change, stress, and adversity as springboards to progress in a chaotic world.


Hyperidentities and Clones

Hyperidentities and Clones

Author: Klaus Denecke

Publisher: CRC Press

Published: 2000-08-08

Total Pages: 328

ISBN-13: 148228751X

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Theories and results on hyperidentities have been published in various areas of the literature over the last 18 years. Hyperidentities and Clones integrates these into a coherent framework for the first time. The author also includes some applications of hyperidentities to the functional completeness problem in multiple-valued logic and extends the


Qualified Types

Qualified Types

Author: Mark P. Jones

Publisher: Cambridge University Press

Published: 2003-10-16

Total Pages: 176

ISBN-13: 9780521543262

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Qualified types can be viewed as a generalization of type classes in the functional language Haskell and the theorem prover Isabelle. These in turn are extensions of equality types in Standard ML. Other applications of qualified types include extensible records and subtyping. This book describes the use of qualified types to provide a general framework for the combination of polymorphism and overloading. Using a general formulation of qualified types, the author extends the Damas/Milner type inference algorithm to support qualified types. In addition, he describes a new technique for establishing suitable coherence conditions that guarantee the same semantics for all possible translations of a given term. Practical issues that arise in concrete implementations are also discussed, concentrating in particular on the implementation of overloading in Haskell and Gofer, a small functional programming system developed by the author. This book will be suitable for advanced graduate students and researchers in computer science.


Types for Proofs and Programs

Types for Proofs and Programs

Author: Ferruccio Damiani

Publisher: Springer Science & Business Media

Published: 2009-06-19

Total Pages: 331

ISBN-13: 3642024432

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This book constitutes the thoroughly refereed post-conference proceedings of TYPES 2008, the last of a series of meetings of the TYPES working group funded by the European Union between 1993 and 2008; the workshop has been held in Torino, Italy, in March 2008. The 19 revised full papers presented were carefully reviewed and selected from 27 submissions. The topic of the workshop was formal reasoning and computer programming based on type theory: languages and computerized tools for reasoning, and applications in several domains such as analysis of programming languages, certified software, mobile code, formalization of mathematics, mathematics education.


Game Theory

Game Theory

Author: Shaun Hargreaves Heap

Publisher: Psychology Press

Published: 2004

Total Pages: 388

ISBN-13: 9780415250955

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Requiring no more than basic arithmetic, this book provides a careful and accessible introduction to the basic pillars of Game Theory, tracing its intellectual origins and philosophical premises.


Selecta

Selecta

Author: Donald Clayton Spencer

Publisher: World Scientific

Published: 1985

Total Pages: 694

ISBN-13: 9789971978037

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The Legacy of Kurt Schütte

The Legacy of Kurt Schütte

Author: Reinhard Kahle

Publisher: Springer Nature

Published: 2020-08-10

Total Pages: 502

ISBN-13: 3030494241

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This book on proof theory centers around the legacy of Kurt Schütte and its current impact on the subject. Schütte was the last doctoral student of David Hilbert who was the first to see that proofs can be viewed as structured mathematical objects amenable to investigation by mathematical methods (metamathematics). Schütte inaugurated the important paradigm shift from finite proofs to infinite proofs and developed the mathematical tools for their analysis. Infinitary proof theory flourished in his hands in the 1960s, culminating in the famous bound Γ0 for the limit of predicative mathematics (a fame shared with Feferman). Later his interests shifted to developing infinite proof calculi for impredicative theories. Schütte had a keen interest in advancing ordinal analysis to ever stronger theories and was still working on some of the strongest systems in his eighties. The articles in this volume from leading experts close to his research, show the enduring influence of his work in modern proof theory. They range from eye witness accounts of his scientific life to developments at the current research frontier, including papers by Schütte himself that have never been published before.


Diagram Geometry

Diagram Geometry

Author: Francis Buekenhout

Publisher: Springer Science & Business Media

Published: 2013-01-26

Total Pages: 597

ISBN-13: 3642344534

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This book provides a self-contained introduction to diagram geometry. Tight connections with group theory are shown. It treats thin geometries (related to Coxeter groups) and thick buildings from a diagrammatic perspective. Projective and affine geometry are main examples. Polar geometry is motivated by polarities on diagram geometries and the complete classification of those polar geometries whose projective planes are Desarguesian is given. It differs from Tits' comprehensive treatment in that it uses Veldkamp's embeddings. The book intends to be a basic reference for those who study diagram geometry. Group theorists will find examples of the use of diagram geometry. Light on matroid theory is shed from the point of view of geometry with linear diagrams. Those interested in Coxeter groups and those interested in buildings will find brief but self-contained introductions into these topics from the diagrammatic perspective. Graph theorists will find many highly regular graphs. The text is written so graduate students will be able to follow the arguments without needing recourse to further literature. A strong point of the book is the density of examples.