Decision Support for Data Segmentation (DS2): Technical and Architectural Considerations Mike Berry, Noam Arzt, Daryl Chertcoff, Martin French, Carl A. Gunter June 2, 2014 Acknowledgements

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Consider the static, spherically symmetric metric ds2 = −eν(r) dt2 + ea(r) dr2 + r2 (dθ2 + sin2θ dφThe non vanishing Christoffel symbols are

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Decision Support for Data Segmentation (DS2): Contextual Integrity Considerations Martin French, Helen Nissenbaum, Mike Berry, Noam Arzt, and Carl A. Gunter June 2, 2014 Acknowledgements

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Space-Time Flat space (Poincar´ e, Einstein, Minkowski) ds2 = − dt2 + dx2 + dy 2 + dz 2 Curved Space, gravitational potential gµν

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Space-Time Flat space (Poincar´ e, Einstein, Minkowski) ds2 = − dt2 + dx2 + dy 2 + dz 2 Curved Space, gravitational potential gµν

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DS-026-DN-006-DS2

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SCO_Reliant_DS2.qxd:14 pm Page 1 R E L I A N T ®H A CLUSTERING FOR ANY SIZE BUSINESS T H E O F

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• Fault-tolerant computer systems
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SCO_Support DS2.qxd:12 pm Page 1 SUPPORT SERVICES FOR PARTNERS SCO’s award winning Global Services offers a complete portfolio of industry leading services specifically tailored to the diverse business need

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HORIZONTEPrograma de Trabalhosdo Desafio Societal 2 (DS2): “Segurança alimentar, agricultura e silvicultura sustentáveis, investigação marinha, marítima e de águas interiores e a bioeconomia”

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Assignment 1 Consider the metric of (d + 1)-dimensional Anti-de-Sitter space: ds2 = ηmn dxm dxn + dz 2 ,

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