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Engineering (30,344 Books)


Engineering is the discipline, art, and profession of acquiring and applying scientific, mathematical, economic, social, and practical knowledge to design and build structures, machines, devices, systems, materials and processes that safely realize improvements to the lives of people.

 
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Ncsc Technical Report - 005 Volume 1/5 Library No. S-243,039

By: Keith F. Brewster

Technical Reference Publication

Introduction: This document is the first volume in the series of companion documents to the Trusted Database Management System Interpretation of the Trusted Computer System Evaluation Criteria [TDI 91;DoD 85]. This document examines inference and aggregation issues in secure database management systems and summarizes the research to date in these areas.

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Egat Guide to Technic Al Services 2006

By: International Development Agency

Excerpt: EGAT?s services support three programmatic themes: (1) Investing in People through training and education to build a solid workforce and expand educational opportunities among future generations(2) Investing in Business through improvements in economic ...

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University Program Management Information System: by National Aero...

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Heta99-0265-2830 Venus and Mars Orlando, Florida and Heta2000-0013...

By: Angela M. Weber, M. S.

This report was prepared by Angela Weber of the HETAB, Division of Surveillance, Hazard Evaluations and Field Studies (DSHEFS). Field assistance was provided by Teresa Seitz at Venus & Mars and Sally Brown at Body Piercing by Bink. Desktop publishing was performed by Patricia Lovell. Review and preparation for printing were performed by Penny Arthur.

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Combinatorial Geometry with Applications to Field Theory : Second ...

By: Linfan Mao

In The 2nd Conference on Combinatorics and Graph Theory of China (Aug. 16-19, 2006, Tianjing), I formally presented a combinatorial conjecture on mathematical sciences (abbreviated to CC Conjecture), i.e., a mathematical science can be reconstructed from or made by combinatorialization, implicated in the foreword of Chapter 5 of my book Automorphism groups of Maps, Surfaces and Smarandache Geometries (USA, 2005). This conjecture is essentially a philosophic notion for de...

1.5 ENUMERATION TECHNIQUES 1.5.1 Enumeration Principle. The enumeration problem on a finite set is to count and find closed formula for elements in this set. A fundamental principle for solving this problem in general is on account of the enumeration principle: For finite sets X and Y , the equality |X| = |Y | holds if and only if there is a bijection f : X → Y . Certainly, if the set Y can be easily countable, then we can find a closed formula for elements in X.

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