How To Think About Analysis
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How to Think about Analysis
Analysis is a core subject in most undergraduate mathematics degrees. It is elegant, clever and rewarding to learn, but it is hard. Even the best students find it challenging, and those who are unprepared often find it incomprehensible at first. This book aims to ensure that no student need be unprepared.
Intelligence Analysis
Author: Wayne Michael Hall
language: en
Publisher: Bloomsbury Publishing USA
Release Date: 2009-12-22
This book offers a vast conceptual and theoretical exploration of the ways intelligence analysis must change in order to succeed against today's most dangerous combatants and most complex irregular theatres of conflict. Intelligence Analysis: How to Think in Complex Environments fills a void in the existing literature on contemporary warfare by examining the theoretical and conceptual foundations of effective modern intelligence analysis—the type of analysis needed to support military operations in modern, complex operational environments. This volume is an expert guide for rethinking intelligence analysis and understanding the true nature of the operational environment, adversaries, and most importantly, the populace. Intelligence Analysis proposes substantive improvements in the way the U.S. national security system interprets intelligence, drawing on the groundbreaking work of theorists ranging from Carl von Clauswitz and Sun Tzu to M. Mitchell Waldrop, General David Petraeus, Richards Heuer, Jr., Orson Scott Card, and others. The new ideas presented here will help the nation to amass a formidable, cumulative intelligence power, with distinct advantages over any and all adversaries of the future regardless of the level of war or type of operational environment.
The Real Analysis Lifesaver
Author: Raffi Grinberg
language: en
Publisher: Princeton Lifesaver Study Guides
Release Date: 2017
Cover -- Title -- Copyright -- CONTENTS -- Preliminaries -- 1 Introduction -- 2 Basic Math and Logic* -- 3 Set Theory* -- Real Numbers -- 4 Least Upper Bounds* -- 5 The Real Field* -- 6 Complex Numbers and Euclidean Spaces -- Topology -- 7 Bijections -- 8 Countability -- 9 Topological Definitions* -- 10 Closed and Open Sets* -- 11 Compact Sets* -- 12 The Heine-Borel Theorem* -- 13 Perfect and Connected Sets -- Sequences -- 14 Convergence* -- 15 Limits and Subsequences* -- 16 Cauchy and Monotonic Sequences* -- 17 Subsequential Limits -- 18 Special Sequences -- 19 Series* -- 20 Conclusion -- Acknowledgments -- Bibliography -- Index