Last Updated: September 1, 2007


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THARSIS BOOKS

Standard Address Number (SAN): 1187562




RELEASED: March 01, 2002


   


TITLE : ELIMINATION OF RISK IN SYSTEMS: Practical Principles for Eliminating and Reducing Risk in Complex Systems

AUTHOR: James Bradley (Ph.D.)

ISBN: 0968750222

TYPE: NON-FICTION, PROFESSIONAL.

SUMMARY OF CONTENTS:

ELIMINATION OF RISK IN SYSTEMS

This book for risk specialists, and those very interested in risk, contains a simple but powerful theory of risk, expressible both as simple equations and as a set of principles. These principles apply to both financial and non financial systems, and reveal a unity of principle in a diversity of system phenomena.

The author initially employs a new measure of risk, MEL risk, which is the mean expected loss of system throughput capacity (or return on investment) with respect the best-case throughput (or return) when the hazards risked do not occur.

He shows that where throughput capacities (or returns) are randomly distributed, as in a stock portfolio, MEL risk is closely equivalent to the conventional standard-deviation risk measure (due to Markowitz) used with financial systems. However, MEL risk is uniquely applicable to non financial systems, where a clear best-case throughput capacity is usually possible, and also to options, where a best-case return is often possible (the case where a shorted option expires worthless). (Actually, as shown in a later paper by the author [See Reference 2 below, entitled: "Time period and Risk Measures ..."] MEL-risk is actually the short-time period version of standard deviation risk, so that it not really a new risk measure, but merely an old measure seen in a new light.)

Using MEL risk, in the book's core Chapter 5 the author presents an elementary derivation of a general risk equation that covers all systems exposed to risk, and not merely financial systems. This new general risk equation, hitherto unknown, allows for risk elimination by any of three fundamental methods, or by combinations of these methods, or by variations that give rise to a margin of safety, thus vindicating the ideas of the late Benjamin Graham. The risk elimination feature is therefore something quite new.

Also in Chapter 5, the author shows further that the hitherto empirical (and somewhat mysterious) risk equation of finance due to Sharpe [that is, where return is principal times (interest rate plus extra return per unit of risk times beta)] follows from the general risk equation. The financial risk equation "pops out" of the general risk equation in an almost trivial manner but obvious manner, and banishes the apparent mystery of where the increased return from running financial risk comes from. This is also something quite new.

Either of two risk measures, the MEL-risk measure, or Markowitz's standard deviation measure can be used with the general or basic risk, although the MEL-risk measure is needed to derive the general risk equation in the first place.

Although written simply, the core Chapter 5 has depth. Consequently, before trying to master this core chapter, professional readers are advised to familiarize themselves with the established financial theory of risk (known as CAPM), which Chapter 5 partly builds on.

[The essentials of Chapters 4 and 5, (but not the risk elimination methods of later chapters) are covered more formally in a 2002 IEEE Transactions on Systems paper (see the reference and abstract below), and you may wish to inspect that paper before purchasing the book.]

Because the new risk equation derived in Chapter 5 allows for risk elimination, the book is thus not about managing risk by juggling and hedging risk, or by reducing value at risk, or by insuring against risk, which are the conventional approaches in finance. Instead, it is about bringing external influences to bear to force the elimination of the risk, in order to obtain the best case scenario. This is equivalent to the case where the risk is run, and the benefits of running it are harvested, but the hazards risked do not occur. With non financial systems this can usually be done. With financial systems, it can be done only sometimes.

The mathematics in the book is elementary and limited (only a minority of the pages have some mathematics), but is also profound, and usually needs pondering. However, the principles and core equations are heavily illustrated by numerical examples. There are no charts or diagrams in the book.

Potential readers from the financial world should be aware that the book is primarily about risk elimination in systems in general, although there is quite considerable content relating to finance.

If you are a professional, who must deal with risk in computer, engineering, or business systems, or if you must confront the risks in investment, military, or space flight operations, you need to understand the principles in this book. You should not expect to master this book in a single reading. It has to be studied diligently, and pondered too.

Finally, the fact that two different risk measures (the Mel-risk mneasure and the Markowitz standard deviation risk measure) could be used, and were even needed, with the general risk equation was a surprise to the author. However, since publication of the book, further research has shown that the two measures are actually much more closely equivalent than they originally appeared. Each risk measure is merely a reflection of the time period over which the risk is measured. As mentioned above, the paper demonstrating this appeared in the Journal of Risk Research in 2007. See Reference 2 below for the abstract. Chapter excerpts have also been posted posted here.

REFERENCES:

Reference 1: Bradley, J. A Risk Hypothesis and Risk Measures for Throughput Capacity in Systems, IEEE Trans on Systems, Man and Cybernetics, Vol. 32, No. 5, Sept., 2002, pp 549-559.

Abstract A basic risk hypothesis for system throughput capacity in the presence of risk is proposed. It is expressed as a basic [general] risk equation , derived in the paper, and governs all non-growth, non-evolving, agent-directed systems.

The basic [general] risk equation shows how expected throughput capacity increases linearly with positive risk of loss of throughput capacity. The standard deviation risk measure, from financial systems, may be used. A proposed new measure, the mean-expected loss risk measure with respect to the hazard-free case, is shown to be more appropriate for systems in general. The concept of an efficient system environment is also proposed. The well-known financial risk equation, hitherto deduced empirically, may be derived from the [general] risk equation.

When there is both risk exposure and resource sharing, the basic [general] risk equation may be combined with a resource-sharing equation that governs how throughput capacity changes with the resource-sharing level. The basic [general] risk equation also allows for risk elimination and reduction.

All quantities in the equation are precisely defined and their units are specified. The risk equation reduces to a useful numerical expression in practice.

Reference 2: Bradley, J. Time Period and Risk Measures in the General Risk Equation, Journal of Risk Research, Vol 10, Issues 3-4, April-June 2007, pp 355-369.

Abstract In an earlier paper, a general risk equation, applicable to all non growth systems, and inclusive of financial systems, was derived. It related expected throughput capacity of any system to both system resources and positive risk of loss of throughput capacity. Two risk measures were required, a new MEL-risk measure, and the conventional standard-deviation risk measure.

In this paper we show that the two apparently distinct risk measures are intimately related, and that which one is appropriate depends merely on the time period over which the risk is calculated. We show, ultimately by application of the Central Limit Theorem, that if we merely sufficiently alter the time period, at some point the need for one measure will transition into the need for the other, without any change in the underlying physical system. This leads to a comprehensive risk measure that defaults to either the MEL-risk measure, or standard-deviation measure, depending not on the physical system, but merely on the time period over which the risk is calculated.

BOOK REVIEW QUOTE:

There are some very good parts to this book. One can easily appreciate the author's wisdom in promoting risk control projects.

James Kallman, Ph.D., in The Journal of Risk and Insurance, Vol. 70, No. 4, Dec., 2003

TABLE OF CONTENTS:

Preface
CHAPTER 1: What is a system?
CHAPTER 2: System Throughput and System Resources
CHAPTER 3: System Throughput with Resource Sharing
CHAPTER 4: Objective and Subjective Risk Measures
CHAPTER 5: System Throughput and Risk
CHAPTER 6: Risk Elimination using Preventive Resources
CHAPTER 7: Risk Elimination using Precautionary Procedures
CHAPTER 8: Risk Elimination using Monitoring Procedures
CHAPTER 9: Margin of Safety and Ruinous Risk
Index


You may also view a Detailed Table of Contents at the author's web site.

Tharsis Books has posted a web page containing substantial excerpts from many chapters of the book.

AUTHORBIO: The author is a Professor at the University of Calgary, and a recognized expert in systems, with many books and papers to his credit.

SPECS: Hardcover, 180 chapter pages, 5.5" x 8", 12/14 type, set in Agaramond font

SPELLING: American

PRICE: U.S$34.95 CAN$53.95

BARCODE: On back cover: ISBN, Bookland EAN barcode with U.S.$ price (53495)

PUB DATE: March 01, 2002

STATUS: Limited quantity in stock.

SHIPS: Within 24 hrs. Available for shipment.

U.S. DISTRIBUTOR: BAKER & TAYLOR.

AMAZON LISTING: The book is available on Amazon.com.

TO ORDER ON-LINE DIRECT FROM THE PUBLISHER (with free shipping): See our on-line order page.



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