More Pages: Adams Page 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 95 96 97 98 99 100


in a previous I was in hysterics at an art opening
I Was Wrong!
We Should All Weep...

Jeff knows how to do it!
EXCELLENT PRIMER
Great examples and explanations. Excellent!

Three years later....
GREAT BENEFIT
You will not be sorryThis book will not tell you how to get rich QUICK. It will tell you simply how to obtain wealth. Pick it up, read it and you will never be sorry you did.


A joy to keep!There is space for 35 addresses per alphabet with plenty of room to enter name, address, phone, fax, and e-mail. The paper is of very good quality and so is the binding (so far). I look forward to using mine which was a present and I would most likely give this to someone as a birthday or anniversary present as well.
Very professional, high quality address book
Great Gift

Written specifically to be understood by lay people
thanks a million
Great Reference

... good, effective book on basic trouble shooting ...Contains sound sensible advice, adopts gentle training methods ... with interesting chapters on dog nutrition and medication/inoculations that take an alternative (holistic?) approach ... worth considering ...
Oh ... and don't let the number '25' fool you ... the author covers almost all the issues commonly faced by dog owners everywhere ...
This book is very clearly written, well organinsed and makes for easy reading ... useful for all dog owners ... very good for first time dog owners ...
It helped me train my min pin (minature Pincher)
Outstanding Reference Book

better when it's shared
Illustrations of the most excellent caliber
A truly inspirational story to be loved by children & adults

Oh, Daddy!
One you can't put down.
Great Read!

One of The Best...Although the publishers of this book (Paladin Press) are perhaps best known for their more radical, esoteric titles, Keep What You Own is actually a fairly conservative book when it comes to asset protection advice. It shows you the pros as well as the cons of most methods it covers, which the majority of books on this subject completely fail to do.
From Nevada Corporations to Offshore Trusts, most of the well-known methods of asset protection are covered in this book, and usually in fairly good depth. Despite having already read several books on asset protection in the past, Starchild actually brings up some extremely good points that many other books fail to mention. Some of his insights on Nevada Corporations were especially eye opening.
Although not an attorney, Starchild has obviously done his homework. There are a few asset protection methods you can tell that he is obviously biased towards (Swiss Annuties for example), but for the most part he provides a very unbiased look at each method of asset protection, and clearly explains why (or why not) it might be the right vehicle for you.
On the downside, the book is obviously in need of an update (it was originally published in 1995), although the vast majority of the methods he describes have changed little since the original publication. Also, he seems to pepper the book with references to companies that you have the distinct impression he is financially linked to. Unfortunately, writing under an assumed pen name does not add to his credibility.
On the whole though, Keep What You Own is one of the better asset protection books I have read. It would be great to see an updated version of this title, but 95% of it is still applicable to today's laws. Before you buy in to any of the more questionable asset protection schemes that you see advertised, you would do well to get a copy of this book. It reveals the good, the bad, and the ugly, when it comes to asset protection strategies.
The book just gets more relevant with each passing year
One of the best experts on offshore topics.Most of us have been hoodwinked into thinking that offshore havens are illegal, too risky, or otherwise unworthy of consideration. Don't believe it. Financial expert Adam Starchild will dispel myths and misconceptions about offshore banking and reveal how you can:
Achieve total secrecy and and financial privacy
Transfer your money offshore, and keep it safe from lawsuits, creditors, the IRS, etc.
Use offshore havens to legally avoid, defer or minimize taxes
Invest globally and build your wealth
Pick the offshore haven that best meets your objectives
Choose the right offshore bank and maintain an account -- easily and safely
Do business offshore -- and reap extraordinary benefits
And more!


Intelligent and intriguing!Wow! Was she ever right! First of all, the book is written in a clear and pleasant conversational style. The author does not hesitate to bring in examples or to show diagrams to clarify an idea. Indeed, with a subject such as knot theory, diagrams are essential! His use of exercises is well justified however, I would say that many laypersons are unfamiliar with proof techniques and thus might have some difficulties with several of those. Algebra is used sparingly at best as Adams prefers to let his words and images convey the ideas.
All in all, I would say that this book does a wonderful job of relating a subject which is at the forefront of mathematics, to the mathematically uninitiated. Hopefully, it will stimulate even further interest.
Owen
Great introduction to knot theorySurprisingly complete for an introductory text, it is also amazingly understandable. Requiring only knowledge of polynomials and a mind capable of understanding twists, I found it addictive. This is one area where it pays not to think straight. After reading it twice, I still pick it up and scan it in odd moments. Problems are scattered throughout the book, and many can be solved using only a piece of string. Those that are still unsolved are clearly marked, with is good, since the statements are often very simple.
There are many applications and the number is growing all the time. One of the most profound images and statements of discovery was the pictures of the knotting of the rings of Saturn and commentator Carl Sagan saying, "We don't understand that at all. We will have to invent a whole new branch of physics to understand it." The most esoteric recent explanation of the structure of the universe is the theory of superstrings, where all objects are multi-dimensional knots. A fascinating problem in molecular biology of the gene is the process whereby DNA coils when quiescent and uncoils to be copied. One chapter is devoted to applications, although more would have been helpful.
A non-convoluted introduction to the theory of convolutions, this book belongs in every mathematical library.
Published in Journal of Recreational Mathematics, reprinted with permission.
Excellent motivation for knot theoryChapter 1 is an introduction to the basic terminology of knot theory, and the author gives examples of the most popular elementary knots. He points out the historical origins of the theory, one of these being the attempt by Lord Kelvin to explain the origins of the elements, interestingly. The basic operations on knots are defined, such as composition and factoring, and the famous Reidemeister moves. The proof that planar isotopies and Reidemeister moves suffices to map one projection of a knot to another is omitted. After defining links and linking numbers, the author then discusses tricolorability, and uses this to prove that there are nontrivial knots.
Chapter 2 then overviews the strategies used in the tabulation of knots.The Dowker notation, used to describe a projection of a knot, is discussed as a tool for listing knots with 13 or less crossings. The author also discusses the Conway notation, and how it is used to study tangles and mutants. Graph theory is also introduced as a technique to study knot projections. The author discusses the unsolved problem of finding an elementary integer function that gives the prime knots with given crossing number, a problem that has important ramifications for cryptography (but the author does not discuss this application).
Since knots are complicated objects, then like many other areas in topology, the strategy is to assign a quantity to a knot that will distinguish it from all other knots. Such a quantity is called an invariant, and as one might guess, no one has yet found an invariant to distinguish all nontrivial knots from each other. In the last two decades though, new powerful knot invariants have been discovered, many of these being based on concepts from theoretical physics. In chapter 3, the author discusses the unknotting number, the bridge number, and the crossing number as elementary examples of knot invariants.
Chapter 4 is more complicated, in that the author shows how to use surfaces to assist in the understanding of knots. After discussing how to triangulate an surface and the concept of a homoeomorphism between surfaces, he introduces the Euler characteristic as an invariant of surfaces. Surfaces appear in knot theory as the space in the knot's complement, and the author introduces the concept of the compressibility of a surface, also very important in three-dimensional topology. Particular attention is paid to Seifert surfaces, which, given a particular knot, are orientable surfaces with one boundary component such that the boundary component is the knot in question.
Several different types of knots are considered in chapter 5, such as torus, satellite and hyperbolic knots. The latter are particularly interesting, since their study is part of the field of hyperbolic geometry, a subject that is now undergoing intense study. The author also introduces the theory of braids and the braid group. Not only are braids very important in the study of knots, but they have taken on major importance in cryptography and dynamical systems.
Chapter 6 is very interesting, and introduces some of the more contemporary topics in knot theory. The assignment of polynomials to knots goes back to the early 20th century, but it took the work of Vaughan Jones and his use of ideas from operator theory and statistical mechanics to provide polynomial invariants of knots that were much finer than the Alexander polynomial of the 1930s. The Jones polynomial however is not introduced the way Jones did, but instead via the Kaufmann bracket polynomial. The HOMFLY polynomial is introduced as a polynomial that generalizes the Jones and Alexander polynomials.
A few applications of knot theory are discussed in Chapter 7, such as the DNA molecule and topological stereoisomers. The author also discusses the applications of knot theory to the theory of exactly solvable models in statistical mechanics, a topic that has mushroomed in the past decade. This is followed by a brief overview of applications of knot theory to graph theory in chapter 8.
Chapters 9 and 10 are an introduction to knot theory as it relates to research in the topology of 3-dimensional manifolds and the existence of knots in dimensions higher than 3. The concepts introduced, particulary the idea of a Heegaard diagram, are used extensively in the study of 3-manifolds. In addition, the author mentions the famous Poincare conjecture, albeit in non-rigorous terms. The Kirby calculus, which is a kind of generalization of the Reidemeister moves, but instead models the sequence of operations that allow one to change from one Dehn surgery description of a 3-manifold to another is briefly discussed. The author also gives a few elementary, intuitive hints about how to visualize knotted objects in high dimensions.