More Pages: Henry 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


truth stranger than fiction
Very good !!!

The Classic Work on the SubjectAwe still comes to those who stare at the Great Pyramids. How could ancient man, with few tools or equipment build such structures? And, the even bigger question, why? Why would so much be used to build a structure designed for the dead? It is a very good question, and Breasted was one of the first to really offer some clear explanations. Breasted's history is massive in its scope, his written lectures taking you from the unification of Upper and Lower Egypt to the waning days of the New Kingdom. Reading this work gives such a clear and concise answer to so many questions. We learn how Egyptian religion changed, how their view of their pharaohs and their gods developed over centuries. We see the Warrior Kings, the Shepard Kings, the origins of the Judeo Christian ethic, and the mysterious figure of Akhenaten.
The only problem I would have with this book is that in this edition, some of the source material Breasted uses is really mixed in with the actual writing, so as to make it kind of confusing. Still, that is a minor complaint. Breasted is probably the greatest American Orientalist, and his work opened up that field of studies in the United States. If you want to get a grasp on his genius, read this work, it will forever change the way you look at Egypt and ourselves today.
classic book to be read before anything else on the subject

Scholarly, yet fun
An in-depth, scholarly reference book about German names.

Still an excellent bookIn chapter 2, the authors concern themselves with spaces having dimension 0. They first define dimension 0 at a point, which means that every point has arbitrarily small neighborhoods with empty boundaries. A 0-dimensional space is thus 0-dimensional at every one of its points. Several examples are given (which the reader is to prove), such as the rational numbers and the Cantor set. It is shown, as expected intuitively, that a 0-dimensional space is totally disconnected. The authors also show that a space which is the countable sum of 0-dimensional closed subsets is 0-dimensional. The closed assumption is necessary here, as consideration of the rational and irrational subsets of the real line will bring out.
Chapter 3 considers spaces of dimension n, the notion of dimension n being defined inductively. Their definition of course allows the existence of spaces of infinite dimension, and the authors are quick to point out that dimension, although a topological invariant, is not an invariant under continuous transformations. The famous Peano dimension-raising function is given as an example. The authors prove an equivalent definition of dimension, by showing that a space has dimension less than or equal to n if every point in the space can be separated by a closed set of dimension less than or equal to n-1 from any closed set not containing the point. The 'sum theorem' for dimension n is proven, which says that a space which is the countable union of closed sets of dimension less than or equal to n also has dimension less than or equal to n.
A successful theory of dimension would have to show that ordinary Euclidean n-space has dimension n, in terms of the inductive definition of dimension given. The authors show this in Chapter 4, with the proof boiling down to showing that the dimension of Euclidean n-space is greater than or equal to n. (The reverse inequality follows from chapter 3). The proof of this involves showing that the mappings of the n-sphere to itself which have different degree cannot be homotopic. The authors give an elementary proof of this fact. This chapter also introduces the study of infinite-dimensional spaces, and as expected, Hilbert spaces play a role here.
The Lebesgue covering theorem, which was also proved in chapter 4, is used in chapter 5 to formulate a covering definition of dimension. The author also proves in this chapter that every separable metric space of dimension less than or equal to n can be topologically imbedded in Euclidean space of dimension 2n + 1. The author quotes, but unfortunately does not prove, the counterexample due to Antonio Flores, showing that the number 2n + 1 is the best possible. These considerations motivate the concept of a universal n-dimensional space, into which every space of dimension less than or equal to n can be topologically imbedded. The author also proves a result of Alexandroff on the approximation of compact spaces by polytopes, and a consequent definition of dimension in terms of polytopes.
Chapter 6 has the flair of differential topology, wherein the author discusses mappings into spheres. This brings up of course the notion of a homotopy, and the author uses homotopy to discuss the nature of essential mappings into the n-sphere. The author motivates the idea of an essential mapping quite nicely, viewing them as mappings that cover a point so well that the point remains covered under small perturbations of the mapping. This chapter also introduces extensions of mappings and proves Tietze's extension theorem. This allows a characterization of dimension in terms of the extensions of mappings into spheres, namely that a space has dimension less than or equal to n if and only if for every closed set and mapping from this closed set into the n-sphere, there is an extension of this mapping to the whole space.
In chapter 7 the author relates dimension theory to measure theory, and proves that a space has dimension less than or equal to n if and only if it is homeomorphic to a subset of the (2n+1)-dimensional cube whose (n+1)-dimensional measure is zero. As a sign of the book's age, only a short paragraph is devoted to the concept of Hausdorff dimension. Hausdorff dimension is of enormous importance today due to the interest in fractal geometry.
Chapter 8 is the longest of the book, and is a study of dimension from the standpoint of algebraic topology. The treatment is relatively self-contained, which is why the chapter is so large, and the author treats both homology and cohomology. The author proves that a compact space has dimension less than or equal to n if and only if given any closed subset, the zero element of the n-th homology group of this subset is a boundary in the space. A similar (dual) result is proven using cohomology.
Complete survey of dimension theory up to 1940.Please read my other reviews in my member page (just click on my name above).


Thank Heaven for Mr. Roth...
James Joyce meets Bernard MalamudWhile Roth's "Diving Rock" is undeniably haunted by the ghost of Joyce, its voice is also uniquely "Rothian," -- resonant with the language and poetry that sometimes arises from the disharmonious meshing of cultures - the poetry that is all the best and the worst of this place we call America. I wish Mr. Roth had come unblocked decades ago - who knows what other songs he might have sung?


I would recommend this book to others.
I realy recomend this book.

wonderful historical book, with true "period" feelI am very happy that I found this out of print title through Amazon, I have been hunting for her old titles for about five years and I am very happy that I finally have all of them!
Well written fictionalized history

An International Nurse Reviews "Dunant's Dream"All this is to say that I bring more than an casual perspective to this book--and it dazzled me. Despite its incredible length, it felt too short. Ms. Moorehead writes lucidly, compassionately, and well. Her research is scholarly, her documentation is meticulous, her compassion and her critical abilities are always evident. She rightfully praises the individual courage of the Red Cross founders and leaders (not only Dunant, the Swiss banker, but the other significant figures in Red Cross history, including the American nurse, Clara Barton, who founded the American Red Cross and pioneered its role in natural disasters).
But the book is not just an encomium to the good deeds of idealists. Moorehead is frank in her appraisals of the weaknesses and foibles of both the people and the organization itself. She examines the evolving role of the Red Cross, which began as an adjunct to the gentlemanly wars of the 19th century, grew to a worldwide relief agency in the unimaginable horrors of the 20th century and, most recently, has had to become a competitor for the world's glory in humantarian activities.
Most importantly, she examines the historical record and the ethical dilemnas of an organization which was founded on the Swiss principles of neutrality and quiet diplomacy and was then faced with atrocities in its own back yard: she provides a very careful appraisal of the role of the Red Cross during the WWII Holocaust. It is clear that the Red Cross as an organization provided too little aid to the victims of Nazis, gave it too late and perhaps gave it for the wrong reasons--publicity rather than compassion. (A horrendous, but little known, fact is that the physician who was appointed head of the German Red Cross by Hitler was behind the savage medical experimentation done in the camps. He committed suicide before he could be tried as a war criminal).
Nonetheless, Moorehead is unstinting in her admiration for those individual Red Cross delegates whose independent actions were able to save thousands of Jews and others. There were Red Cross delegates who raced along lines of Jews being forcibly marched to their deportation and death, desperately throwing them food and attempting to rescue anyone they could by bribing, cajoling or fooling the guards.
Moorehead depicts the failures and the multitudinous successes of the Red Cross, and includes enough individual tales and humor to make her account extraordinarily readable. Despite its failings in some arenas, I remain an overall admirer of the Red Cross itself, and I am an unabashed admirer of this book. "Dunant's Dream" can be read for its comprehensive and engrossing history, but readers interested in the larger diplomatic and ethical issues of international aid will find it invaluable. Absolutely recommended.
Well Worth the Effort

Opponents of Logic Beware
An outstanding source in "common sense" economics.Protectionists, beware - this book will change you forever.


A Great Author - A Great Book
Yes...economics can be fun!!