Two Rings

Judged only as a World War Two survivor's chronicle, Millie Werber's story would be remarkable enough. Born in central Poland in the town of Radom, she found herself trapped in the ghetto at the age of fourteen, a slave laborer in an armaments factory in the summer of 1942, transported to Auschwitz in the summer of 1944, before being marched to a second armaments factory. She faced death many times; indeed she was certain that she would not survive. But she did. Many years later, when she began to share her past with Eve Keller, the two women rediscovered the world of the teenage girl Millie had been during the war. Most important, Millie revealed her most precious private memory: of a man to whom she was married for a few brief months. He was—if not the love of her life—her first great unconditional passion. He died, leaving Millie with a single photograph taken on their wedding day, and two rings of gold that affirm the presence of a great passion in the bleakest imaginable time.

Judged only as a World War Two survivor's chronicle, Millie Werber's story would be remarkable enough. Born in central Poland in the town of Radom, she found herself trapped in the ghetto at the age of fourteen, a slave laborer in an armaments factory in the summer of 1942, transported to Auschwitz in the summer of 1944, before being marched to a second armaments factory. She faced death many times; indeed she was certain that she would not survive. But she did. Many years later, when she began to share her past with Eve Keller, the two women rediscovered the world of the teenage girl Millie had been during the war. Most important, Millie revealed her most precious private memory: of a man to whom she was married for a few brief months. He was -- if not the love of her life -- her first great unconditional passion. He died, leaving Millie with a single photograph taken on their wedding day, and two rings of gold that affirm the presence of a great passion in the bleakest imaginable time.

This landmark volume presents the first-ever English translation of the ancient Israelite Samaritan version of the Pentateuch, or Torah. A text of growing interest and importance in the field of biblical studies, the Samaritan Pentateuch preserves a version of the Hebrew text distinct from the traditional Masoretic Text that underlies modern Bible translations. Benyamim Tsedaka's expert English translation of the Samaritan Pentateuch is here laid out parallel to the more familiar Masoretic Text, highlighting the more than 6,000 differences between the two versions. In addition to extensive explanatory notes in the margins throughout, the book's detailed appendices show affinities between the Samaritan and Septuagint versions and between the Samaritan and Dead Sea Scroll texts. Concluding the volume is a categorical name index containing a wealth of comparative information.

This book surveys more than 125 years of aspects of associative algebras, especially ring and module theory. It is the first to probe so extensively such a wealth of historical development. Moreover, the author brings the reader up to date, in particular through his report on the subject in the second half of the twentieth century. Included in the book are certain categorical properties from theorems of Frobenius and Stickelberger on the primary decomposition of finite Abeliangroups; Hilbert's basis theorem and his Nullstellensatz, including the modern formulations of the latter by Krull, Goldman, and others; Maschke's theorem on the representation theory of finite groups over a field; and the fundamental theorems of Wedderburn on the structure of finite dimensional algebrasand finite skew fields and their extensions by Braver, Kaplansky, Chevalley, Goldie, and others. A special feature of the book is the in-depth study of rings with chain condition on annihilator ideals pioneered by Noether, Artin, and Jacobson and refined and extended by many later mathematicians. Two of the author's prior works, Algebra: Rings, Modules and Categories, I and II (Springer-Verlag, 1973), are devoted to the development of modern associative algebra and ring and module theory. Thoseworks serve as a foundation for the present survey, which includes a bibliography of over 1,600 references and is exhaustively indexed. In addition to the mathematical survey, the author gives candid and descriptive impressions of the last half of the twentieth century in ``Part II: Snapshots ofSome Mathematical Friends and Places''. Beginning with his teachers and fellow graduate students at the University of Kentucky and at Purdue, Faith discusses his Fulbright-Nato Postdoctoral at Heidelberg and at the Institute for Advanced Study (IAS) at Princeton, his year as a visiting scholar at Berkeley, and the many acquaintances he met there and in subsequent travels in India, Europe, and most recently, Barcelona. Comments on the first edition: ``Researchers in algebra should find it bothenjoyable to read and very useful in their work. In all cases, [Faith] cites full references as to the origin and development of the theorem .... I know of no other work in print which does this as thoroughly and as broadly.'' --John O'Neill, University of Detroit at Mercy `` `Part II: Snapshots ofSome Mathematical Friends and Places' is wonderful! [It is] a joy to read! Mathematicians of my age and younger will relish reading `Snapshots'.'' --James A. Huckaba, University of Missouri-Columbia