The author brings you enchanting tales from a one woman play she wrote as she graduated from Empire State College SUNY at age 57. Known as The Story Lady, the author acts in the play as her Swiss grandmother, mother and herself. The stories of Emmy are based on her mother's delightful adventures before and after coming to America around 1910 -- taken from the cover.

He Always Gets What He Wants… Efficiency expert Emmy Jones plans everything down to the last detail. But when her fianc?umps her— leaving her wedding list and orderly life in tatters—she wonders if she'll ever find someone to love. It certainly can't be the tall, dark, much too attractive stranger who's making a beeline for her table! And He Wants Her! Nick Porter needs Emmy to save his company. But who's going to save him from the adorable blonde with the flyaway curls who's keeping Nick's mind on anything but business? Behind Emmy's clipboard and stopwatch is a woman who wants the same things he does. She just doesn't know it yet!

Although she was famous as the "mother of modern algebra," Emmy Noether’s life and work have never been the subject of an authoritative scientific biography. Emmy Noether – Mathematician Extraordinaire represents the most comprehensive study of this singularly important mathematician to date. Focusing on key turning points, it aims to provide an overall interpretation of Noether’s intellectual development while offering a new assessment of her role in transforming the mathematics of the twentieth century. Hermann Weyl, her colleague before both fled to the United States in 1933, fully recognized that Noether’s dynamic school was the very heart and soul of the famous Göttingen community. Beyond her immediate circle of students, Emmy Noether’s lectures and seminars drew talented mathematicians from all over the world. Four of the most important were B.L. van der Waerden, Pavel Alexandrov, Helmut Hasse, and Olga Taussky. Noether’s classic papers on ideal theory inspired van der Waerden to recast his research in algebraic geometry. Her lectures on group theory motivated Alexandrov to develop links between point set topology and combinatorial methods. Noether’s vision for a new approach to algebraic number theory gave Hasse the impetus to pursue a line of research that led to the Brauer–Hasse–Noether Theorem, whereas her abstract style clashed with Taussky’s approach to classical class field theory during a difficult time when both were trying to find their footing in a foreign country. Although similar to Proving It Her Way: Emmy Noether, a Life in Mathematics, this lengthier study addresses mathematically minded readers. Thus, it presents a detailed analysis of Emmy Noether’s work with Hilbert and Klein on mathematical problems connected with Einstein’s theory of relativity. These efforts culminated with her famous paper "Invariant Variational Problems," published one year before she joined the Göttingen faculty in 1919.

One of the most important—and beautiful—mathematical solutions ever devised, Noether’s theorem touches on every aspect of physics. "In the judgment of the most competent living mathematicians, Fräulein Noether was the most significant creative mathematical genius thus far produced since the higher education of women began."—Albert Einstein The year was 1915, and the young mathematician Emmy Noether had just settled into Göttingen University when Albert Einstein visited to lecture on his nearly finished general theory of relativity. Two leading mathematicians of the day, David Hilbert and Felix Klein, dug into the new theory with gusto, but had difficulty reconciling it with what was known about the conservation of energy. Knowing of her expertise in invariance theory, they requested Noether’s help. To solve the problem, she developed a novel theorem, applicable across all of physics, which relates conservation laws to continuous symmetries—one of the most important pieces of mathematical reasoning ever developed. Noether’s “first” and “second” theorem was published in 1918. The first theorem relates symmetries under global spacetime transformations to the conservation of energy and momentum, and symmetry under global gauge transformations to charge conservation. In continuum mechanics and field theories, these conservation laws are expressed as equations of continuity. The second theorem, an extension of the first, allows transformations with local gauge invariance, and the equations of continuity acquire the covariant derivative characteristic of coupled matter-field systems. General relativity, it turns out, exhibits local gauge invariance. Noether’s theorem also laid the foundation for later generations to apply local gauge invariance to theories of elementary particle interactions. In Dwight E. Neuenschwander’s new edition of Emmy Noether’s Wonderful Theorem, readers will encounter an updated explanation of Noether’s “first” theorem. The discussion of local gauge invariance has been expanded into a detailed presentation of the motivation, proof, and applications of the “second” theorem, including Noether’s resolution of concerns about general relativity. Other refinements in the new edition include an enlarged biography of Emmy Noether’s life and work, parallels drawn between the present approach and Noether’s original 1918 paper, and a summary of the logic behind Noether’s theorem.

Emmy was a good girl. At least she tried very hard to be good. She did her homework without being told. She ate all her vegetables, even the slimy ones. And she never talked back to her nanny, Miss Barmy, although it was almost impossible to keep quiet, some days. She really was a little too good. Which is why she liked to sit by the Rat. The Rat was not good at all . . . Hilarious, inventive, and irresistably rodent-friendly, Emmy and the Incredible Shrinking Rat is a fantastic first novel from acclaimed picture book author Lynne Jonell.

In George Madden Martin's 'Emmy Lou's Road to Grace: Being a Little Pilgrim's Progress,' readers are taken on a journey through the trials and tribulations of Emmy Lou as she navigates her way towards grace and self-discovery. Written in a classic, allegorical style reminiscent of John Bunyan's 'The Pilgrim's Progress,' this book explores themes of redemption, forgiveness, and spiritual growth. Set in a small, Southern town, the story is rich in detail and full of symbolism, making it a compelling and thought-provoking read for those interested in Christian allegory. George Madden Martin's skillful storytelling draws readers in and keeps them engaged until the last page. His vivid descriptions and well-developed characters bring the narrative to life, leaving a lasting impression on those who delve into Emmy Lou's transformative journey. Fans of classic literature and Christian allegory will find 'Emmy Lou's Road to Grace' to be a captivating and enlightening read that offers valuable insights into the human experience and the path to spiritual enlightenment.

In the irresistible sequel to Emmy and the Incredible Shrinking Rat, Emmy, Joe, and Ratty rescue other children Miss Barmy has preyed upon Emmy Addison is an ordinary girl -- almost. If you don't count the fact that her parents are rich (very), her best friend is a boy (and a soccer star), and she can talk to rodents (and they talk back), she's very ordinary indeed. But she hasn't been that way for long . . . It was only a few weeks ago that Emmy and her friends Ratty and Joe got rid of the evil Miss Barmy, the nanny who had nearly ruined Emmy's life -- and the lives of five other girls who went missing. Miss Barmy is now a rat. How much harm can she do?

Sponsored by the Association for Women in Mathematics

Catalog of an exhibition held Oct. 30, 2010-May 15, 2011 at the Zuiderzeemuseum.

Since the early days of television, well before most households had a set, the Academy of Television Arts and Sciences has been handing out honors for the industry's best efforts. Now fans can read about their favorites--and perhaps rediscover some forgotten pleasures--in this reference to prime time and nighttime Emmy winners. Beginning with the heated charade contest known as Pantomime Quiz, which won Most Popular Program of 1948 in the first Emmy Awards ceremony (held in 1949), each of more than 100 winning shows gets star treatment with an entry that includes the year of award or awards, air times, hosts, guests, casts and a full discussion of the show's history and run. Many of the entries include original interviews with cast or crew members. With such rich information, each show's entry constitutes a chapter in the history of television through the story of the show and the people who made it happen. The best of variety, drama, game shows, comedies, adventures and many more categories are featured. An appendix offers interesting facts and figures and ranks shows according to such statistics as longest run, longest delay from debut to win, and most Emmys won.