"I imagine wing-walking and reading An Impossible Distance to Fall feel a great deal the same: heart-stopping, thrill-seeking and addictive. A book to be re-read over, and over, and over again." —Katherine Locke, award-winning author of The Girl with the Red Balloon Here is a story about falling—falling from grace, falling in love—as well as soaring to heights you wouldn’t know were possible if you never stepped out into thin air. It’s 1930, and Birdie William’s life has crashed along with the stock market. Her father’s bank has failed, and worse, he’s disappeared along with his Jenny biplane. When Birdie sees a leaflet for a barnstorming circus with a picture of Dad’s plane on it, she goes to Coney Island in search of answers. The barnstorming circus has lady pilots, daredevil stuntmen, fire-spinners, and wing walkers, and Birdie is instantly enchanted—especially with a girl pilot named June. Birdie doesn’t find her father, but after stumbling across clues that suggest he’s gone to Chicago, she figures she’ll hitch a ride with the traveling circus doing what she does best: putting on a convincing act and insisting on being star of the show. But the overconfidence that made her belle of the ball during her enchanted youth turns out to be far too reckless without the safety net of her charmed childhood, and a couple of impulsive missteps sends her and her newfound community spinning into freefall.

A beautifully wrought modern fairy tale from master storyteller and award-winning author Nancy Werlin Inspired by the classic folk ballad “Scarborough Fair,” this is a wonderfully riveting novel of suspense, romance, and fantasy. Lucy is seventeen when she discovers that she is the latest recipient of a generations-old family curse that requires her to complete three seemingly impossible tasks or risk falling into madness and passing the curse on to the next generation. Unlike her ancestors, though, Lucy has family, friends, and other modern resources to help her out. But will it be enough to conquer this age-old evil?

The gripping first-person account of one woman's survival in Joshua Tree National Park against the odds. "A vibrantly physical book"—The Guardian • "Uplifting and brave"—Stylist • "A riveting account of loneliness, anxiety and survival"—Cosmopolitan In 2018, writer Claire Nelson made international headlines when she fell over 25 feet after wandering off the trail in a deserted corner of Joshua Tree. The fall shattered her pelvis, rendering her completely immobile. There Claire lay for the next four days, surrounded by boulders that muffled her cries for help, but exposed her to the relentless California sun above. Her rescuers had not expected to find her alive. In THINGS I LEARNED FROM FALLING Claire tells not only her story of surviving, but also her story of falling. What led this successful thirty-something to a desert trail on the other side of the globe from her home where no one knew she would be that day? At once the unbelievable story of an impossible event, and the human journey of a young woman wrestling with the agitation of past and anxiety of future.

The Code of Federal Regulations is the codification of the general and permanent rules published in the Federal Register by the executive departments and agencies of the Federal Government.

The History of Mathematics: A Source-Based Approach is a comprehensive history of the development of mathematics. This, the first volume of the two-volume set, takes readers from the beginning of counting in prehistory to 1600 and the threshold of the discovery of calculus. It is notable for the extensive engagement with original—primary and secondary—source material. The coverage is worldwide, and embraces developments, including education, in Egypt, Mesopotamia, Greece, China, India, the Islamic world and Europe. The emphasis on astronomy and its historical relationship to mathematics is new, and the presentation of every topic is informed by the most recent scholarship in the field. The two-volume set was designed as a textbook for the authors' acclaimed year-long course at the Open University. It is, in addition to being an innovative and insightful textbook, an invaluable resource for students and scholars of the history of mathematics. The authors, each among the most distinguished mathematical historians in the world, have produced over fifty books and earned scholarly and expository prizes from the major mathematical societies of the English-speaking world.

This book brings together leading scholars in the history of science, history of universities, intellectual history, and the history of the Royal Society, to honor Professor Mordechai Feingold. The essays collected here reflect the impact Feingold's scholarship has had on a range of fields and address several topics, including: the dynamic pedagogical techniques employed in early modern universities, networks of communication through which scientific knowledge was shared, experimental techniques and knowledge production, the life and times of Isaac Newton, Newton's reception, and the scientific culture of the Royal Society. Modeling the interdisciplinary approaches championed by Feingold as well as the essential role of archival studies, the volume attests to the enduring value of his scholarship and sets a benchmark for future work in the history of science and its allied fields.