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Rhyming verse and brightly colored illustrations tell the story of a boy and his family planting a tree for Tu B’Shevat and watching it grow. This board book is just right for little hands.
"Three brothers, a war and secrets. Some years later, a niece and nephew come looking for answers. It is time for revelations"--Publisher description.
Today, China's classical antiquity is often studied through recovered artifacts, but before this practice became widespread, scholars instead reconstructed the distant past through classical texts and transmitted illustrations. Among the most important illustrated commentaries was the Sanli tu, or Illustrations to the Ritual Classics, whose origins are said to date back to the great commentator Zheng Xuan. Design by the Book, which accompanies an exhibition at Bard Graduate Center Gallery, discusses the history and cultural significance of the Sanli tu in medieval China. The Sanli tu survives in a version produced around 960 by Nie Chongyi, a professor at the court of the Later Zhou (951-960...
Winner of the 2020 Stratford-Salariya Picture Book Prize, a competition held by the Stratford-upon-Avon Literary Festival and Salariya Book Company to find a picture book by an unpublished author deserving of publication.When Daddy Hedgehog can't find his young daughter, he searches high and low for her in snowy forests and deep ponds, asking all of the other animals if they've seen her. Little does he know that his daughter is with Mrs Squirrel, who's pursuing Daddy Hedgehog to return his daughter to him!
Jena Chung plays the violin. She was once a child prodigy and is now addicted to sex. She's struggling a little. Her professional life comprises rehearsals, concerts, auditions and relentless practice; her personal life is spent managing family demands, those of her creative friends, and lots of sex. Jena is selfish, impulsive and often behaves badly, though mostly only to her own detriment. And then she meets Mark - much older and worldly-wise - who bewitches her. Could this be love? When Jena wins an internship with the New York Philharmonic, she thinks the life she has dreamed of is about to begin. But when Trump is elected New York changes irrevocably, and Jena along with it. Is the drea...
With lyrical text and comforting illustrations, Stay Through the Storm is a deeply moving meditation on the power of friendship to carry us through difficult times. When dark clouds gather in the distance, two friends come together to comfort each other through the storm. They shield each other through the rain, make a fort inside, and play games between claps of thunder. Through it all, they come back to a consistent plea: Stay. Stay through the storm. A story to bring hope in times of trouble, Stay Through the Storm is a moving reminder that we're never alone even when things seem darkest.
In Superteams, renowned teamwork specialist Khoi Tu explains how to make sure your team delivers consistently superior results and emerges stronger from the inevitable crises you will face. What do the SAS, Ferrari and the Rolling Stones have in common? Their success is about much more than talented individuals. They are Superteams. Every organisation, whether a business or a sports club, lives or dies by the quality of its teamwork. No man can be an island for long; only great teams can face a crisis and emerge stronger. So how do you build the right team? Many people think of it like a rock supergroup: bring the best of the best together and magic will happen. Yet supergroups often flop, w...
Manifolds, the higher-dimensional analogs of smooth curves and surfaces, are fundamental objects in modern mathematics. Combining aspects of algebra, topology, and analysis, manifolds have also been applied to classical mechanics, general relativity, and quantum field theory. In this streamlined introduction to the subject, the theory of manifolds is presented with the aim of helping the reader achieve a rapid mastery of the essential topics. By the end of the book the reader should be able to compute, at least for simple spaces, one of the most basic topological invariants of a manifold, its de Rham cohomology. Along the way, the reader acquires the knowledge and skills necessary for furthe...