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Oge Mora’s Saturday meets Carmela Full of Wishes in this touching and whimsical picture book about a mother and child’s last trip to their local laundromat before moving away.Every Sunday after cereal, Sam and Mom walk to the laundromat, wash their clothes, and see their friends. But this Sunday is different. Today, doing laundry means packing clean clothes in boxes to move away. Sam doesn’t want to leave their neighborhood and friends. Maybe ...

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Seine riesigen Infrastrukturprojekte erstrecken sich inzwischen vom Meeresboden bis ins Weltall und von den Megastädten Afrikas bis ins ländliche Amerika. China ist dabei, die Welt zu vernetzen und die globale Ordnung neu zu gestalten. Der Kampf um die Zukunft ist eröffnet und verlangt von Amerika und seinen Verbündeten, China nicht unkontrolliert weiteres Terrain zu überlassen. Diesen Wettbewerb zu verlieren können sich die Demokratien nicht ...

In the spirit of Julián Is a Mermaid, this irrepressible picture book celebrates drag kids, individuality, and self-confidence from the perspective of a fabulous wig!When a child dresses in drag to compete in a neighborhood costume competition, he becomes B. B. Bedazzle! A key part of B.B. Bedazzle's ensemble is a wig called Wig. Together they are an unstoppable drag queen team! But Wig feels inadequate compared to the other, bigger wigs. When...

One of the most interesting and original thinkers about the rise of China' - Peter FrankopanA Foreign Affairs Best Book of 2022A Guardian Best Paperback of July 2022Its vast infrastructure projects now extend from the ocean floor to outer space, and from Africa's megacities into rural America. China is wiring the world, and, in doing so, rewriting the global order. As things stand, the rest of the world still has a choice. But the battle for t...

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An expert on China's growing digital empire provides an urgent look at the battle to connect and control tomorrow's networks.

An expert on China's global infrastructure expansion provides an urgent look at the battle to connect and control tomorrow's networks.From the ocean floor to outer space, China's Digital Silk Road aims to wire the world and rewrite the global order. Taking readers on a journey inside China's surveillance state, rural America, and Africa's megacities, Jonathan Hillman reveals what China's expanding digital footprint looks like on the ground and...

An expert on China's growing digital empire provides an urgent look at the battle to connect and control tomorrow's networks

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A prominent authority on China's Belt and Road Initiative reveals the global risks lurking within Beijing's project of the century

In this interdisciplinary volume, leading experts from government, academia, and industry answer six big questions about Asia's infrastructure push.

To attack certain problems in 4-dimensional knot theory the author draws on a variety of techniques, focusing on knots in S^T4.

This book is intended as a reference on links and on the invariants derived via algebraic topology from covering spaces of i ink exteriors. It emphasizes features of the multicomponent case not normally considered by knot theorists, such as longitudes, the homological complexity of many-variable Laurent polynomial rings, free coverings of homology boundary links, the fact that links are not usually boundary links, the lower central series as a...

This book describes work, largely that of the author, on the characterization of closed 4-manifolds in terms of familiar invariants such as Euler characteristic, fundamental group, and Stiefel Whitney classes. Using techniques from homological group theory, the theory of 3-manifolds and topological surgery, infrasolvmanifolds are characterized up to homeomorphism, and surface bundles are characterized up to simple homotopy equivalence. Non-ori...

This book serves as a reference on links and on the invariants derived via algebraic topology from covering spaces of link exteriors. It emphasizes the features of the multicomponent case not normally considered by knot-theorists, such as longitudes, the homological complexity of many-variable Laurent polynomial rings, the fact that links are not usually boundary links, free coverings of homology boundary links, the lower central series as a s...