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A funny, practical and ever-so timely guide to the NEWS for 8–12-year-olds. Find out how to understand and navigate 24/7 news, how to spot the facts from the fake . . . and what to do if the news becomes overwhelming. Perfect for fans of Matthew Syed’s You Are Awesome and Rashmi Sirdeshpande's Dosh. It’s never been easier to access the news; TV, radio, billboards, newspapers and endlessly buzzing on to the screens in our pockets. But with more and more news available, it’s hard to know what to trust. Where do stories come from? What’s real news and what’s fake? And what role does social media play in all of this? Insightful, hands-on, essential and reassuring, Breaking News will ...
Taking into account developments in telecommunications, this third edition offers listening material. Activities range from message-taking and spelling practice to role play. It is useful for professionals and trainees in business, commerce and administration who need to be able to receive and make telephone calls.
CAN YOU TRUST A KILLER TO CATCH HIS OWN COPYCAT? The utterly gripping new Murder in Yorkshire crime thriller by the brilliant Lesley McEvoy - for fans of Happy Valley. ___________________ A serial killer is at large in Yorkshire, cutting off one victim's body part to leave with the next. The police turn to forensic psychologist and profiler Dr Jo McCready, who knows the killer's M.O. all too well. Twenty-five years ago, notorious Yorkshire serial killer Jacob Malecki murdered fifteen people using the same method, and Jo provided the profile that led to his capture. But with Malecki locked up in prison, who is the copycat killer? As the bodies pile up and the police get desperate, Malecki off...
Claire Vincent’s unexpected encounter with old flame, Nick Sheridan threatens her hard-earned independence and the life she’s created for herself and her young sons. She is determined that nothing will take that independence away from her, not even Nick. Nick is licking his wounds after a messy divorce. When he sees Claire for the first time in fourteen years, the passion he once felt for her, passion he thought died long ago, is reawakened. Is he ready for a new relationship and an instant family? Will Claire learn to trust her heart to Nick a second time?
It should have been simple Cat Randolph is everything Mark Kincaid shouldn't want, but does. The enticing wild bird rehabilitator is beautiful, feisty and definitely intriguing. But when evidence about the huge bird smuggling ring Mark has been working for years is uncovered practically in Cat's backyard, she also becomes a suspect. And off-limits. But as he gets to know the delectable rehabber, he realizes that she is too dedicated to her work and the birds to have anything to do with his case. And Cat is ready and willing to work with her hunky neighbor to catch the bad guys and bring them to justice. There's just one problem—the prime suspect is Cat's brother. Now Mark has to choose between busting the smugglers and a life with Cat. And what should have been a simple choice is the hardest one he's ever had to make.
Three unlikely detectives, one BIG mystery: the third book in the laugh-out-loud, illustrated mystery series from award-winning journalist and television presenter Nick Sheridan. Scooby-Doo for a new generation, perfect for fans of Pamela Butchart and Sam Copeland. There’s something growing in Snoops Bay. It started as a lump, then it became a bump, then a mound, then a hill. Now it’s a fully-fledged mutant mountain. Young detectives Riz, Olly, Drew and Anton know there’s more to the story than meets the eye and are determined to uncover the mystery. Little do they know, the biggest clue is lying a few miles away at Pigtopia, a brand-new pig theme park that’s hiding a mutant-sized secret . . . There’s always a mystery to solve in Snoops Bay!
Welcome to the dark heart of Cornwall. Book 1: The Old Religion The Cornish village of St. Petroc is the sort of place where people come to hide. Tom Killgannon is one such person. But when a seventeen-year-old runaway named Lila breaks into Tom’s house, she takes more than just his money. His wallet holds everything about his new identity. He also knows that Lila is in danger from the travelers’ commune she has been living at. Something sinister has been going on there, and Lila knows more than she realizes. But to find her, he risks not only giving away his location to the gangs he’s in hiding from but also becoming a target for whoever is hunting Lila. Book 2: The Sinner Tom Killgan...
This volume contains the proceedings of the conference String-Math 2015, which was held from December 31, 2015–January 4, 2016, at Tsinghua Sanya International Mathematics Forum in Sanya, China. Two of the main themes of this volume are frontier research on Calabi-Yau manifolds and mirror symmetry and the development of non-perturbative methods in supersymmetric gauge theories. The articles present state-of-the-art developments in these topics. String theory is a broad subject, which has profound connections with broad branches of modern mathematics. In the last decades, the prosperous interaction built upon the joint efforts from both mathematicians and physicists has given rise to marvelous deep results in supersymmetric gauge theory, topological string, M-theory and duality on the physics side, as well as in algebraic geometry, differential geometry, algebraic topology, representation theory and number theory on the mathematics side.
The relationship between Tropical Geometry and Mirror Symmetry goes back to the work of Kontsevich and Y. Soibelman (2000), who applied methods of non-archimedean geometry (in particular, tropical curves) to Homological Mirror Symmetry. In combination with the subsequent work of Mikhalkin on the “tropical” approach to Gromov-Witten theory and the work of Gross and Siebert, Tropical Geometry has now become a powerful tool. Homological Mirror Symmetry is the area of mathematics concentrated around several categorical equivalences connecting symplectic and holomorphic (or algebraic) geometry. The central ideas first appeared in the work of Maxim Kontsevich (1993). Roughly speaking, the subject can be approached in two ways: either one uses Lagrangian torus fibrations of Calabi-Yau manifolds (the so-called Strominger-Yau-Zaslow picture, further developed by Kontsevich and Soibelman) or one uses Lefschetz fibrations of symplectic manifolds (suggested by Kontsevich and further developed by Seidel). Tropical Geometry studies piecewise-linear objects which appear as “degenerations” of the corresponding algebro-geometric objects.