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Money For A Motorbike

RRP $19.99


How To Build A Motorcycle

RRP $19.95

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Three friends learn about mechanics and teamwork as they work together to build a miniature motorcycle.

Eli, Phoebe, and Hank once again join forces to build another miniature vehicle--a motorcycle!

How to Build a Motorcycle continues the Technical Tales series, where a group of three unlikely friends--a rat, a sparrow, and a frog--come together to build another vehicle--a motorcycle! As they start working, they encounter many unexpected obstacles, teaching them (and the reader) about the different parts that make a motorcycle work. Detailed illustrations explain the overall functions of the engine, clutch, brakes, distributors, as well as many other parts of the motorcycle. Through hard work and perseverance, the three friends learn about mechanics and teamwork as they work together to build a miniature motorcycle.

About the Author

Martin Sodomka is a graphic designer based in the Czech Republic. He is a self-published illustrator of books for children.

A beautiful storyteller, Saskia Lacey is an educational children's author with an extensive teaching background. Lacey has developed engaging children's stories and projects for a variety of publishers and illustrators.


Rings, Modules, And Algebras In Stable Homotopy Theory

RRP $245.99

Click on the Google Preview image above to read some pages of this book!

This book introduces a new point-set level approach to stable homotopy theory that has already had many applications and promises to have a lasting impact on the subject. Given the sphere spectrum $S$, the authors construct an associative, commutative, and unital smash product in a complete and cocomplete category of ""$S$-modules"" whose derived category is equivalent to the classical stable homotopy category. This construction allows for a simple and algebraically manageable definition of ""$S$-algebras"" and ""commutative $S$-algebras"" in terms of associative, or associative and commutative, products $Rwedge SR longrightarrow R$. These notions are essentially equivalent to the earlier notions of $A {infty $ and $E {infty $ ring spectra, and the older notions feed naturally into the new framework to provide plentiful examples. There is an equally simple definition of $R$-modules in terms of maps $Rwedge SMlongrightarrow M$. When $R$ is commutative, the category of $R$-modules also has a



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