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The Recipe Project
Presents a collection of recipes from top chefs, set to music by the band One Ring Zero, accompanied by interviews with the contributors and essays from top culinary writers.
Smarandache Rings
Generally, in any human field, a Smarandache Structure on a set A means a weak structure W on A such that there exists a proper subset B which is embedded with a stronger structure S.By proper subset one understands a set included in A, different from the empty set, from the unit element if any, and from A.These types of structures occur in our every day?s life, that?s why we study them in this book.Thus, as two particular cases:A Smarandache ring of level I (S-ring I) is a ring R that contains a proper subset that is a field with respect to the operations induced. A Smarandache ring of level II (S-ring II) is a ring R that contains a proper subset A that verifies: ?A is an additive abelian group; ?A is a semigroup under multiplication;?For a, b I A, a?b = 0 if and only if a = 0 or b = 0.
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Unsettling Education
This edited collection tackles “unsettling” as an emerging field of study that calls for settlers to follow Indigenous leadership and relationality and work toward disrupting the colonial reality through their everyday lives. Bringing together Indigenous and non- Indigenous scholars and activists, Unsettling Education considers how we can reconcile and transcend ongoing settler colonialism. The contributors reflect on how the three concepts of unsettling, Indigenization, and decolonization overlap and intersect in practical and theoretical ways. Questions are raised such as how can we recognize and address historical and current injustices that have been imposed upon Indigenous Peoples and their lands? How can we respect the fundamental and inherent sovereignty and rights of Indigenous Peoples as we work toward reconciliation? And how do we work collectively to build more equitable and just communities for all who call Canada home? Unsettling Education is well suited for college and university courses in Indigenous studies or education that focus on decolonization, land-based learning, Indigenization, unsettling, and reconciliation.
Curious Constructions
Curious about constructions? Inside this book, you'll come face-to-face with 50 incredible structures, including: a fire-breathing octopus sculpture; the skateboard ramp you'd need to jump the Great Wall of China; a whole community of tree houses in Costa Rica; and a lifesize X-Wing Starfighter built of Legos. These and many more fascinating accounts of constructions both fantastically useful and gloriously unnecessary await inquisitive readers, aspiring engineers, and anyone who ever looked at a skyscraper and thought, "Yeah, but what if it had a roller coaster on top?"
Fragile Things
'Immensely entertaining . . . combines the anarchy of Douglas Adams with a Wodehousian generosity of spirit' Susanna Clarke 'Extraordinary, complicated, hilarious, melancholy and terrifying' Independent --- Let me tell you a story. No, wait. One's not enough. I'll begin again . . . Let me tell you stories of the months of the year, of ghosts and heartbreak, of dread and desire. Or after-hours drinking and unanswered phones, of good deeds and bad days, of trusting wolves and how to talk to girls. There are stories within stories, whispered in the quiet of the night, shouted above the roar of the day, and played out between lovers and enemies, strangers and friends. But all, all are fragile things made of just twenty-six letters arranged and rearranged to form tales and imaginings. NEIL GAIMAN. WITH STORIES COME POSSIBILITIES.
Billboard
In its 114th year, Billboard remains the world's premier weekly music publication and a diverse digital, events, brand, content and data licensing platform. Billboard publishes the most trusted charts and offers unrivaled reporting about the latest music, video, gaming, media, digital and mobile entertainment issues and trends.
Algebra
The book Algebra provides a firm foundation in algebra for students at undergraduate and postgraduate level.Starting with an introduction to Elementary Number Theory, the text gives a streamlined account of Group Theory, Ring Theory and Field Theory. The discussion on elementary number theory serves as a gentle introduction to the art of writing proofs and abstraction. The approach to topics such as symmetric groups and dihedral groups will be novel to the undergraduate students. The topic on Group Action emphasizes geometric intuition and it plays an important role. The idea of factorization, a recurring theme in rings is emphasized and done in detail. Two outstanding results in Field Theory, namely Galois Theorem and Abel's Theorem are proved efficiently.The book contains a wealth of examples and exercises with varying level of difficulty-quite a few of them drawn from other branches of mathematics. The text emphasizes on concrete mathematics.
An Introduction to Gröbner Bases
As algebra becomes more widely used in a variety of applications and computers are developed to allow efficient calculations in the field, so there becomes a need for new techniques to further this area of research. Gröbner Bases is one topic which has recently become a very popular and important area of modern algebra. This book provides a concrete introduction to commutative algebra through Gröbner Bases. The inclusion of exercises, lists of further reading and related literature make this a practical approach to introducing Gröbner Bases. The author presents new concepts and results of recent research in the area allowing students and researchers in technology, computer science and mathematics to gain a basic understanding of the technique. A first course in algebra is the only prior knowledge required for this introduction. Chapter titles include: * Monomial ldeas * Gröbner Bases * Algebraic Sets * Solving Systems of Polynomial Equations * Applications of Gröbner Bases * Homogeneous Algebra * Hilbert Series * Variations of Gröbner Bases * Improvements to Buchberger's Algorithms * Software
