Based on the empowering and beloved viral video rap by six-year-old Sam White and his dad, Bobby, as seen on The Ellen Show and more, comes a book about the many careers kids can aspire to, from A to Z! You can be an A--an architect, a B--a biochemist, a C--a computer software developer, and so much more! It's all about doing what you love and putting your heart into everything that you do. In this alphabet book of careers, the options run from A to Z! And six-year-old social media sensation Sam White and his dad, Bobby, want every kid out there to know that they can reach for the stars and make their dreams come true, whatever they want to become. Just don't be a Z--a zombie, and let the world pass you by. With dynamic and joyful art by Robert Paul Jr. accompanying Sam and Bobby's viral rap, this book will have readers celebrating the potential in everyone.

Presents plenty of practice for children to recognize the sounds of letters that begin words.

The surprising, exciting and playful world of contemporary letter art is brought to life in this book. Berlin street artist RYLSEE takes us on a journey through the creative potential of lettering, showing the many facets of this fresh and powerful art form. This book is an ideal guide for anyone with an interest in cutting edge art and design.

Uses colorful animals in every size and shape to help children learn their alphabet.

"Z is tired of always coming last! He wants to try something new. But when he convinces the rest of the letters to step out of line and change their order, nothing goes quite the way he planned"--Back cover.

What Is Combinatorics Anyway? Broadly speaking, combinatorics is the branch of mathematics dealing with different ways of selecting objects from a set or arranging objects. It tries to answer two major kinds of questions, namely, counting questions: how many ways can a selection or arrangement be chosen with a particular set of properties; and structural questions: does there exist a selection or arrangement of objects with a particular set of properties? The authors have presented a text for students at all levels of preparation. For some, this will be the first course where the students see several real proofs. Others will have a good background in linear algebra, will have completed the calculus stream, and will have started abstract algebra. The text starts by briefly discussing several examples of typical combinatorial problems to give the reader a better idea of what the subject covers. The next chapters explore enumerative ideas and also probability. It then moves on to enumerative functions and the relations between them, and generating functions and recurrences., Important families of functions, or numbers and then theorems are presented. Brief introductions to computer algebra and group theory come next. Structures of particular interest in combinatorics: posets, graphs, codes, Latin squares, and experimental designs follow. The authors conclude with further discussion of the interaction between linear algebra and combinatorics. Features Two new chapters on probability and posets. Numerous new illustrations, exercises, and problems. More examples on current technology use A thorough focus on accuracy Three appendices: sets, induction and proof techniques, vectors and matrices, and biographies with historical notes, Flexible use of MapleTM and MathematicaTM

Accessible to undergraduate students, Introduction to Combinatorics presents approaches for solving counting and structural questions. It looks at how many ways a selection or arrangement can be chosen with a specific set of properties and determines if a selection or arrangement of objects exists that has a particular set of properties. To give students a better idea of what the subject covers, the authors first discuss several examples of typical combinatorial problems. They also provide basic information on sets, proof techniques, enumeration, and graph theory—topics that appear frequently throughout the book. The next few chapters explore enumerative ideas, including the pigeonhole principle and inclusion/exclusion. The text then covers enumerative functions and the relations between them. It describes generating functions and recurrences, important families of functions, and the theorems of Pólya and Redfield. The authors also present introductions to computer algebra and group theory, before considering structures of particular interest in combinatorics: graphs, codes, Latin squares, and experimental designs. The last chapter further illustrates the interaction between linear algebra and combinatorics. Exercises and problems of varying levels of difficulty are included at the end of each chapter. Ideal for undergraduate students in mathematics taking an introductory course in combinatorics, this text explores the different ways of arranging objects and selecting objects from a set. It clearly explains how to solve the various problems that arise in this branch of mathematics.