Books by Joe Harris
The Nightmare Factory
by Stuart Moore, Thomas Ligotti, Joe Harris
"A fractured mind is often the way into a world not suspected by those of an innocent normality."
Enter the universe of renowned horror master Thomas Ligotti—a universe where clowns take part in a sinister winter festival, a scheming girlfriend makes reality itself come unraveled, a crumbling asylum's destruction unleashes a greater horror, and a mysterious Teatro comes and goes, leaving only shattered dreams in its wake.
In the tradition of Edgar Allan Poe and H. P. Lovecraft, Ligotti's sophisticated tales of terror take us to places few would suspect exist, where madness is only a thought away. The Nightmare Factory adapts four of Ligotti's most chilling tales into fine graphic literature by famed writers and artists Stuart Moore, Joe Harris, Colleen Doran (The Sandman), Ben Templesmith (30 Days of Night), Ted McKeever (Batman), and Michael Gaydos (Alias). Featuring all-new introductions to each story by Thomas Ligotti.
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The Belly Book (Beginner Books(R))
by Joe Harris
Bellies come in all shapes and sizes. There are big ones, small ones, hot ones, cold ones, and even green ones! Learn about all kinds of bellies and the best way to take care of your very own belly–no matter what kind you have!
Originally created by Dr. Seuss, Beginner Books encourage children to read all by themselves, with simple words and illustrations that give clues to their meaning.
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Fat Chance: Probability from 0 to 1
by Joe Harris, Emily Riehl, Benedict Gross
In a world where we are constantly being asked to make decisions based on incomplete information, facility with basic probability is an essential skill. This book provides a solid foundation in basic probability theory designed for intellectually curious readers and those new to the subject. Through its conversational tone and careful pacing of mathematical development, the book balances a charming style with informative discussion. This text will immerse the reader in a mathematical view of the world, giving them a glimpse into what attracts mathematicians to the subject in the first place. Rather than simply writing out and memorizing formulas, the reader will come out with an understanding of what those formulas mean, and how and when to use them. Readers will also encounter settings where probabilistic reasoning does not apply or where intuition can be misleading. This book establishes simple principles of counting collections and sequences of alternatives, and elaborates on these techniques to solve real world problems both inside and outside the casino. Pair this book with the HarvardX online course for great videos and interactive learning: https://harvardx.link/fat-chance.
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Representation Theory: A First Course (Graduate Texts in Mathematics, 129)
The primary goal of these lectures is to introduce a beginner to the finite dimensional representations of Lie groups and Lie algebras. Since this goal is shared by quite a few other books, we should explain in this Preface how our approach differs, although the potential reader can probably see this better by a quick browse through the book. Representation theory is simple to define: it is the study of the ways in which a given group may act on vector spaces. It is almost certainly unique, however, among such clearly delineated subjects, in the breadth of its interest to mathematicians. This is not surprising: group actions are ubiquitous in 20th century mathematics, and where the object on which a group acts is not a vector space, we have learned to replace it by one that is {e. g. , a cohomology group, tangent space, etc. }. As a consequence, many mathematicians other than specialists in the field {or even those who think they might want to be} come in contact with the subject in various ways. It is for such people that this text is designed. To put it another way, we intend this as a book for beginners to learn from and not as a reference. This idea essentially determines the choice of material covered here. As simple as is the definition of representation theory given above, it fragments considerably when we try to get more specific.
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