Download Free Q Or Not Q Book in PDF and EPUB Free Download. You can read online Q Or Not Q and write the review.

Since its publication in 1989, David Sanford's If P Then Q has become one of the most widely respected works in the field of conditionals. This new edition includes three new chapters, thus updating the book to take into account developments in the
A Spiral Workbook for Discrete Mathematics covers the standard topics in a sophomore-level course in discrete mathematics: logic, sets, proof techniques, basic number theory, functions,relations, and elementary combinatorics, with an emphasis on motivation. The text explains and claries the unwritten conventions in mathematics, and guides the students through a detailed discussion on how a proof is revised from its draft to a nal polished form. Hands-on exercises help students understand a concept soon after learning it. The text adopts a spiral approach: many topics are revisited multiple times, sometimes from a dierent perspective or at a higher level of complexity, in order to slowly develop the student's problem-solving and writing skills.
Math in Society is a survey of contemporary mathematical topics, appropriate for a college-level topics course for liberal arts major, or as a general quantitative reasoning course.This book is an open textbook; it can be read free online at http://www.opentextbookstore.com/mathinsociety/. Editable versions of the chapters are available as well.
An introduction to dependent types, demonstrating the most beautiful aspects, one step at a time. A program's type describes its behavior. Dependent types are a first-class part of a language, and are much more powerful than other kinds of types; using just one language for types and programs allows program descriptions to be as powerful as the programs they describe. The Little Typer explains dependent types, beginning with a very small language that looks very much like Scheme and extending it to cover both programming with dependent types and using dependent types for mathematical reasoning. Readers should be familiar with the basics of a Lisp-like programming language, as presented in the first four chapters of The Little Schemer. The first five chapters of The Little Typer provide the needed tools to understand dependent types; the remaining chapters use these tools to build a bridge between mathematics and programming. Readers will learn that tools they know from programming—pairs, lists, functions, and recursion—can also capture patterns of reasoning. The Little Typer does not attempt to teach either practical programming skills or a fully rigorous approach to types. Instead, it demonstrates the most beautiful aspects as simply as possible, one step at a time.
Concise text begins with overview of elementary mathematical concepts and outlines theory of Boolean algebras; defines operators for elimination, division, and expansion; covers syllogistic reasoning, solution of Boolean equations, functional deduction. 1990 edition.
In this tour de force, the author offers a comprehensive introduction to the study of Q, the collection of Jesus' sayings long hypothesized as the source for the canonical gospels of Matthew and Luke. Part I deals with the methods for studying Q, their presuppositions, and a survey of current research. Part II addresses more theological and theoretical issues relevant to the Synoptic Problem, Q as a document, its redaction, and its social setting.
To date, the theoretical development of q-calculus has rested on a non-uniform basis. Generally, the bulky Gasper-Rahman notation was used, but the published works on q-calculus looked different depending on where and by whom they were written. This confusion of tongues not only complicated the theoretical development but also contributed to q-calculus remaining a neglected mathematical field. This book overcomes these problems by introducing a new and interesting notation for q-calculus based on logarithms.For instance, q-hypergeometric functions are now visually clear and easy to trace back to their hypergeometric parents. With this new notation it is also easy to see the connection between q-hypergeometric functions and the q-gamma function, something that until now has been overlooked. The book covers many topics on q-calculus, including special functions, combinatorics, and q-difference equations. Apart from a thorough review of the historical development of q-calculus, this book also presents the domains of modern physics for which q-calculus is applicable, such as particle physics and supersymmetry, to name just a few.​
Quentin Jacobson has spent a lifetime loving Margo Roth Spiegelman from afar. So when she cracks open a window and climbs into his life - dressed like a ninja and summoning him for an ingenious campaign of revenge - he follows. After their all-nighter ends, Q arrives at school to discover that Margo has disappeared.
Few New Testament topics have been discussed as often and as intensely as Q, the hypothesized second major source alongside the gospel of Mark for the gospels of Matthew and Luke, and the parables. And yet, no monograph to date has been devoted to considering the parables in Q. In addition to filling this gap in New Testament scholarship, Dieter T. Roth addresses the need to move scholarship on both Q and the parables forward along methodological and interpretive lines. Roth considers Q not as a text behind Matthew and Luke that needs to be reconstructed but rather as an intertext between Matthew and Luke that offered plots, characters, and images in parables that were taken up by Matthew and Luke and utilized in their own respective texts. In addition, Roth draws on recent parables research in his examination of the 27 parables in Q (two spoken by John the Baptist, one by the Centurion, and 24 by Jesus) in order to consider their purpose and function in this early Christian text.