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Twyman explains why the ancient teachings of Kabbalah are as important today as they've ever been, and this work may be a first step in understanding its vast implications.
During the world premiere of The Moses Code movie, an angry audience member challenges James Twyman in a very unusual way. She says that his ideas surrounding the story of Moses and the name given to him by God, "I AM THAT, I AM," are incomplete. It wasn’t a comma that unlocked the secrets of creation, but a Yud, the most sacred letter in the Hebrew alphabet (which looks very much like a comma). Thus begins Twyman's quest to discover the true meaning of the Sacred Names of God, leading him to an adventure in Paris that changes his life forever. Within these pages, James enters the world of the ancient Kabbalah, the mystical teachings of Judaism, and realizes that the rabbit hole goes far deeper than he thought. Join James and Phil Gruber—a friend and spiritual teacher who decides to initiate this incredible journey—as they travel to ten of the most sacred sites in Paris, unlocking the secrets found in the many Names of God and revealing lost teachings that may change the world. Written in the style of a high adventure such as The Da Vinci Code and The Celestine Prophecy, this is an unforgettable book that will draw you into a world of intrigue and Kabbalistic lore.
For a one-semester freshman or sophomore level course on the fundamentals of proof writing or transition to advanced mathematics course. Rather than teach mathematics and the structure of proofs simultaneously, this text first introduces logic as the foundation of proofs and then demonstrates how logic applies to mathematical topics. This method ensures that the students gain a firm understanding of how logic interacts with mathematics and empowers them to solve more complex problems in future math courses.
The series is devoted to the publication of high-level monographs on all areas of mathematical logic and its applications. It is addressed to advanced students and research mathematicians, and may also serve as a guide for lectures and for seminars at the graduate level.
This first-year graduate text assumes only an acquaintance with set theory to explore homogeneous universal models, saturated structure, extensions of classical first-order logic, and other topics. 1974 edition.
The revised edition contains a new chapter which provides an elegant description of the semantics. The various classes of lambda calculus models are described in a uniform manner. Some didactical improvements have been made to this edition. An example of a simple model is given and then the general theory (of categorical models) is developed. Indications are given of those parts of the book which can be used to form a coherent course.
The main aim of this book is to present recent ideas in logic centered around the notion of a consequence operation. We wish to show these ideas in a factually and materially connected way, i.e., in the form of a consistent theory derived from several simple assumptions and definitions. These ideas have arisen in many research centers. The thorough study of their history can certainly be an exciting task for the historian of logic; in the book this aspect of the theory is being played down. The book belongs to abstract algebraic logic, the area of research that explores to a large extent interconnections between algebra and logic. The results presented here concern logics defined in zero-order languages (Le., quantifier-free sentential languages without predicate symbols). The reach of the theory expounded in the book is, in fact, much wider. The theory is also valid for logics defined in languages of higer orders. The problem of transferring the theory to the level of first-order languages has been satisfactorily solved and new ideas within this area have been put forward in the work of Blok and Pigozzi [1989].