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John and Betty's Journey into Complex Numbers
culminating in De Moivre's Theorem, the logic of complex numbers is made to seem intuitive and simple. John and Betty delight in their journey, as;
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Journey from Natural Numbers to Complex Numbers
fractional numbers with theoretical background and explains rationale of irrational and complex numbers in an easy to understand format. This;
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Where Do Numbers Come From?
entertainingly written for those students, with historical asides and exercises to foster understanding. Starting with the natural (counting) numbers and;
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Where Do Numbers Come From?
entertainingly written for those students, with historical asides and exercises to foster understanding. Starting with the natural (counting) numbers and;
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The Story of Numbers
included. The reader will get a glimpse of the thought process behind the invention of new mathematics. Starting from natural numbers, the book;
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Dialogues Concerning Natural Numbers
appreciated by philosophers of mathematics. The six dialogues that compose Dialogues Concerning Natural Numbers were formed to bring attention and;
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Number Systems
This book offers a rigorous and coherent introduction to the five basic number systems of mathematics, namely natural numbers, integers;
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Exploratory Galois Theory
generalization from subfields of the complex numbers to arbitrary fields. The text is appropriate for traditional lecture courses, for seminars, or for;
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Exploratory Galois Theory
generalization from subfields of the complex numbers to arbitrary fields. The text is appropriate for traditional lecture courses, for seminars, or for;
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The Mathematical Traveler
distinguish itself as a discipline and the language of science. From the concepts of infinity contemplated by the Greeks to the complex numbers that;
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Complex Numbers from A to ... Z
* Learn how complex numbers may be used to solve algebraic equations, as well as their geometric interpretation * Theoretical aspects are;
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Really Big Numbers and You Can Count on Monsters, 2-Volume Set
themselves returning to its pages for a very long time, perpetually learning from and growing with the narrative as their knowledge deepens. Really;
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Introduction to Analysis in One Variable
the backbone of calculus. It begins with a development of the real numbers, building this system from more basic objects (natural numbers;
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All is Number
numbers. The chapter Thirteen Stories has thirteen sections and each of them introduces one of the numbers, from One to Thirteen. The emphasis;
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Complex Numbers and Vectors
Provides teachers with background material, ideas and teaching approaches to complex numbers.;
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Complex Numbers and Geometry
The purpose of this book is to demonstrate that complex numbers and geometry can be blended together beautifully. This results in easy;
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Algebra and Number Theory
natural, integral and rational numbers Division and factorization in the integers Modular arithmetic Exceptional numbers Pythagorean triples;
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The Art of Science
defined the notion of complex probability amplitude . From a theoretical point of view, however, the space opened to painting by linear;
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Mathematics
Mathematics is concerned with the study of abstract numbers as well as real quantities. It studies various sets of numbers such as natural;
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Real Operator Algebras
natural and interesting problem: How is the theory in the field of real numbers? Up to now, the theory of operator algebras over the field of real;
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Covenant & Conversation Numbers
remains the WestÂ’s master narrative of hope. The Mosaic books, especially Exodus and Numbers, are about the journey from slavery to freedom and;
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Which Numbers Are Real?
Everyone knows the real numbers, those fundamental quantities that make possible all of mathematics from high school algebra and Euclidean;
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Teaching Numbers
God Speaks! The Book of Numbers follows the journey of the Israelite people from the Exodus from Egypt until their entrance into the;
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p-adic Numbers
. From the reviews: It is perhaps the most suitable text for beginners, and I shall definitely recommend it to anyone who asks me what a p-adic;
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p-adic Numbers
There are numbers of all kinds: rational, real, complex, p-adic. The p-adic numbers are less well known than the others, but they play a;
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