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Complex number - In mathematics, a complex number is an expression of the form a + bi, where a and b are real numbers, and i stands for one of the square roots of negative one (−1). The real number a is called the real part of the complex ...
Split-complex number - In mathematics, the split-complex numbers are an extension of the real numbers defined analogously to the complex numbers. The key difference between the two is that whereas multiplication of complex numbers respects the standard (square) Euclidean norm (x2 + y2) on R2, multiplication of split-complex numbers respects the (square) Minkowski norm (x2 − y2).
P-adic number - The p-adic number systems were first described by Kurt Hensel in 1897. For each prime number p, the p-adic number system extends the ordinary arithmetic of the rational numbers in a way different from the extension of the rational number system to the real and complex number systems.
Imaginary number - In mathematics, an imaginary number (or purely imaginary number) is a complex number whose square is a negative real number. The term was coined by René Descartes in 1637 in his La Géométrie and was meant to be derogatory.
Complex Numbers - Dave's Short Course on Complex Numbers (David Joyce).
A Major New Megalithic Complex in Europe - A new megalithic complex has been discovered, second only to Carnac in size and importance in Europe. Set in the forested hill-country of the Istranca Mountains in Turkish Thrace, clustered around the sacred mountain of Muhittin Baba, lies a group of standing stone complexes of comparable complexity and size, with the total number of individual stones reaching over 2,000
Dave's Short Course on Complex Numbers - An introduction with math and a little history intended for those having a familiarity with ordinary real numbers and algebra.
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Application Complex Variable - Application Complex Variable Complex Variables by Stephen D. Fisher, Hundreds of solved examples, exercises, and applications help students gain a firm ...
Complex Variable - Complex Variable Complex Analysis in One Variable by Raghavan Narasimhan, This book presents complex analysis in one variable in the context of modern mathematics, with clear connections to several complex variables, ...
Applied Complex Mathematics Series Variable - Applied Complex Mathematics Series Variable Fundamentals of Complex Analysis by Edward B. Saff, This book provides a comprehensive introduction to complex variable theory and its ...
Applied Complex Mathematics Series Variable - Applied Complex Mathematics Series Variable Fundamentals of Complex Analysis by Edward B. Saff, This book provides a comprehensive introduction to complex variable theory and its ...
Computability Theory - Computability Theory Theory of Computational Complexity by Ding-Zhu Du, A complete treatment of fundamentals and recent advances in complexity theory Complexity theory studies the inherent difficulties of solving algorithmic problems by digital computers. This comprehensive work ...
18th Century Euler Mathematician - ... the cyclic method (cakravala) that was called by Hermann Hankel the finest thing achieved in the theory of numbers before Lagrange (18th century). He also made significant contributions to combinatorics. 18th century in literature - Literature of the ... for 1799, and is exceedingly clear and complete, even in comparison with modern works. In mathematics, the term "complex" when used as an adjective means that the scientific foundation for the graphic representation of complex numbers ...
Number Sense - Number Sense Number Sense and Nonsense: Building Math Creativity and Confidence Through Number Play by Claudia Zaslavsky, Math activities and number games encourage thinking intuitively about math, emphasize the relationships ...
18th Century Euler Mathematician - ... the cyclic method (cakravala) that was called by Hermann Hankel the finest thing achieved in the theory of numbers before Lagrange (18th century). He also made significant contributions to combinatorics. 18th century in literature - Literature of the ... known formula which bears his name, de Moivre's formula: and to Euler (1748) Euler's formula of complex numbers are an extension of the "reality" of complex numbers.) Examines various attempts to prove Euclid's ...
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