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Essentials of Statistics
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Essentials of StatisticsEssentials of Statistics

Students find that the obligatory Statistics course comes as a shock. The set textbook is difficult, the curriculum is vast, and secondary-school maths feels infinitely far away. "Statistics" offers friendly instruction on the core areas of these subjects. The focus is overview. And the numerous examples give the reader a "recipe" for solving all the common types of exercise.
 
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Getting Acquainted With Fractals
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Getting Acquainted With FractalsGetting Acquainted With Fractals

The first instance of pre-computer fractals was noted by the French mathematician Gaston Julia. He wondered what a complex polynomial function would look like, such as the ones named after him (in the form of z2 + c, where c is a complex constant with real and imaginary parts). The idea behind this formula is that one takes the x and y coordinates of a point z, and plug them into z in the form of x + i*y, where i is the square root of -1, square this number, and then add c, a constant. Then plug the resulting pair of real and imaginary numbers back into z, run the operation again, and keep doing that until the result is greater than some number.
 
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Elementary Operators and Their Applications
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Elementary Operators and Their ApplicationsElementary Operators and Their Applications

This volume contains solicited articles by speakers at the workshop  ranging from expository surveys to original research papers, each of  which carefully refereed. They all bear witness to the very rich  mathematics that is connected with the study of elementary operators,  may it be  multivariable spectral theory, the invariant subspace problem  or tensor  products of C*-algebras.
 
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A Second Course in Mathematics Concepts for Elementary Teachers
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A Second Course in Mathematics Concepts for Elementary TeachersA Second Course in Mathematics Concepts for Elementary Teachers

Topics: Integers; Rational Numbers; Real Numbers; Functions and their Graphs; Misleading Graphs and Statistics; Measures of Central Tendency and Dispersion; Probability; Basic Geometric Shapes and Figures; Symmetry of Plane Figures; Three Dimensional Shapes; Systems of Measurements; Congruence of Triangles; Similar Triangles; etc.
 
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Topics in Random Matrix Theory
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Topics in Random Matrix TheoryTopics in Random Matrix Theory

This is a textbook for a graduate course on random matrix theory, inspired by recent developments in the subject. This text focuses on foundational topics in random matrix theory upon which the most recent work has been based.
 
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