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114 Exponent and Logarithm Problems from the AwesomeMath Summer Program

This book covers the theoretical background of exponents and logarithms, as well as some of their important applications. Starting from the;

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117 Polynomial Problems from the AwesomeMath Summer Program

from mathematics competitions and intuitive lectures that follow the sub-topics. Thus, we present a view of polynomials that incorporates;

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112 Combinatorial Problems from the AwesomeMath Summer Program

solving counting problems, proof techniques, and more to give students a broad foundation to build on. The only prerequisites are a solid;

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109 Inequalities from the AwesomeMath Summer Program

authors present problems from journals and contests from around the world. Inequalities are an essential topic in Olympiad problem solving, and;

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115 Trigonometry Problems from the AwesomeMath Summer Program

problems in Trigonometry from world-wide renowned Olympiads and mathematical magazines, as well as original problems designed by the authors;

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Topics in Geometric Inequalities

As a sequel to 113 Geometric Inequalities from the AwesomeMath Summer Program, this book extends the themes discussed in the former book;

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New, Newer, and Newest Inequalities

This book is a sequel to the 116 Algebraic Inequalities from the AwesomeMath Year-round Program and 118 Inequalities for Mathematics;

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ASB Summer University 2006

the EPSI model indicated that participants of the Summer University were satisfied overall with the program and will remain loyal;

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Number Theoretic Methods in Cryptography

is of special interest since it corresponds to the representation of the right most bit of the discrete logarithm and defines whether the argument is a;

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Making Summer Count

largest losses. School districts and summer programming providers can benefit from the lessons learned by other programs in terms of developing;

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The Summer Slide

This book is an authoritative examination of summer learning loss, featuring original contributions by scholars and practitioners at the;

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Programming Languages and Systems

presented in this volume were carefully reviewed and selected from 114 submissions. The papers are organized in topical sections named: language;

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An Introduction to Glass Transition

, which was published by various authors and found almost the same temperature dependence with overlap. From the dependence of the logarithm;

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Galois Embedding Problems

of exponent p over cyclic Galois extensions E/F whose Galois groups are of exponent p and F contains a primitive p-th root of unity. We develop a;

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Euler's number. Why is Eule's number e the basis of natural logarithm functions

Euler's Number. Why Is Eule's Number E the Basis of Natural Logarithm Functions;

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Quantum Computational Number Theory

Problem (IFP), the Discrete Logarithm Problem (DLP), and the Elliptic Curve Discrete Logarithm Problem (ECDLP) and for attacking IFP, DLP and;

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Proposal for New Key Agreement Protocols

PKC were proposed. The typical examples of KAP and PKC are almost based on the factoring problem of large integers, the discrete logarithm;

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Child Nutrition Programs

Breakfast Program-as well as the Child and Adult Care Food Program, Summer Food Service Program, Special Milk Program, and Fresh Fruit and Vegetable;

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Summer Reading Renaissance

Energize your library summer reading program with this new approach that involves all ages, and rekindles the desire for children and;

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Captain English's Legacy

nicknamed Camp Englishton, the treatment program is disguised as a summer camp complete with Indian tribes, cook-outs and campfires. But underneath;

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Analysis on Function Spaces of Musielak-Orlicz Type

type. The book also offers readers a step-by-step introduction to the theory of Musielak-Orlicz spaces, and introduces associated function;

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Getting Support for Summer Learning

The authors consider how policy environments affect school districts' attempts to scale and sustain quality summer programs. This report;

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The Daring Invention of Logarithm Tables

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Probability and Games

Mathematical Society. Each volume in this series covers the content of one Summer School Teacher Program year and is independent of the rest.;

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Every Child's Right

story of the Academic Talent Development Program (ATDP) at UC Berkeley, an example of a long-standing, self-supporting summer program that;

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Every Child's Right

story of the Academic Talent Development Program (ATDP) at UC Berkeley, an example of a long-standing, self-supporting summer program that;

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Differential Systems and Isometric Embeddings.(AM-114), Volume 114

The theory of exterior differential systems provides a framework for systematically addressing the typically non-linear, and frequently;

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