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Nauka pisania dla dzieci jest zwykle dużym problemem. Aby ją ułatwić, warto wykonywać ćwiczenia ruchowe oraz przygotowywać dziecko do poznawania liter.Z poniższego tekstu nauczycie się jak ćwiczyć z najmłodszymi, aby byli dobrze przystosowani do nauki w szkole.
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Seria 6 książek stanowiących wyczerpujące kompendium wiedzy o Algorytmach Genetycznych. Trzy pierwsze tomy poświęcone są AG zastosowanym w obszarze problemów optymalizacji numerycznej, następne trzy AG zastosowanym w obszarze optymalizacji kombinatorycznej. Tom 1, który zapoczątkowuje serię, przedstawia najbardziej istotny dla AG operator ? operator krzyżowania. Przedstawiono w nim ponad 180 operatorów dla problemów kodowanych liczbami...
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| Autor: |
Rooney Anne |
| Wydawnictwo: |
Bellona |
| Liczba stron: |
320 |
| Data wydania: |
2011 |
| ISBN: |
9788311120167 |
| Oprawa: |
miękka |
| Format: |
16.5x23.5cm |
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Barwne i fascynujące kompendium wiedzy na temat dziejów królowej nauk - od najdawniejszej starożytności aż do czasów współczesnych. Od staroegipskiej geometrii, do teorii prawdopodobieństwa i rozmaitych rodzajów logiki. Od Euklidesa do Gaussa, Riemanna i Russella. Od prymitywnych liczydeł do komputerów. Na starannie dobranych przykładach książka pokazuje (lub przypomina) jak dokonywać obliczeń wybranych wartości i tłumaczy czemu one służą....
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Kompendium prezentuje ponad 140 operatorów mutacji przeznaczonych do rozwiązywania problemów optymalizacji numerycznej. Układ książki nawiązuje do układu tomu 1, jednak tym razem prosty podział na operatory dedykowane do rozwiązywania problemów kodowanych liczbami binarnymi i liczbami rzeczywistymi już nie wystarczał. Prace badawcze poświęcone operatorowi mutacji nie sprowadzają się bowiem do opracowania jego nowej, często dedykowanej, postaci....
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Klasyczny podręcznik zawiera obszerny i nowoczesny wykład topologii ogólnej. Prezentuje podstawowe definicje i proste wyniki dotyczące ogólnych przestrzeni topologicznych i przekształceń ciągłych, operacje na przestrzeniach topologicznych, klasy przestrzeni zwartych, metryzowanych i parazwartych oraz klasy pokrewne, spójność i różne rodzaje niespójności, teorię wymiaru w ogólnych przestrzeniach topologicznych, teorie przestrzeni jednostajnych i...
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Książka zawiera spójny wykład matematyki finansowej, poczynając od arytmetyki finansowej, a kończąc na podstawach teorii inwestycji obarczonych ryzykiem wartości początkowej oraz inwestycji obarczonych ryzykiem końcowym. Podręcznik omawia m.in. następujące zagadnienia: teorię procentu, krzywe terminowe spot i forward, metody oceny projektów inwestycyjnych, zarządzanie ryzykiem inwestycji, zarządzanie portfelem inwestycji o stałych i...
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Written specifically for computer science students, this unique textbook directly addresses their needs by providing a foundation in discrete math while using motivating, relevant CS applications. This text takes an active-learning approach where activities are presented as exercises and the material is then fleshed out through explanations and extensions of the exercises.
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This is a textbook about classical elementary number theory and elliptic curves. The first part discusses elementary topics such as primes, factorization, continued fractions, and quadratic forms, in the context of cryptography, computation, and deep open research problems. The second part is about elliptic curves, their applications to algorithmic problems, and their connections with problems in number theory such as Fermat’s Last Theorem,...
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* Combines material from many branches of mathematics, including algebra, geometry, and analysis, so students see connections between these areas * Applies material to chemistry and physics, so students appreciate the applications of abstract mathematics * Assumes only linear algebra and calculus, making an advanced subject accessible to undergraduates * Includes 142 exercises, many with hints or complete solutions, so text may be...
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This is intended for a graduate course on Siegel modular forms, Hecke operators, and related zeta functions. The author’s aim is to present a concise and self-contained introduction to an important and developing area of number theory that will serve to attract young researchers to this beautiful field.
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Retelling the best solutions and sharing the secrets of discovery are part of the process of teaching problem solving. Ideally, this process is characterized by mathematical skill, good taste, and wit. It is a characteristically personal process and the best such teachers have surely left their personal marks on students and readers. Alexander Soifer is a teacher of problem solving and his book, Mathematics as Problem Solving, is designed to...
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Class field theory, the study of abelian extensions of algebraic number fields, is one of the largest branches of algebraic number theory. It brings together the quadratic and higher reciprocity laws of Gauss, Legendre, and others, and vastly generalizes them. Some of its consequences (e.g., the Chebotarev density theorem) apply even to nonabelian extensions. This book is an accessible introduction to class field theory. It takes a traditional...
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The latest edition in the highly respected Swokowski/Cole precalculus series retains the elements that have made it so popular with instructors and students alike: its exposition is clear, the time-tested exercise sets feature a variety of applications, its uncluttered layout is appealing, and the difficulty level of problems is appropriate and consistent. Mathematically sound, ALGEBRA AND TRIGONOMETRY WITH ANALYTIC GEOMETRY, CLASSIC EDITION,...
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Designed to elevate the analytical and problem-solving skills of engineering students, this text provides systematic instruction that will allow those students to make full use of the advanced capacities that MATLAB provides. Based on the applied experience of two leading industry consultants in signal and image processing and circuit analysis, this textbook is designed to support the highly regarded courses the two teach at RIT. Offering a broad...
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The study of formal languages and automata has proved to be a source of much interest and discussion amongst mathematicians in recent times. This book, written by Professor Ian Chiswell, attempts to provide a comprehensive textbook for undergraduate and postgraduate mathematicians with an interest in this developing field. The first three Chapters give a rigorous proof that various notions of recursively enumerable language are equivalent....
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The application of geometric algebra to the engineering sciences is a young, active subject of research. The promise of this field is that the mathematical structure of geometric algebra together with its descriptive power will result in intuitive and more robust algorithms. This book examines all aspects essential for a successful application of geometric algebra: the theoretical foundations, the representation of geometric constraints, and...
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Eugène Charles Catalan made his famous conjecture – that 8 and 9 are the only two consecutive perfect powers of natural numbers – in 1844 in a letter to the editor of Crelle’s mathematical journal. One hundred and fifty-eight years later, Preda Mihailescu proved it. Catalan’s Conjecture presents this spectacular result in a way that is accessible to the advanced undergraduate. The first few sections of the book...
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The theory of elliptic curves is distinguished by its long history and by the diversity of the methods that have been used in its study. This book treats the arithmetic theory of elliptic curves in its modern formulation, through the use of basic algebraic number theory and algebraic geometry. The book begins with a brief discussion of the necessary algebro-geometric results, and proceeds with an exposition of the geometry of elliptic curves, the...
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Number Theory in Science and Communication" is a well-known introduction for non-mathematicians to this fascinating and useful branch of applied mathematics . It stresses intuitive understanding rather than abstract theory and highlights important concepts such as continued fractions, the golden ratio, quadratic residues and Chinese remainders, trapdoor functions, pseudo primes and primitive elements. Their applications to problems in the real...
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There is a large gap between the engineering course in tensor algebra on the one hand and the treatment of linear transformations within classical linear algebra on the other hand. The aim of this modern textbook is to bridge this gap by means of the consequent and fundamental exposition. The book is addressed primarily to engineering students with some initial knowledge of matrix algebra. Thereby the mathematical formalism is applied as far as...
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Additive combinatorics is a relatively recent term coined to comprehend the developments of the more classical additive number theory, mainly focussed on problems related to the addition of integers. Some classical problems like the Waring problem on the sum of k-th powers or the Goldbach conjecture are genuine examples of the original questions addressed in the area. One of the features of contemporary additive combinatorics is the interplay of...
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