Heath's translation of the thirteen books of Euclid's Elements. In keeping with Green Lion's design commitment, diagrams have been placed on every spread for convenient reference while working through the proofs; running heads on every page indicate both Euclid's book number and proposition numbers for that page; and adequate space for notes is allowed between propositions and around diagrams. The all-new index has built into it a glossary of Euclid's Greek terms.Heath's translation has stood the test of time, and, as one done by a renowned scholar of ancient mathematics, it can be relied upon not to have inadvertantly introduced modern concepts or nomenclature. We have excised the voluminous historical and scholarly commentary that swells the Dover edition to three volumes and impedes classroom use of the original text. The single volume is not only more convenient, but less expensive as well.

    Remarkable for his range of thought and his mastery of treatment, Archimedes addressed such topics as the famous problems of the ratio of the areas of a cylinder and an inscribed sphere; the measurement of a circle; the properties of conoids, spheroids, and spirals; and the quadrature of the parabola. This edition offers an informative introduction with many valuable insights into the ancient mathematician's life and thought as well as the views of his contemporaries. Modern mathematicians, physicists, science historians, and logicians will find this volume a source of timeless fascination.

    

    He proposes his solution.

    

    

    The authors have ensured that the first chapter covers all the vital concepts needed by the readers to understand the latter chapters. This seventh edition consists of mathematical relations and proofs that are of great importance in the field of Physics.

    In the higher portion of the book, the students have been presented, as simply as possible, the modern treatment of complex quantities, and in such a manner that they will have little to unlearn when they commence to read treatises of more difficult character. As Trigonometry consists largely of formulae and the applications thereof, a list of the principal formulae which the student is expected to memorise has been prefixed. These more important formulae are distinguished in the text by the use of thick type. Other formulae are subsidiary and of less importance. The number of examples is very large. A selection only should be solved by the student on a first reading. On a first reading also the articles marked with an asterisk should be omitted

    

    

    Includes access to free tests available on android and web. These tests are based on previous years’ jee papers table of contents: chapter 1 inequalities and absolute value chapter 2 theory of equations chapter 3 complex numbers chapter 4 progression and series chapter 5 inequalities involving means chapter 6 permutation and combination chapter 7 binomial theorem chapter 8 determinants chapter 9 matrices chapter 10 probability appendix: solutions

    

    

    The al-ğabr provided an exhaustive account of solving for the positive roots of polynomial equations up to the second degree, and introduced the fundamental methods of "reduction" and "balancing", referring to the transposition of subtracted terms to the other side of an equation, that is, the cancellation of like terms on opposite sides of the equation.Several authors have also published texts under the name of Kitāb al-ğabr wa-l-muqābala, including Abū Ḥanīfa al-Dīnawarī, Abū Kāmil Shujā ibn Aslam, Abū Muḥammad al-ʿAdlī, Abū Yūsuf al-Miṣṣīṣī, 'Abd al-Hamīd ibn Turk, Sind ibn ʿAlī, Sahl ibn Bišr, and Šarafaddīn al-Ṭūsī.

    Powerful problem solving ideas that focus on the major branches of mathematics and their interconnections.

    

    The Second Edition includes a smoother transition from the concepts of logic to actual use of these concepts in proving theorems; additional applications; several essays about prominent mathematicians and their work; and the addition of exercises for student writing.

    

    An intro to Bayesian methods and probabilistic programming from a computation/understanding-first, mathematics-second point of view.http://camdavidsonpilon.github.io/Pro...

    

    

    Professor Strogatz makes the case for why chaos theory marks such a radical departure from traditional science: It asks unusual questions at the everyday scale of human life; it shifts the focus off the laws of nature and onto their consequences; it’s radically interdisciplinary in an era of increasingly specialized disciplines; and it paints a topsy-turvy picture of the world in which simple systems can show complex behavior. Professor Strogatz's expert guidance lays bare the complexities of chaos theory in a way that any interested layperson can understand. As you follow the story of chaos theory's development, you’ll approach the core ideas of chaos in the same way the world's greatest thinkers, grounded in their historical contexts, once did. This story not only helps you understand the fundamentals of this field, but it also helps you appreciate the extraordinary intellectual feat that chaos theory represents.With the insights these lectures provide, news stories about key scientific discoveries and new directions in research will take on a fresh importance.

    RS AGGARWAL MATHEMATICS FOR CLASS 6 EDITION 2018

    Advanced Engineering Mathematics

    

    

    Using a simple sheet of paper without the aid of scissors or glue you can create incredible models using just your hands. Roman Diaz is one of the most talented creators to have emerged in recent years. In this his first book he presents his most beautiful models. Clear precise and detailed diagrams will lead you step by step through the folding of each figure. Within the reach of most the models are classified from the simplest through to the most complex. From the cockerel to the elephant and from the panda to the crane learn to fold 21 lifelike and astonishing animals. Color photographs at the front of the book illustrate what each finished model looks like. The rest of the book consists of black and white step-by-step folding instructions.

    It includes many corrections to the old edition's text, and notes, an index, a bibliography, and an introductory essay.

    A single volume that replaces the previous two-volume edition, Conics Books I-III and Conics Book IV, both by Apollonius of Perga.

    A how-to field guide on building leak-free abstractions and algebraically designing real-world applications.https://leanpub.com/algebra-driven-de...

    It's book contains based on Mathematics for Class XI

    

    

    Reading, writing, adding, subtracting, comparing, and estimating with big numbers. Algorithms: Stacking addition with regrouping, adding more than two numbers at a time, stacking subtraction with breaking, and solving cryptarithms. Horrible Ray endorses the Art of Problem Solving Beast Academy 2D Guide and Practice 2-Book Set for 2nd Grade and up. Horrible Ray, Horrible Books, Horrible University.

    The content and scope of this highly regarded book--the first overall synthesis of its kind--is reflected in three important objectives: (1) to establish a sound frame of reference for further study in communication, random processes, and information and detection theory; (2) to make the central results and concepts of statistical communication theory accessible and intuitively meaningful to the practicing engineer; and (3) to illuminate the engineering significance and application of the theory and to provide a quantitative basis for the compromises of engineering design.

    The total cost is Rs 800(390+410).This book is strictly according to the latest syllabus of C.B.S.E. It is a complete guide in itself and shall prove to be a self teacher for the students preparing for class XII as well as for competitive examinations. This book contains all the problems of NCERT textbook fully solved. It contains all the previous ten year question papers(fully solved). Also an exercise for practice is given at the end of each topic to test the understanding and preparedness of the students.

    It makes use of an innovative visual approach to communicate some surprisingly advanced mathematical ideas without any need for formulas, equations, x's or y's. Brought to life by the gently psychedelic cartoon imagery of illustrator Matt Tweed, we can confidently say that nothing like this book has been created before. It's not just another "popular science" book about prime numbers (neither is it a book of woolly New Age number mysticism!) – rather, the issue of prime numbers acts as a gateway into some truly strange philosophical territory whose relevance extends well beyond abstract mathematics and which is genuinely worthy of the word "mystery". By the end of this volume, readers will have been shown conclusively that whatever it is, the seemingly familiar system of counting numbers is not what you thought it was! This book can be read by anyone who understands the basic ideas of counting, adding, subtracting, multiplying and dividing, who has a general curiosity about the nature of things and who is able to concentrate hard enough to, say, work on a simple Sudoku puzzle.

    

    

    

    Today's students have been raised on immediacy and the desire for relevance, and they come to calculus with varied mathematical backgrounds. Thomas' Calculus, Twelfth Edition, helps your students successfully generalize and apply the key ideas of calculus through clear and precise explanations, clean design, thoughtfully chosen examples, and superior exercise sets. Thomas offers the right mix of basic, conceptual, and challenging exercises, along with meaningful applications. This significant revision features more examples, more mid-level exercises, more figures, and improved conceptual flow.

    

    It is a mathematics book with material arrangedto allow progressive learning of mathematical topics. It contains alarge number of worked examples as well as problems. For Sale in Indiansubcontinent only Offers the expertise and insights of a prominent economic theorist and a mathematician ?both of whom have been teaching mathematics for economists for many years. Assumes no previous knowledge of calculus, and includes (in appendices) extensive review of elementary algebra. Focuses on the application of the essential mathematical ideas, rather than the economic theories which build upon them. Features an abundance of examples and problems. Introduction. Functions of One Variable: Introduction. Polynomials, Powers, and Exponentials. Single Variable Differentiation. More on Differentiation. Limits, Continuity, and Series. Implications of Continuity and Differentiability. Exponential and Logarithmic Functions. Single Variable Optimization. Integration. Further Topics in Integration. Linear Algebra: Vectors and Matrices. Determinants and Matrix Inversion. Further Topics in Linear Algebra. Functions of Several Variables. Toolkit for Comparative Statics. Multivariable Optimization. Constrained Optimization. Linear Programming. Difference Equations. Differential Equations. Knut Sydsaeter is from The University of Oslo. Peter J. Hammond is from Stanford University.

    The aim of this selection from his vast output is to bring together his most important papers. Over 80 contributions are included, which are grouped into four parts and sixteen chapters as follows: Papers of Special Interest: an early gem--problems; Graph Theory: representation of graphs--coloring of graphs--extremal graph theory--circuits--assorted graph theory; Combinatorial Analysis; Ramsey's theorem--property "B"--systems of sets--block designs--tournaments--information theory; Miscellany: random objects--Latin squares--geometry.Erdos is a kind of mathematical wandering scholar. Over the past 40 years, he has traveled to more than 200 universities throughout the world, posing problems and giving lectures: "I have no permanent position or address."

    They are written, in part, for the CERN summer school. Please do email me if you find any typos or mistakes.

    However, many questions involve topics which occur inFurther Mathematics syllabuses. Furthermore, even if you are taking Further Mathematics there are sure to be some questions on topics which are not in your particular syllabus since syllabusesdiffer widely between examination boards. You will therefore have to be selective in your choice of questions.

    Brand New

    

    Traditionally studied after Algebra II, this mathematical field covers advanced algebra, trigonometry, exponents, logarithms, and much more. These interrelated topics are essential for solving calculus problems, and by themselves are powerful methods for describing the real world, permeating all areas of science and every branch of mathematics. Little wonder, then, that precalculus is a core course in high schools throughout the country and an important review subject in college. Unfortunately, many students struggle in precalculus because they fail to see the links between different topics-between one approach to finding an answer and a startlingly different, often miraculously simpler, technique. As a result, they lose out on the enjoyment and fascination of mastering an amazingly useful tool box of problem-solving strategies. And even if you're not planning to take calculus, understanding the fundamentals of precalculus can give you a versatile set of skills that can be applied to a wide range of fields-from computer science and engineering to business and health care. Mathematics Describing the Real World: Precalculus and Trigonometry is your unrivaled introduction to this crucial subject, taught by award-winning Professor Bruce Edwards of the University of Florida. Professor Edwards is coauthor of one of the most widely used textbooks on precalculus and an expert in getting students over the trouble spots of this challenging phase of their mathematics education. "Calculus is difficult because of the precalculus skills needed for success," Professor Edwards points out, adding, "In my many years of teaching, I have found that success in calculus is assured if students have a strong background in precalculus."

    Expertly integrating the two topics, it explains concepts clearly and logically -without sacrificing level or rigor and supports material with a vast array of problems of varying levels for readers to choose from.

    

    

    Product Condition: Stains.

    But, Alex Bellos says, "math can be inspiring and brilliantly creative. Mathematical thought is one of the great achievements of the human race, and arguably the foundation of all human progress. The world of mathematics is a remarkable place."Bellos has traveled all around the globe and has plunged into history to uncover fascinating stories of mathematical achievement, from the breakthroughs of Euclid, the greatest mathematician of all time, to the creations of the Zen master of origami, one of the hottest areas of mathematical work today. Taking us into the wilds of the Amazon, he tells the story of a tribe there who can count only to five and reports on the latest findings about the math instinct—including the revelation that ants can actually count how many steps they’ve taken. Journeying to the Bay of Bengal, he interviews a Hindu sage about the brilliant mathematical insights of the Buddha, while in Japan he visits the godfather of Sudoku and introduces the brainteasing delights of mathematical games.Exploring the mysteries of randomness, he explains why it is impossible for our iPods to truly randomly select songs. In probing the many intrigues of that most beloved of numbers, pi, he visits with two brothers so obsessed with the elusive number that they built a supercomputer in their Manhattan apartment to study it. Throughout, the journey is enhanced with a wealth of intriguing illustrations, such as of the clever puzzles known as tangrams and the crochet creation of an American math professor who suddenly realized one day that she could knit a representation of higher dimensional space that no one had been able to visualize. Whether writing about how algebra solved Swedish traffic problems, visiting the Mental Calculation World Cup to disclose the secrets of lightning calculation, or exploring the links between pineapples and beautiful teeth, Bellos is a wonderfully engaging guide who never fails to delight even as he edifies. Here’s Looking at Euclid is a rare gem that brings the beauty of math to life.

    In tracing a nondual thread of rationality to its pre-Socratic roots, we find the axis-mundi hidden within Zenos paradox, and within nondual rationality. With the help of a hundred illustrations, we trace this embryogenesis of rationality, as it reconnects to the alternative lineage of Deleuze, with a nondual fusion of Spinoza and Leibniz. We also find that mathematics mirrors this embryogenesis and holarchical structure. Interface Mathematics transitions from the "oppositional forces" of dualism, ultimately again to the "intensive" truths of the nondual. In making mathematics visible and understandable, the two fundamental axes of conceptual thought are shown. Spinozas "three infinities" are then seen as the triune interface between these axes, for illuminating and reconciling the many paradoxes of infinity as they wind their way into the truths of modern mathematics.

    

    The layout of the material stresses naturality and functoriality from the beginning and is as coordinate-free as possible. Coordinate formulas are always derived as extra information. Some attractive unusual aspects of this book are as follows: Initial submanifolds and the Frobenius theorem for distributions of nonconstant rank (the Stefan-Sussman theory) are discussed. Lie groups and their actions are treated early on, including the slice theorem and invariant theory. De Rham cohomology includes that of compact Lie groups, leading to the study of (nonabelian) extensions of Lie algebras and Lie groups. The Frolicher-Nijenhuis bracket for tangent bundle valued differential forms is used to express any kind of curvature and second Bianchi identity, even for fiber bundles (without structure groups). Riemann geometry starts with a careful treatment of connections to geodesic structures to sprays to connectors and back to connections, going via the second and third tangent bundles. The Jacobi flow on the second tangent bundle is a new aspect coming from this point of view. Symplectic and Poisson geometry emphasizes group actions, momentum mappings, and reductions. This book gives the careful reader working knowledge in a wide range of topics of modern coordinate-free differential geometry in not too many pages. A prerequisite for using this book is a good knowledge of undergraduate analysis and linear algebra.

    With 70-plus games, each taking a minute to learn and a lifetime to master, this treasure trove will delight, educate, and entertain.From beloved math popularizer Ben Orlin comes a masterfully compiled collection of dozens of playable mathematical games.This ultimate game chest draws on mathematical curios, childhood classics, and soon-to-be classics, each hand-chosen to be (1) fun, (2) thought-provoking, and (3) easy to play. With just paper, pens, and the occasional handful of coins, you and a partner can enjoy hours of fun—and hours of challenge.Orlin’s sly humor, expansive knowledge, and so-bad-they’re-good drawings show us how simple rules summon our best thinking.Games include: Ultimate Tic-Tac-ToeSproutsBattleshipQuantum Go FishDots and BoxesBlack HoleOrder and ChaosSequenciumPaper BoxingPropheciesArpeggiosBankerFrancoprussian LabyrinthCats and DogsAnd many more.