This foundation scripture teaches the supreme doctrine of nirvana and the way to the highest possible happiness for mankind. Oxford professor Dr. Max Muller, a great scholar and Orientalist, did the translation.

    Chanakya who was born around 3rd BC in Bharat (now Hindustan), astute, shrewd and ruthless political master. Equally selfless and patriotic teacher who politically united the small states post invasion of Greeks and reclaimed the boundaries of Bharat stretching from Puruvarsha (Persia, now Iran), Gansthan (now Afghanistan) to far east of Magadh (Bihar state). We know Chanakya for his Niti-shashtras, for his voluminous work on economy, maxims of wisdom and intelligence. But we do not know much about minute details with which he governed the country at that time. We do not know, during his time of around 3rd BCE, at how much advance stage the economy, public life, administration, industries, defence mechanisms, taxations, public-private partnerships, foreign policy, judicial systems, banking and accounting systems ….. were there in India. It seems, they all were in more than perfect stage compared to present scenario factoring advancement in science and technology etc. We will look at each of them one by one. In this book, “Chanakya Niti on Corruption”, we will take a look at corruption. What Chanakya thinks about sources of corruption, ways of finding about corruption, judgements and punishments of corruptions etc. Chanakya knows very well that just like it is impossible to know when and how much water a fish drinks, it is utmost difficult to know how much money government officials steal away while in charge of it. Knowing human nature which succumbs to greed, fear, lust, anger or any such tamas gunas, and indulges in acts of corruption to accumulate wealth in the country or outside. Chanakya keeps eye on conduct and life style of not only ministers, but all levels of the government officials too. Chanakya takes multi pronged approach to tackle and eradicate corruption. He knows that by establishing one department to tackle corruption problems are not going to be solved, instead will increase many fold later when that department itself becomes corrupt eventually. He relies on spying, continuous intelligence gathering, harsh punishments leading to deaths, rewards who bring to notice acts of corruptions by officials etc, promotions and rewards to who do their job righteously. Not only that, 3rd century BC, do you imagine there were clear cut rules and guidelines how to write account books, !. At that time, he knew that what impact it creates on overall economy and nation building, if sanctioned amount for projects are not utilised actually? Chanakya knows corruption is contiguous, and he tackles such problems too with well laid out and practical laws to follow at that time. Looking at the crux of the guidelines what Chanakya outlines, it seems that essence of those laws are applicable still today with more verbatim or expansion of words to suite and cover present scenarios. But, the essence remains same. He knew that in corruption free country, trade and business, entrepreneurship and industries flourishes and so overall wealth, health and security of the nation. I hope reading this book "Chanakya Niti on Corruption", will open up a window to explore further on how an Indian political guru administered this nation 3rd century BCE.

    It can urge the reader to explore new methodologies to have maximum fun with numbers, and opt for a higher course in mathematics. The book was specifically designed to help the student community, and develop a strong affinity towards problem solving.the book offers many complicated, and interesting challenges for the user, keeping them engaged throughout. A large number of solved problems are also included in challenge and thrill of pre-college mathematics, to give readers an insight into the subject. The book can be an eye-opener for school students of class 7 and above. The materials given in the book are powerful enough to help them develop a strong interest for the subject. The concepts are explained in a simple and comprehensive manner, providing them with a good understanding of mathematical fundamentals.what makes the book distinct is its detailed sections on geometry, that can improve the reasoning skills of students. There are also detailed accounts on algebra and trigonometry, enhancing the competitive ability of the users. The topics such as combinatorics, number theory, and probability are also explained in detail, in the book. Each chapter was designed with the intention of motivating students to appreciate the excitement that mathematical problems can provide. Published in 2003 by new age international publishers, the book is available in paperback. Key features: the book includes a collection of more than 300 solved numerical problems, compiled from various national, as well as international mathematical olympiads.it is widely recommended by students and teachers, alike as an essential preparatory book for those writing competitive examinations.

    Now, in The Unimaginable Mathematics of Borges' Library of Babel, William Goldbloom Bloch takes readers on a fascinating tour of the mathematical ideas hiddenwithin one of the classic works of modern literature.Written in the vein of Douglas R. Hofstadter's Pulitzer Prize-winning G�del, Escher, Bach, this original and imaginative book sheds light on one of Borges' most complex, richly layered works. Bloch begins each chapter with a mathematical idea--combinatorics, topology, geometry, informationtheory--followed by examples and illustrations that put flesh on the theoretical bones. In this way, he provides many fascinating insights into Borges' Library. He explains, for instance, a straightforward way to calculate how many books are in the Library--an easily notated but literallyunimaginable number--and also shows that, if each book were the size of a grain of sand, the entire universe could only hold a fraction of the books in the Library. Indeed, if each book were the size of a proton, our universe would still not be big enough to hold anywhere near all the books.Given Borges' well-known affection for mathematics, this exploration of the story through the eyes of a humanistic mathematician makes a unique and important contribution to the body of Borgesian criticism. Bloch not only illuminates one of the great short stories of modern literature but alsoexposes the reader--including those more inclined to the literary world--to many intriguing and entrancing mathematical ideas.

    But from the perspective of mathematics, groupings of ten are arbitrary, and can have serious shortcomings. Twelve would be better for divisibility, and eight is smaller and well suited to repeated halving. Grouping by two, as in binary code, has turned out to have its own remarkable advantages.Paul Lockhart reveals arithmetic not as the rote manipulation of numbers--a practical if mundane branch of knowledge best suited for balancing a checkbook or filling out tax forms--but as a set of ideas that exhibit the fascinating and sometimes surprising behaviors usually reserved for higher branches of mathematics. The essence of arithmetic is the skillful arrangement of numerical information for ease of communication and comparison, an elegant intellectual craft that arises from our desire to count, add to, take away from, divide up, and multiply quantities of important things. Over centuries, humans devised a variety of strategies for representing and using numerical information, from beads and tally marks to adding machines and computers. Lockhart explores the philosophical and aesthetic nature of counting and of different number systems, both Western and non-Western, weighing the pluses and minuses of each.A passionate, entertaining survey of foundational ideas and methods, Arithmetic invites readers to experience the profound and simple beauty of its subject through the eyes of a modern research mathematician.

    New

    Articles from Game Theory Tuesdays have been referenced in The Freakonomics Blog, Yahoo Finance, and CNN.com. The second edition includes many streamlined explanations and incorporates suggestions from readers of the first edition. Game theory is the study of interactive decision making--that is, in situations where each person's action affects the outcome for the whole group. Game theory is a beautiful subject and this book will teach you how to understand the theory and practically implement solutions through a series of stories and the aid of over 30 illustrations. This book has two primary objectives. (1) To help you recognize strategic games, like the Prisoner's Dilemma, Bertrand Duopoly, Hotelling's Game, the Game of Chicken, and Mutually Assured Destruction. (2) To show you how to make better decisions and change the game, a powerful concept that can transform no-win situations into mutually beneficial outcomes. You'll learn how to negotiate better by making your threats credible, sometimes limiting options or burning bridges, and thinking about new ways to create better outcomes. As these goals indicate, game theory is about more than board games and gambling. It all seems so simple, and yet that definition belies the complexity of game theory. While it may only take seconds to get a sense of game theory, it takes a lifetime to appreciate and master it. This book will get you started.

    English Usage

    From the early Greek influences to the Middle Ages and the Renaissance to the end of the 19th century, trace the fascinating foundation of mathematics as it developed through the ages. Aristotle, Galileo, Kepler, Newton: you know the names. Now here's what they really did, and the effect their discoveries had on our culture, all explained in a way the layperson can understand. Begin with the basis of arithmetic (Plato and the introduction of geometry), and discover why the use of Arabic numerals was critical to the development of both commerce and science. The development of calculus made space travel a reality, while the abacus prefigured the computer. The greats examined in depth include Leonardo da Vinci, a brilliant mathematician as well as artist; Pascal, who laid out the theory of probabilities; and Fermat, whose intriguing theory has only recently been solved.

    It will effectively reveal and dispel any wrong-thinking surrounding this idea upon which all else stands. The purpose? To unburden you from all notions of ‘self’, allowing you to directly discover the raw, non-dual truth of Being.This isn't the first work that tackles this subject. But others have left it at “we can’t really know whether there’s anything beyond our experience”, while I go all the way and say that we can know – and in this book I’ll show you exactly how and why this idea of an objective, physical universe of time and space beyond our perceptions is nothing but a figment of our imagination.But it’s a book unlike all others on the contemporary non-dual awakening scene. You won’t find any ‘pointers’ in it. What you’ll find is stone cold logic hacking away at the very foundation of existence itself. And in its wake; when the dust finally settles; you’ll recognize that, not only were the words of the sages true all along, but they've gone from being a remote possibility to being the light and guiding principle of your life. What words?"Consciousness is all."

    While many children who talk late suffer from developmental disorders or autism, there is a certain well-defined group who are developmentally normal or even quite bright, yet who may go past their fourth birthday before beginning to talk. These children are often misdiagnosed as autistic or retarded, a mistake that is doubly hard on parents who must first worry about their apparently handicapped children and then see them lumped into special classes and therapy groups where all the other children are clearly very different. Since he first became involved in this issue in the mid-90s, Sowell has joined with Stephen Camarata of Vanderbilt University, who has conducted a much broader, more rigorous study of this phenomenon than the anecdotes reported in Late-Talking Children. Sowell can now identify a particular syndrome, a cluster of common symptoms and family characteristics, that differentiates these late-talking children from others; relate this syndrome to other syndromes; speculate about its causes; and describe how children with this syndrome are likely to develop.

    The emphasis is, instead, on the myriad ways in which the universe presents itself to us--and how, as observers and participants in its processes, we respond to it. "Life, like a dome of many-colored glass," wrote Percy Bysshe Shelley, "stains the white radiance of eternity." The author seeks here to explore the variety that gives life its beauty.Taken from Dyson's recent public lectures--delivered to audiences with no specialized knowledge in hard sciences--the book begins with a consideration of the practical and political questions surrounding biotechnology. As he seeks how best to explain the place of life in the universe, Dyson then moves from the ethical to the purely scientific. The book concludes with an attempt to understand the implications of biology for philosophy and religion.The pieces in this collection touch on numerous disciplines, from astronomy and ecology to neurology and theology, speaking to the lay reader as well as to the scientist. As always, Dyson's view of human nature and behavior is balanced, and his predictions of a world to come serve primarily as a means for thinking about the world as it is today.

    Even the simplest numbers can become powerful forces when manipulated by politicians or the media, but in the case of the law, your liberty -- and your life -- can depend on the right calculation. In Math on Trial, mathematicians Leila Schneps and Coralie Colmez describe ten trials spanning from the nineteenth century to today, in which mathematical arguments were used -- and disastrously misused -- as evidence. They tell the stories of Sally Clark, who was accused of murdering her children by a doctor with a faulty sense of calculation; of nineteenth-century tycoon Hetty Green, whose dispute over her aunt's will became a signal case in the forensic use of mathematics; and of the case of Amanda Knox, in which a judge's misunderstanding of probability led him to discount critical evidence -- which might have kept her in jail. Offering a fresh angle on cases from the nineteenth-century Dreyfus affair to the murder trial of Dutch nurse Lucia de Berk, Schneps and Colmez show how the improper application of mathematical concepts can mean the difference between walking free and life in prison. A colorful narrative of mathematical abuse, Math on Trial blends courtroom drama, history, and math to show that legal expertise isn't't always enough to prove a person innocent.

    The essays provide an overview of the historical evolution in thinking about translation and offer strong individual opinions by prominent contemporary theorists. Most of the twenty-one pieces appear in translation, some here in English for the first time and many difficult to find elsewhere. Selections include writings by Scheiermacher, Nietzsche, Ortega, Benjamin, Pound, Jakobson, Paz, Riffaterre, Derrida, and others. A fine companion to The Craft of Translation, this volume will be a valuable resource for all those who translate, those who teach translation theory and practice, and those interested in questions of language philosophy and literary theory.

    Never before in history have we been able to acquire, record, communicate, and use information in so many different forms. Never before have we had access to such vast quantities of data of every kind. This revolution goes far beyond the limitless content that fills our lives, because information also underlies our understanding of ourselves, the natural world, and the universe. It is the key that unites fields as different as linguistics, cryptography, neuroscience, genetics, economics, and quantum mechanics. And the fact that information bears no necessary connection to meaning makes it a profound puzzle that people with a passion for philosophy have pondered for centuries.Table of ContentsLECTURE 1The Transformability of Information 4LECTURE 2Computation and Logic Gates 17LECTURE 3Measuring Information 26LECTURE 4Entropy and the Average Surprise 34LECTURE 5Data Compression and Prefix-Free Codes 44LECTURE 6Encoding Images and Sounds 57LECTURE 7Noise and Channel Capacity 69LECTURE 8Error-Correcting Codes 82LECTURE 9Signals and Bandwidth 94LECTURE 10Cryptography and Key Entropy 110LECTURE 11Cryptanalysis and Unraveling the Enigma 119LECTURE 12Unbreakable Codes and Public Keys 130LECTURE 13What Genetic Information Can Do 140LECTURE 14Life’s Origins and DNA Computing 152LECTURE 15Neural Codes in the Brain 169LECTURE 16Entropy and Microstate Information 185LECTURE 17Erasure Cost and Reversible Computing 198LECTURE 18Horse Races and Stock Markets 213LECTURE 19Turing Machines and Algorithmic Information 226LECTURE 20Uncomputable Functions and Incompleteness 239LECTURE 21Qubits and Quantum Information 253LECTURE 22Quantum Cryptography via Entanglement 266LECTURE 23It from Bit: Physics from Information 281LECTURE 24The Meaning of Information 293