TITLE Boxing - How To Hit The Heavy Bag

TITLE Boxing - How To Hit The Heavy Bag (Boxing)| 250 MB
Trainer: Danny Campbell | ASIN: B00114QA44 | $9.99
The Heavy Bag is one of the oldest, time-honored staples in the sport of boxing. It has been around since the days of the bare-fisted warriors of past centuries. It is also one of the most misused and under utilized pieces of training equipment in the gym. Noted former professional boxer, referee, trainer and promoter Danny Campbell shows the inside secrets from the pros to mastering the heavy bag. There is so much more than simply throwing punches and waling away at a hanging heavy bag.
In this segment you will learn how to successfully work the bag in these areas:
* Selecting the proper bag for your skills and level
* Correct spacing and distance from the bag to achieve maximum power and benefits
* Throwing the jab, straight right and left, hooks, uppercuts, body shots and more
* Successfully navigating around the bag to achieve full cardiovascular results
* Drills to developing speed and power in your heavy bag workout

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Queen of the Sciences: A History of Mathematics

In the 17th century, the great scientist and mathematician Galileo Galilei noted that the book of nature “cannot be understood unless one first learns to comprehend the language and read the characters in which it is written. It is written in the language of mathematics, and its characters are triangles, circles, and other geometric figures, without which it is not humanly possible to understand a single word of it.”

For at least 4,000 years of recorded history, humans have engaged in the study of mathematics. Our progress in this field is a gripping narrative, a never-ending search for hidden patterns in numbers, a philosopher’s quest for the ultimate meaning of mathematical relationships, a chronicle of amazing progress in practical fields like engineering and economics, a tale of astonishing scientific discoveries, a fantastic voyage into realms of abstract beauty, and a series of fascinating personal profiles of individuals such as:

* Archimedes, the greatest of all Greek mathematicians, who met his death in 212 B.C. at the hands of a Roman soldier while he was engrossed in a problem
* Evariste Galois, whose stormy life in 19th-century radical French politics was cut short by a duel at age 20—but not before he laid the foundations for a new branch of modern algebra called Galois theory
* Srinivasa Ramanujan, an impoverished college dropout in India who sent his extraordinary equations to the famous English mathematician G. H. Hardy in 1913 and was subsequently recognized as a genius

An inquiring mind is all you need to embark on this supreme intellectual adventure in The Queen of the Sciences: A History of Mathematics, which contains 24 illuminating lectures taught by award-winning Professor of Mathematics David M. Bressoud.

The “Queen of the Sciences”

The history of mathematics concerns one of the most magnificent, surprising, and powerful of all human achievements. In the early 19th century, the noted German mathematician Carl Friedrich Gauss called mathematics the “queen of the sciences” because it was so successful at uncovering the nature of physical reality. Gauss’s observation is even more accurate in today’s age of quantum physics, string theory, chaos theory, information technology, and other mathematics-intensive disciplines that have transformed the way we understand and deal with the world.

The Queen of the Sciences takes you from ancient Mesopotamia—where the Pythagorean theorem was already in use more than 1,000 years before the Greek thinker Pythagoras traditionally proved it—to the Human Genome Project, which uses sophisticated mathematical techniques to decipher the 3 billion letters of the human genetic code.

Along the way, you meet a remarkable range of individuals whose love of numbers, patterns, and shapes created the grand edifice that is mathematics. These include astrologers, lawyers, a poet, a cult leader, a tax assessor, the author of the most popular textbook ever written, a high school teacher, a blind grandfather, an artist, and several prodigies who died too young.

You find the problems and ideas that preoccupied them can be stated with the utmost simplicity:

* Is there a method for finding all the prime numbers below a given number? (Eratosthenes, c. 200 B.C.)
* The equation xn + yn = zn has no whole-number solutions where n is greater than 2. (Pierre de Fermat, 1637)
* What would it mean if space is non-Euclidean; that is, if it is not flat as described by Euclid? (János Bolyai, 1832)

The second of these propositions, called Fermat’s last theorem, is one of the most famous in mathematics. It was followed by this postscript in the book where Fermat jotted it down: “I have a truly marvelous demonstration, which this margin is too narrow to contain.” Since Fermat never wrote out his proof, his statement served as a tantalizing challenge to succeeding generations of mathematicians.

The difficult road to a proof of Fermat’s last theorem is a theme that surfaces throughout the last half of this course. Among other intriguing facts, you learn that Circle Limit III, a mathematically inspired woodcut by the Dutch artist M. C. Escher, relates directly to the technique that eventually showed the way to a solution by mathematician Andrew Wiles in 1994.

See Mathematics in Context

Professor Bressoud begins the course by defining mathematics as the study of the abstraction of patterns. Mathematics arises from patterns observed in the world, usually patterns expressed in terms of number and spatial relationships. Furthermore, it is a human endeavor found in every culture extending back as far as records go.

The Queen of the Sciences focuses on the European tradition that grew out of early mathematics in Mesopotamia, Egypt, and Greece. The first eight lectures examine these foundations and the contributions of India, China, and the Islamic world, which played important roles in the development of European mathematical achievements. For example:

* The earliest recorded use of zero as a placeholder was found in a Hindu temple in Cambodia constructed in A.D. 683. Zero had been used a few decades earlier by the Indian astronomer Brahmagupta not as a placeholder but as a number that could be manipulated.
* An approximation for pi of 355/113 was developed in the 5th century by the Chinese astronomer Zu Chongzhi. Correct to seven decimal places, this approximation would remain the most accurate estimate for more than 1,000 years.
* The first treatise on al-jabr (restoring) and al-muqabala (comparing)—the process of solving an algebraic equation—was written in A.D. 825 by the Islamic mathematician Abu Jafar al-Kwarizmi. Al-jabr eventually would become the word “algebra” and al-Kwarizmi would become the word “algorithm.”

The next eight lectures show how Western Europe, beginning in the late Middle Ages, gathered existing mathematical ideas and refined them into new and powerful tools. The heart of this section is five lectures on the 17th century, when the separate threads of geometry, algebra, and trigonometry began to meld into a cohesive whole, one whose fruits included the creation of calculus by Isaac Newton and Gottfried Wilhelm Leibniz.

Calculus is another recurring theme throughout this course, making its first appearance in the method of exhaustion developed by the ancient Greeks. In the early 17th century, John Napier initiated the idea of logarithms, which added to the examples from which the general rules of calculus emerged. You discover how, in his ceaseless toying with his new invention, Napier chanced on a base that is the equivalent to the modern base of the natural logarithm used in calculus: the famous number now known as e (2.71828 … ).

After studying the 18th-century contributions of Leonhard Euler—possibly the greatest mathematician who ever lived—you look at how art has influenced geometry and all of mathematics. You investigate mosaics from the Alhambra, prints by M. C. Escher and Albrecht Dürer, and other intriguing shapes and forms.

In the final eight lectures, you explore selected mathematical developments of the past 200 years, including:

* Joseph Fourier’s solution in the early 1800s to the problem of modeling heat flow, which led to a powerful technique called Fourier analysis for making sense of a wide range of complex physical phenomena
* Bernhard Riemann’s new system of geometry in the mid-1800s, which provided a framework for the revolutionary conception of space developed by Albert Einstein in his general theory of relativity
* Grigori Perelman’s recent, startling solution to the Poincaré conjecture proposed by Henri Poincaré in 1904, which earned Perelman the prestigious Fields Medal (which the reclusive Russian mathematician declined)

Learn with an Experienced Teacher

Experienced in teaching mathematics to students of all levels, Professor Bressoud was a Peace Corps volunteer in the West Indies before earning his Ph.D., where he taught mathematics and science to intermediate students. In addition, he has written numerous articles on mathematics education and related issues, including four textbooks that draw heavily on the history of mathematics.

His depth of knowledge and passion for teaching mathematics—which earned him the Mathematical Association of America’s Allegheny Mountain Section Distinguished Teaching Award—make your journey through the story of mathematics all the more riveting and exciting.

Mathematics has exhibited an inexhaustible power to illuminate aspects of the universe that have been cloaked in mystery. In charting the storied history of its evolution, The Queen of the Sciences not only illustrates how these mysteries were revealed but exposes, with a wealth of insight, the enormous efforts that went into deciphering our natural world.

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Size: 4.5 GB

Best of guitar SongBook - Guitar Tab

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180 Mathematics E-books & Tutorials

Mathematics is the study of quantity, structure, space, relation, change, and various topics of pattern, form and entity. Mathematicians seek out patterns whether found in numbers, space, natural science, computers, imaginary abstractions, or elsewhere.^[2][3] Mathematicians formulate new conjectures and establish truth by rigorous deduction from appropriately chosen axioms and definitions.^[4]
There is debate over whether mathematical objects exist objectively by nature of their logical purity, or whether they are manmade and detached from reality. The mathematician Benjamin Peirce called mathematics "the science that draws necessary conclusions".^[5] Albert Einstein, on the other hand, stated that "as far as the laws of mathematics refer to reality, they are not certain; and as far as they are certain, they do not refer to reality."^[6]
Through the use of abstraction and logical reasoning, mathematics evolved from counting, calculation, measurement, and the systematic study of the shapes and motions of physical objects. Knowledge and use of basic mathematics have always been an inherent and integral part of individual and group life. Refinements of the basic ideas are visible in mathematical texts originating in the ancient Egyptian, Mesopotamian, Indian, Chinese, Greek and Islamic worlds. Rigorous arguments first appeared in Greek mathematics, most notably in Euclid's Elements. The development continued in fitful bursts until the Renaissance period of the 16th century, when mathematical innovations interacted with new scientific discoveries, leading to an acceleration in research that continues to the present day.^[7]
Today, mathematics is used throughout the world as an essential tool in many fields, including natural science, engineering, medicine, and the social sciences such as economics and psychology. Applied mathematics, the branch of mathematics concerned with application of mathematical knowledge to other fields, inspires and makes use of new mathematical discoveries and sometimes leads to the development of entirely new disciplines. Mathematicians also engage in pure mathematics, or mathematics for its own sake, without having any application in mind, although practical applications for what began as pure mathematics are often discovered later.^[8]

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Accelerated VB 2008

Visual Basic 2008 offers powerful new features, and Accelerated VB 2008 is the fastest path to mastering them, and the rest of Visual Basic, for both experienced Visual Basic programmers moving to VB 2008 and programmers moving to Visual Basic from another object�oriented language. Many books introduce VB, but very few also explain how to use it optimally with the .NET common language runtime (CLR). This book teaches both core Visual Basic language concepts and how to wisely employ VB idioms and object�oriented design patterns to exploit the power of VB and the CLR.Accelerated VB 2008 is both a rapid tutorial and a permanent reference. You�ll quickly master VB syntax while learning how the CLR simplifies many programming tasks. You�ll also learn best practices that ensure your code will be efficient, reusable, and robust. Why spend months or years discovering the best ways to design and code VB when this book will show you how to do things the right way, right from the start?Comprehensively and concisely explains both Visual Basic 2005 and Visual Basic 2008 featuresFocuses on the language itself and on how to use Visual Basic 2008 proficiently for all .NET application developmentConcentrates on how VB features work and how to best use them for robust, high�performance codeWhat you�ll learn How VB works with and exploits the CLRHow to use arrays and collectionsHow to handle events with delegates How to design and use generic types and methodsHow to thread efficiently and robustlyHow the new VB 2008 anonymous types, lamba expressions, and extension methods work and how to use themWho is this book for? If you�re an experienced VB programmer, you need to understand how VB has changed with VB 2008. If youre an experienced object�oriented programmer moving to VB, you want to ramp up quickly in the language while learning the latest features and techniques. In either case, this book is for you. The first three chapters succinctly present VB fundamentals for those new to or reviewing VB. The rest of the book covers all the major VB features in great detail, explaining how they work and how best to use them. Whatever your background or need, youll treasure this book for as long as you code in VB 2008.Related Titles Beginning ASP.NET 3.5 in VB 2008: From Novice to ProfessionalVisual Basic 2008 Recipes: A Problem-Solution ApproachPro WPF in VB 2008: Windows Presentation Foundation in .NET 3.5Pro VB 2008 and the .NET 3.5 Platform, Third Edition

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Thinking in Java (4th Edition)+Code+ 2nd Edition Solution Guide

Thinking in Java (4th Edition)+Code+ 2nd Edition Solution Guide
1150 pages |Prentice Hall PTR; 4 edition (February 20, 2006) | English | ISBN: 0131872486 | PDF | 6 MB


Thinking In Java should be read cover to cover by every Java programmer, then kept close at hand for frequent reference. The exercises are challenging, and the chapter on Collections is superb! Not only did this book help me to pass the Sun Certified Java Programmer exam; it�s also the first book I turn to whenever I have a Java question. Jim Pleger, Loudoun County (Virginia) Government
Much better than any other Java book I�ve seen. Make that �by an order of magnitude�... very complete, with excellent right-to-the-point examples and intelligent, not dumbed-down, explanations ... In contrast to many other Java books I found it to be unusually mature, consistent, intellectually honest, well-written and precise. IMHO, an ideal book for studying Java. Anatoly Vorobey, Technion University, Haifa, Israel

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