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This audiobook will teach you everything you need to know about probability in order to use it to your advantage. We shall start by exploring the very theory of probability and, later on, we shall discuss about the important role it plays in the fields of mathematics and science. Of course, we cannot even begin to think about probability without also considering the statistics and the inductive inferences. Therefore, we shall also approach these matters.
Principles of statistics are the basics of economics. Most of the time, people find such courses very boring and difficult. In fact statistics is really a boring thing. In this book you will hear that the whole course is detailed in an easy-to-understand way. While having a cup of tea, study it and get to know all about the principles of statistics. In simple words, it is a complete course that will help you in understanding the principles of statistics.
Number theory is an important branch of pure mathematics because it contains many basic concepts that are used to build up complex concepts of pure mathematics. One who is looking for a breakthrough in broad term mathematics is suggested to start from this theory. It will clear up basic concepts so it will be surprisingly easy to understand complex concepts.
I give this illustration to my students because a winning lottery number exponentially pales in comparison to the odds against them being alive and breathing (even if they nod off a bit here and there) at this very juncture in history. But in order to appreciate the anomaly of one's existence it is necessary to get a deeper understanding of the theory of large numbers.
Almost all of the academic disciplines and professions require a certain level of skill in using and comprehending at least the basis of statistics and the procedures it implies. The aim of this guide is to help you master these skills and offer you an insight of the statistical concepts in order to be able to apply them, thus enabling you to better grasp opportunities in life.
Bertrand Russell wrote that mathematics can exalt "as surely as poetry". This is especially true of one equation: ei(pi) + 1 = 0, the brainchild of Leonhard Euler, the Mozart of mathematics. More than two centuries after Euler's death, it is still regarded as a conceptual diamond of unsurpassed beauty. Called Euler's identity, or God's equation, it includes just five numbers but represents an astonishing revelation of hidden connections.
This audiobook will teach you everything you need to know about probability in order to use it to your advantage. We shall start by exploring the very theory of probability and, later on, we shall discuss about the important role it plays in the fields of mathematics and science. Of course, we cannot even begin to think about probability without also considering the statistics and the inductive inferences. Therefore, we shall also approach these matters.
Principles of statistics are the basics of economics. Most of the time, people find such courses very boring and difficult. In fact statistics is really a boring thing. In this book you will hear that the whole course is detailed in an easy-to-understand way. While having a cup of tea, study it and get to know all about the principles of statistics. In simple words, it is a complete course that will help you in understanding the principles of statistics.
Number theory is an important branch of pure mathematics because it contains many basic concepts that are used to build up complex concepts of pure mathematics. One who is looking for a breakthrough in broad term mathematics is suggested to start from this theory. It will clear up basic concepts so it will be surprisingly easy to understand complex concepts.
I give this illustration to my students because a winning lottery number exponentially pales in comparison to the odds against them being alive and breathing (even if they nod off a bit here and there) at this very juncture in history. But in order to appreciate the anomaly of one's existence it is necessary to get a deeper understanding of the theory of large numbers.
Almost all of the academic disciplines and professions require a certain level of skill in using and comprehending at least the basis of statistics and the procedures it implies. The aim of this guide is to help you master these skills and offer you an insight of the statistical concepts in order to be able to apply them, thus enabling you to better grasp opportunities in life.
Bertrand Russell wrote that mathematics can exalt "as surely as poetry". This is especially true of one equation: ei(pi) + 1 = 0, the brainchild of Leonhard Euler, the Mozart of mathematics. More than two centuries after Euler's death, it is still regarded as a conceptual diamond of unsurpassed beauty. Called Euler's identity, or God's equation, it includes just five numbers but represents an astonishing revelation of hidden connections.
Edward O. Thorp is the father of card counting, and in Beat the Dealer he reveals the revolutionary point system that has been successfully used by professional and amateur card players for two generations. From Las Vegas to Monte Carlo, the tables have been turned, and the house no longer has the advantage at blackjack.
Mathematics contains an important study field under the name chaos theory. Chaos theory studies the concept and behavior of highly insensitive dynamical systems. It also studies the behavior of dynamic systems in initial conditions, which often turn out to be super sensitive at a very high level. In chaos theory, this concept is referred as the butterfly effect, which is the main field of study in this theory.
If you listen to nothing else on leadership, you should at least hear these 10 articles (featuring "What Makes an Effective Executive", by Peter F. Drucker). We've combed through hundreds of Harvard Business Review articles on leadership and selected the most important ones to help you maximize your own and your organization's performance.
This is the true story behind Wall Street legend Richard Dennis, his disciples, the Turtles, and the trading techniques that made them millionaires. What happens when ordinary people are taught a system to make extraordinary money? Richard Dennis made a fortune on Wall Street by investing according to a few simple rules.
The principles and philosophy of success that Napoleon Hill outlined in his masterwork, The Laws of Success, and his international best seller, Think and Grow Rich, have served as the foundation for every motivational speaker since. Now, in these rare recordings, you will hear a complete and thorough exposition of Napoleon Hill's life-altering philosophy of personal achievement in his own voice. More than that, you will gain deeper insight into Hill's philosophy as you listen to him interpret and amplify the 17 universal principles of success.
In his most provocative and practical book yet, one of the foremost thinkers of our time redefines what it means to understand the world, succeed in a profession, contribute to a fair and just society, detect nonsense, and influence others. Citing examples ranging from Hammurabi to Seneca, Antaeus the Giant to Donald Trump, Nassim Nicholas Taleb shows how the willingness to accept one's own risks is an essential attribute of heroes, saints, and flourishing people in all walks of life.
Were it not for the calculus, mathematicians would have no way to describe the acceleration of a motorcycle or the effect of gravity on thrown balls and distant planets, or to prove that a man could cross a room and eventually touch the opposite wall. Just how calculus makes these things possible and in doing so finds a correspondence between real numbers and the real world is the subject of this dazzling book by a writer of extraordinary clarity and stylistic brio.
The aim of machine learning is to train the computers or machine to learn on its own and make informed decisions in a relatively shorter time than what human beings can do. The primary objective of this audiobook is to provide you with all the ins and outs of Markov models, and unsupervised machine learning over a range of multi-faceted applications. Specifically, the audiobook will explore practical implementations of Markov models in a Python programming environment.
Quantum theory is the most revolutionary discovery in physics since Newton. This book gives a lucid, exciting, and accessible account of the surprising and counterintuitive ideas that shape our understanding of the sub-atomic world. It does not disguise the problems of interpretation that still remain unsettled 75 years after the initial discoveries. The main text makes no use of equations, but there is a Mathematical Appendix for those desiring stronger fare.
Thinking Statistically is the book that shows you how to think like a statistician, without worrying about formal statistical techniques. Along the way we learn how selection bias can explain why your boss doesn't know he sucks (even when everyone else does); how to use Bayes' theorem to decide if your partner is cheating on you; and why Mark Zuckerberg should never be used as an example for anything.
All our lives are constrained by limited space and time, limits that give rise to a particular set of problems. What should we do, or leave undone, in a day or a lifetime? How much messiness should we accept? What balance of new activities and familiar favorites is the most fulfilling? These may seem like uniquely human quandaries, but they are not: computers, too, face the same constraints, so computer scientists have been grappling with their version of such problems for decades.
Economic forces are everywhere around you. But that doesn't mean you need to passively accept whatever outcome those forces might press upon you. Instead, with these 12 fast-moving and crystal clear lectures, you can learn how to use a small handful of basic nuts-and-bolts principles to turn those same forces to your own advantage.
Analysis theory of any random phenomenon is known as probability. The main resource for the concept of probability is probability theory. Probability theory is said to be one of the most important branches of mathematics.