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Quantum Mechanics: The Theoretical Minimum by Leonard Susskind and Art Friedman


Quantum Mechanics: The Theoretical Minimum by Leonard Susskind and Art Friedman




Quantum Mechanics: The Theoretical Minimum is a popular science book that explains the basic concepts and mathematics of quantum mechanics, one of the most fundamental branches of physics. The book is written by Leonard Susskind, a renowned theoretical physicist and professor at Stanford University, and Art Friedman, a data consultant and former student of Susskind. The book is based on a series of lectures that Susskind gave at Stanford as part of his "Theoretical Minimum" project, which aims to provide a rigorous and accessible introduction to modern physics for anyone who is interested.


The book covers topics such as quantum states, principles of quantum mechanics, time and change, uncertainty and time dependence, entanglement, particles and waves, particle dynamics, and the harmonic oscillator. Each chapter includes exercises to help readers test their understanding and apply their knowledge. The book also provides historical and philosophical insights into the development and interpretation of quantum theory, as well as its implications for our view of reality.


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Quantum Mechanics: The Theoretical Minimum is a clear and engaging guide to the weird and wonderful world of quantum physics, suitable for anyone who wants to learn more about this fascinating subject. The book assumes some familiarity with basic mathematics, such as algebra and calculus, but does not require any prior knowledge of physics. It is an ideal companion for students, teachers, hobbyists, or anyone who is curious about the nature of the physical world.The book is divided into ten chapters, each focusing on a different aspect of quantum mechanics. The first chapter introduces the concept of quantum states, which are mathematical descriptions of the possible outcomes of a physical measurement. The second chapter explains the principles of quantum mechanics, such as superposition, interference, and the Born rule. The third chapter discusses how quantum states change over time, and how to calculate the probability of finding a system in a certain state at a given time. The fourth chapter explores the uncertainty principle, which limits the precision with which we can measure certain pairs of physical quantities, such as position and momentum.


The fifth chapter introduces the concept of entanglement, which is a quantum phenomenon where two or more systems share a quantum state and influence each other even when they are far apart. The sixth chapter explains the difference between particles and waves, and how quantum mechanics reconciles these two seemingly contradictory aspects of nature. The seventh chapter describes how to use the SchrÃdinger equation to model the dynamics of particles in various potential fields. The eighth chapter presents the harmonic oscillator, which is a simple but important system that can be solved exactly using quantum mechanics.


The ninth chapter discusses some of the applications and extensions of quantum mechanics, such as the hydrogen atom, spin, angular momentum, and perturbation theory. The tenth and final chapter addresses some of the conceptual and philosophical issues that arise from quantum mechanics, such as the measurement problem, the Copenhagen interpretation, the many-worlds interpretation, and Bell's theorem. The book also includes an appendix that reviews some of the mathematical tools that are used throughout the book, such as complex numbers, vectors, matrices, and differential equations. 0efd9a6b88


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