The Feynman Lectures on Physics, Volume 3This revised edition of Feynman’s legendary lectures includes extensive corrections Feynman and his colleagues received and Caltech approved, making this the definitive edition ofThe Feynman Lectures on Physics. For all readers interested in physics. 
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Review: The Feynman Lectures on Physics
User Review  GoodreadsThe author had created interest in me to do further studies on particle physics. The great thing about Feynman is his words make you feel closer to him, like a good friend rather than a good teacher. I don't know why I feel so close to him, as if I am speaking in person. Read full review
Review: The Feynman Lectures on Physics
User Review  Scott Simon  GoodreadsJust started, but I've never seen a physics book like this before. The intent is to make things clear and bring across the beauty of science and questioning. I'll follow up when finished, but it's like wine. You might take awhile to finish this one. Read full review
Contents
The Relation of Wave and Particle  21 
Probability Amplitudes  31 
The Hamiltonian Matrix  78 
Copyright  
5 other sections not shown
Common terms and phrases
aparticle absolute square ammonia ammonia molecule amplitude to find angle angular momentum apparatus axis beam benzene Bose particles carriers Chapter classical classical mechanics classical physics coefficients conservation coordinate corresponding course crystal definite energy density depends described detector diamagnetism direction electric field energy levels equal equation experiment factor Feynman find the electron frequency give Hamiltonian happens hole hydrogen atom interaction lattice lectures LHC photon light look magnetic field means molecule motion multiplied neutron nucleus operator oscillating paramagnetism parity phase physics polarized positive positronium possible potential precession probability amplitude problem produce proton quantum mechanics result rotation rotation matrix scattering Schrodinger set of base shown in Fig solution spin onehalf particle spinone stationary SternGerlach superconducting Suppose symmetry temperature theory thing twostate system values vary vector vector potential velocity wave function wave number write zaxis zcomponent zdirection zero