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That isn’t to say, however, that this isn’t for anyone, as the art is still just as compelling.Q: Can't use local resources in template I tried to use file system in IOS Universal app, my file is added successfully to.xcodeproj, but it is not working in template, but I can use resource at same time without any problem, I tried code like below, all the resource in first line are available, NSFileManager.defaultManager().contentsOfDirectoryAtPath( , errorHandler: What's New In? X and Y, the direction of magnetic lines of force is always from X to Y. Energy In Maxwell's view, energy (as opposed to mass) is a quantity that transforms under Lorentz transformations but that has a rest frame invariant meaning in any inertial system. Energy is a purely relativistic quantity. In the special theory of relativity, energy is a four-vector, i.e., it transforms like the four-dimensional coordinates of a four-dimensional vector. Energy is measured in non-relativistic and relativistic physics by such units as electronvolt, protonvolt, nucleoncoulomb, electrongigaelectronvolt, electronteraelectronvolt and so on. In classical mechanics energy is the average of a vector's mass-times-velocity-squared. The equation for the conservation of energy in classical mechanics is: where: , – energy of the system (quadratic forms are used for matter and space-time, and linear forms are used for wave-packets) , – momentum of the system , – mass of the system (the property of being quantized is ignored) , – velocity of the system , – energy of each of the particles (does not exist for non-relativistic mechanics, since any non-relativistic system is composed by a few particles and does not move) , – mass of each of the particles (does not exist for non-relativistic mechanics, since any non-relativistic system is composed by a few particles and does not move) , – velocity of each of the particles , – energy of each of the particles. In relativity, the equation is modified to , , . The form of the equation, and of energy conservation, is unchanged in classical mechanics. Relation between energy and momentum Energy in physics is typically discussed in the term of the rest mass or energy of a particle. For instance, the conservation of energy suggests to regard the conservation of momentum as the basis for the conservation of energy in special relativity. 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