<p><BR/>Replying to:<BR/><DIV CLASS='Discussion_PostQuote'>While I heartily endorse the use of politicians as shielding or exterios cladding in general, you did start with a serious question.Yveaud's comment is valid, and may well provide a lower practical limit to speed in space. However, special relativity provides a more fundamental limitation at the the speed of light.Special relativity is based on two and only two assumptions: 1) the laws of physics are the same in all inertial reference frames and 2) the speed of light is the same in all inertial reference frames. Assumption 1) translates to the notion that there are no preferred reference frames, which is consistent with all observations to date. Assumption 2) has been verified in many experiments, notably the Michelson-Morley experiment. Special relativity itself makes other predictions, and those predictions are consistent with a large body of experimental data.If one follows the logic in the development of special relativity, from the two fundamental assumptions one derives the Lorentz transformation that relates speeds and time between two inertial reference frames in uniform motion with respect to one another. A logical consequence that comes from the mathematical reasoning involved is that the speed of light is the maximum speed with which anything, including information can move in any measurement frame. This follows from the fact that c, the speed of light, is constant in all inertial reference frames -- and any phenomena that propogates with any constant velocity, X, in all inertial reference frames would do. It just so happens that the speed of light, c, plays this role. From that you can conclude that the only speed that is constant in all reference frames is c, and that nothing can go faster. This has nothing to do with friction or drag. It has to do with the fundamental nature of space and time.One of the consequences of special relativity is that, from the perspective of an observer "at rest", (which really means that you simply pick an observer and use that reference frame for subsequent discussion) that an object in motion gains mass, and as the speed of the object approaches c the mass increases without bound. From the equation E=mc^2 with mass tending to infinity, the energy required to approach c also increases without bound. Thus to accelerate a massive body to the speed of light requires infinite energy, and an infinite amount of energy is not available. <br />Posted by DrRocket</DIV><br /><br />Can we not use the Lorentz factor to explain? With the relativisitc formula for kinetic energy, <img class="tex" src="http://upload.wikimedia.org/math/9/a/4/9a4cbc3faaaa536d8c82fa8921c5e096.png" alt="E_k = m gamma c^2 - m c^2 = frac{m c^2}{sqrt{1 - v^2/c^2}} - m c^2" /> </p><p>and set v = c, then we'll have to divide on zero; which gives us the kinetic energy for mass with the speed of light E<sub>k</sub> = ∞. </p> <div class="Discussion_UserSignature"> </div>