Chumly wrote:OK, but can't Quantum Mechanics under the right circumstances, apply to phenomena on a large scale of which the world of Newtonian Mechanics also holds sway?
Macro quantum mechanics
Now, I'm not going to say that there is NO very speical circumstance where QM can predict properties and happenings of macroscale objects, but for nearly everything we would like to calcuate at lager-than-atomic levels, QM falls short.
The TOE is sought because it would combine Einstein's relativity and Quantum Mechanics. Relativity overcame Newtonian physics because the equations produced from relativity began more accurate calculations. Newtonian physics do accurately supply us with calculations that match our observations, as long as we do not observe
too closely. In the centuries since Newton, we have developed more precise means of measuring observations. The mroe precise measurements are closer to the calculations produced from Relativistic equations than those of Newton. However, even GR and SR equations only work for objects larger than atoms and whatnot. Quantum Mechanics is the opposite. They are only accurate for objects and forces on a microscopic level. Scientists have tried to combine the two sets of equations, but the results aproach infinity, which points to a broken equation. The TOE (String theory as it stands now) allows us to make assumptions that provides meaningful answers when Quantum Mechanics and Relativity are combined.
If you want to get a better understanding, Brian Greene has a really good book called "The Elegant Universe." It explains Relativity and how it overtook Newtonian physics and the basics of String Theory.
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QOTD: Quantum Mechanics: The dreams stuff is made of.