Stability & Order Goal determines Path. Path determines process. Process is a dynamically changing goal. Dynamic stability is the ultimate necessity for any successful process. Some degree of randomness is necessary for dynamic stability. Both absolute order and total randomness will eventually cause the breakdown of any dynamic process. There is a peak in the dynamic stability vs. relative order. Plot where the ratio of apparent order to apparent randomness is such that the necessary flexibility and choice in path and process is obtained. The above suppositions are seen in some of the basic theories of physics. One of them, Quantum Mechanics, allows for certain lower probability paths to be taken when conditions warrant. Another, the Heisenberg Uncertainty Principal, allows for the violation of certain basic laws of physics if the space/time intervals involved are small enough. The fact that the mathematics of many theories breakdown at certain points (at the speed of light or in the interior of black holes) indicates that they are static rather than dynamic descriptions of reality. This hypothesis also receives some possible confirmation in the electronic and energy production areas. It is probable that certain advantages inherent in amorphous and polycrystalline solar cells are due to this effect. Any room temperature superconductors must must take these concepts into consideration to provide the flexibility necessary for stable operation under room temperature conditions, high currents, or large magnetic fields. Any attempt at alternating pole permanent magnets will also have to consider this effect in relation to the arrangement of magnetic domains. It is to be concluded that any matrix of elements structured to produce a desired effect under conditions of normal reality must have a certain degree of probabilistic randomness in order to maintain dynamic stability. The randomness in this case is NOT entropic disorder. It is a randomness that contributes to dynamic anti-entropic order. In the case of room temperature super conductors it acts to provide a greater path bandwidth under conditions of higher entropy, thus creating more dynamic order. This effect can also be demonstrated by the notion that more information can be extracted from a system that is neither totally ordered nor totally random. In computer terms there is more information available from a combination of ones & zeros than from all ones or all zeros. So to obtain dynamic stability be flexible.