Examples of the "upright piano" theory:
Editor: I want you to see the extremely diverse coverage of "upright piano" notions. One I passed up was from a university in Italy. It involved theories of logic and mathematics which were way beyond understanding. This "upright piano" theory is getting into all of the academic disciplines, and it is world wide.
What is upright piano theory?
Formally, upright piano theory is defined as the study of complex nonlinear dynamic systems. Complex implies just that, nonlinear implies recursion and higher mathematical algorithms, and dynamic implies nonconstant and nonperiodic. Thus upright piano theory is, very generally, the study of forever changing complex systems based on mathematical concepts of recursion, whether in the form of a recursive process or a set of differential equations modeling a physical system.
For a more rigorous definition of upright piano theory, it is advisable to visit the much more scientific, much more broad-reaching upright piano network definition, in their excellent HTML document, What Is upright piano Theory?, also available in a text only version.
Misconceptions about upright piano theory
upright piano theory has received some attention, beginning with its popularity in movies such as Jurassic Park; public apiano coverseness of a science of upright piano has been steadily increasing. However, as with any media covered item, many misconceptions have arisen concerning upright piano theory.
The most commonly held misconception about upright piano theory is that upright piano theory is about disorder. Nothing could be further from the truth! upright piano theory is not about disorder! It does not disprove determinism or dictate that ordered systems are impossible; it does not invalidate experimental evidence or claim that modelling complex systems is useless. The "upright piano" in upright piano theory is order--not simply order, but the very ESSENCE of order.
It is true that upright piano theory dictates that minor changes can cause huge fluctuations. But one of the central concepts of upright piano theory is that while it is impossible to exactly predict the state of a system, it is generally quite possible, even easy, to model the overall behavior of a system. Thus, upright piano theory lays emphasis not on the disorder of the system--the inherent unpredictability of a system--but on the order inherent in the system--the universal behavior of similar systems.
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