General System Theory, Link-Quantum Semantics and Fuzzy Sets

Abstract

It is outlined the possibility to extend the quantum formalism in relation to the requirements of the general systems theory. It can be done by using a quantum semantics arising from the deep logical structure of quantum theory. It is so possible taking into account the logical openness relationship between observer and system. We are going to show how considering the truth-values of quantum propositions within the context of the fuzzy sets is here more useful for systemics . In conclusion we propose an example of formal quantum coherence.

Quantum Mechanics Interpretation on Planck Scale

“…It is significant, and not accidental, that the quantum formalism has proved extremely fruitful and powerful to describe emerging and contextual systems in areas far removed from physics. This suggests something about the very nature of QM [10,11,12,13,14].…”

Lógica difusa para la toma de decisiones y la selección de personal

“…Las aplicaciones expuestas en los artículos de Alliger et al 1993, Dursun y Karsak (2010) y Canós et al 2011, Licata (2006), Zadeh (2002), Kabak, Burmaoglu y Kazancoglu, (2012) y Zadeh (2009), muestran de manera clara una función en el proceso de selección de personal con la asignación concreta de valores a cada habilidad deseada en el candidato. Esto permite tomar una decisión basada exclusivamente en resultados cuantificables.…”

Almost‐anywhere theories: Reductionism and universality of emergence

“…By following an operational criterion, these ones can be easily codified by a Turing Machine, a robot we shall name Turing-Observer which has been tailored on f T rules. It can be proved that such kind of program can be carried out -on a very limited range -only when a system is informationally closed with respect to an observer, a system of which we can always track the values of state variables and describe the evolutionary laws through recursive functions (Licata 2006a;2008a;2008b). That is the case of some "toy-models" inspired to classical Physics, such as Cellular Automata (CA).…”