Dialectics, trialectics, pentalectics, then - by the number of attractors in the system.

The basic tool of modern philosophy - dialectical approach has been developed since the Zeno, was developed by Hegel, two hundred years ago and finalized in Marxism-Leninism. However, as and any scientific instrument, it must evolve, or be forgotten, as many others. How can I submit a further development of the dialectic of the following forms?

Now write a lot about trialektiku, a small non-equilibrium. " In Sergey Pereslegin also read about monolectical and alectical schemes.

That in the dialectic is the driving force of the dialectical contradiction? This kind of force that causes the behavior of the system, i.e. a control system attractor.

More precisely, the dialectic must act two attractors - the antagonists. Its are antonyms, semantic differentials.

But then, monolectical system - is a system with one attractor and  alectical system - a system without any attractor.

Accordingly, trialectical system -is a system with three attractors. That is, in trialectical system is a dialectical pair of attractors, plus a "nonequilibrium third" - the third attractor. The behavior of such systems will be determined by the superposition of three attractors.

Okay, but if the system has 4 attractors? Is it quattrolectical? Yes and no. It is obvious that 4 of the attractor can be represented as 2 pairs of attractors. That is quattrolectical consist of  two dialectical system.

But pentalectical is  new variant. There will be two dialectical systems and "nonequilibrium fifth" - and the composition will be based on 5 attractors.
Then:
Geksalectical - 6 attractors, two trialectics or three dialectics,

Geplalectical  - 7 attractors - that is Geksalectical plus "nonequilibrium seventh"

You can draw a general conclusion that Polylectical system where order N - lectical a system with N attractors, where N is a prime number. It can be represented as lectical level N-1 Plus "nonequilibrium attractor N» - a new agent in the system.

A lectics with the orders of the composite numbers are reduced to a simple dialectical, Trialectical, Pentalectical etc.