### Dimensional numbers

The scope of
applications of dynamic numbers is unlimited because all objects have internal
and external variable properties that can be regarded as internal deformations
of that object. All accumulations, all sets are junctions of these numbers that
form deformed continua. Junctions have a property that without simplifications
they are not interchangeable because even equal numbers because of deformations
are not equal. To manipulate them interchanging, dividing is impossible. This
means that mathematics can occur only in resonance layers where we have
structures of identical deformations.

The question is what can we do with such continua? Since the main concept is deformation, we can analyze this aspect, trying to find instruments for this purpose. The main operations go to number tables that are used to describe inhomogeneities or gradient maps of displacements. Also, there are such important concepts as “resonances”, “the same level”, “symmetry”, such operations as compression and …

The question is what can we do with such continua? Since the main concept is deformation, we can analyze this aspect, trying to find instruments for this purpose. The main operations go to number tables that are used to describe inhomogeneities or gradient maps of displacements. Also, there are such important concepts as “resonances”, “the same level”, “symmetry”, such operations as compression and …