The basic logic representation concerns scale decomposition of structure of number in a condition of volume of an individual circle. The scale component of number shows consecutive decomposition of numerical spherical structure in the general scale matrix. The author offers a condition of the structure, the habitual mathematical formula of volume which comprises the chronic conflict of distribution of the basic functions. In this case, the microscope is powerless. The spherical sequence fills volume with the various maintenance of numerical events which can be fixed as scale of the spatial phenomena of various numerical structures in one sphere. Distribution of number of event on an axis quantitative makes perpendicular horizons of various spheres. The main principle of the conflict of structure of volume makes displacement of the centers of various spheres. The increase in density of scale of spheres increases density of displacement of the centers. This density defines the kernel maintenance. Even the condition of mirror kernels has the displacement. Feature of static structure of genetic symbols consists in diagonal transition from a field of number of a proton to a field of number of a neutron. The cycle of the maintenance of structure corresponds to the period to number of the basis of a symbol. For this period the neutron number will be transformed only. Value of functions of a proton and neutron are distributed in a rod part of structure of the beginning and the period end, forming the environment of the maintenance (the following theme). Transition between structures is defined under the basic conflict of displacement. Following numbers of the established scales, we will define their value concerning unit:

a)         π / 6 = 0,523598776

b)         1 – 0,523598776 = 0,476401224

c)         0,476401224 * 6 = 2,858407346

d)        2,858407346 / π = 0,909859317

e)         3√0,909859317 = 0,969002168

f)         (4√0,969002168)^-1 = 1,007903174 (!)

This number of Hydrogen. Unit too corresponds to our accepted scales:

6√(0,523598776 * 2) = 1,007715881(!)

This number of a proton. Then, the neutron number is between these volumes:

√{Ln[3√(0,523598776 – 0,476401224)^-1]} = 1,008862936(!)

More detailed distribution of spheres, follows further. The event number (k), as a component of numerical scales is for this purpose used.

In the conditions of nuclear units of mass numbers:

(mp = 1,00727647), (mn = 1,008665012),

Event number (k):

k mp = (1,00727647 - 1) = 0,00727647,

k mn = (1,008665012 - 1) = 0,008665012.

For proton number readout of scale (1*10 ^-8), for a neutron is used: (1*10 ^-9).

Total of volumes in scales:

Vn mp = (727647), Vn mn = (8665012).

The center of interpolation of volumes:

Vn mp → (π/ 6) = Vn mn → (π/ 6).

Center conditions, (d = 1) there is a division (+/-) positive and negative dynamics of the maintenance of quantity of volumes. Hence, in this case, the number of scales becomes twice more:

{Vn(-k) + Vn (+k)} = 2Vn.

Equality of extreme values:

(Vn = Vn ′)

Vn, Vn ′ - quantity of volumes for extreme values.

The first and last volume of the established scale are equal and positive numbers of the same definition. 

The sequence of the maintenance of volumes in these numbers of events is defined by the formula:

V = {(π* [1 - ((k - 1*10 ^-8) ^3)] / 6}, where: k m – number of event of mass number.

Subtraction of unit of volume from among event defines structure of the maintenance of quantity of volumes in the established number. The main feature of the given method that in various scale intervals, value of the center will be not identical. It is communication with a displacement pose, as imposing of movement of degree of the established scale.

For example, conditions for mass number of Hydrogen (1,00794) quantity of scales (794),

sequence of scales: (k - 1*10 ^-5; 2*10 ^-5; 3*10 ^-5; 4*10 ^-5; 5*10 ^-5), will make horizon of the center for each volume:

V (1*10 ^-5) = 0,523598776; reorientation (the displacement center); 1,538*10 ^-16

V (2*10 ^-5) = 0,536170189; reorientation (the displacement center); -0,00794

V (3*10 ^-5) = 0,548941233; reorientation (the displacement center); -0,01588

V (4*10 ^-5) = 0,561913479; reorientation (the displacement center); -0,02382

V (5*10 ^-5) = 0,5750885;     reorientation (the displacement center); -0,03176

Localization of the taken scales defines system of the centers of relative displacement. The given condition is characteristic for nuclear structures. In this case, orthogonality is relative. Variable dependence of volume displacement doesn't leave accurate axial orientation. The volume increases proportionally to increase in number of scale. At level of volume of scale;

V (1*10 ^-5) = 0,523598776 = (π/ 6), an error rather (π);

(6*0,523598776) - π= 2,4*10 ^-9, is in other volumes of negative value. In final conditions of

total amount; (2Vn), the quantity of scales (1589), occurs interpolation between scales;

V(2*10^-5) = V(4*10^-5), =  0,561913479.

It is characteristic for all volumes in a limit of conditional scale at different levels.

The basic characteristic of the maintenance of volumes in structure of scale that positive number of event has the limit (k →1) reorientation in a negative number. The negative number of event for the fixed horizontal levels increases in inverse proportion to reduction of number of scale.

So, for example, for horizon of scales (794)

(1)  [V(5*10^-5) / V(1*10^-5)] = (+/-) [k(5*10^-5)+ 1]^3,

where (+/-) – reorientation of number of event.

Scale reduction raises value (π). Displacement is defined by fractional division of number of event. It is very important indicator. In various scales division of the same number of event occurs differently.

Thus, if horizons of scales in the set volume static the sequence (1) volumes remains for all scales on this horizon.

The made definition will well be coordinated with concept of distribution of density of events of the given volume. Really, the increase in number of volume increases event number.

It is necessary to remember that it is structure of one volume is in various scales.

Then, in the conditions of certain static structure of volume, definition of dynamic function, in the course of interpolation of various scale numerical horizontal volumes is possible. It is possible. But, as it is possible that the established volume defines coordinates of the formation of an expression. This definition should be not necessarily connected with concrete structure of volume in which the established volume was defined. Expression process provides own development for each established volume.

Let's return to static distribution of volumes in one structure of scales. For this purpose it is necessary to notice prominent feature of number of event in opposite signs.

For example, any number of event; k = (+/-) 0,00484.

In positive value of scale; (0,00002) this number meets on horizon (156).

In negative value of scale; (0,00002), number of horizon (640).

General view of horizons of scale: 0,00002:

Horizon: (156), (k = 0,00484),   (V = 0,516032859), (scale: 0,00002)

Horizon: (640), (k = - 0,00484), (V = 0,531238286), (scale: 0,00002)

Numbers of events of other scales on these horizons:

Horizon: (156)

Scales:                     (0,00001), (0,00002), (0,00003), (0,00004), (0,00005)

Numbers of events: (0,00639), (0,00484), (0,00329), (0,00174), (0,00019)

Horizon: (640)

Scales:                     (0,00001), (0,00002),  (0,00003),   (0,00004),  (0,00005) 

Numbers of events: (0,00155), (-0,00484), (-0,01123), (-0,01762), (-0,02401)

It is visible that one number of event with opposite signs, in the same scale gets different conditions of development. The relation of volumes of the given number of event will be definition of communication of these coordinates.

(2) [(exp k) ^2] ^3 = [ V (640) / V (156) ] = 1,029466006

The error of these relations depends on density of the established scale of search. Some increased numbers of events can use own structure of reorientation, forming own scale of search.

And so, insignificant displacement among event, defines two basic conditional functions of distribution of structure of volume. These variable functions are considered, how functions of a proton and a neutron as a part of event number. In the conditions of nuclear numerical structure, distribution of numerical relations of a proton and a neutron remain rather constant.

This decision opens real numbers of a proton and a neutron as a part of a kernel.

For mirror kernels, the number of a proton (0,999311219) will be typical. This number has own polarity in genetic structure of reorientation (mp ^-1).

Its feature:

(0,999311219^-1)^2 = (mn / mp) = 1,001378987

This private definition of numerical structure. For definition of mass functions the nucleon number, as the basis of mass number is used. Its coordinates of volume can be defined in structure of scales of Hydrogen.

Parameters:

V He4 = [(π * nukl^3) / 6] = 0,54620457

This number in scale: (0,00001) (860) (-0,00065) = 0,524620457 (!)

Close values (-k):  (0,00002) (430) (-0,00064) = 0,524604729

                               (0,00003) (287) (-0,00064) = 0,524604729

                               (0,00004) (216) (-0,00066) = 0,524636186

                               (0,00005) (173) (-0,00066) = 0,524636186

Close values (+k):    (0,00001) (730) (0,00065) = 0,522578422

                               (0,00002) (365) (0,00066) = 0,522562734

                               (0,00003) (244) (0,00065) = 0,522578422

                               (0,00004) (183) (0,00066) = 0,522562734

                               (0,00005) (147) (0,00064) = 0,522594109

Distribution of functions of number (n) and fields (n ^-1) in a numerical format defines considerable set of various scales. It is characteristic for thermal displays of entropy in volume structure. So, in reorientation of number and the Hydrogen field, there are static numbers of events of Oxygen and Nitrogen. In this case, the field of Oxygen is closer to number of Hydrogen concerning its own.

The conclusion.