THE ETERONIC THEORY

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This chapt= er deals with the basic building blocks of space. I mentioned it fleetingly in the previous chapter as an advance and I am further describing it here adding y= et more detail.

The Eteron= is a subatomic particle having complex structure and possessing the following functional properties:

1. Eterons= fill space very compactly touching each other on surfaces created by electrical repulsions. The length in spa= ce is measured by juxtaposed Eterons. The diameter of identical Eterons acts as a measurement unit in space and there= fore the size of physical objects. Eterons are made of sub-Eterons (sub-particles much smaller than the mentioned Eteron). They have a special surface-struct= ure made up of sub-Eterons able to generate small dipole-fields with a short ra= nge.

2. The Ete= ron can be compressed or expanded (decompressed). Its diameter can vary. To compress an Eteron requires energy supplied to it, and correspondingly, whe= n it expands, it returns that energy. The internal energy of the Eteron is the inverse function of its radius: E=3Dk/(r³) where k is a constant and r is its radius. The Etero= n also can be compressed in only one dimension, that is, flattened like a pancake rather than a reduction in radius in all directions. This way, the internal energy is an inverse function of its volume.

3. The Ete= ron has an internal clock. When an Eteron is compressed, the radius reduces in = an elastic form. When the compression force ceases, the Eteron returns to its previous size. The clock has the function of determining an interval of tim= e t. Compression occurs such that, when applying force to an Eteron, the Eteron compresses without transmitting this compression to any of its neighbours.<= span style=3D'mso-spacerun:yes'> This action is confined to a singl= e time interval (t), as initially, this is the smallest useful period for observat= ion. It absorbs the entire energy of the compression during this single interval. After the interval concludes, the Eteron then begins to compress the adjace= nt Eteron in the direction of the force. Basically a single Eteron is compress= ed for a single interval of t. F= or a series of t’s the Eterons along the plane of the applied force-vector will each experience compression. Only during a single interval t will a si= ngle Eteron be compressed. This compression will only occur providing the Eteron about to be compressed has= a radius bigger than the Eteron about to compress it.

= 4. The final radius of an Eteron is a function of a force f such that:

f =3D k/(r⁴) where k is a constant and r is its radius.

A chain of compressed Eterons can exist such that the previous Eteron compresses the following Eteron and the chain is supported by the initially compressed element.

= The speed of propagation of this compression wave is given by the diameter of t= he Eteron divided by the interval t or: (2r)/t

As the for= ce persists during interval t, the Eteron becomes compressed, however after t = only a force much smaller in magnitude is required to maintain that Eteron’= ;s compressed state.

In another= way, the compression force is proportional to the radius raised to the power of = 4. This would be applied during a time interval t such that, when ceasing the force, the Eteron remains compressed. To maintain this compression state a force much smaller in magnitude needs to be applied constantly. The relationship between the two forces is constant.

If a maint= enance force is constantly applied, then for the duration of this applied force, t= he Eteron remains compressed. If the maintenance force ceases, the Eteron does not decompress immediately; but rather an interval (t) will lapse during which = it decompresses. It is the same t interval for which it was initially compress= ed.

There is a= nother part to this process. When the force ceases to be applied to the Eteron the Eteron will subsequently decompress and it will do it in a time t. However when it does decompress it actually returns all the energy that was initially applied to it. The decom= pression behaves like an explosion.

A ‘compression-element’ is a force that is or can be applied to an Eteron. It is a moving elemen= t that compresses Eterons along or in it’s path. When compressing an Eteron,= the radius will reduce. Corresponding to this decreasing radius, the resistance force increases by a factor of 1/(r⁴). When the compression force equals the resistance force the compression stops.

The compression-element will only compress one Eteron on the straight line of i= ts action in any one time-interval. All its energy concentrates on a single Et= eron at a single time interval. Instead of compressing every Eteron in the array= a little in a single time interval, it will concentrate its entire energy at compressing a single Eteron (the next one in line) to a smaller radius. The compression-element is also an Eteron and another phenomenon exists here. If an Eteron pushes against anothe= r, this Eteron will respond with the same force but of contrary sense. The rea= sons for this behaviour reside in the electric structure of the Eteron (dipole confrontation on the surface, will be discussed later on). Suffice to say the Eterons have two dipole structures - one within the Eteron and the other existing on the sur= face of the Eteron. The dipoles on= the surface of the Eteron have a smaller energy state than those inside but do = have the effect of causing an attraction based on the speed of the collision or colliding force between two Eterons. The opposite poles (plus to minus) on the surface of each Eteron actually attract causing the overall attraction force. We tend to imagine that two collid= ing solid objects bounce however because of this Eteron ‘feature’ t= hey don’t. As an advance, I shall introduce the concept of the ‘barrier’. The Eteron has over its entire surface a barrier mad= e up of small dipoles. When two Eterons move close to one another, at first ther= e is a repulsion force generated by each Eteron’s small dipole barrier. If= the force causing the two Eterons to move closer increases at a determined value this barrier is broken and the small dipoles of each Eteron’s surface instead start to attract. The barrier-effect is due to the behaviour of each Eteron’s small dipoles. (Explanation in chapter on TIME)

The state of compression of = the Eterons determines the intensity of the torsion of space. The speed of ligh= t is given by d/t, where d is the diameter of the Eterons and t (considered cons= tant at the moment) is the same interval that was mentioned before. The distance= in space is measured using the diameter of the Eterons. This diameter varies depending on location hence where there is gravity, the diameters are small= er because within this space there are many compressed Eterons – Eterons= in this locale have collectively a smaller diameter.

5. The int= ernal components of the Eteron (called sub-Eterons) have electric polarity and th= ey confer to the Eteron electric properties. The Eteron can have three special electric states:

a. Neutral state, a state without a s= trong dipole-field. Internal electric charges are not separated.

b. Strong-= dipole state, with strong dipole-field that has a longer range than the dipole fie= ld of the surface dipoles. The internal electric charges are separated so as to generate a dipole field extending out further past the surface. The separat= ion has many levels of digital variation, specifically; there is a minimum (determined) difference between two consecutive levels. Each level belongs = to a determined dipole-field-intensity of digital variation.

c. Eter-ion state, the separation of an Eteron into two ions, one being positive and the other negative. Actually it’s not so much a splitting of the Eteron b= ut the ‘polarization’ of two Eterons. Each of the two separate Ete= ron halves now containing opposite charges. Starting from two neutral Eterons, = it is the total exchanging of opposed electric charges. These charges are ioni= zed sub-Eterons.

The first = two states preserve their characteristics of internal energy. They preserve the= ir state in relation to the Eteron’s size and internal clock.=

The ‘a’ state with a weak dipole is the state normal space is in. W= eak dipole fields mean that the Eteron has many small dipoles scattered through= out the Eteron – each dipole being a little positive and negative charge. (See diagram 5.2) Overall the combined group of dipoles have a weak dipole effect.

The ‘b’ state refers to charges (positive) separated from their opposite charge (negative). A small separation for low dipole intensities u= p to a significant separation at opposite ends of the Eteron for the strong inte= rnal dipole charges. In the ‘b’ state, the fields of strong dipoles connect to each adjacent Eteron in the structure creating a chain, linked by the ends of the opposed= poles (polar threads; see diagram 5.1). The strong dipole chargers also work as a static linking force. The weak (superficial) barrier dipoles work only as a dynamic interaction for Eteron-compression.

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= DIAGRAM 5.1

In the ‘c’ state the Eteron separates into two Eter-ions of opposed po= les. This provides a new kind of current, a

sub-electric current.

The speed = of flow of this sub–electric current is significantly higher than the compression transfer - described earlier. It is significantly higher than t= he speed of light. It is because the Eter-ions move inside conceptually new ki= nd of conducting medium. This idea will be expounded upon in the chapters TIME= and SUBELECTRICITY.

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DIAGRAM 5.2

= If it were possible to measure inside an Eteron, different positive and negati= ve values would be observed depending on the particular point the measurement = was made. Different electric values would correspond to different positions wit= hin the structure. (diagram 5.2) = In fact the position of the positive and negative loads is responsible for all three states mentioned above. When the positive and negative loads are very close together it would be described as being in the ‘a’ state. If however an external electric field moves them away from each other, the Eteron absorbs energy a= nd it passes to the ‘b’ state in a stable form. In the structure= of the Eteron, there is ‘support’ that, once in the ‘b’ state, it doesn't allow the two electrically opposed loads to move closer again. It exists in a new sta= ble state. This ‘support’ is like= an obstacle that over-rides the natural attraction of both loads. If it were contrary to this the stable ‘b’ state simply would not exist. <= o:p>

Sub–electricity, introduced just above, really forms a major p= art of the overall theory. It wou= ld be too much for a detailed in depth discussion on this subject at this point however given its importance to the theory an overview for clarity must be presented. Certainly the reader must have a basic appreciation for this con= cept if the rest of the theory is to be understood.

The electrical field is gene= rated by other dipoles. As shown in the chapter POLAR SHEAVES a polar sheaf is two parallel threads flowing in opposite directions. This op= posing flowing creates (in the sub-Eteronic medium) an electric field, like that of the interaction of weak dipoles mentioned above. The electric force is what links polar threads and when this sub-electric force reaches an appropriate value it can generate a change in a dipole forcing it to the b state or further, can actually ionize the Eteron (the c state). This electric field = is generated near to the moving dipole. These electric fields also have two polarities and have a special characteristic; a moving charge moves the same pole in the same direction, while the opposite pole is moved in the opposite direction. Among electrons, this happens due to the generation the EDF (electro-dynamic-field). These forces are added to the static interactions. (See chapter ELECTRON) However, the creation of a ‘b’ dipole is= a dynamic phenomenon, coexisting with the static forces.

Returning = back to the discussion at hand, when an Eteron is being compressed the loading (charge) of the strong dipoles never move closer to each other. The compres= sion and the creation of the ‘b’ state are two different and indepen= dent phenomena. The act of compressing an Eteron has no bearing on its ‘dipole-generating device’, which is not affected, so charge-di= stances of the dipole do not vary. This causes the effect of the dipole-field (E) on the adjacent Eterons to increase according to the inverse of the cube of the radius of the Eteron, while the simple cohesion-forces of the polar sheaf v= ary with the inverse of the square of distance.

= &nb= sp; = E =3D k/(r³)

where k is a constant and r is its radius= as mentioned earlier in this chapter.

By increas= ing this field intensity to such a point a phenomenon occurs that the Eteron becomes ionized. The sum of the (E) fields of several Eterons acting on one Eteron will cause it to ionize and create two Eter-ions.<= /p>

It is the = same phenomenon that creates the ‘b’ state mentioned before but in t= his case it’s strong enough to ionize an Eteron. For this to occur a dense polar-sheaf is required to exist causing the creation of more polar sheaves when at a particular point a value is reached where the dipole-creating for= ce is too high for the Eteron. The dipole field increases with the cube of the inverse of the radius of the Eteron (1/r³) while the lateral cohesion of the threads only increases with the square. Increasing the ener= gy the ionizing force increases by an extra factor and upon reaching a determi= ned value, the Eteron being affected splits in two.

The voltage threshold for this to occur is in the order of 1022 Kilovolts. The act of ionizing will cause the Eteron being polarized to take the energy for the ionization from the decompression of the surrounding Eterons that generated the field. Observe = that there is an interaction between dipoles and compression, but it is indirect. Compression causes the dipoles to move nearer to each other and that proces= s of moving closer causes an increase of the field intensity that finally causes ionization to occur.

The charge loading that generates the dipole-field are attractive to each other –= ; as in a North Pole of a magnet being attracted to a South Pole. The ‘b s= tate support mechanism’ or obstacle causing the loads to remain apart is a= special internal structure. The ‘releaser key’ of this structure works = with perpendicular forces to the axis of the dipole. The pressure of another Ete= ron on one with a strong dipole can rotate this key in such a way that the loads become closer to each other again and pass to the ‘a’ state. The energy, in this way is released and passes to the other Eteron that moves f= rom the ‘a’ state and passes to the ‘b’ state. The stro= ng dipoles are transferred in this way and are called a dipole wave. It transf= ers energy perpendicular to the axis of the dipole. (See diagram 5.3)

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DIAGRAM 5.3

A dipole-wave in space= will move with the speed of light because the Eteron in the ‘b’ state transfers as much its strong-dipole (‘b’ state) as its compression-state. An Eteron in a ‘b’ state, which transfers en= ergy to an adjacent Eteron along the dipole axis, doesn't lose its strong dipole. Instead it transfers a bit of its energy to the following Eteron in the ‘a’ state causing this Eteron to take some of the energy of the= first and move to the ‘b’ state.&nbs= p; (See diagram 5.4) The first Eteron loses some of its compression ene= rgy becoming slightly decompressed. In another way it loses some of the energy = of its compression however because the energy was directed along the axis it d= oesn't lose its strong dipole.

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DIAGRAM 5.4

In summary= then:

I. If the = Eteron transfers energy in a perpendicular direction to the axis of the dipole, it transfers its compression state as well as its strong dipole, becoming neut= ral or dropping back to the ‘a’ state. (Refer diagram 5.3)

II. If how= ever the Eteron transfers energy parallel to the direction of the axis of the st= rong dipole, it doesn't lose its strong dipole, but a bit of its energy is used = by the other Eteron to pass it from the ‘a’ state to the ‘b’ state. This c= an generate a long polar thread that can be projected for a great distance, if= the energy supply exists from the base of the thread. (Refer diagram 5.4)

In the cas= e of an electron, the projection of its field is like the quills of a sea urchin. These quills are actu= ally polar threads with negative poles pointing in an opposite direction to the particle. The Eterons here are in a minimum compression state, but still ex= ist in the ‘b’ state. The sum of the energy of these Eterons is par= t of the internal energy of the electron. Be aware that while there appears to b= e a conflict with that explained in chapter on ELECTRON after reading the chapt= er PARTICLES there will be no conflict.

Having dis= cussed the basics of Eterons it is now possible to provide an initial insight into= the internal structure and dipole formations within an Eteron. Strong dipole formation is due to a couple of charges around the centre of the Eteron. Diagram 5.2 (lower side) represent= s an Eteron in the ‘b’ stage having a dipole axis.

In the perpendicular direction to the axis of the dipoles, the transfer of the dip= ole is total and this allows the formation of ‘dipole-waves’ (the photon).

5) The compression of the Eteron has at its heart a digital mechanism. Compressing= an Eteron and changing its radius doesn't produce any infinitesimal values of variation. There is a minimum but digital difference that is a constant that multiplies from the previous value of the Eteron. The difference of value between the two consecutive radii must be the product of the initial radius= by a constant. The value is (n.s), where s is the variation constant and n is = an integer.

<= span style=3D'mso-spacerun:yes'> Infinite a= nd infinitesimal are incomprehensible concepts and cannot be used for practical entities. Between two given values, there is a very large but finite number= of possible energy levels for the Eteron. Each radius of the Eteron is due to = an accommodation of its structure to the external force that presses against it and is governed by electrical forces generated by a finite amount of intern= al elements.

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