Theorem Elementary

As an alternative: a delicious and filthy))). Click Western Union for additional related pages. Hypothesis 5: The vacuum-points of one type repel each other with constant acceleration a.po line that passes through them. Hypothesis 6: The vacuum-points of different kinds attract each other with constant acceleration a.po line that passes through them. Hypothesis 7: The law of interaction between any two vacuum points (acceleration a) is always constant and does not depend on the distance between the vacuum points. (In what follows, under the laws of the impact of vacuum-points of each other we understand it is a constant acceleration). Hypothesis 8: The laws of interaction between each vacuum point and all other vacuum-points are equal in magnitude and differ only in signs. Hypothesis 9: Number of vacuum points of the same type is equal to the number of vacuum points of another type. Corollary: The physical vacuum as a whole is neutral.

Hypothesis 10: The vacuum-points are in constant vibration. Hypothesis 11: Each vacuum-to-point varies with respect to one type of vacuum-point of another type so that the centers effect for a period of both points coincide. Definition: All the vacuum-points that are not part of a uniform physical. called vacuum fluctuations. Corollary: all elementary particles (photons, leptons, hadrons) is the fluctuation physical vacuum.

Chapter 2. Now, on the basis of the foregoing, we consider the simplest fluctuation: an electron. To understand its structure and nature of its interaction with other particles, first carry out a purely theoretical construction. The following theorem, the vacuum point I called EPO (elementary spatial volume). I ask because on them and understand. The numbering of the theorem is taken from the full study ('The theory of vacuum'). Teoriya_vakuuma.doc Theorem 17. Complex spatial volume, consisting of elementary spatial volume, evenly spaced on a sphere of radius r = const, vzaimoottalkivayuschih each other with acceleration a, and acting on any elementary spatial volume with equal accelerations a1 = a2 = ai ….= an impact on any elementary spatial volume according to the law, which depends on the distance R between the center of the sphere and the power center of the elementary spatial volume when all other parameters constant 1.Rassmotrim surface of a sphere of radius r1. Then the square of the radius of the ball is placed N elementary spatial volumes Ai, then one of the elementary spatial volume is an area element, while at the radius r0-own sites, where: To determine the net impact of elementary volumes of Ai in C, you must find the sum of the projections of the impacts of elementary spatial volumes of Ai, which are located on the surface of the radius of C when projected on the line. For this, the plane through the line perpendekulyarno OX axis. This plane at the intersection with the sphere of elementary spatial volume forms a circle of radius, which are placed Ai volumes that have the same angle a with the x-axis. Therefore, the volume of Ai circle of radius have the same impact, projected on the axis OX. We project this area of the plane HOY. Put it all impacts from the circle radius to a point, then the impact of a single elementary spatial volume projected on the axis OX is equal to the theorem is proved.