Animating Any Matrix

When we animate a matrix we get all of the numbers/values of the matrix to move as they would in a normal natural way. There are cells and further more, whole lines of values in all matrices that stay close or in fix relation to each other while they move. These individual cell or line values move with in their own singleness while remaining inside the domain of the matrix, an still allow the matrix to stay in balance as they move. It further proves that nature can integrate all systems into a single whole unit and have unique free ranging individualist constructs within the domain of that system. See figure 2.

I will show you step-by-step how to animate all the different group 1,2,3 matrices. By animating a matrix you will quickly learn how each cell value can be self sustained and be encapsulated inside its own larger natural matrix domain. I will show how energy, or outside influences can come into, or go out of the matrix, and still have the matrix balance its values. I will attempt to be general in explaining about animating these matrices, but at times I will need to be specific about a type of matrix so you are able to understand by the given example.

In figure1 the black cells are the imaginary wrap around cells of the wrapping frame. We use the wrap around frame technique to animate all group 1,2 & 3 matrices.

figure 1

The first step to animating any size matrix is in understanding the wrap around principle of group1 matrices. Animation of all group matrices is done with respect to the same wrap around principle discussed in the group one matrix pages . The maximum number of animations to any matrix is the order or matrix root of the given matrix. Example a 3x3 matrix will animate with a maximum of 3 separate frames of motion. A 6x6 matrix will animate with 6 motion frames an so on. see figure 2.

In the motion frames of figure 3 we see that no matter which way you add the line values of this matrix they will always add to the value 15, with exception to the left diagonal as the matrix rotates. In under standing this group of cells we see that group one matrices give out a value or take in a value along the left diagonal. If this matrix was used as oxygen molecule in an atomic matrix, you would see that the energy frame of this matrix gives out +3,-3 , 0 units of energy along the left diagonal. As the matrix rotates you see the line value of the left diagonal change from 15,18,12, and back to 15. All other line values are unchanged and remain the same. When the matrix frame rotates it causes energy to be given off, or taken in along the left diagonal. The whole matrix forms a larger vortex motion. It would allow this frame to attract to other frames of similar size and value. In affect this function allows this atomic frame to build molecule an crystal structures that interlock at a given frequency. We see that although the individual cell values moved freely they each stay within the confinement lines of the matrix, which enable the matrix or physical atomic structure to be preserved an to not disassociate. See yellow shaded cells of figure 3

Matrix Lines, Triangles & Star Pattern.

As I explained in the books previous pages about group one matrices , each line of every matrix wraps around in a circle or cylinder to touch the opposite side. The top rows of the matrix wraps around to the bottom row, and the left side wraps around to touch the right side. In effect we have a 3D torus with a vortex flow of motion. When you study the numbers in the matrix you will see star patterns of lines formed inside the matrix as they move. The individual lines that make up the star pattern all moved in fixed relation to each other. The lines stay fixed in relation to all other lines. To explain this watch the value of 8,1,6,4 in the frames of motion of figure 3. Watch as the numbers 8,1,6 & 4 move from one frame to the next. You will see that the numbers move inside a triangle pattern. As all the numbers move inside their triangle domains inside the whole matrix domain, they form a star of David pattern. The actual motion of 4,5,6 in this matrix forms a triangle also, its just that the triangle movement is laying flat on its side to the viewer. Remember with a matrix we are talking about a 3D object being mapped onto a 2D sheet of paper.

figure 3

There are many and numerous formula, numerial constructs an patterns within all matrices. There many multitudes of uses you can apply to one single matrix. There are infinite numerical matrices. Example, the matrix in figure 3 can be use for atomic science,horticulture to social engineering. Each discipline adhering to the natural balancing laws from within the matrix. It matters not what you use the matrix for, as long as you follow the natural mathematical laws from with in the matrix then you will be more likely to succeed

The unit of difference given out by the left diagonal in a group one matrix as it rotates is given by the following formula: Step value x Matrix root. Example in figure 3. Step value = 1 the matrix root = 3 , the difference in variation of the left diagonal when animating/rotating is 3 units.