COMPLETE UNIVERSE - DYNAMIC SPACE - WAVE PHENOMENA

Circular motion, periodic change, trigonometric relations

All ratios that disclosed in geometry of the cycle, between the periphery and the radius, between the angle of a radius with the other radius, the lengths of the arcs and the strings and the ratios between the sides of the triangles, which are formed by the radius and strings etc., all these relations are in periodic and rhythmic phenomena. Rhythmic motions and energy exchanges are realized several trillion millions of times per second in microscopic distances. Do the trained researchers of a lab expect to observe them like (mechanical) movements of visible bodies? Do they expect to compute accurately and in real-time, while the distance of observation is a multiple length of the distances into which these rhythmic interactions occur?

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In all the periodic or alternating changes such as the periodic variation of the shared energy of the free space, the rate of transfer and exchange of energy, the periodic changes in the tiny lengths and the fluctuations of the sizes and the values appear the static relations of the geometry of the triangles, circle and spherical surface. Static trigonometric relations appear, but certainly in a dynamic way either with a rhythm or instantaneously or relatively in balanced situations. (...) The first trigonometric proportions have been observed by the ancient Greeks and since then the philosophers have realized their important role in nature. Many centuries later, their great utility was recognized for the description of many physical phenomena, especially for the research and description of electromagnetic phenomena and in the electrical technology. These proportions are particularly useful for describing many phenomena and various applications. And perhaps for the first time in the history of philosophy world-wide, we will find that one of the greatest omissions of philosophers and one of the most unfortunate moments in philosophy is the absence of analytical thoughts about the circular motion and the essential role of this motion for the structure of the cosmos and for the formation of things. In our philosophical research of the beginning of the cosmos (or nature) and the development of the interpretation of a complete Universe - that is, always this same within a maximum period - we recognize the theoretical usefulness of these mathematical proportions. Particularly after interpreting the close relation of structural elements with rapid fluctuations in a constant amount of energy, we will necessarily have to investigate them, if we want to expand and confirm this theory. By the development of the physical interpretation of a complete Universe, we perceive a huge gap in the history of Philosophy, which left the exploration of periodic phenomena and the usefulness of trigonometric relations almost out of the philosophical thought.

We recognize the fundamental role of the trigonometrical functions not only because these relations are generally needed for nature research, but also because these (numerical and physical) relations are simple and essential in order to observe a multitude of physical phenomena and because they simplify this exploration and the computations. Now, whoever is neither a nuclear physicist nor an electrician can understand, how important and useful the geometric relations are, which the field of mathematics has called "trigonometry". And when we talk about the invisible phenomena. that change at the highest speed in the tiny space and lay the foundations in the nature, the worst student in mathematics understands, in what trap the best physicists have often fallen, who record an endless volume of observations on microscopic phenomena, without being aware of the closest relation that they always have with each other. Every movement detected at a fraction of time, every energy exchange, and any variation in sizes at a given moment in the microscopic structure of matter seem as properties and separate particles. A lot of variations and processes with difference in angle and radius within the wave changes (by which the structural elements are sustained and produced), are deemed by the researchers to be “quirks” of reality and not a new reality. For them, there are new particles or new qualities, a new way of action and movement that is worth the name of a colleague. The mathematical proportions in the rapid and rhythmic change of energy appear as separate phenomena and properties. A constant quantity varies and shares them, but the quantities are always linked to each other because the original shared quantity is kept constant (like the number pi).