The angular momentum is one of the most important physics properties, with examples ranging
The globotoroid can be viewed as a 3-dimensional energy form which encapsulates space-time, and with matter it expands into 4-dimensions. Its footprint in terms of angular momentum is present in quantum physics, as well as general relativity. In spite of this our knowledge of how angular momentum works is limited, and we are yet to understand how does it apply in a more general space-time settings.
We now explore broader implications of angular momentum with help of the globotoroid model. In this model spheres with closed periodic orbits become spheres with loxodromic orbits that are, as before, defined by the frequency in Hertz (Hz). In the case of the globotoroids, however, the globe may, or may not, contain singularities. If it does, the loxodrome is no-cyclic and it scrolls between the two poles. When the singularities do not exist, the wormhole opens the path between the two poles, which now liberates a loxodrome by allowing it to cycle.
On how to characterize loxodromes watch this video:
The two loxodromic structures have a very interesting angular momentum behavior that questions our existing knowledge of energy and matter. A video below shows
how the single and binary particles behave in the 4-dimensional space formed by a globotoroid. The method for computing angular momentum remains identical as for the periodic orbits. The only distinction now is that radius r is constantly changing. Clearly, for non-cyclic loxodrome physics of angular momentum
becomes difficult to explain as r->0, and mass P approaches singularity: this is not very realistic. In contrast, when a loxodrome is cyclic the singularities disappear and wormhole creates an opening for mass P to pass. We have yet to discover what happens with mass when P passes through a wormhole. For now, the globotoroid model tells us that a wormhole can compress mass by huge orders of magnitude, hence making it quite possible for P, in one form or the other, to travel at speeds exceeding that of the speed of light. This is depicted below by letting P represent the yellow worm that shrinks to almost an
infinitesimal point mass in the middle of wormhole. At that point the worm travels and spins very fast, and the question is can we still detect it and recognize it as being the worm. Some fairly recent observations suggest thatgamma ray bursts, that perhaps travel faster than the speed of light, may result from the matter decomposing in a wormhole. This, however, is yet to be empirically verified. Another advantage of having a cyclic loxodrome is that it can fill the 3D space, which is not possible with a non-cyclic one. To explore these topics further take a look at the following two videos: