A complete model of the universe describes both the creation and the evolution of the target.
The universe
The creator did his job in one stroke, and he stored the result in a repository that uses quaternions as storage lockers. A quaternion can hold a combination of a timestamp and a three-dimensional location. All discrete objects in the universe are either modules, or they are modular systems. Elementary modules exist that are no conglomerates. They are the point-like subjects, which the separate lockers will store.
This model makes only sense after ordering of the stored items. First, order the timestamps. Next, the application of coordinate systems will order the locations.
A second repository stores continuums. It embeds the first repository, such that the discrete objects get embedded in some of the continuums. The ordering process exposes the embedding as an ongoing process that embeds the discrete items as a function of their location and timestamp.
This view makes it possible to interpret all discrete items as observers, which receive information about their environment. It requires that one of the continuums gets deformed by the embedding of each of the elementary objects. The embedding lasts only a single progression instant and the deformation will normally quickly fade away. However, if the embedding of the elementary modules reoccurs with a sufficiently high repetition rate and in coherent spatial location swarms, then the deformation becomes persistent.
This result occurs when a type of elementary module hops around in a stochastic hopping path that after a while has formed a coherent hop landing location swarm. That location path and the coherent location swarm characterize the elementary module type. The swarm that represents the elementary module type will act and move as an individual object.
For comprehending what happens, it is important to understand the behavior of the embedding continuum as a response to an embedding event. Quaternionic differential calculus describes this behavior. The second order partial differential equations describe the response to the embedding of point-like artifacts.
One-shot triggers cause a response in the form of a vibration of the embedding continuum. A single three-dimensional isotropic trigger causes a spherical shock front. We will call this response a clamp. Clamps diminish their amplitude as 1/r with distance r from the trigger location. Clamps travel with light speed.
When integrated over a long enough period, clamps result in the Green's function of the continuum. Convoluting this Green's function with the location density distribution of a coherent trigger location swarm results in the deformation that the swarm poses onto the continuum.
The mutual deformation of their carrier affects the position of the elementary modules inside the embedding continuum. However, also other solutions of the second order partial differential equations occur. For example, one-dimensional one-shot triggers cause one-dimensional shock fronts. We call these responses warps. During their travel, warps keep their amplitude. They also travel with light speed. Warps act as information messengers. Each warp carries a bit of information. Similarly, each clamp carries a bit of deformation capability. Warps do not deform the embedding continuum.
If a warp arrives at the platform on which the swarm of an elementary module resides, then it influences the kinematics of that platform.
Platforms exist in types. Each type has its private parameter space. A version of the quaternionic number system spans each of the paramater spaces. One of these parameter space is singled out. It defines the background parameter space of the model. The parameter spaces differ in the location of the geometric center of the parameter space in correspondence to the background parameter space. Further, the versions of the quaternionic number systems differ in their ordering. Cartesian coordinate systems and subsequently polar coordinate systems can order the number system. The ordering specifies the symmetry of the versions of number systems and corresponding parameter speces. The difference in ordereing between a selected parameter space and the background parameter space defines the symmetry flavor of the platform. This symmetry flavor corresponds to a symmetry related charge. This charge resides at the geometric center of the platform. The elementary particle that resides on the platform inherits the symmetry related charge of the platform. The symmetry related charges are the sources of a symmetry related field.
In physics, the symmetry related charge corresponds to the electric charge and the color charge.
Where clamps operate in swarms, will warps operate equidistant in strings. These strings follow the deformation of their carrier.
The maximum speed at which the carriers of that information can travel restricts the information transfer. Therefore, the observers get their information in a converted way. First, they only get information that arrives from the past. Thus, where the storage of information in the repositories occurs in a Euclidean quaternionic format, will the observers get their information in spacetime format. This spacetime format features a Minkowski signature. A Lorentz transform describes the information conversion process
This description shows that observers receive only a small portion of the information that is available in the repositories. This remark qualifies the requirement to verify all significant physical statements by experiments as nonsense.
The creator applies modular design and construction. This fact represents a very efficient way of generating and configuring complicated structures. On earth, after a trial and error based evolution that took more than thirteen billion years, it has proven to be able to generate intelligent species. This occurrence happened even though design and construction occurred in a stochastic fashion. Since the arrival of humans, intelligent modular design can replace stochastic modular design. From that moment on, intelligent modular design becomes possible. It has its greatest influence on complicated system configuration.
The Model
An infinite dimensional separable quaternionic Hilbert space and its unique companion non-separable Hilbert space can act as the repositories in the above-described model. This pure mathematical model merges Hilbert space operator technology with quaternionic function theory and quaternionic differential calculus.
See: Reverse bra-ket method by Hans van Leunen https://doc.co/mhUWkW