Heisenberg

Segala sesuatu bersifat terbatas dan berpasangan; merupakan dalil hukum primer. Objek-objek di alam semesta memiliki informasi nilai dan arah yang melekat dalam dirinya secara terbatas. Karena keterbatasan tersebut, nilai dan arah itu sendiri membentuk dua sistem bilangan yang saling berpasangan dan pun begitu himpunan-himpunannya yang membentuk basis-basis bilangan yang saling berpasangan. Norma-norma perubahan nilai dan arah kemudian membentuk hukum-hukum aljabar, yang pun saling berpasangan. Di sisi lain, definisi-definisi dalam geometri yang berkaitan dengan basis-basis bilangan pun saling berpasangan sehingga besaran-besaran fisika yang dapat didefinisikan pun saling berpasangan. Ruang dan waktu adalah besaran fisika asli yang berasal dari dua sistem geometri yang saling berpasangan, dimana geometri real membentuk sifat-sifat spasial dan geometri imajiner membentuk sifat-sifat temporal. Oleh karena itu, ruang dan waktu itu sendiri juga bersifat berpasangan. Dan seluruh besaran fisika yang berkaitan dengan materi dan energi serta muatan-muatannya merupakan hasil mutasi dari besaran asli ruang dan waktu tersebut, pun saling berpasangan.

This paper examines
the deeper philosophical core of Heisenberg’s thought. This core is regarded as a part
of the reflection on the ontological problem raised by the modern physics, and, in particular,
by the quantum mechanics. Two main aspects of it have been detected: an early representation
of the theory-reality problem and the ontological question about the essence and the nature of
mathematical knowledge. By highlighting two important and very different Heisenberg’s positions
about the latter topic, a general point of view on the whole argument is made clear.

In the construction of spectral manifolds in noncommutative geometry, a higher degree Heisenberg commutation relation involving the Dirac operator and the Feynman slash of real scalar fields naturally appears and implies, by equality with the index formula, the quantization of the volume. We first show that this condition implies that the manifold decomposes into disconnected spheres, which will represent quanta of geometry. We then refine the condition by involving the real structure and two types of geometric quanta, and show that connected spin manifolds with large quantized volume are then obtained as solutions. The two algebras M_{2}(H) and M_{4}(C) are obtained, which are the exact constituents of the standard model. Using the two maps from M_{4} to S^{4} the four-manifold is built out of a very large number of the two kinds of spheres of Planckian volume. We give several physical applications of this scheme such as quantization of the cosmological constant, mimetic dark matte...

Stapp claims that, when spatial degrees of freedom are taken into account, Everett quantum mechanics is ambiguous due to a "core basis problem." To examine an aspect of this claim I generalize the ideal measurement model to include translational degrees of freedom for both the measured system and the measuring apparatus. Analysis of this generalized model using the Everett interpretation in the Heisenberg picture shows that it makes unambiguous predictions for the possible results of measurements and their respective probabilities. The presence of translational degrees of freedom for the measuring apparatus affects the probabilities of measurement outcomes in the same way that a mixed state for the measured system would. Examination of a measurement scenario involving several observers illustrates the consistency of the model with perceived spatial localization of the measuring apparatus.

In the construction of spectral manifolds in noncommutative geometry, a higher degree Heisenberg commutation relation involving the Dirac operator and the Feynman slash of real scalar fields naturally appears and implies, by equality with the index formula, the quantization of the volume. We first show that this condition implies that the manifold decomposes into disconnected spheres, which will represent quanta of geometry. We then refine the condition by involving the real structure and two types of geometric quanta, and show that connected spin manifolds with large quantized volume are then obtained as solutions. The two algebras M_{2}(H) and M_{4}(C) are obtained, which are the exact constituents of the standard model. Using the two maps from M_{4} to S^{4} the four-manifold is built out of a very large number of the two kinds of spheres of Planckian volume. We give several physical applications of this scheme such as quantization of the cosmological constant, mimetic dark matter, and area quantization of black holes.

It is a well-known fact in physics that classical mechanics describes the macro-world, and quantum mechanics describes the atomic and sub-atomic world. However, principles of quantum mechanics, such as Heisenberg's Uncertainty Principle, can create visible real-life effects. One of the most commonly known of those effects is the stability problem, whereby a one-dimensional point base object in a gravity environment cannot remain stable beyond a time frame. This paper expands the stability question from 1-dimensional rod to 2-dimensional highly symmetrical structures, such as an even-sided polygon. Using principles of classical mechanics, and Heisenberg's uncertainty principle, a stability equation is derived. The stability problem is discussed both quantitatively as well as qualitatively. Using the graphical analysis of the result, the relation between stability time and the number of sides of polygon is determined. In an environment with gravity forces only existing, it is determined that stability increases with the number of sides of a polygon. Using the equation to find results for circles, it was found that a circle has the highest degree of stability. These results and the numerical calculation can be utilized for architectural purposes and high-precision experiments. The result is also helpful for minimizing the perception that quantum mechanical effects have no visible effects other than in the atomic, and subatomic world.

“Ferent’s equations of the Aura. Einstein, Heisenberg, Schrödinger…did not understand the Aura”
Adrian Ferent

“Einstein, Heisenberg, Schrödinger…were not able to discover the Aura equations because they did not understand the Aura”
Adrian Ferent

“The wave function of each man is unique and he can always be found by it”
Adrian Ferent

“Before you’ll die the doctors will not help you, the ignorant professors from your university will not help you, the scientists will not help you, the Nobel laureates from the Pontifical Academy of Sciences will not help you, the politicians will not help you …only my Aura equations and my Universe equation will help you to understand ‘Who you are?’ and ‘Where you go?’”
Adrian Ferent

“It is good to learn my Aura equations and the Universe equation because where you will go, you will stay couple hundred years”
Adrian Ferent

”Before you die, it's good to know what's left of you, to know Ferent’s Aura equations”
Adrian Ferent

“Before you die, it is good to know where you go, to know Ferent’s Universe equation”
Adrian Ferent

“Ferent’s equation for the Theory of Everything is the equation of 3 Universes, the Superposition of 3 Universes: the Matter Universe, the Dark matter Universe and the Spiritual Universe.”
Adrian Ferent

“Ferent’s Aura equation, describes the wave function of the Aura as a quantum system:”
Adrian Ferent

”Your ghost is your Aura”
Adrian Ferent

“We are different because of the Evolution of the Aura”
Adrian Ferent