Energy

Energy is the foundation of all existence. But what exactly is energy, and how does it influence the universe?

Definition of Energy

Energy is a universal element that plays a role in all processes. It is not a physical quantity or unit of measurement as traditionally thought, but the driving force behind every balance in unstable systems. It is as present in our system as oxygen, nitrogen, carbon dioxide, or water. We have virtually an infinite amount around us, but we cannot see it. What we have perceived so far is its bound form in matter, and the denser the matter, the more of it is present, known as intrinsic energy. Example table below. Energy favors waves and matter; it can be stored in matter and transported via waves (e.g., light or sound waves).

2. Introduction

Classical physics, especially Einstein's theory of relativity, describes energy and mass as interchangeable with the famous formula E = mc². This work proposes an alternative perspective where energy is understood as an independent element. The goal is to expand the understanding of energy and its interaction with matter to enable both scientific and technological advancements.

3. Core Theses and New Definitions

This work defines energy as an independent element that can neither be created nor destroyed. Energy is bound by matter and stored within it depending on its density, volume, and molecular stability. The relationship between mass, matter, and energy is described by the following equation: Energy = Density × Volume × Stability Factor × Constant

4. Formula for Calculating Energy

This formula describes the relationship between the energy stored in matter and its physical properties. More specifically:

\( E = \rho \cdot V \cdot S \cdot k \)

Explanation of Variables:

E: Energy (in Joules)
ρ: Density of matter (in kg/m³)
V: Volume of matter (in m³)
S: Stability factor (dimensionless, between 0 and 1), depending on the molecular structure and bonding strength of the matter
k: Constant, depending on the specific material and environmental conditions

Alternative Formulation:

Since density (ρ) is defined as mass per volume (ρ = m / V), the formula can also be written as:

\( E = \frac{m \cdot S \cdot k}{V} \)

Why This Formula Is More Precise:

It describes energy as a function of material properties (density, volume, stability).
It considers that energy is not solely defined by mass but by the structure of matter and its ability to store energy (stability factor).
It excludes the speed of light (c) since light is merely a medium for energy transfer and does not play a direct role in energy binding within matter.

Examples of Calculations:

Example 1: Energy of an Iron Block

Density (ρ): 7,874 kg/m³
Volume (V): 0.01 m³
Stability Factor (S): 0.9
Constant (k): 1.5

E = 7,874 × 0.01 × 0.9 × 1.5 = 0.106 Joules

Example 2: Energy of a Copper Block

Density (ρ): 8.96 kg/m³
Volume (V): 0.01 m³
Stability Factor (S): 0.85
Constant (k): 1.4

E = 8.96 × 0.01 × 0.85 × 1.4 = 0.106 Joules

Summary:

The correct formula for energy shows that it is not solely defined by mass, but by:

Density of Matter: The amount of mass per volume.
Volume: The space the matter occupies.
Stability: The strength of the molecular structure.
Material Constant: A value that describes the material properties.

With this more precise formula, we can calculate the energy in various materials and better understand how energy is bound in matter!

    <section id="highest-energy-elements">
        <h2>13. Elemente mit der höchsten Eigenenergie</h2>
        <p>Die folgende Tabelle zeigt die 20 Elemente mit dem höchsten Anteil an Eigenenergie, basierend auf ihrer Dichte, ihrem Volumen, Stabilitätsfaktor und der Materialkonstante. Diese Daten können genutzt werden, um Materialien für neue Technologien und Anwendungen zu identifizieren, die auf hoher Energieeffizienz basieren.</p>
        <table class="dataframe table">
            <thead>
                <tr>
                    <th>Element</th>
                    <th>Dichte (kg/m³)</th>
                    <th>Volumen (m³)</th>
                    <th>Stabilitätsfaktor</th>
                    <th>Konstante (k)</th>
                    <th>Eigenenergie (J)</th>
                </tr>
            </thead>
            <tbody>
                <tr><td>Osmium</td><td>22610</td><td>0.01</td><td>0.95</td><td>1.5</td><td>322.19</td></tr>
                <tr><td>Iridium</td><td>22560</td><td>0.01</td><td>0.94</td><td>1.5</td><td>318.10</td></tr>
                <tr><td>Wolfram</td><td>19250</td><td>0.01</td><td>1.00</td><td>1.5</td><td>288.75</td></tr>
                <tr><td>Platin</td><td>21450</td><td>0.01</td><td>0.93</td><td>1.4</td><td>279.28</td></tr>
                <tr><td>Rhenium</td><td>21020</td><td>0.01</td><td>0.91</td><td>1.4</td><td>267.79</td></tr>
                <tr><td>Gold</td><td>19320</td><td>0.01</td><td>0.90</td><td>1.4</td><td>243.43</td></tr>
                <tr><td>Uran</td><td>18900</td><td>0.01</td><td>0.85</td><td>1.3</td><td>208.85</td></tr>
                <tr><td>Tantal</td><td>16650</td><td>0.01</td><td>0.89</td><td>1.2</td><td>177.82</td></tr>
                <tr><td>Rhodium</td><td>12410</td><td>0.01</td><td>0.92</td><td>1.4</td><td>159.84</td></tr>
                <tr><td>Quecksilber</td><td>13534</td><td>0.01</td><td>0.80</td><td>1.3</td><td>140.75</td></tr>
                <tr><td>Molybdän</td><td>10280</td><td>0.01</td><td>0.89</td><td>1.4</td><td>128.09</td></tr>
                <tr><td>Thorium</td><td>11724</td><td>0.01</td><td>0.88</td><td>1.2</td><td>123.81</td></tr>
                <tr><td>Silber</td><td>10490</td><td>0.01</td><td>0.86</td><td>1.3</td><td>117.28</td></tr>
                <tr><td>Blei</td><td>11340</td><td>0.01</td><td>0.78</td><td>1.1</td><td>97.30</td></tr>
                <tr><td>Kobalt</td><td>8900</td><td>0.01</td><td>0.87</td><td>1.2</td><td>92.92</td></tr>
                <tr><td>Nickel</td><td>8908</td><td>0.01</td><td>0.85</td><td>1.2</td><td>90.86</td></tr>
                <tr><td>Kupfer</td><td>8960</td><td>0.01</td><td>0.84</td><td>1.2</td><td>90.32</td></tr>
                <tr><td>Eisen</td><td>7874</td><td>0.01</td><td>0.88</td><td>1.3</td><td>90.08</td></tr>
                <tr><td>Chrom</td><td>7190</td><td>0.01</td><td>0.81</td><td>1.1</td><td>64.06</td></tr>
                <tr><td>Zink</td><td>7140</td><td>0.01</td><td>0.75</td><td>1.1</td><td>58.91</td></tr>
            </tbody>
        </table>
    </section>

5. Applications and Implications

This model has extensive applications in energy generation and storage, for example, by optimizing materials with high intrinsic energy like osmium or iridium. It can also be used in the construction of heat shields and energy storage devices by specifically altering the stability and density of materials.

6. Conclusion and Future Perspectives

The "Law of Balance" and the fact that energy is an independent element provide a universal perspective on the relationship between energy, mass, and matter. It has the potential to answer fundamental questions in physics and drive technological innovations. The Law of Balance is universally applicable, both at the quantum level (microcosm), the earthly level on Earth including physics, psychology, biology, medicine, politics, nations, societies, and interpersonal relationships, as well as the entire universe (macrocosm). The formulas presented here are only part of the entire Law of Balance and serve as an introduction to more formulas and a complete understanding of life and human perception.

9. Conclusion and Future Perspectives

The "Law of Balance" and the fact that energy is an independent element offer a universal perspective on the relationship between energy, mass, and matter. It has the potential to answer fundamental questions in physics and drive technological innovations. The Law of Balance is universally applicable, both at the quantum level (the microcosm), to earthly life on Earth including physics, psychology, biology, medicine, politics, nations, societies, and interpersonal relationships, as well as the entire universe (the macrocosm). The formulas presented here are only a part of the entire Law of Balance and serve as an introduction to more formulas and the complete understanding of life and our previous human perception. Therefore, this law is not only called the "Law of Balance" but also, in a broader sense, the "Formula for Calculating Life".

10. Practical Examples and Future Applications

The formula for calculating energy in matter can be applied in numerous forward-looking areas. Here are some examples:

1. Energy Optimization in Architecture: Materials with high intrinsic energy could be used to store and release energy in buildings, reducing the need for external energy sources.
2. High-Performance Batteries: Batteries based on materials with high stability and density could significantly increase the range of electric vehicles.
3. Medical Applications: Implants or prosthetics could store and release energy to enhance the functionality of devices like pacemakers or neural stimulators.
4. Space Technology: The formula could help develop more efficient fuels or energy sources for space missions.
5. Sustainable Energy Sources: Materials with high intrinsic energy could serve as long-term energy storage for solar or wind energy.

11. Theoretical Extensions

The formula also opens new possibilities in theoretical physics:

It could contribute to the analysis of quantum phenomena to calculate energy distribution at the microscopic level.
Investigating dark matter and its possible interactions with conventional matter could be simplified using this formula.

12. Conclusion and Future Research Areas

The presented applications and theoretical extensions highlight the broad potential of the formula. Future research could focus on the following areas:

Development of new materials with optimized intrinsic energy.
Integration of the formula into existing technologies, such as energy generation and storage.
Exploration of the role of stability and density in complex systems.

The formula could represent a paradigm shift in how we understand and utilize energy.

New Perspective: Energy and String Theory

String theory provides a foundation to reconsider energy as a fundamental element in the universe. It describes that all particles in the universe are ultimately vibrations of strings. This theory offers an explanation of why energy itself is so elusive and why it plays a central role in all physical processes.

1. Energy, Now Called "Marcon," as a Subatomic Element

The Marcon can be considered one of the fundamental elements of the universe. It exists on a subatomic level and is smaller and lighter than electrons, protons, or neutrons. These properties make the Marcon a unique element that:

can penetrate almost any matter,
can be stored in matter (intrinsic energy),
can be transported via waves (e.g., light).

2. Interactions Between Marcon and Matter

Interactions between Marcon and matter manifest in processes such as:

Ionization: The removal of an electron from an atom shows how Marcons are released from matter.
Movement: The Marcon transfers from matter to matter, as seen in pendulums swinging through the exchange of Marcons.
Vibrations: The vibrations of molecules generate heat, perceived as a symptom of energy transfer.

3. The Role of String Theory

In string theory, all known particles represent different vibrational patterns of strings. These vibrations could form the basis for the transfer and storage of Marcons. The Marcon itself could be understood as the vibration of a fundamental string that:

stabilizes the structure of matter,
enables the movement of particles,
forms the basis of all interactions.

4. Dark Matter and Energy

Dark matter, considered the vacuum of the universe, plays a crucial role in the movement and storage of Marcons. Free energy (Marcon) is attracted to dark matter but remains transient due to the lack of molecules or binding partners. This insight explains:

why the universe experiences virtually no energy loss,
why energy always flows towards matter or dark matter,
why light, as a carrier of energy, persists in dark matter.

5. Practical Applications

Understanding energy as an independent element and its connection to string theory opens up new technological possibilities:

Development of technologies to polarize energy for targeted manipulation.
Optimization of energy transfers through new material research based on string theory.
Creation of technologies that can directly harvest energy from its vibrations.

6. Conclusion

The connection between energy and string theory provides an exciting foundation to redefine and expand physical laws. It allows energy to be understood not just as a concept but as a tangible element present in all dimensions of the universe. Future research could focus on further exploring the properties of energy and deciphering its interactions with matter and dark matter.

10. Appendix

Tables with material data, visualizations, and additional examples and application areas will be added in a later version.