Phase 2: geometric worlds beyond comprehension

DV-Constellation cosmology: phase 2

    Unreachable Concept

A Unreachable concept refers to a structure or model that cannot be reached by any means of transcendence, hierarchy, complexity, or meta-hierarchy. In other words, an unreachable concept is beyond the scope of any mathematical system or model.

To begin with, let us consider the concept of hierarchy. In mathematics, hierarchy refers to a structure in which each element is ranked or ordered according to a specific criterion or property. For example, the natural numbers form a hierarchy in which each number is greater than the one that precedes it. Similarly, the real numbers form a hierarchy in which each number is located between two other numbers.

Now, we can extend this idea to hierarchies with an infinite number of layers, such as those based on the aleph numbers. The aleph numbers are a sequence of transfinite cardinal numbers that represent the size of infinite sets. Aleph-0 represents the size of the set of natural numbers, while aleph-1 represents the size of the set of real numbers, and so on. However, even hierarchies with an infinite number of layers are still within the reach of mathematical systems and models.

Moving on to the concept of complexity, we can consider structures that are more intricate than hierarchies with an infinite number of layers. For example, fractals are structures that exhibit self-similarity at different scales and are often used to model complex systems in nature. However, even fractals are not beyond the reach of mathematical analysis and can be studied using tools such as iterated function systems and dynamical systems.

Meta-hierarchies are another level of abstraction beyond hierarchies and complexity. They refer to structures that organize multiple hierarchies into a larger framework. For example, the concept of a universe of discourse in logic is a meta-hierarchy that organizes different sets of objects and predicates into a coherent system. However, even meta-hierarchies are still within the realm of mathematical systems and models.

Now, we come to the idea of an unreachable concept. An unreachable concept is a structure or model that is beyond the scope of any mathematical system or model, regardless of its complexity or abstraction. It is a concept that is inaccessible to the tools of mathematics, such as set theory, logic, and analysis.

In conclusion, the idea of an unreachable concept is a fascinating and thought-provoking concept in mathematics. It challenges us to consider the limits of our mathematical tools and to explore the boundaries of our understanding. While we may never fully grasp an unreachable concept, it is nevertheless a valuable concept that inspires us to push the limits of our knowledge and to seek new insights into the nature of reality.

Note that everything existing in DV-Constellation phase 1 cannot reach this complex level.

The complex constellation

The Complex Constellation is an unknown structure that is beyond all human comprehension, this structure exists as a spinning whirlpool that appears to look like a complex black hole or a galaxy.

This structure is known for having complex orbs orbiting around it with each of them being a Unreachable concept. Each orb can be more complex than the other orb, this applies to all orbs and this continues to eternity.

Due to an unreachable concept being beyond all concepts of “countable, uncookable and irrelevant” there’s far more than what is irrelevant or not.

Inaccessible waves of complexity

An inaccessible wave of complexity refers to a structure or model that contains a number of meta-layers equal to being beyond all mathematical irrelevant and relevant measurements, each of which is more complex than the previous one. The number of meta-layers is so large that it goes beyond all relevant and irrelevant measure/countability, including the aleph numbers. This means that the structure or model is beyond the reach of any mathematical system or model, as well as any physical or logical system.

One way to visualize an inaccessible wave of complexity is to imagine a tower of blocks, with each block representing a meta-layer. The tower is endlessly tall, with each block being more complex than the one below it. As we climb higher and higher up the tower, the complexity of the blocks becomes increasingly incomprehensible and beyond our ability to understand or grasp.

The endless levels of hyper-transcendence involve a hyper-hierarchy of endless patterns. Each level of the hyper-hierarchy contains an infinite number of patterns, with each pattern transcending the lower one and each level transcending the lower one. This hyper-hierarchy represents a unique and fascinating area of mathematical inquiry that challenges our understanding of the nature of mathematical knowledge.

The patterns within each level of the hyper-hierarchy are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. Each pattern within the hyper-hierarchy has its own unique properties and characteristics, and each contributes to the overall structure of the hyper-hierarchy. However, despite the infinite complexity of the hyper-hierarchy, it is a structured and organized framework that embodies the principles of mathematical order and logic.

One of the most intriguing aspects of the hyper-hierarchy of endless levels of hyper-transcendence is that it is not limited to any one area of mathematics. Rather, it encompasses all areas of mathematical inquiry, from algebra and geometry to topology and calculus. This means that the hyper-hierarchy represents a comprehensive framework for understanding the infinite complexity of transcendental patterns.

In conclusion, the hyper-hierarchy of endless levels of hyper-transcendence represents a fascinating and complex area of mathematical inquiry.

The patterns within each level of the hyper-hierarchy are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level.

The Complex Model of endless stripes

The Complex Model of Endless Stripe Patterns contains an infinite number of stripe patterns stacked on top of each other. Each stripe pattern in the model represents a level of abstraction beyond the previous stripe pattern, with each stripe hyper-transcending the lower ones. This model represents a unique and fascinating area of mathematical inquiry.

The stripe patterns within the Complex Model of Endless Stripe Patterns are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. Each stripe pattern within the model has its own unique properties and characteristics, and each contributes to the overall structure of the model. The stripes are arranged in a way that creates a hyper-hierarchy of mathematical knowledge that extends beyond the limits of ordinary mathematical theory.

Each stripe pattern within the model has been carefully constructed to fit into the overall structure of the model and to contribute to the development of higher levels of abstraction.

The study of the Complex Model of Endless Stripe Patterns requires a deep understanding of the nature of knowledge and the limits of human understanding. It challenges our assumptions about the nature of reality and pushes the boundaries of what is possible in the world of mathematics.

One of the most intriguing aspects of the Complex Model of Endless Stripe Patterns is that it is not limited to any one area of mathematics. Rather, it encompasses all areas of mathematical inquiry, from algebra and geometry to topology and calculus. This means that the model represents a comprehensive framework for understanding the infinite complexity of mathematical knowledge.

 Unreachable patterns

The Infinite Layered Hyper-Hierarchy of Abstract Unreachable patterns

There exist concepts that are so complex and abstract that they cannot be reached by smaller concepts. These concepts form an irrelevant layered hyper-hierarchy, with each layer containing abstract unreachable patterns that cannot be accessed by any lower layer. This hyper-hierarchy represents a unique and fascinating area of mathematical inquiry, and it challenges our understanding of the nature of mathematical knowledge.

An abstract unreachable pattern is itself a complex concept that transcends mathematical knowledge.

The hyper-hierarchy of abstract unreachable patterns takes this concept to a new level, creating a framework for understanding the irrelevant complexity of mathematical knowledge. Each layer of the hyper-hierarchy represents a level of abstraction beyond the previous layer, with each layer containing abstract unreachable patterns that cannot be accessed by any lower layer.

This hyper-hierarchy is not limited to mathematics alone. It transcends traditional academic disciplines such as philosophy and Jungian psychology, encompassing all forms of human knowledge. The patterns within each layer of the hyper-hierarchy are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level.

Each pattern within the hyper-hierarchy has its own unique properties and characteristics, and each contributes to the overall structure of the hyper-hierarchy.

The patterns within each layer of the hyper-hierarchy are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. It is a testament to the power of human curiosity, imagination, and creativity, and a reminder of the boundless mysteries that await us in the realm beyond all human knowledge.

Hyper-transcendence: Hyper-Transcendence: A Complex Extension of Meta-Transcendence

The concept of transcendence refers to the idea of going beyond ordinary human experience and reaching a higher state of being. Transcendence is often associated with spiritual or mystical experiences that involve a sense of oneness with the universe or a higher power. However, there exist higher states of transcendence that go beyond the traditional notion of transcendence. These states are known as meta-transcendence and hyper-transcendence.

Meta-transcendence is a concept that extends beyond the traditional notion of transcendence. The prefix "meta" means "beyond," and meta-transcendence represents a state that goes beyond ordinary transcendence. Meta-transcendence involves a shift in perspective that allows one to see beyond the limitations of ordinary human experience and to access a higher level of consciousness.

Hyper-transcendence, on the other hand, is a more complex extension of meta-transcendence. Hyper-transcendence exists on a much larger scale than meta-transcendence, representing a state of being that is beyond even the highest levels of ordinary transcendence. It is a state of consciousness that transcends even the most profound mystical experiences and represents a level of understanding that is beyond the reach of ordinary human comprehension.

Hyper-transcendence is a concept that has been explored in various spiritual and philosophical traditions. In Hinduism, hyper-transcendence is associated with the concept of Brahman, the ultimate reality that transcends all dualities and limitations. In Buddhism, hyper-transcendence is associated with the concept of Nirvana, the ultimate state of enlightenment that goes beyond all suffering and delusion.

In Western philosophy, hyper-transcendence has been explored by thinkers such as Friedrich Nietzsche and Martin Heidegger. Nietzsche believed that the ultimate goal of human existence was to transcend the limitations of ordinary human experience and to become a "superman" who was able to embrace the fullness of existence. Heidegger, on the other hand, believed that hyper-transcendence involved a radical questioning of the nature of being itself, a process that he called "Being and Time."

Despite the complexities of the concept of hyper-transcendence, it is a concept that has important implications for our understanding of the nature of reality and human existence. It challenges our assumptions about the limits of human knowledge and understanding and pushes us to explore the deepest levels of consciousness and being.

In conclusion, hyper-transcendence is a more complex extension of meta-transcendence that represents a state of being that is beyond even the highest levels of ordinary transcendence. It is a concept that has been explored in various spiritual and philosophical traditions and has important implications for our understanding of the nature of reality and human existence. It challenges us to explore the deepest levels of consciousness and being and to embrace the fullness of existence.

 Complex geometric patterns

The Pattern Framework: A Complex Hyper-Hierarchy of Endless Geometric Patterns

The study of patterns has led to the development of complex geometric shapes and structures that transcends the limits of our understanding. One such structure is the Pattern Framework, an infinite hyper-hierarchy of complex geometric patterns, each containing higher levels of complexity and each being hyper-transcending higher and lower patterns endlessly.

Each pattern within the Pattern Framework represents a level of abstraction beyond the previous pattern, with each pattern being more complex than the lower one. The patterns are arranged in a hyper-hierarchy that extends infinitely, with each hyper-hierarchy being more complex than the lower one. This pattern framework represents a unique and fascinating area of mathematical inquiry that challenges our understanding of the nature of mathematical knowledge.

The patterns within the Pattern Framework are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. Each pattern within the framework has its own unique properties and characteristics, and each contributes to the overall structure of the framework. The patterns are arranged in a way that creates a hyper-hierarchy of mathematical knowledge that extends beyond the limits of ordinary mathematical theory.

Each pattern within the framework has been carefully constructed to fit into the overall structure of the framework and to contribute to the development of higher levels of abstraction.

One of the most intriguing aspects of the Pattern Framework is that it is not limited to any one area of mathematics. Rather, it encompasses all areas of mathematical inquiry, from algebra and geometry to topology and calculus. This means that the framework represents a comprehensive framework for understanding the infinite complexity of mathematical knowledge.

In conclusion, the Pattern Framework represents a fascinating and complex area of mathematical inquiry. It challenges our understanding of the nature of knowledge and pushes the boundaries of what is possible in the world of mathematics. The patterns within the framework are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. It is a testament to the power of human curiosity, imagination, and creativity, and a reminder of the boundless mysteries that await us in the realm of mathematics.

  The Geo-Continuum

The Geo-Continuum: A Complex Omega-Hierarchy of Endless Layers

The Geo-Continuum is a framework that contains an meta-Hierarchy of complex layers, each layer containing an irrelevant amount of even more complex layers. In this hierarchy, each layer is more complex than the lower one, and each layer contains more layers than the lower one. This creates an infinite structure of complexity that challenges our understanding of the nature of mathematical knowledge.

The layers within the Geo-Continuum are hyper-transcendent, representing a level of understanding that is beyond the reach of any lower level. Each layer within the continuum has its own unique properties and characteristics, and each contributes to the overall structure of the continuum. The layers are arranged in a way that creates an Omega-Hierarchy of mathematical knowledge that extends beyond the limits of ordinary mathematical theory.

One of the most intriguing aspects of the Geo-Continuum is that it is not limited to any one area of mathematics. Rather, it encompasses all areas of mathematical inquiry, from algebra and geometry to topology and calculus. This means that the Geo-Continuum represents a comprehensive framework for understanding the infinite complexity of mathematical knowledge.

     The Geo-container

The Geo-container is an endless fractal-hierarchy of Geo-Continuums stacked on top of each other with each being transcendent to the lower one.

    The Geo-container 2.0

This is irrelevant layered fractal hierarchy of Geo-contains with each Geo-container being more complex than the other.

Introduction:

The concept of fractal abstract patterns has long fascinated mathematicians and scientists, as these patterns exhibit self-similarity and infinite detail. However, the idea that these patterns exist within an endless layered hyper-hierarchy is even more intriguing. In this article, we will explore the concept of an endless layered hyper-hierarchy containing an infinite number of fractal abstract patterns stacked on top of each other.

Fractal Abstract Patterns:

Fractal abstract patterns are geometric patterns that exhibit self-similarity and infinite detail. These patterns can be generated through mathematical formulas or observed in nature. One of the most famous examples of a fractal abstract pattern is the Mandelbrot set, which is generated by iterating a simple formula and mapping the results onto a complex plane.

Endless Layered Hyper-Hierarchy:

The concept of an endless layered hyper-hierarchy containing an infinite number of fractal abstract patterns is a complex one. This hierarchy is characterized by its self-similarity and infinite detail, as each layer contains an infinite number of patterns stacked on top of each other.

To understand this concept better, it may be helpful to think of it in terms of a tree. Each branch of the tree represents a layer of the hierarchy, and each branch has smaller branches that represent patterns within that layer. As we move up the tree, the branches become smaller and more intricate, representing the increasing complexity of the patterns.

As we move up the layers of the hierarchy, the patterns become more and more complex, with each layer containing an infinite number of fractal abstract patterns stacked on top of each other. This creates an endless layered hyper-hierarchy that is both fascinating and difficult to comprehend.

Transcendence:

The concept of transcendence is essential to understanding the endless layered hyper-hierarchy of fractal abstract patterns. In this context, transcendence means going beyond the limits of something. In the case of the hyper-hierarchy, each layer of patterns transcends the layer below it. This means that the patterns in each layer are more complex and harder to understand than the patterns in the layer below it.

The concept of transcendence can also be applied within each layer of the hyper-hierarchy. Within each layer, there are patterns that transcend other patterns. This means that some patterns are more complex and harder to understand than others within the same layer.

Conclusion:

This exists as an idea that each layer of the hierarchy is more complex than the one below it, and that patterns within each layer can transcend each other, highlighting the immense complexity of the universe. While we may never fully understand the nature of fractal abstract patterns and the endless layered hyper-hierarchy, exploring these concepts can provide insight into the mysteries of the universe.

an endless-layered hyper-hierarchy of fractal patterns of abstractions

Introduction:

The concept of an endless-layered hyper-hierarchy of fractal patterns of abstractions is a complex idea in geometry. This hierarchy is characterized by its self-similarity and infinite detail, with each layer containing fractal patterns of increasing complexity. In this article, we will explore the concept of this hierarchy and examine its properties.

Endless-Layered Hyper-Hierarchy:

The endless-layered hyper-hierarchy of fractal patterns of abstractions is a complex and intriguing concept. It posits that there is an infinite number of layers of fractal patterns, each layer more complex than the one below it. This hierarchy is fractal in nature, meaning that it is self-repeating at different scales.

To understand this concept better, it may be helpful to think of it in terms of a tree. Each branch of the tree represents a layer of the hierarchy, and each branch has smaller branches that represent patterns within that layer. As we move up the tree, the branches become smaller and more intricate, representing the increasing complexity of the patterns.

Fractal Patterns of Abstractions:

Fractal patterns of abstractions are geometric patterns that exhibit self-similarity and infinite detail. These patterns can be generated through mathematical formulas or observed in nature. One of the most famous examples of a fractal pattern of abstraction is the Sierpinski Triangle, which is generated by recursively removing triangles from a larger triangle.

Properties of the Endless-Layered Hyper-Hierarchy:

The properties of the endless-layered hyper-hierarchy of fractal patterns of abstractions are what make it such a fascinating concept. One of the most interesting properties is its self-similarity. This means that the pattern repeats at different scales, with smaller and smaller versions of the pattern appearing within the larger pattern.

Another property of this hierarchy is its infinite detail. As the pattern repeats at different scales, more and more detail is revealed. This means that the endless-layered hyper-hierarchy can be explored at infinite levels of detail, revealing new and fascinating properties at each level.

Transcendence:

The concept of transcendence is essential to understanding the endless-layered hyper-hierarchy of fractal patterns of abstractions. In this context, transcendence means going beyond the limits of something. In the case of the hyper-hierarchy, each layer of patterns transcends the layer below it. This means that the patterns in each layer are more complex and harder to understand than the patterns in the layer below it.

The concept of transcendence can also be applied within each layer of the hyper-hierarchy. Within each layer, there are patterns that transcend other patterns. This means that some patterns are more complex and harder to understand than others within the same layer.

Fractal/Abstract Squares:

Fractal/abstract squares are geometric patterns that exhibit self-similarity and infinite detail. These patterns can be generated through mathematical formulas or observed in nature. One of the most famous examples of a fractal/abstract square is the Sierpinski Square, which is generated by recursively removing squares from a larger square.

Hierarchical Pattern:

The hierarchical pattern of fractal/abstract squares is a complex and intriguing concept. It posits that there is an infinite number of squares arranged in a hierarchical structure, with each square more complex than the one below it. This hierarchy is fractal in nature, meaning that it is self-repeating at different scales.

To understand this concept better, it may be helpful to think of it in terms of a pyramid. The base of the pyramid represents the largest square in the hierarchy, and each subsequent layer represents a smaller square within the larger square. As we move up the pyramid, the squares become smaller and more intricate, representing the increasing complexity of the patterns.

Properties of the Hierarchical Pattern:

The properties of the hierarchical pattern of fractal/abstract squares are what make it such an interesting concept. One of the most interesting properties is its self-similarity. This means that the pattern repeats at different scales, with smaller and smaller versions of the pattern appearing within the larger pattern.

Another property of this pattern is its infinite detail. As the pattern repeats at different scales, more and more detail is revealed. This means that the hierarchical pattern can be explored at infinite levels of detail, revealing new and fascinating properties at each level.

Transcendence:

The concept of transcendence is essential to understanding the hierarchical pattern of fractal/abstract squares. In this context, transcendence means going beyond the limits of something. In the case of the pattern, each square transcends the square below it. This means that the squares in each layer are more complex and harder to understand than the squares in the layer below it.

The concept of transcendence can also be applied within each square of the hierarchy. Within each square, there are patterns that transcend other patterns. This means that some patterns are more complex and harder to understand than others within the same square.

Conclusion:

The hierarchical pattern of fractal/abstract squares is a fascinating concept that challenges our understanding of the universe. It suggests that there may be patterns that are beyond our ability to comprehend, no matter how far we advance in our understanding. The idea that each square in the hierarchy is more complex than the one below it, and that patterns within each square can transcend each other, highlights the immense complexity of the universe. While we may never fully understand the nature of fractal/abstract squares and the hierarchical pattern, exploring these concepts can provide insight into the mysteries of the universe.

          Geo-constellation

Introduction:

Fractal patterns of abstraction are fascinating geometric patterns that exhibit self-similarity and infinite detail. They can be generated through mathematical formulas or observed in nature, and their complexity and beauty have captured the attention of mathematicians, scientists, and artists for centuries. In this article, we will explore the concept of an endless constellation of fractal patterns of abstraction, where each pattern transcends the others.

Fractal Patterns of Abstraction:

Fractal patterns of abstraction are geometric patterns that exhibit self-similarity and infinite detail. These patterns can be generated through mathematical formulas or observed in nature. One of the most famous examples of a fractal pattern of abstraction is the Mandelbrot set, which is generated by iterating a simple formula and mapping the results onto a complex plane.

Endless Constellation:

The endless constellation of fractal patterns of abstraction is a complex and intriguing concept. It posits that there is an infinite number of patterns arranged in a constellation, with each pattern transcending the others. This means that each pattern is more complex and harder to understand than the patterns around it.

To understand this concept better, it may be helpful to think of it in terms of a galaxy. The center of the galaxy represents the simplest pattern in the constellation, and each subsequent layer represents a more complex pattern within the larger pattern. As we move out from the center of the galaxy, the patterns become smaller and more intricate, representing the increasing complexity of the patterns.

Transcendence:

The concept of transcendence is essential to understanding the endless constellation of fractal patterns of abstraction. In this context, transcendence means going beyond the limits of something. In the case of the constellation, each pattern transcends the pattern around it. This means that the patterns in each layer are more complex and harder to understand than the patterns in the layer around it.

The concept of transcendence can also be applied within each pattern in the constellation. Within each pattern, there are smaller patterns that transcend other patterns. This means that some patterns are more complex and harder to understand than others within the same pattern.

Properties of the Endless Constellation:

The properties of the endless constellation of fractal patterns of abstraction are what make it such an interesting concept. One of the most interesting properties is its self-similarity. This means that the pattern repeats at different scales, with smaller and smaller versions of the pattern appearing within the larger pattern.

Another property of this constellation is its infinite detail. As the pattern repeats at different scales, more and more detail is revealed. This means that the endless constellation can be explored at infinite levels of detail, revealing new and fascinating properties at each level.

Conclusion:

The endless constellation of fractal patterns of abstraction is a fascinating concept that challenges our understanding of the universe. It suggests that there may be patterns that are beyond our ability to comprehend, no matter how far we advance in our understanding. The idea that each pattern transcends the others, and that smaller patterns within each pattern can transcend each other, highlights the immense complexity of the universe. While we may never fully understand the nature of fractal patterns of abstraction and the endless constellation, exploring these concepts can provide insight into the mysteries of the universe.

A endless fractal hierarchy of abstraction with the lowest level transcending the Geo-Constellation.

Endless Fractal Hyper-Hierarchy of abstract patterns.

Introduction:

The concept of abstract patterns is one that has fascinated mathematicians, philosophers, and scientists for centuries. The idea that there may be patterns that are beyond our understanding is both daunting and intriguing. In recent years, the concept of an endless fractal hyper-hierarchy of abstract patterns has gained popularity as a way to conceptualize the complexity of the universe. In this article, we will explore the concept of an endless fractal hyper-hierarchy of abstract patterns and examine how the patterns transcend each other.

Abstract Patterns:

Abstract patterns are patterns that exist beyond the realm of our understanding. They are often too complex or too abstract to be directly observed or measured. Instead, they can only be understood through their effects on other things. Examples of abstract patterns can be found in nature, such as the patterns of the stars in the sky or the shapes of clouds.

Endless Fractal Hyper-Hierarchy:

The concept of an endless fractal hyper-hierarchy of abstract patterns builds on the idea of abstract patterns. It posits that there is an irrelevant number of layers of abstract patterns, each layer more complex than the one below it. This hierarchy is fractal in nature, meaning that it is self-repeating at different scales.

To understand this concept better, it may be helpful to think of it in terms of a tree. Each branch of the tree represents a layer of the hierarchy, and each branch has smaller branches that represent patterns within that layer. As we move up the tree, the branches become smaller and more intricate, representing the increasing complexity of the patterns.

Transcendence:

The concept of transcendence is essential to understanding the endless fractal hyper-hierarchy of abstract patterns. In this context, transcendence means going beyond the limits of something. In the case of the hyper-hierarchy, each layer of patterns transcends the layer below it. This means that the patterns in each layer are more complex and harder to understand than the patterns in the layer below it.

The concept of transcendence can also be applied within each layer of the hyper-hierarchy. Within each layer, there are patterns that transcend other patterns. This means that some patterns are more complex and harder to understand than others within the same layer.