A Geometric Model of Cosmological Redshift via Angular Geometry in a Static Universe • AI Blog

a summary

We suggest a new engineering model to explain the noticeable red displacement of light from distant heavenly objects without calling on cosmic expansion or gravitational red displacement. By examining the corner engineering between the light source, observer, and the fixed reference point “above”, we explain how spatial engineering alone can lead to a clear increase in the wavelength of light – red red – as a function of the distance. Our model builds triangles with varying angles to clarify this effect, preserve a fixed world and reflects red displacement to purely engineering phenomena. This approach provides an alternative perspective on cosmic observations and calls for a review of the basic assumptions of cosmology.

1. Introduction

The cosmic red displacement is an essential note in astronomical physics, which indicates that the light from distant galaxies turns towards the red end of the spectrum. This phenomenon is traditionally attributed to the expansion of the universe, which leads to the wide acceptance of the large explosion model. The Hubble Law, which creates a written relationship between the thermal displacement of the galaxy and the distance of the earth, was the cornerstone that supports the concept of the expanded universe.

However, the alternative models that do not call for cosmic expansion can provide new visions in the structure of the universe and the mechanisms behind the observed phenomena. By exploring various interpretations of Redshift, we can challenge the current models and enhance our understanding of cosmic principles.

In this paper, we suggest following an engineering approach based on a triangular engineering to explain the phenomena of red displacement within a fixed world. By analyzing the corner relationships in a specific engineering composition that includes the light source, observer, and reference point “above” the observer, we explain how pure engineering effects can lead to a clear increase in the wavelength of light with the distance.

2. Engineering framework

Our model has been built on three basic principles:

1. The fixed universe

• assumption: The universe does not expand or contract; Its structure is still widely fixed over time.

• The implicit meaning: This allows us to attribute the effects of red displacement that is observed to factors other than cosmic expansion.

2. The spread of straight light

• assumptionLight travels in straight lines across space unless it is affected by gravitational or other powers.

• The implicit meaning: This simplifies the model to classical Euclidean engineering, which makes calculations and explanations more clear.

3. Corner Engineering

• assumptionRed displacement arises due to the engineering composition between the light source, the observer, and a fixed reference point “above” the observer.

• The implicit meaning: By examining how the angles and side lengths change in this configuration with the distance, we can link these engineering changes to the transformations in the wavelength of the observed wavelength.

3. The mechanism of red displacement based on the triangle

Triangle

We build a triangle with a right angle to design the engineering relationship between the light and observer source and the fixed point.

• Heads:

  • S (Source)The distant heavenly organism is light from it.

  • Q (Observer): The location in which light is discovered (for example, the earth).

  • P (vertical point): A point located at a fixed vertical distance \ (h \) “above” the observer \ (O \), and the formation of the right corner in (O \).

• Both sides:

  • \ (d): the horizontal distance between the source \ (s \) and obsever \ (O \).

  • \ (H \): a fixed vertical distance from the observer \ (O \) to the point (p).

  • \ (l \): Hypotenuse connects the source \ (s \) to the point (p).

Corner in the source ((\ theet \))

• identification: ((theeta) is the angle in the source \ (s \) consisting between the two sides \ (d) and \ (l).

• Behavior with distance: With an increase \ (d \), the (theet \) decreases, causing the triangle to be more extended.

Impact on wavelength

• hypothesisThe prolongation of the side (L \) is compatible with an effective increase in the length of the path to which the light is transmitted, which affects the wavelength of the monitored wavelength.

• Mechanism: A smaller angle \ (theet \) in the source leads to a longer criticism of (L \), which is linked to the extension of the wavelength, which leads to red displacement.

4. Sports representation

4.1 Triangle relationships

To get the right angle triangle with the sides \ (H \), (D) and hypotenuse \ (l):

L = \ sqrt {d^2 + H^2}

\ theet = \ arctan \ left (\ frac {h} {d} \ right)

4.2 The mechanism of the extension of the wavelength

We suggest that the wavelength monitored \ (\ lambda _ {\ text {obs} \) is associated with the effective path of the effective path \ (l \):

”

• Definitions:

  • \ (\ Lambda _ {\ text {emit} \): The wavelength of light as it is emitted from the source.

  • \ (\ Delta L = L – L_0 \): The increase in the length of hypotenuse compared to the length of the reference \ (L_0 \) at a reference distance \ (d_0 \).

  • \ (L_0 \): Hypotenuse length in the reference distance.

4.3 The expression of red displacement

Red displacement is defined (z \) as a fracture change in wavelength: