Abstract:This paper explores the application of Gauss's law for gravity to derive the radius of a finite section of an infinite flat plane, whose mass is equivalent to the Earth's mass. The mathematical approach employs calculus and classical physics principles to address the problem, elucidating the conceptual use of infinite planes in gravitational field calculations. Introduction:The concept of an infinite flat plane is used in theoretical...
Step-by-Step Explanation Buoyant Force Equation: Archimedes' principle states that the buoyant force (F_b) is equal to the weight of the displaced fluid. This can be written as:F_b = ρ_fluid × V_displaced × g Weight of the Object: The weight of the object (W) is given by:W = ρ_object × V_object × g Equilibrium Condition for Floating: For an object to float, the buoyant force must equal the weight of the object:F_b = W Substitute the...
Fb = ρ · V · g ρ (rho) is the density of the fluidV is the volume of the fluid displaced by the objectg is the acceleration due to gravity (approximately 9.81 m/s² on Earth) The reason the density of the water matters and not the density of the cube in the buoyant force equation is that the buoyant force depends solely on the properties of the fluid in which the object is submerged, not on the properties of the object itself. The density...
Both Flat Earth and Globe Astronomers track the location of celestial objects such as the Sun, Moon, and stars, using measurements known as Declination and Right Ascension. The top of the Firmament has a Declination of 90°, on Flat Earth we consider Polaris to be directly at the top having a Declination of exactly 90°; however on the globe model they consider it to be at a 89°. The bottom of the Firmament has a Declination of -90°, and this...
"I recall that during one walk Einstein suddenly stopped, turned to me and asked whether I really believed that the moon exists only when I look at it." This paper delves into the existential implications of quantum mechanics and simulation theory concerning the ontological status of the Moon. Referencing Einstein's provocative question—highlighted by Mermin—on whether the Moon persists when unobserved, we investigate the intersection...
Dec 13th EDIT: This hypothesis is now longer being followed. Simulation Theory was only an excuse to explain the physics I did not understand at the same. I knew the output, but I didn't know why and how we got there. This is now explained through the fluid Aether contained in the Firmament and applying well known principles such as Lorentz Ether Transform. Observer-Centric Rendering original article The Observer-Centric Rendering Theory...
Light bends 1° for every 69 miles you travel. A more precise measure is approximately 69.17 miles or 111.32 kilometers. This means the actual position of an object is different from where it appears. You can test this by observing Polaris and using right angle triangles. For instance, if you are at 30° North Latitude, then Polaris will appear 30° above the horizon. To calculate the distance from the North Pole (90° North) to 30° North...
Abstract This research paper presents a theoretical framework to model the phenomenon of a 24-hour sun in Antarctica under the Flat Earth hypothesis, utilizing advanced concepts in physics and optics. The core of this model is based on the integration of Snell's Law, gravitational lensing, and wave diffraction to simulate continuous sunlight in specific regions of a flat Earth. This study introduces the concept of the "Black Sun," or Ketu,...
To model the bending of light in a flat Earth scenario covered by a dome using the principles of gravitational lensing, Snell's law refraction, and wave diffraction, we can explore various configurations and interactions of light with the medium. Here is a detailed analysis of how these phenomena can explain the observed light paths: Model used 1. Snell's Law Refraction Setup: Assume the dome has a gradient of refractive indices that varies...