The Lorentz-Latitude Hypothesis for the Gleason Map describes the physical contractions relative to us as we travel through the aether. Lorentz Ether Theory interprets the observed effects, such as time dilation and length contraction, as changes in the physical world rather than as changes in the perception of time and space as in Einstein's theory of relativity. Special relativity uses the Lorentz transformations to make all of its...
The Haversine formula is widely accepted as a method for calculating the shortest distance between two points on a sphere. However, the essential mechanics of the formula do not necessarily rely on a spherical Earth. In fact, it can be argued that the formula is inherently a Flat Earth formula that has been cleverly masked to fit within the framework of a spherical model. At its core, the Haversine formula deals with angular distances between...
The Sun’s movement plays a crucial role in explaining the changing seasons and the length of days and nights. Using the Firmament Trackers Flat Earth App, we can visualize how the Sun travels between the Tropic of Cancer and the Tropic of Capricorn over the course of the year. Summer Solstice (June 21st): The Sun is closest to the Tropic of Cancer, circling near the center of our Flat Earth. This proximity brings summer to the Northern...
Abstract This paper investigates the theory that the widely accepted globe model of the Earth was derived by wrapping a flat Earth around a sphere to match the curvature observed in human vision. We analyze the scientific basis for this theory and explore historical and observational evidence that supports a flat Earth perspective. The conclusion posits that the globe model's creation was influenced by human perception rather than physical...
As a Flat Earth researcher, I propose that popular astronomical models such as VSOP87, DE Series (e.g., DE405, DE421), ELP2000, and INPOP are versatile tools that transcend the conventional Globe Earth model and can be effectively utilized within the Flat Earth paradigm. This assertion is based on the inherent observer-centric nature of these models, which focus on the celestial sphere as seen from various vantage points on Earth. Here’s why...
Introduction Hermetic philosophy offers a profound understanding of the nature of reality, encompassing multiple planes of existence and the interconnectedness of all things. This ancient wisdom is essential for grasping advanced concepts like Simulation Theory and Biblical Creation, which challenge our understanding of the world and our place within it. Summary Hermetic philosophy posits that reality is structured in multiple planes of...
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...
