GRAVITY  IS  FLUID  SPACETIME   Introduction to Gravitational Theory: The Nature of Gravity Gravity is a paradoxical force composed of: Gravity itself, in relativistic terms, an attractive force made up of the fluidity of spacetime, and at the same time, in quantum form, a wave generated by the oscillatory wave functions created by the various fundamental frequencies of particles creating the mass. So, in relativistic terms, gravity is a product of the bends and curves in fluid spacetime, but it is in effect, also, the waves caused by the interactions of particles in the fabric of spacetime, thereby making it a composition of the actual fabric of spacetime in the fluidic model. This is the paradoxical nature of gravity. It is both the fluidic changes in spacetime and it is the wave of frequencies of the gravitationally oscillating masses within the gravitational field. Therefore, the paradoxical nature of gravity precludes it from consisting of a particle called a graviton. Gravity cannot take the form of a particle because, as common logic would lead a reasonable person to conclude, the wave-particle nature of light is not consistently analogous to the nature of gravity as the two forms cannot coexist in the same capacity since gravity must act in a reactive manner to light for the relativity and quantum equations to remain correct. A graviton cannot bounce off a photon to create gravity – it does not make sense. This paradox of gravity allows a theory to emerge based on the oscillatory nature of matter. As such, each and every fundamental particle composing the matter of our universe has an oscillatory wavelength. These wavelengths connect with each other through the force of gravity, a wave. The balancing of the waves of oscillating matter is the wave of gravity. So, as the particles oscillate, the oscillations become balanced with each other creating the force of gravity, and gravity radiates from within the centers of the mass out into spacetime. This is the understanding of gravity – all the movements of the fundamental particles combine to create the web of the gravity wave.

Oscillatory Motion Each fundamental particle has its own fundamental frequency at which it oscillates. These oscillatory waveforms can be measured in terms of frequency as they wobble in a cruciform pattern or other frequency variation. Each particle oscillates at its own frequency contributing to the gravitational waveform. Gravity is a wave that arises out of the ratio of the wobble of fundamental frequency compared to fundamental frequency. Studying gravitational waves in collision, the oscillating fundamental frequencies of a particle before collision will be congruent to the oscillating fundamental frequencies of the particle after the momentum of the collision has completely dissipated. This can be tested in an atom smasher. Gravitational Motion: Acceleration over Inertia Gravitational force thus applies to masses in pulses. While there is an actual center of gravity in a mass, gravity is actually created throughout the entire mass in a gravitational field since the molecules create mass that has a distance from the center of the mass. As a mass moves, a gravitational field is created, and gravitational force applies not by a smooth force but in pulses of gravitational force. These pulses are measureable in terms of a ratio of acceleration to inertia. The ratio of acceleration to inertia defines the number of gravitational pulses experienced. If the center of gravity of the mass is at the center of the gravitational field, relative to itself, and the mass is relativistically stationary, it has a gravitational pulse of constant. But if the mass studied is relative to another mass in a gravitational field, where the mass is subject to acceleration and inertia, the number of gravitational pulses per time is equal to the sum of accelerations divided by the inertia of the mass. Ø = ∑( a1 + a2 + an) / p Where p = mv Where ø = number of pulses

The reason why the acceleration to inertia ratio determines the number of gravitational pulses is quite simple. There are many forces that can act on a mass at the same time, for example kinetic energy and potential energy in various forms, but the only dynamics that affect the gravitational field are acceleration and inertia. Any force applied to a mass will only create acceleration or inertia. Even potential energy will create only acceleration or inertia when it becomes kinetic. The application of forces to a gravitational field creates pulses because time moves forward in pulses. The gravity must move in pulses of acceleration to inertia, or backwards in a ratio of inertia to acceleration, because the field of gravity is fluid time. The time component of acceleration to inertia is discussed below. Accordingly, the sum of the accelerations divided by the inertia gives you the number of gravitational pulses per time component. The unit used is technically converted into meters per second squared divided by kg per meter squared, or, (m^3)/(kg)(s^2). Experimental Proof of ø ø can be experimentally proven in the following way: First, drop a mass from a string in a frictionless vacuum and watch it swing as a pendulum. The mass will swing normally if the path of the mass is uninterrupted. When the mass reaches the top of the swing radius, the inertia is zero and the gravity is undefined. At this point the mass is relative to the earth, stationary, yet moving in a relativistic frame. Next, pull the mass to the apex of the height of the radius of which the mass will fall and drop the mass and watch it swing. To prove that the Gravitational pulses are equal to the acceleration divided by the inertia, move the point of the apex of the curve where the string is attached. The waves create a pulse in the string when you move the string. The waves created in the string can be measured as the gravitational pulse created by the acceleration over the inertia in terms of time. With respect to the apex of the curve when the mass is at the top of its path, where inertia is zero, the force of

gravity is still acting upon the mass, but the stationary mass is not subject to the movement of the gravitational pulses. Gravity is relative to movement and therefore is relative to time. To make an analogy, a person standing on the earth who is not moving would still feel the entire force of the earth’s gravity but the gravitational pulses would not change because the gravitational pulses are relative to movement. Therefore, an object stationary relative to the mass creating the gravitational field has a ø of undefined, or in other words, the pulses are constant, whereas an object moving relative to a gravitational field is subject to the gravitational pulses defined by the above equation of the sum of accelerations divided by the inertia. The reason why this is important is because, if a mass is moving, it creates a gravitational wave in the fluid of spacetime. If it is not moving, it can still be subject to gravity, and can still bend spacetime, but it will not create a wave in the fluid of spacetime. Spin Spin creates a unique discussion. As a mass spins in a gravitational field, its spin twists the fabric of fluidic spacetime within itself, causing the individual waves of the fundamental particles to combine into the gravitational wave, causing a gravitational vortex. At non-relativistic speeds, such as the spin speed of the earth, spin is negligible because the spin is so slow it does not create a noticeable twist in the fluid of spacetime. However, in larger spin cases such as black holes, spin very likely has an effect. Many of the black holes spin at very high speeds and this spin causes the matter around the event horizon to spin as well. In a black hole situation, the gravity of the black hole is distorted by the coefficient of spin, meaning the gravitational effect of the black hole is affected by the effect of the spin. For purposes of this paper, we will consider spin to be negligible, but I will examine spin theory more thoroughly in a future thesis. Gravity

See the Figure 1 below:

In the above figure 1, the masses are travelling on curved pathways at near the speed of light. The wave of gravity travels at the speed of light or slower. Gravity caused by the masses fluidly bends under the weight of the masses, separated by the line travelling at the speed of light represented by y, where a wave bending the spacetime splits the respective gravitational waves of the masses. The centers of gravity of each mass are located at the centers of the masses, respectively, but the center of the gravitational field is located halfway between the masses, at line y. You notice that the relativity equivalences of distance to velocity and the speed of light have been indicated on line y. This is important because gravity is relative to time, since gravity is fluid spacetime. The x direction is a measurement of the dilation of spacetime based upon movement, as gravitational waves created by the masses move through spacetime. There will be many sets of waves, measured by a radius from the center of mass to the peak of the wave. Therefore, using the following mathematical equations, we can conclude that the dilation in fluidic spacetime due to movement is measureable: Special Relativity dictates the following time dilation equation: ∆t = (∆tp)/√(1-(v^2/t^2)) The new equation to find x is as follows: At the speed of light: c^2 = x^2 + y^2 c^2 = x^2 + (v∆t)^2 c^2 - (v∆t)^2 = x^2 x^2 = c^2 - (v∆t)^2 x = √(c^2 - (v∆t)^2) ∆t = (∆tp)/√(1-(v^2/t^2)) x = √(c^2 - (v(∆tp)/√(1-(v^2/t^2)))^2) Therefore, solving for x, we have an equation to find the dilation in time caused by gravitational movement.

Moving on, taking the following partial derivative from figure 1 we can further study the effects of fluid time dynamics:

∂ˆ®∆© = r(c1)/(c2)xø

Where r is the radius of the wave studied from the center of mass to the peak of the gravitational wave, c1 is the velocity at which wave is travelling, here close to the speed of light, c2 is the constant, ø is the sum of accelerations of the mass divided by the inertia of the mass, and x is the change in time dilation measured, using the above equation. This partial derivative, when analyzed, gives a study that allows gravity to be examined as a wave. Why? Waves are nothing more than ratios in practical form. The r component is the radius from the center of the mass, where the waves of gravity originate, to the y line where they crash together. This is not an infinite distance because we are measuring to the y line. The c1 is the velocity of the path at which the studied mass is traveling - c1 speeds can approach the speed of light for masses approaching the speed of light, or slower c1 speeds can work for slower moving masses. C2 is the speed of light. Time is bent through the wave of gravity bending space in the fourth dimension, or in other words, time is bent in the x direction off of the y line. Ø is the ratio of gravitational pulses, which changes as acceleration and inertia change. X is the time dilation due to gravitational movement. X delineates a bend in spacetime from the y line to allow us to measure the gravitational limit. As you can deduce, r and x for the first gravitational wave are the same distance, but they consist of different components, so the ratio stands true. Additional gravitational waves within the first wave can be measured by using geometric formulations. The velocity of the wave at the speed of light cancels with the constant, so the ratio stands true at the speed of light and therefore also at slower speeds due to the time

dilation of x. The gravitational pulses reduces to inertia over acceleration, and that would equal y, and this stands true because in a situation where gravity is not moving, time is not moving, and gravitational pulses would reduce to 0, thus the ratio reduces to 0. Gravitational Work Work in Newtonian Physics is defined as W=FD, or, work equals force times distance. In relativistic terms, work has not been properly defined. The concept of Gravitational Work is easy to understand. Gravity does work based upon the Force applied to the mass causing the bend in spacetime, or in other words, as gravity bends, there is an amount of work done by gravity in terms of Newtonian defined work. Taking Force applied, the force will be the force applied to the mass for the given period of time. Using calculus we can integrate this period of time to determine the work performed. So, you are bending time and integrating based upon time at the same time. How this is done is as follows: Take the force and multiply by the gravitational distance travelled, giving you: Fx. Time components exist within x. Now, integrate Fx with regard to x  Where x = √(c^2 - (v(∆tp)/√(1-(v^2/t^2)))^2)