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Gravity defined by motion
Paper title: GRAVITY DEFINED BY MOTION Author’s Name: Mandilakhe Dyantyi Johannesburg, South Africa Email address: Mandilakhemanlake@gmail.com Abstract Motion is the fundamental subject to understanding gravity.

Keywords: motion, gravity, elliptic orbits 1.	Introduction

Albert Einstein had a great idea when he said motion and gravity are the same thing. By knowing how motion occurs is much more like knowing how gravity works. Different types of motion, means different types of distortions curried out to the space-time. The elliptic orbits exist due to the differential distortions curried out by the earth's sides distorting the space-time between the earth it self and the moon.

2. Motion As we know that motion is the change in position over a given time, the question is how does an object change position over a given time?. The answer is for any object to cover a certain distance at a certain time it must distorte a certain space-time. Therefore we can calculate the amount of the certain space and the amount amount of the certain time of space distorted by the object using the distance covered(dc) and the time taken(tt): dc×tt= tsp1(the time of the space before it was distorted) dc/tt= p2(the amount of time in each unit of the space after the distortion) tt/dc= k 2(the amount of space in each unit of the time after the distortion) NOTE: space(sp)/time(t)= amount of time in each unit of the space (p) t/sp=the amount of space in each unit of the time (k) tsp1+tt=tsp2(the time of the space after the distortion) tsp1/k2=sp2(the amount of space after the distortion) tsp2/k2=sp1(the amount of space before the distortion) tsp1/sp1=k1(the amount of space in each unit of the time before the distortion) sp1/tsp2=p1(the amount of time in each unit of the space before the distortion) Therefore: p1/p2= q(the amount of time in each unit of the mass) K1/k2= z(the amount of the mass in each unit of the time) The object has the mass and the time. mass/time of the object= q, and time of the object/mass= z.

Now since we can get the amount of the q, z and the amount of the space and time we can explain how the object distortes space-time using it’s q and z: in the front the object divide the space-time in front(k1/z=k2 while p1/q=p2 , therefore sp1/p2=sp2 and tsp1/k2=tsp2 the change in k is the change in tsp and the change in p is the change in sp, then sp1-sp2=dc and tsp2-tsp1=tt , space decreases and time of space increases). In the back an object multiples the space-time in the back(k1×z=k2 while p1×q=p2, therefore sp1/p2=sp2 and tsp1/k2=tsp2 the space increases and the time decreases). That was for the linear motion. 3. Gravity Previously we mentioned that when an object is in the linear motion it divides the front space-time and multiple the back space-time. That is different when it comes to the rotary motion, when an object is in a rotary motion it divides the space in all of the sides simulating what we call gravity. The reason why when two objects with different masses reaches the ground at the same time when dropped at the same time is due to the fact that earth is the one in motion(rotary motion) distorting the space between it self and those two objects. The reason why when a accelerating car let say turns right you happen to be pushed to the left is because it’s right ward motion is more like a forward motion(linear motion) making the right side's inside to multiple the space between it self and you while the left side inside divides the space between it self and you simulating the pull. 4. Elliptic orbits Just like for the linear motion, for the rotary motion the object also distortes two regions of space-time at the same time differently(first region divided and second region multiplied) , unlike in the linear motion where those regions are distorted by the object by dividing in the front and multiplying in the back. For the rotary motion an object distortes the first region by dividing it in all of the sides, and multiplying the second region the same way as the first one, which is far from the object about a distance equal to the diameter of that object. The second region's space is equal to the first region’s, the second region is increasing and it increases towards the the object, that means it is increasing towards the first region as well. While the first region is decreasing at the same rate as the second region making the ideal space neutral(second region+ first region= the ideal space). Until we involve then linear motion to the rotary motion the ideal space can no longer be neutral anymore because in the front of the object there will be both the z of the linear motion and the z of the rotary motion dividing k(k/z of rotary motion/z of the linear motion). While in the back the the z of the rotary motion is dividing and the z of the linear motion is multiplying(k/z×z), that is why we have the perigee and apogee. The effects of the linear motion occurs outside the atmosphere therefore the motion of the object (“gravity” pull) is slower inside the atmosphere relative to the front outside the atmosphere. These effects simulates the elliptical orbits for the second smaller object that is in both linear and rotary motion, and that is far from the second region. Those effects also affects the space between those two objects because the space between them equals to the bigger object's ideal space plus the smaller object's ideal space divided by the distance between the bigger object’s second region and the smaller object’s second region. 5. Conclusion This paper brings a new way to understanding the motion, gravity and how they are the same thing.

6. Acknowledgement I would like to thank the universe

Mbuku clone bone (talk) 17:51, 10 October 2018 (UTC)