Expansion of Time - An Introduction
What is the concept of expansion of time? Why and How does it happen? (in other viewpoint). How can we image that? These questions and many other questions are answered in this article.
We can at least find some rules that is possible to generalize them from one, two, and three space dimensions to n space dimensions. On of these rules can be the way that the object moves and the way that the observer observes the object. Since probably movement in all spaces obey from one constant rule and also the property of these spaces is movement in them.
Thus, If in an n space dimension, an object is moving along n space dimension, we can position the observer in the next n-1 space in such a way that would not notice the movement of object along the next n dimension provided that:
The observer through the size of the object (in one, two, three space dimensions) would not notice the movement of object and only by means of covering the object’s distance come to know the movement of it. The observer’s specifications are as follows:
To distinguish the object’s movement till the defined distance from the object’s dislocation and size would not be able in distinguishing dislocation.
Now we describe the theory in Different dimension:
In the space dimensions: In this situation since the observer has exactly been positioned under the object the movement of the object along second dimension would not be perceived. By him and the observer. Would assume that the objects is stationary.
In three dimensional space if the observer who is two dimensional will place under the object exactly, the movement of the object will not be noticeable, or better to say from the observer’s point of view there is no movement at all.
According to the write of this article, this point can be an emphasis to the theory of invariants of let’s better say the theory of the invariants can be an emphasis to this point. As a reminder according to this theory, some of the concepts. Such as space or time would remain without any change which this can be an example of mud apparatus. Now that we started this theory, we can generalize it to the fourth space dimension and consequently we can define the fourth space dimension.
For simulation we can state an experiment who the observer is stationary in 3 space dimension and object is on the move parallel to the fourth space dimension.
It is necessary to pay attention to this point, since the observer in second and third dimension, the parameters of two and three were constant, here also the parameter of 4th dimension of the observer is also fixed.
Description of the experiment:
Imagine that the observer has been positioned in three dimensional space and a rocket has been placed at a distance to the observer on the ground. The distance that takes for light to cover between two objects, that is to say from the observer to the side of the rocket and from the launched rocket being returned to the observer would be equal to 2s (distance 600.000km) and the observer. After receiving light for the second time announce that the object (rocket) has not moved. It is essential to bear out the fact that the observer previously finds out about the movement of object only through distance but now if light is returned to the observer again (that is to say the object is in its previous position) the observer announces that the object has not had nay movement.
In the previous dimensions. Considering the fact that 3 dimensions. Were pertinent to the distance, the way that the observer would come to distinguish was subject to the environment (that is to say location and distance) and apparently in the fourth dimension. The conception of light and …more is highlighted. We, here want to simulate smaller spaced. For four space, dimensions.
Which considering some of the specifications, these models have changed. Also assume that the observer and the object have been positioned in a place free from photons (black object) and the light that is exchanged between the two is merely one light photon and. This photon is in great quantity in the state of agitation between the two.
According to Einstein’s theory no object can move faster than the speed of light and the rocket intends to cover a distance without the observer not being able to observer its movement. Thus the rocket should return to its. Previous position within less than one second. (the time necessary) for the light movement from the observer to the rocket). That is to say after arriving of the light photon to the rocket, the rocket is in its own place.
Imagine that the rocket intends to cover X distance, considering the fact that it cannot move faster than the speed of light.
Suppose that this distance has been covered at the speed of 300.000km/sec (this is the speed of light and the rocket is moving with this speed and in its best state) and the time which is necessary for movement is equal to two second. (two seconds. From the beginning of movement and return to its original position). It’s essential to bear into mind if X were smaller than the speed of the rocket, the rocket would return in apporopriate time to its departure position, but if X is greater than the speed of rocket we should. Make a survey since we must take into consideration all the states.
Now the object should move in the four dimensional space in such a manner that like the previous situations the observer would not notice its movement. For this purpose three parameters of speed, distance and time are on hand. Distance can not be change since it is completely constant, We have reached speed to its maximum level and again if took two seconds. From the time that the rocket has moved and has returned to its previous position. The only parameter that we can alter is time.
That is to say we should adjust the two seconds. That is necessary for the rocket to return with. One second of the speed of light between. The observer and the rocket, this is the question, is it possible to alter its time and its pass innately?
What we mean by the movement of photon is from the observer to the rocket and not the opposite and its first time.
The parameter which we can change is time. The time is also a variant since by neither of them (speed and distance) is not possible to implement this theory in this. Dimension and only time can alter. Since time can be a variant, therefore it has an axis too.
So time will be a new parameter and in fact will constitute our fourth dimension. That is to say the object in four space dimension can alter its. Situation on the axis of time.
Now we intend that two second’s rocket time. Will be adjusted with one second movement of light. The rocket here has moved on the axis of time, and has been situated. At a point on the axis of time, which each two seconds of it in space will be equivalent to one second in earth.
Of course as will be explained for arriving here in order that there would be adjustment between space and earth time, conditions got to be provided which would be in concordance with Einstein’s theory. And also these explanations would be for better perception and its analysis and how it’s possible that the object would move on the axis of time will be explained.
Thus, If in an n space dimension, an object is moving along n space dimension, we can position the observer in the next n-1 space in such a way that would not notice the movement of object along the next n dimension provided that:
The observer through the size of the object (in one, two, three space dimensions) would not notice the movement of object and only by means of covering the object’s distance come to know the movement of it. The observer’s specifications are as follows:
To distinguish the object’s movement till the defined distance from the object’s dislocation and size would not be able in distinguishing dislocation.
Now we describe the theory in Different dimension:
In the space dimensions: In this situation since the observer has exactly been positioned under the object the movement of the object along second dimension would not be perceived. By him and the observer. Would assume that the objects is stationary.
In three dimensional space if the observer who is two dimensional will place under the object exactly, the movement of the object will not be noticeable, or better to say from the observer’s point of view there is no movement at all.
According to the write of this article, this point can be an emphasis to the theory of invariants of let’s better say the theory of the invariants can be an emphasis to this point. As a reminder according to this theory, some of the concepts. Such as space or time would remain without any change which this can be an example of mud apparatus. Now that we started this theory, we can generalize it to the fourth space dimension and consequently we can define the fourth space dimension.
For simulation we can state an experiment who the observer is stationary in 3 space dimension and object is on the move parallel to the fourth space dimension.
It is necessary to pay attention to this point, since the observer in second and third dimension, the parameters of two and three were constant, here also the parameter of 4th dimension of the observer is also fixed.
Description of the experiment:
Imagine that the observer has been positioned in three dimensional space and a rocket has been placed at a distance to the observer on the ground. The distance that takes for light to cover between two objects, that is to say from the observer to the side of the rocket and from the launched rocket being returned to the observer would be equal to 2s (distance 600.000km) and the observer. After receiving light for the second time announce that the object (rocket) has not moved. It is essential to bear out the fact that the observer previously finds out about the movement of object only through distance but now if light is returned to the observer again (that is to say the object is in its previous position) the observer announces that the object has not had nay movement.
In the previous dimensions. Considering the fact that 3 dimensions. Were pertinent to the distance, the way that the observer would come to distinguish was subject to the environment (that is to say location and distance) and apparently in the fourth dimension. The conception of light and …more is highlighted. We, here want to simulate smaller spaced. For four space, dimensions.
Which considering some of the specifications, these models have changed. Also assume that the observer and the object have been positioned in a place free from photons (black object) and the light that is exchanged between the two is merely one light photon and. This photon is in great quantity in the state of agitation between the two.
According to Einstein’s theory no object can move faster than the speed of light and the rocket intends to cover a distance without the observer not being able to observer its movement. Thus the rocket should return to its. Previous position within less than one second. (the time necessary) for the light movement from the observer to the rocket). That is to say after arriving of the light photon to the rocket, the rocket is in its own place.
Imagine that the rocket intends to cover X distance, considering the fact that it cannot move faster than the speed of light.
Suppose that this distance has been covered at the speed of 300.000km/sec (this is the speed of light and the rocket is moving with this speed and in its best state) and the time which is necessary for movement is equal to two second. (two seconds. From the beginning of movement and return to its original position). It’s essential to bear into mind if X were smaller than the speed of the rocket, the rocket would return in apporopriate time to its departure position, but if X is greater than the speed of rocket we should. Make a survey since we must take into consideration all the states.
Now the object should move in the four dimensional space in such a manner that like the previous situations the observer would not notice its movement. For this purpose three parameters of speed, distance and time are on hand. Distance can not be change since it is completely constant, We have reached speed to its maximum level and again if took two seconds. From the time that the rocket has moved and has returned to its previous position. The only parameter that we can alter is time.
That is to say we should adjust the two seconds. That is necessary for the rocket to return with. One second of the speed of light between. The observer and the rocket, this is the question, is it possible to alter its time and its pass innately?
What we mean by the movement of photon is from the observer to the rocket and not the opposite and its first time.
The parameter which we can change is time. The time is also a variant since by neither of them (speed and distance) is not possible to implement this theory in this. Dimension and only time can alter. Since time can be a variant, therefore it has an axis too.
So time will be a new parameter and in fact will constitute our fourth dimension. That is to say the object in four space dimension can alter its. Situation on the axis of time.
Now we intend that two second’s rocket time. Will be adjusted with one second movement of light. The rocket here has moved on the axis of time, and has been situated. At a point on the axis of time, which each two seconds of it in space will be equivalent to one second in earth.
Of course as will be explained for arriving here in order that there would be adjustment between space and earth time, conditions got to be provided which would be in concordance with Einstein’s theory. And also these explanations would be for better perception and its analysis and how it’s possible that the object would move on the axis of time will be explained.

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