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Identity Theft film The main aim of this CTC Construct, scale model prototype is to test a hypothetical design (I discovered by accident), for a device or construct to generate closed timelike curves. The CTC Construct is a scale model prototype for a full-sized manned prototype, known as the Flight Test Article (FTA): Defiance. The FTA: Defiance is an 12ft by 12ft by 6ft, prototype Vertical Take-Off and Landing (VTOL) aerosplace vehicle, which has taken nearly six years to design. The design for the CTC Construct and FTA Defiance, was largely inspired by the work carried by Thomas Townsend Brown and Nikola Tesla. I have combined their work with quantum theory and the principles of electrostatics and tribo-electrification, to product a vehicle, unlike any other, (See figure one).

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I orginally planned to begin construction on the FTA in the summer of 2001. But this date maybe put back until the winter of 2001, due to numerous construction problems.
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It would be almost impossible for anyone to build a time machine, as it would require an extremely powerful energy source to drive it. But there maybe a more energy efficient way to travel through time, by building a device or construct to use a natural time machine like a quantum or astrological phenomanon, in the form of a worm hole or quantum singulary.

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The CTC Construct model consists of two triangular shaped pyramids one placed on top of the other, with a smaller pyramid placed on top to create an apex above the model’s centre of gravity. (see figure 2). The model is 2ft by 2ft by 1ft. The frame is made out of balsa wood, and has 3 coats of polyurethane varnish, plus 3 coats of high temperature heat resistant paint to protect the balsa wood frame from igniting.

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In 1915 Einstein formulated a new theory of gravitation that reconciled the force of gravitation with the requirements of his theory of special relativity. He proposed that gravitational effects move at the speed of c. He called this theory general relativity to distinguish it from special relativity, which only holds when there is no force of gravitation. General relativity produces predictions very close to those of Newton’s theory in most familiar situations, such as the moon orbiting the earth. Einstein’s theory differed from Newton’s theory, however, in that it described gravitation as a curvature of space and time.
In Einstein’s general theory of relativity, he proposed that space and time may be united into a single, four-dimensional geometry consisting of 3 space dimensions and 1 time dimension. In this geometry, called spacetime, the motions of particles from point to point as time progresses are represented by curves called world lines. If there is no gravity acting, the most natural lines in this geometry are straight lines, and they represent particles that are moving always in the same direction with the same speed—that is, particles that have no force acting on them. If a particle is acted on by a force, then its world line will not be straight. Einstein also proposed that the effect of gravitation should not be represented as the deviation of a world line from straightness, as it would be for an electrical force. If gravitation is present, it should not be considered a force. Rather, gravitation changes the most natural world lines and thereby curves the geometry of spacetime. In a curved geometry, such as the two-dimensional surface of the earth, there are no straight lines. Instead, there are special curves called geodesics, an example of which are great circles around the earth. These special curves are at each point as straight as possible, and they are the most natural lines in a curved geometry. The effect of gravitation would be to influence the geodesics in spacetime. Near sources of gravitation the space is strongly curved and the geodesics behave less and less like those in flat, uncurved spacetime. In the solar system, for example, the effect of the sun and the earth is to cause the moon to move on a geodesic that winds around the geodesic of the earth 12 times a year.

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Azzam K.I. AlMosallami

Arab Consultants Group, P.O. Box 1067

Gaza, Palestine, Via Israel

 Abstract

The concepts, principles and laws on which Einstein built his relativity theory (special and general) is in contrast with the concepts, principles and laws on which the quantum theory is built.

The goal of our work is to get a new thoery that agrees with the concepts, principles and laws of quantum and contains all the experimental measurements of the relativity. On other words, deriving the equations of the relativity which agree with the experimental measurements on the basis of the concepts, principles and laws of quantum (Copenhagen School).

In part 2, section 1, I derive a new formula for Newton’s second law, it expresses a quantized force, and agrees with the concepts, principle, and laws of quantum. In section 2, I also derive the quantized inertial force.

 

Introduction

When Einstein started building his special relativity theory, he was believed in the objective existance of the phenomenon, where we can find that in the derivation of equations of the relativity. Also, he was believed in the continuity principle and in the causality and determinism laws in the world.

Quantum theory discovered the observer has the main formation of the phenomenon, and that is clear in the definition of Heisenberg to the wave function (1958), where he defined it as ” it is a mixture between two things, the first is the reality, and the second is our realizing to this reality.”

Einstein was disagreed with this concept to the phenomenon, where Pais said (1979), when he was walking with Einstein, he said ” look at the moon, do you believe it is existed because we are looking at it.

Also, quantum theory fosters the discontinuity principle, uncausality and indeterminism laws in the world.

The mathmatical formation of the relativity depends on Rieman’s space with four dimensions, but quantum on Hilbert space with infinite dimensions.

Stapp said (1972) ” The Copenhagen School refused understanding the world as the concepts of (space-time), where it considers the relativity theory is inconsistant for understanding the micro world, where quantum theory is formed the basis for understanding this word.”

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Oppenheimer said ” Einstein -in his last years researching- tried proving the inconsistancy of the laws of quantum theory but he failled. After all that Einstein said, he dislikes the quantum theory, especially Heisenberg uncertainty principle.”

In our work, we define the reference frame as the frame at which the observer is static, and the inertial frame is that frame which its velocity is constant with time for any inertial frame of reference.

 

THEOERY

1- POSTULATES OF THE THEORY

1- The speed of light is constant and equals to  in any inertial frame of reference , where  is the speed of light in vacuum.

2- The speed of light in any frame moving with constant velocity is equal to  for any inertial frame of reference, where, whereas  does not depend on the direction of the velocity of the moving frame, it depends only on the absolute value of the velocity.

To understand the two potulates, suppose a static observer on the earth surface, in this case the earth surface is considered as a reference frame. If the static observer made an experiment for measuring the speed of light in his reference frame he would find it equals to . Also, if there is a train moving with constant velocity  on the earth surface, and one of the static riders of it made an experiment for measuring the speed of light inside his train, in this case the moving train is considered as a reference frame, thus the speed of light that the rider would measure equals to , as for the static observer , and this is what the first postulate includes.

Now, suppose the static observer made an experiment for measuring the speed of light inside the moving train, in this case he would find it equals to , and this is what the second postulate includes. Now If  then , that means in quantum the wave function , thus, the probability of getting any information inside the train for the observer approaches zero, where , where is the complex conjugate of .

 

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2-TIME IN OUR RELATIVITY

( 2.1 ) Suppose a train at rest and a static observer , on the earth surface. The length of the train is . If one of the riders of the train sent a ray of light along the length the train. Thus the time required to the ray of light to pass the length of the train for the static observer and the rider is  ,where

 ( 2.1.1 ) 

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Now, suppose the train moved with constant velocity  and then the rider sent a ray of light along the length of his train during the motion. If the static observer catches his clock and desired computing the time required to the ray of light to pass the length of the moving train. According to the second postulate, the speed of light inside the moving train is  relative to the static observer, where . Thus the time required to the ray of light to pass the length of the moving train is  for the observer, where

 

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From the second postulate, we proposed,  does not depend on the direction of transmitting the ray of light comparing to the direction of the velocity of the train. Also, the equation above is in contrast with the Lorentz transformation equations. Lorentz transformation equations built on the concepts of continuity, causality, and determinism, but, in our work we believe in the discontinuity, uncausality and indeterminism. The measurement that is taken in the equation above is taken from a wave function, and to get another measurement we must get another wave function … , and vise versa and those wave functions are unrelated. Also, Lorentz transfomation equations proposed that we can measure the velocity of the train and its location at the same time, and that is in contrast with the uncertainty principle of Heisenberg.

From equation ( 2.1.1 ), we get

 

Then

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Thus

 ( 2.1.2 )

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In the derivation of equation ( 2.1.2 ) we considered the static observer on the earth surface will measure the length of the moving train equals to as it is at rest, and that is in contrast with the length contraction of Einstein.

Equation ( 2.1.2 ) means, the time separation of any event that happens in any moving frame with constant velocity  is bigger than the rest time separation, (if the same event happens when the frame at rest) for any frame of reference.

( 2.2 ) Now, suppose one of the riders of the moving train catches his clock inside the train and he desires measuring the time required to the ray of light to pass the length of his train during the motion. According to equation ( 2.1.2 ), the time separation for any event which happens inside the train is bigger when it is moving than when it is at rest for the reference frame of the earth surface. And because the motion of the clock is an event inside the train, thus its movement will be slower when the train is moving than when it is at rest for the reference frame of the earth surface. Thus, the clock of the rider will be slower than the clock of the static observer. And, if we assumed, both the observer and the rider will agree on the beginning of the event and ending it inside the moving train, thus, if the observer computes by his clock the time  for the ray of light to pass the length of the moving train, then the rider will compute the time , where

 

Where

 

Since from equation ( 2.1.2 )

 

Thus we get

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Thus, we can write equation ( 2.1.2 ) as
 ( 2.2.1 )

According to equation ( 2.2.1 ), the speed of light for the moving rider according to his clock is , where

 ( 2.2.2 )

Equation ( 2.2.1 ) leads us to the first postulate of the theory, the slowing of the speed of light for any frame moving with constant velocity  , leads to slowing of time in that frame (movement of clocks). Thus, the speed of light for all frames of reference is the same and equals to C.

Thus, in this case we have

 .

( 2.3 ) Suppose the static observer desires comparing the motion of clock of the moving rider with the motion of his clock. According to equation ( 2.1.2 ), and, because the motion of the clock of the rider is an event inside the moving train, thus, the clock will be slower when the train is moving than when it is at rest for the observer. Thus, if the observer looks at his clock and computes the time, in this moment he will find that, the clock of the rider computes the time where

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( 2.4 ) Now, suppose the rider of the moving train desires using the clock of the static observer for computing the time required to the ray of light to pass the length of his train. The time which will be measured by the static observer via his clock is where

 

If we consider the rider is moving with constant velocity to the right, then the clock of the observer is moving with the same velocity to the left relative to the rider, in this case, the rider’s frame is considered as a reference frame and the clock as a frame moving with constant velocity  for him. Thus, according to the preceding discussion, the clock will be slower for the rider than the observer for the reference frame of the earth surface. Thus, if the observer computes the time  by his clock, in this moment the rider will compute the time  by the same clock [ or by his clock inside the train as we have seen in ( 2.2 ) ], where

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Suppose, the length of the train is , and its speed is . If the clock computes by  where , then the time required to the ray of light to pass the length of the moving train for the static observer is , where

 

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Thus, the static observer will compute  via his clock for the ray of light to pass the length of the moving train. For the rider, the time is where

 

So, the rider will compute  for the ray of light to pass the length of his train. Both, the observer and the rider will agree on the beginning of the event and ending it, and when both used the same clock to compute the time separation to this event , the clock was slower for the rider than the observer. So, when the observer received  to the time separation, in this moment the rider received only the first  of the clock, where we can consider the rider lives in the past of the oberver of the earth surface.

In this example we find when both the rider and the observer used the same clock each one creates his clock to get his reading, and that is in contrast with the objective existance of the phenomenon, where in our example we obtain, the observer has the main formation of the phenomenon as in Copenhagen School concepts.

( 2.5 ) Now, suppose train A at rest, its length is , also there are train B moving with constant velocity  and a static observer on the earth surface. Now, both the static observer and the rider of train B will measure the time required to the ray of light to pass the length of the static train A. For the observer, the measured time according to his clock is where

 

For the rider of train B, since train A is moving with constant velocity -, thus the speed of light inside it comparing to the reference frame of the static observer is , thus the rider should been computing the time  for the event where

 

Where,  is the time separation of the event when the train of the rider is static.

Because the rider’s clock is slow during the motion for the reference frame of the earth surface [ as we have seen in ( 2.2 ) ], thus, the rider will compute the time , where

 ( 2.5.1 )

My Big Fat Independent Movie movies Equation ( 2.5.1 ) means, both the rider of the moving train B and the static observer will measure the same time separation to the ray of light to pass the length of the static train A, that leads us to, the measured speed of light is the same for each one inside the static train A and it is equal to . Thus, we can write equation ( 2.5.1 ) as

 

If both the static observer and the rider of the moving train B agree with the time required to the ray of light to pass the length of the static train A, then, they will be different in the beginning of the event and ending it.

Let us assume both the observer and rider will agree on the beginning of the event, in the condition of

 = 0 at = 0

 = 0.87C at  > 0

Where, at , before transmitting the ray of light, the velocity of train B of the rider was equal to zero, and after transmitting the ray of light, the velocity of the train was equal to 0.87C ( in this case, for simplicity we neglect the effect of acceleration ) . In this condition, the static observer and the rider of the moving train B will be agreed on the beginning of transmitting the ray of light inside the static train A, and different in ending it.

If the length of the static train A is , thus, the time required to the ray of light to pass the length of the static train A for the static observer is

 

For the rider of the moving train B is from equation ( 2.2.2 )

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Because the time ( clock ) in the frame of the moving train B is slower than the time ( clock ) of the static observer for the reference frame of the earth surface, then, the ray of light will arrive to the end of the static train A faster for the observer than the rider. Thus, if the observer secures that, the ray of light arrived to the end of the train, in this moment the rider secures that the ray of light arrived to the middle o

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