The twin’s paradox is explained through the asymmetrical relationship between the twins Alice and Bob. If Alice stays the entire time in her original frame of reference while her twin brother Bob starts from Alice frame of reference, moves to a new frame of reference, and returns to Alice frame of reference, based on special relativity, he will be younger than Alice who stayed the entire time in one frame of reference. The real paradox is that no matter what the original frame of reference will be and what will be the new frame of reference Bob will always stay younger than Alice. This is a very interesting point that might shed new light on the structure of spacetime and add extra dimensions.
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Twin's paradox experiment is a meassurement of the extra dimensions.pptx
1. Twin’s paradox experiment is a measurement of the extra dimensions
Corresponding author: Eran Sinbar, Ela 13, Shorashim, Misgav, 2016400, Israel,
Telephone: +972-523-713024, Email: eyoran2016@gmail.com
Abstract
The twin’s paradox is explained through the asymmetrical relationship between the twins Alice and Bob. If Alice stays the
entire time in her original frame of reference while her twin brother Bob starts from Alice frame of reference, moves to a
new frame of reference, and returns to Alice frame of reference, based on special relativity, he will be younger than Alice
who stayed the entire time in one frame of reference. The real paradox is that no matter what the original frame of reference
will be and what will be the new frame of reference Bob will always stay younger than Alice. This is a very interesting point
that might shed new light on the structure of spacetime and add extra dimensions.
2. Introduction
Alice and Bob are twins. As can be seen from figure 1 , based on special relativity and experiments , It doesn’t matter if
Bob will travel from reference frame 1 to reference frame 2 and then back to reference frame 1 where his sister Alice was
waiting the whole time or if Bob will travel from reference frame 2 to reference frame 1 and then back to reference frame 2
where his sister Alice was waiting the whole time, in both cases he will be younger than his twin sister Alice. This leads to
the idea that a reference frame is a dimension of space time and if one twin stays in his dimension while the other travels to
another dimension and back, the twin that did not stay the entire time in his original dimension will stay younger.
3. Figure1: Reference frame 1 is illustrated by the blue circle and reference frame 2 is illustrated by the red circle. On the left,
Bob leaves reference frame 1 , stays at reference frame 2 and returns to reference frame 1 where Alice stayed the entire time.
On the right, Bob leaves reference frame 2 , stays at reference frame 1 and returns back to reference frame 2 where Alice
stayed the entire time. In both cases Bob will stay younger than Alice, his twin sister.
4. Conclusion
If frame of reference (sometimes referred to as reference frame), is a spacetime dimension, how can we fit an infinite number
of dimensions in a four-dimensional space time structure? This paper suggests that each frame of reference is a quantized
spacetime dimension. The quantized spacetime units are in the scale of Planck time and Planck length. The quantized spacetime
reference frames are staggered together floating in a non-local grid like dimension (grid dimension) which connects all the
quantized frames of reference together (figure 2).
5. Figure2: illustration of staggered quantized reference frames 1 and 2 . Although in this image there are only two frames of
reference dimensions in a specific moment in time, there are infinite number of reference frames staggered next to each
other in the four-dimensional fabric of space time . The blue and red circles illustrate a small part of reference frame 1
(quantized spacetime dimension 1) and reference frame 2 (quantized spacetime dimension 2), in a specific moment of
time. The white grid shaped space between the reference frames illustrate the extra nonlocal four-dimensional grid
dimension. The nonlocality of the grid dimension can explain the nonlocality behavior of quantum mechanics (e.g.,
quantum entanglement).