Time Machine for Past and Future Travel
www.arjonline.org
the geometry of spacetime. Often, we nd a metric that can
describe behavior of spacetime in a specic region. By metric,
it is an equation that is written by computing the distance
element of a spacetime in terms of the coordinate system.
For example, in a 2-dimensional at space with Cartesian
coordinates, x and y, the distance, Delta s, can be found by
forming a right triangle and applying the Pythagorean theorem
We often write this in as an innitesimal distance element,
ds. In three-dimensional space we have
After a while, Einstein published his rst paper on special
relativity, Rudolph Minkowski identied that the Lorentz
transformation described a 4-dimensional spacetime with the
metric equation
2
=
2
2
−
2
−
2
−
2
In this measured cadent there are two dierent times. First
is the coordinate time, the time measured by two stationary
observers to the coordinate system. Second one is the proper
time, the time measured cadent by a lone observer whom
measures their own motion to be zero. The proper time is
found by dividing the distance in the spacetime by a velocity,
the speed of light.
The proper time and the coordinate time are related by the
metric equation.
This relation will help us travel in time [5]
TIME AS PHYSICAL DIMENSION
Based on the illustration of Figure 9, if it takes one second
for cross sections to travel along each extrusion from one
place to next, then all rooms in the above picture to the future
of image o by the number of seconds shown in black in the
room Number 2 is the second ahead of room 0, room 9 is two
seconds ahead of room 0 and room 8 is 4 seconds ahead of
room 0 and so on.
To travel into the future, one may want to consider to move
diagonal of the compartment in the direction of increasing
blue, green and brown time (rightward, upward and inward) –
that is, along the diagonal dashed violet line. [6]
CONCLUSION
1. Time Travel design example is shown and is powered by
Nikola Tesla’s Tesla Coils.
2. Time as physical dimension is illustrated based on
Einstein’s special relativity
3. Based on the Einstein’s Special relativity Time travel is
shown.
References
1. Wikipedia. (2001, August 9). Time travel. In Wikipedia, the free
encyclopedia. https://en.wikipedia.org/wiki/Time_travel
2. Krauss, L. M. (2017, May 10). What Einstein and Bill Gates teach us about
time travel. NBC News. https://www.nbcnews.com/storyline/the-big-
questions/what-einstein-bill-gates-teach-us-about-time-travel-n757291
3. Stack Exchange. (2015, April 23). Is this a working time machine? Physics
Stack Exchange. https://physics.stackexchange.com/questions/177940/is-
this-a-working-time-machine?noredirect=1&lq=1
4. Kwok, M. (2008, November 13). United States patent application:
0080281766. USPTO. https://appft1.uspto.gov/netacgi/nph-Pars
er?Sect1=PTO1&Sect2=HITOFF&d=PG01&p=1&u=/netahtml/
PTO/srchnum.html&r=1&f=G&l=50&s1=20080281766.
PGNR.&OS=DN/20080281766
6
2
Figure 11: This picture illustrates time as physical dimension and how it move in future with Einstein’s special relativity [6]