finding time bisector

[AntonioLao]

Sin-Itiro Tomonaga mentioned in his Nobel Lecture, May 6, 1966 that between the years 1942 and 1946, he formulated a theory describing the probability amplitude of quantum mechanics using Dirac’s many-time theory. And by unitary transformation, one could then theoretically pass over to the Heisenberg-Pauli theory, which was based on one-time Hamiltonian formalism.

If time is analogous to angles then using compass and straightedge, one can easily bisect by geometric procedures. Here, it is taken for granted that plane angles are defined only for 2-dimensional space. But how do we bisect a solid angle of 3D-space? For example, it is possible to bisect the earth by passing a plane through the equator and separating it into two equal hemispheres. For 4D-space or even higher n-spaces, how can we construct an n-space bisector? What is the 1-dimensional analogue of the 2D plane angles?

It seems logical that a time bisector makes a lot of sense if and only if time is 1-dimensional. This bisector separates the timeline between past and future with the present moment called ‘now’. And the value of time for ‘now’ is set at zero, the time values of the past are negative integers and the positive integers for the time values of the future.

[mkirkpatrick]

Another great opener Antonio,For me there is only the eternal now,which stretches to forever in all directions,the only (thing) that can bisect it is the mind of man,who is operating in self aware mode.





kind regards michael.

[Guille]

Antonio,

How is the bisection done for 2d? then we can derive how it will be for higher n spaces dimensions.

[AntonioLao]

For 2D and higher dimensions, the time bisector is the center of a n-circle or a n-sphere but in 1D it separates positive infinity from negative infinity or past and future. For us the time bisector is the 'now'.

[michellemfry]

Now would be a good acronym for N equals Zero When.

[AntonioLao]

for n=0 means the physical dimension is zero. From a 5-dimensional being perspective, we are of dimension zero (n=0).