JTfM Vol 1 No 1 2008 - ONLINE EDITION - Inclusionality Research
JTfM Vol 1 No 1 2008 - ONLINE EDITION - Inclusionality Research
JTfM Vol 1 No 1 2008 - ONLINE EDITION - Inclusionality Research
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Superchannel—Inside and Beyond Superstring<br />
firstly because of its recalcitrance in producing the least indivisible part and secondly because<br />
of its mystery. Instead the line between 0 and 1 is used as the road to the atom. The line<br />
can be divided into two and this can again be divided into two to become one-quarter. The<br />
half of ¼ is 1/8 and so the division of the line goes in the direction of the zero. A circle can<br />
be drawn round the line of (0,1) with a centre which is where proton and neutron reside. The<br />
electrons are circling round them. By breaking proton, the quarks emerge which are fractional<br />
parts of 1/2, ¼ and so on. Each point which defines a particle is smaller in size than the<br />
one before it. Very close to zero the point disappears. This is the level of quarks. Much closer<br />
to zero the Planck particle is reached which is called the Planck length, that is, a particle<br />
at which matter is no longer divisible. The point has practically vanished at this stage. But<br />
theoretically, there is still a point! This point, the closest to zero in physics, is visible only to<br />
the eyes of imagination. This point is a string. How this all looks mathematically is presented<br />
below.<br />
The Discrete Numerical Makings of an Atom<br />
String is the next-to-zero distance on the line and a zero-sized point (marked with an arrow)<br />
on a number line. It is a very small distance and a very short (invisible) point. This string is<br />
correspondingly derived as a discrete infinitesimal unit from a contiguum of discrete points<br />
aligned with one another and not a continuous flow line.<br />
How do we get to this mathematical picture of the atom? The answer to this question is<br />
28<br />
Journal of Transfigural Mathematics <strong>Vol</strong>.1 <strong>No</strong>.1.<strong>2008</strong>