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JTfM Vol 1 No 1 2008 - ONLINE EDITION - Inclusionality Research

JTfM Vol 1 No 1 2008 - ONLINE EDITION - Inclusionality Research

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that is, they take up no space at all. The electron is a zero-dimensional object, and its<br />

very zerolike nature ensures that scientists don't even know the electron's mass or<br />

charge." But, how could physicists not know something that has been measured? The<br />

answer lies with zero. According to the rules of quantum mechanics, the zerodimensional<br />

electron has infinite mass and infinite charge. As with the zero-point<br />

energy of the quantum vacuum, "scientists learned to ignore the infinite mass and<br />

charge of the electron. They do this by not going all the way to zero distance from the<br />

electron when they calculate the electron's true mass and charge; they stop short of<br />

zero at an arbitrary distance. Once a scientist chooses a suitably close distance, all the<br />

calculations using the "true" mass and charge agree with one another." This is called<br />

renormalization.”<br />

But of course a point includes space, which makes it a dynamic, breathing point or local<br />

sphere of non-local influence! And so does a string include space, which makes it an inclusion<br />

of a channel comprising overlapping breathing points – in other words, the<br />

‘superchannel’. But this inclusion of space cannot be accounted for in any theory or combination<br />

of theories that trick themselves into banishing infinity by banishing zero.<br />

<strong>No</strong>w, let’s wade into nuclear physics to have a feel for how what is said above relates to<br />

models of atoms.<br />

A Model of Atom<br />

As we shall see in what follows, space is seen by the atom as its negation. In the binary outlook<br />

that produces the atom as an artefact of numerical definition, any negation is the other<br />

that must be subjugated. This negation is evident in the model of atomic structure shown below:<br />

Model A.<br />

Superchannel—Inside and Beyond Superstring<br />

Atom, Point and Space<br />

What the counting numbers of atoms have in common is that they exclude space. They are<br />

said to be alone. This raises a question. Is it possible for a point to be alone? Of course it is<br />

not. The point inhabits a place. The place is space. Even if you don’t write it down and you<br />

42<br />

Journal of Transfigural Mathematics <strong>Vol</strong>.1 <strong>No</strong>.1.<strong>2008</strong>

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