Theoretical 1 Dimensional Point?

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Theoretical 1 Dimensional Point?

Postby Eodnhoj7 on June 11th, 2018, 10:12 am 

What if the 0d point is inverted into an intradimensional entity as the 1d point? The problem occurs that in the foundations of Euclidian and Non-Euclidian geometry no 1d point occurs, it is not even a concept. As a matter of fact, according to modern instinct, it appears neither as a contradiction or paradox as it is not even a concept. But is it really a concept we have not fully dealt with or categorized? Intuitively the 0d point is quantified into units of 1, in various phases of measurement, yet the multiplication or division of zero, with this individuation being the foundations of measurement, cannot occur as 0 can neither be multiplied or divided without resulting in zero. To observe 0 as 1 unit is to equate it to a unit which can be multiplied or divided, and yet current mathematics does not allow for this function. Contradictory it is often times quantified and qualified in such terms.

However if we look at the point as intradimensional, or directed into itself, what we get is a new entity that acts as unified totality that exists on its own terms and is purely axiomatic both qualitatively and quantitatively. In one respect the point as intradimensional is directed into itself, with the point being a center that allows for infinity, or absence of limit. The point as both center to other centers and center to its own center, maintains an spatial dimensionality of “no-limit” as a center contains no limit. We can observe this within transcendental qualities and quantities such as Pi.(quote) In these respects the center exists as its own axiom, through the point, and holds the definition of space as “no-limit”.

However, the problem occurs in regards to this definition of “no-limit”: Can the point mediate between “no-limit” and “limit”? The solution appears to exist within the concept of intradimensionality. The 1d point, as intradimensional, maintains itself as a “limit” through dimensionality with dimension merely being space as direction. In simpler terms dimensionality is merely space as direction. We can observe this in the previously mentioned extradimensional space, in which dimensions must progress past their origins through relations with further dimensions, i.e the 1d line relative to the 1d line through the 0d point. Dimension in these respects, appears to exists as a boundary in itself as the relation of dimensions is strictly the relations of “direction”.

From this premise the question occurs as to how the point, as intradimensional, can have direction if direction implies an extradimensional spatial relation in which something is directed towards something? In simpler terms dimension unavoidably requires relation with relation as the observation of an inherent unit-particulate separation to some degree. If the 1d point is directed into itself, where would it move? The 1d point cannot be empty otherwise it requires the 0d point to exist inside it as a separate dimension, or maybe better put “absence” of dimension. If this is the case the 1d point is no longer a point but rather a circle or sphere. The “center” nature of the 1d point justifies its nature of “no-limit” as the intradimensional nature is without limit through the “no-limit” of the center. In simpler terms, because the point is “center” it is directed into itself without limit.

This nature of center as “no-limit” simultaneously justifies the intradimensional nature of the point as “limit”. Considering dimension exists as directional space which forms limit and boundary, the infinite intradimensional nature of the 1d point, observes the unlimited direction of space as unlimited “limit”. “Limit” in turn exists on its own terms as ever-present through the 1d point. The 1d point is infinite on its own terms and exists as a medial unifying space qualitatively as “limitless limit” and quantitatively as “numberless number” (quote).

The 1d point directed into itself, observes space as direction existing ad-infinitum as not the movement towards a center but rather the center itself being pure unified direction which moves itself paradoxically into non-movement or stability. As the 1d point alone exists, it has nowhere to move except to itself, and in these respects the rate of movement exists ad-infinitum. To illustrate this point, take for example a spinning wheel. When the wheel spins slowly, the movement can be observed through the various senses especially sight and sound. As the movement increases the change in sensual perception occurs as the speed causes a distortion in the original appearance of the wheel, while the squeaking tones increase to a higher pitch. The increase in speed causes an increase in sound pitch and observable movement. Eventually the rate, in this case infinity, causes the wheel not only to cease what appears as movement but the pitch reaches a frequency which cannot be heard let alone identitified. Movement ad-infinitum paradoxically results in an absence of movement as infinite movement can go nowhere except to itself as infinity. Considering infinity exists through, but is not limited to all existence, the 1d points contains all phenomena as 1 eternal ever-present moment.
Eodnhoj7
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Re: Theoretical 1 Dimensional Point?

Postby BadgerJelly on October 12th, 2018, 9:19 am 

Any chance of removing this ban?
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Re: Theoretical 1 Dimensional Point?

Postby Braininvat on October 12th, 2018, 12:02 pm 

AFAIK, this ban was removed a week after it was made. Not sure why the groups line still shows "Banned User," but he is not on the banned list. Sometimes the user has to post once to flip that group designation back, IIRC.
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Re: Theoretical 1 Dimensional Point?

Postby BadgerJelly on October 12th, 2018, 1:43 pm 

Okay. I’ll try and see if I can get hol dof him via PM.

Just reread post and it makes more sense now I’ve given it some distance (at least I think it does!)
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