Neutral is Antipodal
Neu•tral is always twisted antipodal by enantiodromia, in order to see both balanced sides of truth.
Neu•tron (German: 'Neu' = 'New') The appearance & experience of sin(+/-)e in transmission.
Definition of Enantiodromia
“Enantiodromia (Ancient Greek: ἐνάντιος,, translit. enantios – opposite and δρόμος, dromos – running course) is a principle introduced by psychiatrist Carl Jung that the superabundance of any force inevitably produces its opposite. It is similar to the principle of equilibrium in the natural world, in that any extreme is opposed by the system in order to restore balance. When things get to their extreme, they turn into their opposite. However, in Jungian terms, a thing psychically transmogrifies into its shadow opposite, in the repression of psychic forces that are thereby cathected into something powerful and threatening. This can be anticipated as well in the principles of traditional Chinese religion – as in Taoism and yin-yang.” Source: https://en.m.wikipedia.org/wiki/Enantiodromia
Definition of antipodal
1: of or relating to the antipodes; specifically: situated at the opposite side of the earth or moon.
- antipodal meridian<
2: diametrically opposite
- an antipodal point on a sphere
3: entirely opposed
- a system antipodal to democracy
From Wikipedia, the free encyclopedia
For the geographical antipodal point of a place on Earth, see antipodes.
Antipodal points on a circle are 180 degrees apart.
In mathematics, the antipodal point of a point on the surface of a sphere is the point which is diametrically opposite to it — so situated that a line drawn from the one to the other passes through the center of the sphere and forms a true diameter.
An antipodal point is sometimes called an antipode, a back-formation from the Greek loan word antipodes, which originally meant “opposite the feet.”
In mathematics, the concept of antipodal points is generalized to spheres of any dimension: two points on the sphere are antipodal if they are opposite through the center; for example, taking the center as origin, they are points with related vectors v and −v. On a circle, such points are also called diametrically opposite. In other words, each line through the center intersects the sphere in two points, one for each ray out from the center, and these two points are antipodal.
The Borsuk–Ulam theorem is a result from algebraic topology dealing with such pairs of points. It says that any continuous function from Sn to Rn maps some pair of antipodal points in Sn to the same point in Rn. Here, Sn denotes the n-dimensional sphere in (n + 1)-dimensional space (so the “ordinary” sphere is S2 and a circle is S1).
Antipodal pair of points on a convex polygon
An antipodal pair of a convex polygon is a pair of 2 points admitting 2 infinite parallel lines being tangent to both points included in the antipodal without crossing any other line of the convex polygon.