Euclidean space. By starting in the manner described above, with the
plane as the unit, and conceiving the point from it, we constitute
polar-Euclidean space.

The realization of the reversibility of the relationship between Point
and Plane leads to a conception of Space still free from any specific
character. By G. Adams this space has been appositely called archetypal
space, or ur-space. Both Euclidean and polar-Euclidean space are
particular manifestations of it, their mutual relationship being one of
metamorphosis in the Goethean sense.

Through conceiving Euclidean and polar-Euclidean space in this manner
it becomes clear that they are nothing else than the geometrical
expression of the relationship between gravity and levity. For gravity,
through its field spreading outward from an inner centre, establishes a
point-to-point relation between all things under its sway; whereas
levity draws all things within its domain into common plane-relations
by establishing field-conditions wherein action takes place from the
periphery towards the centre. What distinguishes in both cases the
plane at infinity from all other planes may be best described by
calling it the all-embracing plane; correspondingly the point at
infinity may be best described as the all-relating point.

In outer nature the all-embracing plane is as much the 'centre' of the
earth's field of levity as the all-relating point is the centre of her
field of gravity. All actions of dynamic entities, such as that of the
ur-plant and its subordinate types, start from this plane. Seeds,
eye-formations, etc., are nothing but individual all-relating points in
respect of this plane. All that springs from such points does so
because of the point's relation to the all-embracing plane. This may