twistor space

Ludologically, twistor space or "slot" is a complex configuration space (eg. geotop) of solutions to the twistor identity ||f(u,u)=0||. Because a fibor is encoded to close🔒 its loopstring the exact same way every time (ascertained from the uniqueness property), there must exist an acoustic bound in place enforcing these conformations (bubble or vacuum); without such a field, the fibor (as measured in ¢ents) would not bifurcate (into MONEY or bubblegum) as a function of symmetry-breaking.

Notes (+): +We assume that each twistor field is unique to some fibor. Essentially, this is a mapped spinor. The 'spin' (an object's spinning metric signature) here is identifiable with the quantum fields of arbitrary spin. +Everything in twistor space is dyadic (u,u).

Twistor space' complexity is curvilinear (T)*.More accurately, sesquilinear. (see also handicap, jukespace)