lnq🧑🏿: fibor
🧑🏿

/ fibor

A fibor :== an automaton that is a unique and totally twistable ||f(u,u)=0|| crypto mesh* (cluster) of links (L) which is subject to stewcing.** There are two (2) classes of fibor: MONEY and bubblegum. This is a tertiary (stereo) isoform of Egglepple.

Fibor^ is a functional component (dyadic fluctuator) of twist economics; hashed (from an algorithm of mathemusic) to output some image.^^ Each fibor is both its own structural formula and memory address. As part of the endgame🏁, we care mainly for the ludological aspect(s) of stewcing (topology, rhetoric, mechanics, etc.), as they relate to identification and function attribution. (see minor, major, fibor bundle, fibor mutation, stew, zero-bubble, walk, stewc tax)
/// +Mathematically, fibors are trivial zeroes (compared to stews which are non-trivial zeroes).
+Fibor is the 'print' (or vending) stage. This would be the total algorithm input assigned from stew choreography. Gameplay-wise, stewcers should aim to get here as quickly as possible.
+For purposes of imaging, the loopstring➿ may be a simple topological schematic, serving to illustrate some animation directive.
+Just to reiterate, our primary interests are not in figuring out the science (eg. chemistry, biology, physics, etc.) behind the folding (chemical bonding, dipole moments, things of this nature are left to such experts). We are chiefly concerned with "writing a playbook", so to speak, that will enable anyone to generate algorithms (plays) for configuring polymorphisms and coordinating meshes.
+We must be careful with our vocabulary. Yes, fibor is stringy, but it is not a requirement that it be physical, per se. It just necessarily assumes the properties (namely that it can vibrate in multiple dimensions) of strings as it propagates into worldspace. In this case, we are concerned strictly with string dynamics (incorporating the landscape vacua philosophy). However, fibor - in the mold of stew choreography - is open/closed in some arbitrary volume, whence it is attached to a dynamical mem(brane). Oddly, however, there exists a method to start with Planck data, and work our way up to normalization with g-folding.

Function map: minormajorfiborfibor bundle