
Nodes, Lines, And Confounding Hyperobjects From Bradley Randall
Nodes are absolute bodies of value with singular or multiple interconnected instances of being.
Lines connect one or more nodes via one or more linear endpoint(s) that carry value.
Changes in a given node instance's value causes each other node with which the given node shares a line to undergo the exact same change immediately upon the completion of the initial node's change so long as the nodes undergoing such change are not changing to a zero/empty/null value of ontological or informational unbeing.
A simple example of node value change is an array of ordered sequential numbers and a body of purely numerical changes like a starting value of "1" with a singular numerical addition of "1" to a sum of separate instances with value "2". Changes may also take place in less commutative forms, for example by way of multiple nodes simultaneously causing change to the same singular node with one node causing a numerical change in value, yet another node causing a shift in ordinal relation to one or more other interconnected nodes relative to a kind of quasi-gravitational accelerant, or collections of nodes made to structurally embody fields of cyclically periodic and/or fractally aperiodic dissonance reconciliation.
A node instance caused to change in multiple ways simultaneously instead "decoheres" into a confounding hyperobject of interconnected node instances with one node instance for each way of simultaneous change induced, with each new novel node instance in the confounding hyperobject retaining each prior linear connection of the initial node instance while also interconnected with one another.
Confounding hyperobjects are bodies of complexity comprised of multiple nodes with each node connected to each other node by a line or lines with one or more node possessing unique instance(s) of value. If change(s) would result in each node directly connected within a confounding hyperobject to be of equal value, each node instance instead "coheres" into a single node of equal value in place of the confounding hyperobject with all unique linear connections preserved with nodes not part of the confounding hyperobject itself.

English








