[DSRP Evidence](https://dsrpevidence.org/)

# R14. DSRP Does Not Require Order, Stability, or Convergence

On Scope

Does DSRP apply only to ordered, stable, or convergent phenomena?

## Short answer

Calling something unorganized or unstable does not place it outside DSRP. A system spinning out of control is still a system; an amplifying loop is still a relationship.

## Complete explanation

DSRP applies to ordered, disordered, deterministic, stochastic, stable, unstable, convergent, divergent, bounded, unbounded, recursive, and runaway phenomena. Through Simultaneity, every structural unit can instantiate D, S, R, and P and recursively contain, relate to, or reframe other structural units. The calculus axiomatizes existence as four conditions: to be distinct, to have composition or membership, to interact, and to appear from a point and view. Stability, order and convergence are not among them, and appear nowhere in the axioms of D, S, R or P. There is nothing to violate.

## Why the apparent counterexample arises

The apparent difficulty arises because DSRP is assumed to apply only to ordered, stable, convergent, or well-behaved phenomena. Disorder, instability, runaway dynamics, stochasticity, and divergence remain fully representable through the existing DSRP patterns and their simultaneous instantiation within the structural unit.

## Cases this settles

- [Runaway solutions excluded by fiat](https://dsrpevidence.org/case/39)

[All cases and resolutions](https://dsrpevidence.org/counterexamples)