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flow-surface-theorylisted

The geometric model behind surface review — communication planes, dents as bugs, bulges as vulnerabilities, and smoothness as the invariant. Load when classifying a defect, when judging whether a fix deformed something adjacent, or when reasoning about a case the gates do not cover.
adarshpuri20/flow-surface · ★ 0 · Code & Development · score 61
Install: claude install-skill adarshpuri20/flow-surface
# Flow Surface Theory A geometric framework for reasoning about bugs, fixes, security, and system quality. ## 1. The core model ### Communication planes Every pair of components that communicate defines a **plane**. The plane contains all possible flows between them — call sequences, data exchanges, state transitions. ``` UI component <-> API client -> Plane A API client <-> service layer -> Plane B service layer <-> domain logic -> Plane C domain logic <-> datastore -> Plane D ``` All planes pass through the **origin** — the system at rest, no flows active. ### The flow figure The collection of all planes, with flows propagating outward from the origin, forms a **closed 3D surface**. The radius at any angular position equals the length of the flow in that direction — measured in time, or in completion. The shape is unique to the architecture. The shape is *not* a sphere; it reflects the density and criticality of flows in each direction. **The shape does not matter. Smoothness matters.** ### The smoothness invariant A perfect system has a smooth surface: continuously differentiable everywhere. No edges, no vertices, no discontinuities. Every flow completes at exactly its expected length. > Smoothness is the invariant. Shape is architecture-dependent. ## 2. Defects as surface deformations ### Bugs are dents A **dent** is a surface region where flows break before completing — the traversal terminates early, the radius at tha