Causal Dimension Theory

Two ways of seeing the same reality: the familiar and the fundamental

Both Views
Light Cone (Familiar)
Causal Web (Fundamental)
Black Hole

The Light Cone: Familiar Spacetime

The boundary of C = 0. Inside: causal connection is possible. Outside: C = 0, no causal link, no temporal ordering.

TIME (future) TIME (past) SPACE C high C lower C = 0 C = 0 C = 0 boundary (light cone) spacelike spacelike
C high: strong causal binding, slow time
C lower: weaker binding, faster time
C = 0: outside light cone, no causal link

The Causal Web: What's Really There

No grid. No background. Only events and the causal threads between them. Spacetime is the pattern that emerges when you step back and look at the web.

C = C_max (event horizon) C decreasing C ≈ 0 (far from mass) causal direction (time's arrow)
Events: individual cause-and-effect moments
Threads: causal connections between events
Center: massive object, C = C_max

The Light Cone: C as Causal Potential

The light cone boundary IS the C = 0 surface. Inside, causal potential C rises as you move deeper into the timelike region. At an event horizon, C reaches its maximum.

C = 0.2 C = 0.4 C = 0.6 C = 0.8 C → 1 C = C_max event horizon future past space → ← space C = 0 (light cone boundary) C = 0 (light cone boundary) spacelike / C=0 spacelike / C=0

The Causal Web: Reality Without a Grid

Before spacetime. Only events and their causal connections. The "location" of events in space and time is a pattern that emerges from the structure of this web, not a pre-existing stage it sits on.

C = C_max maximum causal binding causal axis (time's direction) Events far from mass: sparse threads, C low, time flows quickly Events near mass: dense threads, C high, time flows slowly

Black Hole: C from Zero to Maximum

Moving from empty space toward a black hole: C rises from near-zero (sparse causal web, fast time) to C_max at the event horizon (total causal binding, time stops from outside).

C ≈ 0.05 C = 0.2 C = 0.4 C = 0.6 C = 0.8 C→1 Event Horizon C = C_max time stops (from outside) Observer A C low → Δt small time flows quickly Observer B C higher → Δt larger time flows slower